From 6b59540a2460633df4e3d8347cb4dfe2fb3a3afb Mon Sep 17 00:00:00 2001
From: Cyril Cohen
Date: Wed, 16 Oct 2019 11:26:43 +0200
Subject: removing everything but index which redirects to the new page
---
docs/htmldoc/index_global_*.html | 1906 --------------------
docs/htmldoc/index_global_A.html | 1881 --------------------
docs/htmldoc/index_global_B.html | 1292 --------------
docs/htmldoc/index_global_C.html | 3632 -------------------------------------
docs/htmldoc/index_global_D.html | 1606 -----------------
docs/htmldoc/index_global_E.html | 2053 ---------------------
docs/htmldoc/index_global_F.html | 2871 ------------------------------
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docs/htmldoc/index_global_I.html | 2108 ----------------------
docs/htmldoc/index_global_J.html | 504 ------
docs/htmldoc/index_global_K.html | 1036 -----------
docs/htmldoc/index_global_L.html | 1604 -----------------
docs/htmldoc/index_global_M.html | 3240 ---------------------------------
docs/htmldoc/index_global_N.html | 2813 -----------------------------
docs/htmldoc/index_global_O.html | 1189 -------------
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docs/htmldoc/index_global_W.html | 504 ------
docs/htmldoc/index_global_X.html | 976 ----------
docs/htmldoc/index_global_Y.html | 478 -----
docs/htmldoc/index_global_Z.html | 1090 ------------
docs/htmldoc/index_global__.html | 478 -----
28 files changed, 48046 deletions(-)
delete mode 100644 docs/htmldoc/index_global_*.html
delete mode 100644 docs/htmldoc/index_global_A.html
delete mode 100644 docs/htmldoc/index_global_B.html
delete mode 100644 docs/htmldoc/index_global_C.html
delete mode 100644 docs/htmldoc/index_global_D.html
delete mode 100644 docs/htmldoc/index_global_E.html
delete mode 100644 docs/htmldoc/index_global_F.html
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delete mode 100644 docs/htmldoc/index_global_I.html
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delete mode 100644 docs/htmldoc/index_global__.html
(limited to 'docs/htmldoc/index_global_*.html')
diff --git a/docs/htmldoc/index_global_*.html b/docs/htmldoc/index_global_*.html
deleted file mode 100644
index c9d462a..0000000
--- a/docs/htmldoc/index_global_*.html
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-(189 entries) |
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other
-
'M[ _ ] ( _ ) (abelem_scope) [notation, in
mathcomp.character.mxabelem]
-
'rV[ _ ] ( _ ) (abelem_scope) [notation, in
mathcomp.character.mxabelem]
-
'M ( _ ) (abelem_scope) [notation, in
mathcomp.character.mxabelem]
-
'rV ( _ ) (abelem_scope) [notation, in
mathcomp.character.mxabelem]
-
'dim _ (abelem_scope) [notation, in
mathcomp.character.mxabelem]
-
_ * _ (action_scope) [notation, in
mathcomp.solvable.primitive_action]
-
'Cl (action_scope) [notation, in
mathcomp.character.mxrepresentation]
-
'U (action_scope) [notation, in
mathcomp.algebra.finalg]
-
[ Aut _ ] (action_scope) [notation, in
mathcomp.fingroup.action]
-
'Q (action_scope) [notation, in
mathcomp.fingroup.action]
-
'JG (action_scope) [notation, in
mathcomp.fingroup.action]
-
'Js (action_scope) [notation, in
mathcomp.fingroup.action]
-
'J (action_scope) [notation, in
mathcomp.fingroup.action]
-
'Rs (action_scope) [notation, in
mathcomp.fingroup.action]
-
'R (action_scope) [notation, in
mathcomp.fingroup.action]
-
'P (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ \o _ (action_scope) [notation, in
mathcomp.fingroup.action]
-
<< _ >> (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ %% _ (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ / _ (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ ^? (action_scope) [notation, in
mathcomp.fingroup.action]
-
<[ _ ] > (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ \ _ (action_scope) [notation, in
mathcomp.fingroup.action]
-
_ ^* (action_scope) [notation, in
mathcomp.fingroup.action]
-
'Zm (action_scope) [notation, in
mathcomp.character.mxabelem]
-
'MR _ (action_scope) [notation, in
mathcomp.character.mxabelem]
-
_ != _ %[mod _ ] (algC_scope) [notation, in
mathcomp.field.algnum]
-
_ == _ %[mod _ ] (algC_scope) [notation, in
mathcomp.field.algnum]
-
_ %| _ (algC_scope) [notation, in
mathcomp.field.algnum]
-
_ %| _ (algC_expanded_scope) [notation, in
mathcomp.field.algnum]
-
_ @: _ (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
_ * _ (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
'C_ ( _ ) ( _ ) (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
'C_ _ ( _ ) (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
'C_ ( _ ) [ _ ] (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
'C_ _ [ _ ] (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
_ :&: _ (aspace_scope) [notation, in
mathcomp.field.fieldext]
-
<< _ ; _ >> (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
<< _ & _ >> (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
<< _ >> (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
'Z ( _ ) (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C ( _ ) (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C [ _ ] (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
{ : _ } (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
1 (aspace_scope) [notation, in
mathcomp.field.falgebra]
-
\big [ _ / _ ]_ ( _ in _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ in _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ < _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ < _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ : _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ : _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ _ _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ <= _ < _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ <= _ < _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ <- _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\big [ _ / _ ]_ ( _ <- _ | _ ) _ (big_scope) [notation, in
mathcomp.ssreflect.bigop]
-
_ \proper _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
_ \subset _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ disjoint _ & _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
_ != _ :> _ (bool_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ != _ (bool_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ == _ :> _ (bool_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ == _ (bool_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
'Z ( _ ) (cfun_scope) [notation, in
mathcomp.character.character]
-
'o ( _ ) (cfun_scope) [notation, in
mathcomp.character.character]
-
_ .[ _ ] (cfun_scope) [notation, in
mathcomp.character.character]
-
_ ^: _ (cfun_scope) [notation, in
mathcomp.character.inertia]
-
_ ^ _ (cfun_scope) [notation, in
mathcomp.character.inertia]
-
_ %% _ (cfun_scope) [notation, in
mathcomp.character.classfun]
-
_ / _ (cfun_scope) [notation, in
mathcomp.character.classfun]
-
#[ _ ] (cfun_scope) [notation, in
mathcomp.character.classfun]
-
_ ^* (cfun_scope) [notation, in
mathcomp.character.classfun]
-
1 (cfun_scope) [notation, in
mathcomp.character.classfun]
-
_ > _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ >= _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ < _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ <= _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ * _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ - _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ + _ (coq_nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
#[ _ ] (C_scope) [notation, in
mathcomp.field.algnum]
-
_ - _ (distn_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ =P _ :> _ (eq_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ =P _ (eq_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ transitive ^ _ _ , on _ | _ ] (form_scope) [notation, in
mathcomp.solvable.primitive_action]
-
[ primitive _ , on _ | _ ] (form_scope) [notation, in
mathcomp.solvable.primitive_action]
-
[ unitRingQuotType _ & _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
[ ringQuotType _ & _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
[ zmodQuotType _ , _ & _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
[ equiv_rel of _ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ finMixin of _ by <:%/ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ countMixin of _ by <:%/ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ choiceMixin of _ by <:%/ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ eqMixin of _ by <:%/ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ subType _ of _ by %/ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ eqQuotType _ of _ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ quotType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
[ tuple _ | _ < _ ] (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
[ tuple ] (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
[ tuple _ ; .. ; _ ] (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
[ tnth _ _ ] (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
[ tuple of _ ] (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
{ tuple _ of _ } (form_scope) [notation, in
mathcomp.ssreflect.tuple]
-
[ <-> _ ; _ ; .. ; _ ] (form_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ subCountType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
[ countMixin of _ by <: ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
[ choiceMixin of _ by <: ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
[ finMixin of _ by <: ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ subFinType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg max_ ( _ > _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg max_ ( _ > _ in _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg max_ ( _ > _ | _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg min_ ( _ < _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg min_ ( _ < _ in _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg min_ ( _ < _ | _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ : _ in _ | _ & _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ in _ | _ & _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ : _ in _ | _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ in _ | _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ : _ in _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ in _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ : _ | _ & _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ | _ & _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pic k _ : _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ : _ | _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ pick _ | _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
{ acts _ , on group _ | _ } (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ groupAction of _ ] (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ faithful _ , on _ | _ ] (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ transitive _ , on _ | _ ] (form_scope) [notation, in
mathcomp.fingroup.action]
-
{ acts _ , on _ | _ } (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ acts _ , on _ | _ ] (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ action of _ ] (form_scope) [notation, in
mathcomp.fingroup.action]
-
[ eqMixin of _ by <: ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ newType for _ by _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ new Type for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ newType for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ subType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ subType of _ for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ subType for _ by _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ sub Type for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ subType for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ morphism of _ ] (form_scope) [notation, in
mathcomp.fingroup.morphism]
-
[ morphism _ of _ ] (form_scope) [notation, in
mathcomp.fingroup.morphism]
-
[ group of _ ] (form_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ aspace of _ for _ ] (form_scope) [notation, in
mathcomp.field.falgebra]
-
[ aspace of _ ] (form_scope) [notation, in
mathcomp.field.falgebra]
-
_ ^* (fun_scope) [notation, in
mathcomp.fingroup.action]
-
[ rel _ _ in _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
[ rel _ _ in _ | _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
[ rel _ _ in _ & _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
[ rel _ _ in _ & _ | _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
[ rel _ _ : _ | _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
[ rel _ _ | _ ] (fun_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
_ .-support (fun_scope) [notation, in
mathcomp.ssreflect.finfun]
-
[ ffun => _ ] (fun_scope) [notation, in
mathcomp.ssreflect.finfun]
-
[ ffun _ => _ ] (fun_scope) [notation, in
mathcomp.ssreflect.finfun]
-
[ ffun _ : _ => _ ] (fun_scope) [notation, in
mathcomp.ssreflect.finfun]
-
[ predX _ & _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ eta _ with _ , .. , _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ fun _ => _ with _ , .. , _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ fun _ : _ => _ with _ , .. , _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ |-> _ (fun_delta_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ predD1 _ & _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ predU1 _ & _ ] (fun_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
_ %% _ (gFun_scope) [notation, in
mathcomp.solvable.gfunctor]
-
_ \o _ (gFun_scope) [notation, in
mathcomp.solvable.gfunctor]
-
'U (groupAction_scope) [notation, in
mathcomp.algebra.finalg]
-
[ Aut _ ] (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
'Q (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
'J (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
_ \o _ (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
_ %% _ (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
_ / _ (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
<[ _ ] > (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
_ \ _ (groupAction_scope) [notation, in
mathcomp.fingroup.action]
-
'Zm (groupAction_scope) [notation, in
mathcomp.character.mxabelem]
-
'MR _ (groupAction_scope) [notation, in
mathcomp.character.mxabelem]
-
'Gal ( _ / _ ) (Group_scope) [notation, in
mathcomp.field.galois]
-
'Gal ( _ / _ ) (group_scope) [notation, in
mathcomp.field.galois]
-
'Alt_ _ (Group_scope) [notation, in
mathcomp.solvable.alt]
-
'Alt_ _ (group_scope) [notation, in
mathcomp.solvable.alt]
-
'Sym_ _ (Group_scope) [notation, in
mathcomp.solvable.alt]
-
'Sym_ _ (group_scope) [notation, in
mathcomp.solvable.alt]
-
'O_{ _ , .. , _ } ( _ ) (Group_scope) [notation, in
mathcomp.solvable.pgroup]
-
'O_{ _ , .. , _ } ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
'O_ _ ( _ ) (Group_scope) [notation, in
mathcomp.solvable.pgroup]
-
'O_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
'Syl_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .-Sylow ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .-Hall ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .`_ _ (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .-elt (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .-subgroup ( _ ) (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ .-group (group_scope) [notation, in
mathcomp.solvable.pgroup]
-
_ / _ (Group_scope) [notation, in
mathcomp.fingroup.quotient]
-
_ / _ (group_scope) [notation, in
mathcomp.fingroup.quotient]
-
[ Frobenius _ = _ ><| _ ] (group_scope) [notation, in
mathcomp.solvable.frobenius]
-
[ Frobenius _ ] (group_scope) [notation, in
mathcomp.solvable.frobenius]
-
[ Frobenius _ with kernel _ ] (group_scope) [notation, in
mathcomp.solvable.frobenius]
-
[ Frobenius _ with complement _ ] (group_scope) [notation, in
mathcomp.solvable.frobenius]
-
'Z[ _ ] (group_scope) [notation, in
mathcomp.character.vcharacter]
-
'Z[ _ , _ ] (group_scope) [notation, in
mathcomp.character.vcharacter]
-
'e_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
'R_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
'n_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
[ splits _ , over _ ] (group_scope) [notation, in
mathcomp.fingroup.gproduct]
-
[ complements to _ in _ ] (group_scope) [notation, in
mathcomp.fingroup.gproduct]
-
'D^ _ * Q (Group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
'D^ _ * Q (group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
'D^ _ (Group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
'D^ _ (group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2* _ } (Group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2* _ } (group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2} (Group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2} (group_scope) [notation, in
mathcomp.solvable.extraspecial]
-
'GL_ _ ( _ ) (Group_scope) [notation, in
mathcomp.algebra.matrix]
-
'GL_ _ [ _ ] (Group_scope) [notation, in
mathcomp.algebra.matrix]
-
'GL_ _ ( _ ) (group_scope) [notation, in
mathcomp.algebra.matrix]
-
'GL_ _ [ _ ] (group_scope) [notation, in
mathcomp.algebra.matrix]
-
_ \char _ (group_scope) [notation, in
mathcomp.fingroup.automorphism]
-
[ Aut _ ] (group_scope) [notation, in
mathcomp.fingroup.automorphism]
-
[ Aut _ ] (Group_scope) [notation, in
mathcomp.fingroup.automorphism]
-
'Q_ _ (Group_scope) [notation, in
mathcomp.solvable.extremal]
-
'Q_ _ (group_scope) [notation, in
mathcomp.solvable.extremal]
-
'SD_ _ (Group_scope) [notation, in
mathcomp.solvable.extremal]
-
'SD_ _ (group_scope) [notation, in
mathcomp.solvable.extremal]
-
'D_ _ (Group_scope) [notation, in
mathcomp.solvable.extremal]
-
'D_ _ (group_scope) [notation, in
mathcomp.solvable.extremal]
-
'Mod_ _ (Group_scope) [notation, in
mathcomp.solvable.extremal]
-
'Mod_ _ (group_scope) [notation, in
mathcomp.solvable.extremal]
-
'I_ _ [ _ ] (Group_scope) [notation, in
mathcomp.character.inertia]
-
'I_ _ [ _ ] (group_scope) [notation, in
mathcomp.character.inertia]
-
'I[ _ ] (Group_scope) [notation, in
mathcomp.character.inertia]
-
'I[ _ ] (group_scope) [notation, in
mathcomp.character.inertia]
-
'Mho^ _ ( _ ) (Group_scope) [notation, in
mathcomp.solvable.abelian]
-
'Mho^ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'Ohm_ _ ( _ ) (Group_scope) [notation, in
mathcomp.solvable.abelian]
-
'Ohm_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'r_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'r ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'm ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'E*_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'E ^ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'E_ _ ^ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'E_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
_ .-abelem (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'Ldiv_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.abelian]
-
'Ldiv_ _ (group_scope) [notation, in
mathcomp.solvable.abelian]
-
_ \isog Grp ( _ : _ ) (group_scope) [notation, in
mathcomp.fingroup.presentation]
-
_ \homg Grp ( _ : _ ) (group_scope) [notation, in
mathcomp.fingroup.presentation]
-
_ \isog Grp _ (group_scope) [notation, in
mathcomp.fingroup.presentation]
-
_ \homg Grp _ (group_scope) [notation, in
mathcomp.fingroup.presentation]
-
_ : _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
( _ , _ , .. , _ ) (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ = _ = _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ = _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
[ ~ _ , _ , .. , _ ] (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ ^- _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ ^-1 (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ ^ _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ ^+ _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ * _ (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
1 (group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ .-series (group_scope) [notation, in
mathcomp.solvable.gseries]
-
_ .-chief (group_rel_scope) [notation, in
mathcomp.solvable.gseries]
-
_ .-central (group_rel_scope) [notation, in
mathcomp.solvable.gseries]
-
_ .-stable (group_rel_scope) [notation, in
mathcomp.solvable.gseries]
-
_ .-invariant (group_rel_scope) [notation, in
mathcomp.solvable.gseries]
-
_ <|<| _ (group_scope) [notation, in
mathcomp.solvable.gseries]
-
'SCN_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.maximal]
-
'SCN ( _ ) (group_scope) [notation, in
mathcomp.solvable.maximal]
-
'F ( _ ) (Group_scope) [notation, in
mathcomp.solvable.maximal]
-
'F ( _ ) (group_scope) [notation, in
mathcomp.solvable.maximal]
-
'Phi ( _ ) (Group_scope) [notation, in
mathcomp.solvable.maximal]
-
'Phi ( _ ) (group_scope) [notation, in
mathcomp.solvable.maximal]
-
'C_ ( _ | _ ) [ _ ] (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( | _ ) [ _ ] (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ | _ ) ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( | _ ) ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ | _ ) [ _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( | _ ) [ _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ | _ ) ( _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( | _ ) ( _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'N_ _ ( _ | _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'N ( _ | _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ ) [ _ | _ ] (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ _ [ _ | _ ] (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C [ _ | _ ] (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ ) ( _ | _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ _ ( _ | _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'C ( _ | _ ) (Group_scope) [notation, in
mathcomp.fingroup.action]
-
'N_ _ ( _ | _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'N ( _ | _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ ) [ _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ _ [ _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C [ _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ ( _ ) ( _ | _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C_ _ ( _ | _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'C ( _ | _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Fix_ ( _ | _ ) [ _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Fix_ _ [ _ ] (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Fix_ ( _ | _ ) ( _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Fix_ ( _ ) ( _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Fix_ _ ( _ ) (group_scope) [notation, in
mathcomp.fingroup.action]
-
'Z_ _ ( _ ) (Group_scope) [notation, in
mathcomp.solvable.nilpotent]
-
'L_ _ ( _ ) (Group_scope) [notation, in
mathcomp.solvable.nilpotent]
-
'Z_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.nilpotent]
-
'L_ _ ( _ ) (group_scope) [notation, in
mathcomp.solvable.nilpotent]
-
_ ^` ( _ ) (Group_scope) [notation, in
mathcomp.solvable.commutator]
-
_ ^` ( _ ) (group_scope) [notation, in
mathcomp.solvable.commutator]
-
_ \homg _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
_ @: _ (Group_scope) [notation, in
mathcomp.fingroup.morphism]
-
_ @*^-1 _ (Group_scope) [notation, in
mathcomp.fingroup.morphism]
-
_ @* _ (Group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'ker_ _ _ (Group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'ker _ (Group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'injm _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
_ @*^-1 _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
_ @* _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'ker_ _ _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'ker _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
'dom _ (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
{ morphism _ >-> _ } (group_scope) [notation, in
mathcomp.fingroup.morphism]
-
[ min _ | _ & _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ min _ of _ | _ & _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ min _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ min _ of _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ max _ | _ & _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ max _ of _ | _ & _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ max _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ max _ of _ | _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ ( _ ) [ _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ _ [ _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ ( _ ) ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ _ ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'N_ _ ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C [ _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'N ( _ ) (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ in _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ in _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ < _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ < _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ : _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ : _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ _ _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <= _ < _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <= _ < _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <- _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <- _ | _ ) _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ * _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ <*> _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ ~: _ , _ , .. , _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
<[ _ ] > (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
<< _ >> (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ :&: _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ subg _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ subg _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ :^ _ (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ ~: _ , _ , .. , _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ <*> _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
#[ _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
<[ _ ] > (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
<< _ >> (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ set : _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ 1 _ ] (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
1 (Group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ ( _ ) [ _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ _ [ _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C [ _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ ( _ ) ( _ ) (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C_ _ ( _ ) (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'C ( _ ) (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ <| _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'N_ _ ( _ ) (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'N ( _ ) (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
#| _ : _ | (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ :^: _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^: _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ :^ _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ :* _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ *: _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^# (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ 1 ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ 1 _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ in _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ in _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ < _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ < _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ : _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ : _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ _ _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <= _ < _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <= _ < _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <- _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
\prod_ ( _ <- _ | _ ) _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ ~ _ , _ , .. , _ ] (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^ _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^- _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^+ _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ ^-1 (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
_ * _ (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
1 (group_scope) [notation, in
mathcomp.fingroup.fingroup]
-
'Z ( _ ) (Group_scope) [notation, in
mathcomp.solvable.center]
-
'Z ( _ ) (group_scope) [notation, in
mathcomp.solvable.center]
-
_ != _ %[mod _ ] (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ <> _ %[mod _ ] (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ == _ %[mod _ ] (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ = _ %[mod _ ] (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ %| _ (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ %% _ (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ %/ _ (int_scope) [notation, in
mathcomp.algebra.intdiv]
-
_ %:Z (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
[ 1 _ ] (irrType_scope) [notation, in
mathcomp.character.mxrepresentation]
-
_ ^-1 (lfun_scope) [notation, in
mathcomp.algebra.vector]
-
_ \o _ (lfun_scope) [notation, in
mathcomp.algebra.vector]
-
\1 (lfun_scope) [notation, in
mathcomp.algebra.vector]
-
_ ^-1 (lrfun_scope) [notation, in
mathcomp.field.galois]
-
_ \o _ (lrfun_scope) [notation, in
mathcomp.field.falgebra]
-
\1 (lrfun_scope) [notation, in
mathcomp.field.falgebra]
-
'Z ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'C_ ( _ ) ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'C_ _ ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'C ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ * _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ \in _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ in _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ in _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ < _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ < _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ : _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ : _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ _ _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ <= _ < _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ <= _ < _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ <- _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ <- _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ in _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ in _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ < _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ < _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ : _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ : _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ _ _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ <= _ < _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ <= _ < _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ <- _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ <- _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ :\: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ :&: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ + _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ :=: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ == _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ < _ < _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ <= _ < _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ < _ <= _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ <= _ <= _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ < _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ <= _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ ^C (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
<< _ >> (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'C ( _ , _ ) (nat_scope) [notation, in
mathcomp.ssreflect.binomial]
-
_ ^_ _ (nat_scope) [notation, in
mathcomp.ssreflect.binomial]
-
_ `_ _ (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
_ .-nat (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
_ ^' (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
\p i ( _ ) (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
\pi ( _ ) (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
_ %| _ (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ != _ %[mod _ ] (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ <> _ %[mod _ ] (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ == _ %[mod _ ] (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ = _ %[mod _ ] (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ %% _ (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
_ %/ _ (nat_scope) [notation, in
mathcomp.ssreflect.div]
-
\dim _ (nat_scope) [notation, in
mathcomp.algebra.vector]
-
#| _ | (nat_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ Num of _ ] (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ <= _ ?= iff _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ ./2 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .*2 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .*2 (nat_rec_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ `! (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ ^ _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ ^ _ (nat_rec_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ * _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ * _ (nat_rec_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ < _ < _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ <= _ < _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ < _ <= _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ <= _ <= _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ > _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ >= _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ < _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ <= _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ - _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ - _ (nat_rec_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ + _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ + _ (nat_rec_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .-2 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .-1 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .+4 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .+3 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .+2 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ .+1 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
\max_ ( _ in _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ in _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ <= _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ <= _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ : _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ : _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ _ _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ <- _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\max_ ( _ <- _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ in _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ in _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ : _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ : _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ _ _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ <= _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ <= _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ <- _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\prod_ ( _ <- _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ in _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ in _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ : _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ : _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ _ _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ <= _ < _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ <= _ < _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ <- _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
\sum_ ( _ <- _ | _ ) _ (nat_scope) [notation, in
mathcomp.ssreflect.bigop]
-
`| _ | (nat_scope) [notation, in
mathcomp.algebra.ssrint]
-
\dim_ _ _ (nat_scope) [notation, in
mathcomp.field.falgebra]
-
\rank _ (nat_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ : _ (nt_group_presentation) [notation, in
mathcomp.fingroup.presentation]
-
_ <> _ %[mod_ideal _ ] (quotient_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
_ != _ %[mod_ideal _ ] (quotient_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
_ = _ %[mod_ideal _ ] (quotient_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
_ == _ %[mod_ideal _ ] (quotient_scope) [notation, in
mathcomp.algebra.ring_quotient]
-
_ <> _ %[mod_eq _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ != _ %[mod_eq _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ = _ %[mod_eq _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ == _ %[mod_eq _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
{eq_quot _ } (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
{pi _ } (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
{pi_ _ _ } (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ <> _ %[mod _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ != _ %[mod _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ = _ %[mod _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ == _ %[mod _ ] (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
\pi (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
\pi_ _ (quotient_scope) [notation, in
mathcomp.ssreflect.generic_quotient]
-
_ / _ (rat_scope) [notation, in
mathcomp.algebra.rat]
-
_ - _ (rat_scope) [notation, in
mathcomp.algebra.rat]
-
_ ^-1 (rat_scope) [notation, in
mathcomp.algebra.rat]
-
_ * _ (rat_scope) [notation, in
mathcomp.algebra.rat]
-
- _ (rat_scope) [notation, in
mathcomp.algebra.rat]
-
_ + _ (rat_scope) [notation, in
mathcomp.algebra.rat]
-
1 (rat_scope) [notation, in
mathcomp.algebra.rat]
-
0 (rat_scope) [notation, in
mathcomp.algebra.rat]
-
'omega_ _ [ _ ] (ring_scope) [notation, in
mathcomp.character.integral_char]
-
'K_ _ (ring_scope) [notation, in
mathcomp.character.integral_char]
-
_ %:Q (ring_scope) [notation, in
mathcomp.algebra.rat]
-
\prod_ ( _ in _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ in _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ < _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ : _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ : _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ _ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <= _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <= _ < _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <- _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <- _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ in _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ in _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ < _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ : _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ : _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ _ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <= _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <= _ < _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <- _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <- _ | _ ) _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \o* _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \*o _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \*: _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\0 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:A (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *: _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ / _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^-1 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ * _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ char _ ] (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:R (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
- 1 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
1 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ `_ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ - _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ + _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
-%R (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
0 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
`] -oo , +oo [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`] _ , +oo [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`[ _ , +oo [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`] -oo , _ [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`] -oo , _ ] (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`] _ , _ [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`[ _ , _ [ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`] _ , _ ] (ring_scope) [notation, in
mathcomp.algebra.interval]
-
`[ _ , _ ] (ring_scope) [notation, in
mathcomp.algebra.interval]
-
_ <= _ ?< if _ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
\adj _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\det _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\tr _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ *m _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ %:M (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ ^T (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\row_ _ _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\row_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\col_ _ _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\col_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix_ _ _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix_ ( _ , _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix_ ( _ , _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix_ ( _ < _ , _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
\matrix[ _ ]_ ( _ , _ ) _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ .[ _ , _ ] (ring_scope) [notation, in
mathcomp.algebra.polyXY]
-
_ ^:P (ring_scope) [notation, in
mathcomp.algebra.polyXY]
-
'Y (ring_scope) [notation, in
mathcomp.algebra.polyXY]
-
_ ^ _ (ring_scope) [notation, in
mathcomp.algebra.polyXY]
-
'chi[ _ ]_ _ (ring_scope) [notation, in
mathcomp.character.character]
-
'chi_ _ (ring_scope) [notation, in
mathcomp.character.character]
-
'Ind (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Ind[ _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Ind[ _ , _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Res (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Res[ _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Res[ _ , _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'CF ( _ , _ ) (ring_scope) [notation, in
mathcomp.character.classfun]
-
'[ _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'[ _ ]_ _ (ring_scope) [notation, in
mathcomp.character.classfun]
-
'[ _ , _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'[ _ , _ ]_ _ (ring_scope) [notation, in
mathcomp.character.classfun]
-
'CF ( _ , _ ) (ring_scope) [notation, in
mathcomp.character.classfun]
-
'1_ _ (ring_scope) [notation, in
mathcomp.character.classfun]
-
_ \Po _ (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^:P (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^`N ( _ ) (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^` ( _ ) (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^` (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .-primitive_root (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .-unity_root (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .[ _ ] (ring_scope) [notation, in
mathcomp.algebra.poly]
-
'X^ _ (ring_scope) [notation, in
mathcomp.algebra.poly]
-
'X (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ %:P (ring_scope) [notation, in
mathcomp.algebra.poly]
-
\poly_ ( _ < _ ) _ (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^ _ (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ %:~R (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ *~ _ (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
*~%R (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ <> _ :> in t (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ != _ :> in t (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ == _ :> in t (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ = _ :> in t (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ %:Z (ring_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ ^@ (ring_scope) [notation, in
mathcomp.field.algebraics_fundamentals]
-
_ ^ _ (ring_scope) [notation, in
mathcomp.field.algebraics_fundamentals]
-
_ / _ (section_scope) [notation, in
mathcomp.solvable.jordanholder]
-
[ seq _ : _ | _ <- _ , _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ | _ : _ <- _ , _ : _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ : _ <- _ , _ : _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ <- _ , _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ | _ : _ <- _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ | _ : _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ | _ <- _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ | _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ : _ <- _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ : _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ <- _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ | _ <- _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ <- _ | _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ <- _ | _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
_ ++ _ (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ :: _ ; _ ; .. ; _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ :: _ , _ , .. , _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ :: _ & _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ :: _ ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ :: ] (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
_ :: _ (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ , _ ] (seq_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ seq _ | _ : _ ] (seq_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ seq _ | _ : _ in _ ] (seq_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ seq _ | _ in _ ] (seq_scope) [notation, in
mathcomp.ssreflect.fintype]
-
_ .-dtuple ( _ ) (set_scope) [notation, in
mathcomp.solvable.primitive_action]
-
\bigcap_ ( _ in _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ in _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ < _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ < _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ : _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ : _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ _ _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ <= _ < _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ <= _ < _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ <- _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcap_ ( _ <- _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ in _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ in _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ < _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ < _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ : _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ : _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ _ _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ <= _ < _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ <= _ < _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ <- _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
\bigcup_ ( _ <- _ | _ ) _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ , _ : _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ , _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ in _ , _ : _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ in _ , _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ , _ : _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ : _ , _ : _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ in _ , _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ se t _ | _ in _ , _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ , _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ , _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ , _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ , _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ , _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ , _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ , _ : _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ , _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ , _ : _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ , _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ , _ : _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ , _ : _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ , _ : _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ , _ : _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ : _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ , _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ , _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ @2: ( _ , _ ) (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ @: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ @^-1: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ ::&: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :\ _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :\: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set ~ _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
~: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :&: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ ; _ ; .. ; _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ |: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :|: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set : _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ in _ | _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ in _ | _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ in _ | _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ in _ | _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ | _ & _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ in _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ | _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
[ set _ : _ | _ ] (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :=P: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :!=: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :==: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :<>: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ :=: _ (set_scope) [notation, in
mathcomp.ssreflect.finset]
-
'forall 'X_ _ , _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
'exists 'X_ _ , _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
~ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ==> _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \/ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ /\ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ != _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ == _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^+ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ / _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^-1 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *+ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ * _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ - _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
- _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ + _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:T (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
1 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
0 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:R (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
'X_ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^o (type_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^c (type_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ perm _ } (type_scope) [notation, in
mathcomp.fingroup.perm]
-
'D^ _ * Q (type_scope) [notation, in
mathcomp.solvable.extraspecial]
-
'D^ _ (type_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2* _ } (type_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ ^{1+2} (type_scope) [notation, in
mathcomp.solvable.extraspecial]
-
_ .-tuple (type_scope) [notation, in
mathcomp.ssreflect.tuple]
-
{ 'GL_ _ ( _ ) } (type_scope) [notation, in
mathcomp.algebra.matrix]
-
{ 'GL_ _ [ _ ] } (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M_ ( _ ) (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'cV_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'rV_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M_ ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M[ _ ]_ ( _ ) (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M[ _ ]_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'cV[ _ ]_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'rV[ _ ]_ _ (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'M[ _ ]_ ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.matrix]
-
'Q_ _ (type_scope) [notation, in
mathcomp.solvable.extremal]
-
'SD_ _ (type_scope) [notation, in
mathcomp.solvable.extremal]
-
'D_ _ (type_scope) [notation, in
mathcomp.solvable.extremal]
-
'Mod_ _ (type_scope) [notation, in
mathcomp.solvable.extremal]
-
{ unit _ } (type_scope) [notation, in
mathcomp.algebra.finalg]
-
{ action _ &-> _ } (type_scope) [notation, in
mathcomp.fingroup.action]
-
{ in _ , isometry _ , to _ } (type_scope) [notation, in
mathcomp.character.classfun]
-
'CF ( _ ) (type_scope) [notation, in
mathcomp.character.classfun]
-
{ pred _ } (type_scope) [notation, in
mathcomp.ssreflect.ssrbool]
-
_ ^ _ (type_scope) [notation, in
mathcomp.ssreflect.finfun]
-
{ dffun _ } (type_scope) [notation, in
mathcomp.ssreflect.finfun]
-
{ ffun _ } (type_scope) [notation, in
mathcomp.ssreflect.finfun]
-
{ ? _ in _ | _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
{ ? _ in _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
{ ? _ | _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
{ ? _ : _ | _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
{ _ in _ | _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
{ _ in _ } (type_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ subg _ ] (type_scope) [notation, in
mathcomp.fingroup.fingroup]
-
{ group _ } (type_scope) [notation, in
mathcomp.fingroup.fingroup]
-
@ fun_adjunction _ _ _ _ _ _ (type_scope) [notation, in
mathcomp.ssreflect.fingraph]
-
@ rel_adjunction _ _ _ _ _ _ (type_scope) [notation, in
mathcomp.ssreflect.fingraph]
-
'F_ _ (type_scope) [notation, in
mathcomp.algebra.zmodp]
-
'Z_ _ (type_scope) [notation, in
mathcomp.algebra.zmodp]
-
'AEnd ( _ ) (type_scope) [notation, in
mathcomp.field.falgebra]
-
'AHom ( _ , _ ) (type_scope) [notation, in
mathcomp.field.falgebra]
-
{ aspace _ } (type_scope) [notation, in
mathcomp.field.falgebra]
-
'A [ _ ]_ _ (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'A [ _ ]_ ( _ ) (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'A [ _ ]_ ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'A_ _ (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'A_ ( _ ) (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'A_ ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
{ set _ } (type_scope) [notation, in
mathcomp.ssreflect.finset]
-
_ @^-1: _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ @: _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ in _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ in _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ < _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ < _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ : _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ : _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ _ _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ <= _ < _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ <= _ < _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ <- _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\bigcap_ ( _ <- _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ in _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ in _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ < _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ < _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ : _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ : _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ _ _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ <= _ < _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ <= _ < _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ <- _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
\sum_ ( _ <- _ | _ ) _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
{ : _ } (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ :\: _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ ^C (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ :&: _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ + _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
0 (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
<< _ >> (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
<[ _ ] > (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ <= _ <= _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
_ <= _ (vspace_scope) [notation, in
mathcomp.algebra.vector]
-
'CF ( _ ) (vspace_scope) [notation, in
mathcomp.character.classfun]
-
<< _ ; _ >> (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
<< _ & _ >> (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'Z ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C_ ( _ ) ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C_ _ ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C_ ( _ ) [ _ ] (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C_ _ [ _ ] (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C [ _ ] (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
_ ^+ _ (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
_ * _ (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
1 (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
_ \x _ [notation, in
mathcomp.fingroup.gproduct]
-
_ \* _ [notation, in
mathcomp.fingroup.gproduct]
-
_ ><| _ [notation, in
mathcomp.fingroup.gproduct]
-
_ \isog _ [notation, in
mathcomp.fingroup.morphism]
-
Falgebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
FieldExt.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
FinRing.Algebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
FinRing.Lalgebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
FinRing.Lmodule.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
FinRing.UnitAlgebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
GRing.Algebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
GRing.Lalgebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
GRing.Lmodule.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
GRing.UnitAlgebra.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
SplittingField.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
Vector.type [notation, in
mathcomp.test_suite.hierarchy_test]
-
'Chi_ _ [notation, in
mathcomp.character.character]
-
'exists_in_ _ [notation, in
mathcomp.ssreflect.fintype]
-
'exists_ _ [notation, in
mathcomp.ssreflect.fintype]
-
'forall_in_ _ [notation, in
mathcomp.ssreflect.fintype]
-
'forall_ _ [notation, in
mathcomp.ssreflect.fintype]
-
'I_ _ [notation, in
mathcomp.ssreflect.fintype]
-
'Phi_ _ [notation, in
mathcomp.field.cyclotomic]
-
'S_ _ [notation, in
mathcomp.fingroup.perm]
-
*%N [notation, in
mathcomp.ssreflect.bigop]
-
*%R [notation, in
mathcomp.algebra.ssralg]
-
*:%R [notation, in
mathcomp.algebra.ssralg]
-
+%N [notation, in
mathcomp.ssreflect.bigop]
-
+%R [notation, in
mathcomp.algebra.ssralg]
-
<< _ ; _ >> [notation, in
mathcomp.field.algebraics_fundamentals]
-
@ perm [notation, in
mathcomp.fingroup.perm]
-
@ perm_eq_trans [notation, in
mathcomp.ssreflect.seq]
-
@ eq_big_perm [notation, in
mathcomp.ssreflect.bigop]
-
@ ffun_on _ _ [notation, in
mathcomp.ssreflect.finfun]
-
@ sval [notation, in
mathcomp.ssreflect.eqtype]
-
[ seq _ : _ <- _ | _ & _ ] [notation, in
mathcomp.ssreflect.seq]
-
[ seq _ : _ <- _ | _ ] [notation, in
mathcomp.ssreflect.seq]
-
[ pick _ : _ ] [notation, in
mathcomp.ssreflect.fintype]
-
\d_ _ [notation, in
mathcomp.algebra.fraction]
-
\mpi [notation, in
mathcomp.ssreflect.generic_quotient]
-
\n_ _ [notation, in
mathcomp.algebra.fraction]
-
{ideal_quot _ } [notation, in
mathcomp.algebra.ring_quotient]
-
{ fraction _ } [notation, in
mathcomp.algebra.fraction]
-
{ ratio _ } [notation, in
mathcomp.algebra.fraction]
-
{ poly _ } [notation, in
mathcomp.algebra.poly]
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-(23836 entries) |
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-| Notation Index |
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-(1409 entries) |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-(107 entries) |
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-| Projection Index |
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-(273 entries) |
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-| Section Index |
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-(1140 entries) |
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-| Abbreviation Index |
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-other |
-(728 entries) |
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-
-| Definition Index |
-A |
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-E |
-F |
-G |
-H |
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-J |
-K |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
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-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
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-(189 entries) |
-
-
-
A
-
a [abbreviation, in
mathcomp.character.integral_char]
-
a [abbreviation, in
mathcomp.character.integral_char]
-
abelem [definition, in
mathcomp.solvable.abelian]
-
abelemE [lemma, in
mathcomp.solvable.abelian]
-
abelemJ [lemma, in
mathcomp.solvable.abelian]
-
abelemP [lemma, in
mathcomp.solvable.abelian]
-
AbelemRepr [section, in
mathcomp.character.mxabelem]
-
AbelemRepr.abelE [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.E [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpMatrix [section, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpMatrix.m [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpMatrix.n [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpMatrix.p [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpRow [section, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpRow.n [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.FpRow.p [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.gT [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.ntE [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.OneGroup [section, in
mathcomp.character.mxabelem]
-
AbelemRepr.OneGroup.G [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.OneGroup.nEG [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.OneGroup.rG [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.OneGroup.rVabelemJmx [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.p [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.pE [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.p_pr [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup [section, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup.G [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup.H [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup.nEG [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup.nEH [variable, in
mathcomp.character.mxabelem]
-
AbelemRepr.SubGroup.sHG [variable, in
mathcomp.character.mxabelem]
-
abelemS [lemma, in
mathcomp.solvable.abelian]
-
abelem_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
abelem_splits [lemma, in
mathcomp.solvable.abelian]
-
abelem_Ohm1P [lemma, in
mathcomp.solvable.abelian]
-
abelem_Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
abelem_pnElem [lemma, in
mathcomp.solvable.abelian]
-
abelem_cyclic [lemma, in
mathcomp.solvable.abelian]
-
abelem_order_p [lemma, in
mathcomp.solvable.abelian]
-
abelem_abelian [lemma, in
mathcomp.solvable.abelian]
-
abelem_pgroup [lemma, in
mathcomp.solvable.abelian]
-
abelem_charsimple [lemma, in
mathcomp.solvable.maximal]
-
abelem_split_dprod [lemma, in
mathcomp.solvable.maximal]
-
abelem_mx_faithful [lemma, in
mathcomp.character.mxabelem]
-
abelem_mx_irrP [lemma, in
mathcomp.character.mxabelem]
-
abelem_rowgJ [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_J [lemma, in
mathcomp.character.mxabelem]
-
abelem_mx_repr [lemma, in
mathcomp.character.mxabelem]
-
abelem_mx_linear_proof [lemma, in
mathcomp.character.mxabelem]
-
abelem_mx [definition, in
mathcomp.character.mxabelem]
-
abelem_mx_fun [definition, in
mathcomp.character.mxabelem]
-
abelem_rV_S [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_mK [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_K [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_V [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_X [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_1 [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_inj [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_injm [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_isom [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV_M [lemma, in
mathcomp.character.mxabelem]
-
abelem_rV [definition, in
mathcomp.character.mxabelem]
-
abelem_dim' [definition, in
mathcomp.character.mxabelem]
-
abelem1 [lemma, in
mathcomp.solvable.abelian]
-
abelian [definition, in
mathcomp.fingroup.fingroup]
-
abelian [library]
-
AbelianDefs [section, in
mathcomp.solvable.abelian]
-
AbelianDefs.gT [variable, in
mathcomp.solvable.abelian]
-
abelianE [lemma, in
mathcomp.fingroup.fingroup]
-
abelianJ [lemma, in
mathcomp.fingroup.fingroup]
-
abelianM [lemma, in
mathcomp.fingroup.fingroup]
-
abelianS [lemma, in
mathcomp.fingroup.fingroup]
-
AbelianStructure [section, in
mathcomp.solvable.abelian]
-
AbelianStructure.gT [variable, in
mathcomp.solvable.abelian]
-
abelianY [lemma, in
mathcomp.fingroup.fingroup]
-
abelian_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
abelian_type_dprod_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_abelem [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
abelian_rank1_cyclic [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_pgroup [lemma, in
mathcomp.solvable.abelian]
-
abelian_structure [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_sorted [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_gt1 [lemma, in
mathcomp.solvable.abelian]
-
abelian_type_dvdn_sorted [lemma, in
mathcomp.solvable.abelian]
-
abelian_type [definition, in
mathcomp.solvable.abelian]
-
abelian_type_rec [definition, in
mathcomp.solvable.abelian]
-
abelian_type_subproof [lemma, in
mathcomp.solvable.abelian]
-
abelian_splits [lemma, in
mathcomp.solvable.abelian]
-
abelian_exponent_gen [lemma, in
mathcomp.solvable.abelian]
-
abelian_charsimple_special [lemma, in
mathcomp.solvable.maximal]
-
abelian_classP [lemma, in
mathcomp.fingroup.action]
-
abelian_type_mx_group [lemma, in
mathcomp.character.mxabelem]
-
abelian_sol [lemma, in
mathcomp.solvable.nilpotent]
-
abelian_nil [lemma, in
mathcomp.solvable.nilpotent]
-
abelian_gen [lemma, in
mathcomp.fingroup.fingroup]
-
abelian1 [lemma, in
mathcomp.fingroup.fingroup]
-
Absz [section, in
mathcomp.algebra.ssrint]
-
absz [definition, in
mathcomp.algebra.ssrint]
-
abszE [lemma, in
mathcomp.algebra.ssrint]
-
abszEsg [lemma, in
mathcomp.algebra.ssrint]
-
abszEsign [lemma, in
mathcomp.algebra.ssrint]
-
abszM [lemma, in
mathcomp.algebra.ssrint]
-
abszMsign [lemma, in
mathcomp.algebra.ssrint]
-
abszN [lemma, in
mathcomp.algebra.ssrint]
-
abszN1 [lemma, in
mathcomp.algebra.ssrint]
-
abszX [lemma, in
mathcomp.algebra.ssrint]
-
absz_denq [lemma, in
mathcomp.algebra.rat]
-
absz_sign [lemma, in
mathcomp.algebra.ssrint]
-
absz_sg [lemma, in
mathcomp.algebra.ssrint]
-
absz_id [lemma, in
mathcomp.algebra.ssrint]
-
absz_gt0 [lemma, in
mathcomp.algebra.ssrint]
-
absz_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
absz_nat [lemma, in
mathcomp.algebra.ssrint]
-
absz0 [lemma, in
mathcomp.algebra.ssrint]
-
absz1 [lemma, in
mathcomp.algebra.ssrint]
-
ab_rV_P [abbreviation, in
mathcomp.character.mxabelem]
-
AccNatS [constructor, in
mathcomp.ssreflect.ssrnat]
-
AccNat0 [constructor, in
mathcomp.ssreflect.ssrnat]
-
acc_nat [inductive, in
mathcomp.ssreflect.ssrnat]
-
acomps [definition, in
mathcomp.solvable.jordanholder]
-
acompsP [lemma, in
mathcomp.solvable.jordanholder]
-
acomps_cons [lemma, in
mathcomp.solvable.jordanholder]
-
act [projection, in
mathcomp.fingroup.action]
-
actby [definition, in
mathcomp.fingroup.action]
-
ActBy [section, in
mathcomp.fingroup.action]
-
actbyE [lemma, in
mathcomp.fingroup.action]
-
actby_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
actby_is_action [lemma, in
mathcomp.fingroup.action]
-
actby_cond [definition, in
mathcomp.fingroup.action]
-
ActBy.A [variable, in
mathcomp.fingroup.action]
-
ActBy.aT [variable, in
mathcomp.fingroup.action]
-
ActBy.D [variable, in
mathcomp.fingroup.action]
-
ActBy.nRA [variable, in
mathcomp.fingroup.action]
-
ActBy.R [variable, in
mathcomp.fingroup.action]
-
ActBy.rT [variable, in
mathcomp.fingroup.action]
-
ActBy.to [variable, in
mathcomp.fingroup.action]
-
<[nRA]> (action_scope) [notation, in
mathcomp.fingroup.action]
-
actCJ [lemma, in
mathcomp.fingroup.action]
-
actCJV [lemma, in
mathcomp.fingroup.action]
-
action [record, in
mathcomp.fingroup.action]
-
Action [constructor, in
mathcomp.fingroup.action]
-
action [library]
-
ActionDef [section, in
mathcomp.fingroup.action]
-
ActionDefs [section, in
mathcomp.fingroup.action]
-
ActionDefs.aT [variable, in
mathcomp.fingroup.action]
-
ActionDefs.aT' [variable, in
mathcomp.fingroup.action]
-
ActionDefs.D [variable, in
mathcomp.fingroup.action]
-
ActionDefs.D' [variable, in
mathcomp.fingroup.action]
-
ActionDefs.rT [variable, in
mathcomp.fingroup.action]
-
ActionDef.aT [variable, in
mathcomp.fingroup.action]
-
ActionDef.D [variable, in
mathcomp.fingroup.action]
-
ActionDef.rT [variable, in
mathcomp.fingroup.action]
-
actK [lemma, in
mathcomp.fingroup.action]
-
actKin [lemma, in
mathcomp.fingroup.action]
-
actKV [lemma, in
mathcomp.fingroup.action]
-
actKVin [lemma, in
mathcomp.fingroup.action]
-
actM [lemma, in
mathcomp.fingroup.action]
-
actm [definition, in
mathcomp.fingroup.action]
-
actmE [lemma, in
mathcomp.fingroup.action]
-
actmEfun [lemma, in
mathcomp.fingroup.action]
-
actMin [lemma, in
mathcomp.fingroup.action]
-
actmM [lemma, in
mathcomp.fingroup.action]
-
actp [abbreviation, in
mathcomp.solvable.extraspecial]
-
actperm [definition, in
mathcomp.fingroup.action]
-
ActPerm [section, in
mathcomp.fingroup.action]
-
actpermE [lemma, in
mathcomp.fingroup.action]
-
actpermK [lemma, in
mathcomp.fingroup.action]
-
actpermM [lemma, in
mathcomp.fingroup.action]
-
ActpermOrbits [section, in
mathcomp.fingroup.action]
-
ActpermOrbits.aT [variable, in
mathcomp.fingroup.action]
-
ActpermOrbits.D [variable, in
mathcomp.fingroup.action]
-
ActpermOrbits.rT [variable, in
mathcomp.fingroup.action]
-
ActpermOrbits.to [variable, in
mathcomp.fingroup.action]
-
actperm_Aut [lemma, in
mathcomp.fingroup.action]
-
actperm_id [lemma, in
mathcomp.fingroup.action]
-
ActPerm.aT [variable, in
mathcomp.fingroup.action]
-
ActPerm.D [variable, in
mathcomp.fingroup.action]
-
ActPerm.rT [variable, in
mathcomp.fingroup.action]
-
ActPerm.to [variable, in
mathcomp.fingroup.action]
-
actsD [lemma, in
mathcomp.fingroup.action]
-
actsEsd [lemma, in
mathcomp.fingroup.gproduct]
-
actsI [lemma, in
mathcomp.fingroup.action]
-
actsP [lemma, in
mathcomp.fingroup.action]
-
actsQ [lemma, in
mathcomp.fingroup.action]
-
actsRs_rcosets [lemma, in
mathcomp.fingroup.action]
-
actsU [lemma, in
mathcomp.fingroup.action]
-
acts_qact_doms [lemma, in
mathcomp.solvable.jordanholder]
-
acts_irrQ [lemma, in
mathcomp.solvable.gseries]
-
acts_irr_mod_astab [lemma, in
mathcomp.fingroup.action]
-
acts_irr_mod [lemma, in
mathcomp.fingroup.action]
-
acts_qact_dom_norm [lemma, in
mathcomp.fingroup.action]
-
acts_char [lemma, in
mathcomp.fingroup.action]
-
acts_joing [lemma, in
mathcomp.fingroup.action]
-
acts_gen [lemma, in
mathcomp.fingroup.action]
-
acts_subnorm_subgacent [lemma, in
mathcomp.fingroup.action]
-
acts_subnorm_gacent [lemma, in
mathcomp.fingroup.action]
-
acts_irreducibly [definition, in
mathcomp.fingroup.action]
-
acts_on_group [definition, in
mathcomp.fingroup.action]
-
acts_ract [lemma, in
mathcomp.fingroup.action]
-
acts_quotient [lemma, in
mathcomp.fingroup.action]
-
acts_qact_dom [lemma, in
mathcomp.fingroup.action]
-
acts_actby [lemma, in
mathcomp.fingroup.action]
-
acts_fix_norm [lemma, in
mathcomp.fingroup.action]
-
acts_sum_card_orbit [lemma, in
mathcomp.fingroup.action]
-
acts_subnorm_fix [lemma, in
mathcomp.fingroup.action]
-
acts_orbit [lemma, in
mathcomp.fingroup.action]
-
acts_sub_orbit [lemma, in
mathcomp.fingroup.action]
-
acts_in_orbit [lemma, in
mathcomp.fingroup.action]
-
acts_act [lemma, in
mathcomp.fingroup.action]
-
acts_dom [lemma, in
mathcomp.fingroup.action]
-
acts_on [definition, in
mathcomp.fingroup.action]
-
acts_rowg [lemma, in
mathcomp.character.mxabelem]
-
actT [abbreviation, in
mathcomp.fingroup.action]
-
actX [lemma, in
mathcomp.fingroup.action]
-
actXin [lemma, in
mathcomp.fingroup.action]
-
act_reprK [lemma, in
mathcomp.fingroup.action]
-
act_inj [lemma, in
mathcomp.fingroup.action]
-
act_dom [definition, in
mathcomp.fingroup.action]
-
act_morph [definition, in
mathcomp.fingroup.action]
-
act_g_morph [lemma, in
mathcomp.solvable.burnside_app]
-
act_g_1 [lemma, in
mathcomp.solvable.burnside_app]
-
act_g [definition, in
mathcomp.solvable.burnside_app]
-
act_f_morph [lemma, in
mathcomp.solvable.burnside_app]
-
act_f_1 [lemma, in
mathcomp.solvable.burnside_app]
-
act_f [definition, in
mathcomp.solvable.burnside_app]
-
act1 [lemma, in
mathcomp.fingroup.action]
-
Ad [abbreviation, in
mathcomp.algebra.mxpoly]
-
addfxA [lemma, in
mathcomp.field.fieldext]
-
addfxC [lemma, in
mathcomp.field.fieldext]
-
addfxN [lemma, in
mathcomp.field.fieldext]
-
addIn [lemma, in
mathcomp.ssreflect.ssrnat]
-
addKn [lemma, in
mathcomp.ssreflect.ssrnat]
-
addmx [definition, in
mathcomp.algebra.matrix]
-
addmxA [lemma, in
mathcomp.algebra.matrix]
-
addmxC [lemma, in
mathcomp.algebra.matrix]
-
addmx_key [lemma, in
mathcomp.algebra.matrix]
-
addmx_sub_adds [lemma, in
mathcomp.algebra.mxalgebra]
-
addmx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
addn [definition, in
mathcomp.ssreflect.ssrnat]
-
addnA [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnABC [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnACA [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnBA [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnBAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnBCA [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnC [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnCA [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnI [lemma, in
mathcomp.ssreflect.ssrnat]
-
addnK [lemma, in
mathcomp.ssreflect.ssrnat]
-
addNmx [lemma, in
mathcomp.algebra.matrix]
-
addnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
addNq [lemma, in
mathcomp.algebra.rat]
-
addnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_negb [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_minl [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_minr [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_min_max [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_maxr [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_maxl [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_eq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
addn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn2 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn3 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addn4 [lemma, in
mathcomp.ssreflect.ssrnat]
-
addq [definition, in
mathcomp.algebra.rat]
-
addqA [lemma, in
mathcomp.algebra.rat]
-
addqC [lemma, in
mathcomp.algebra.rat]
-
addq_frac [lemma, in
mathcomp.algebra.rat]
-
addq_subdefA [lemma, in
mathcomp.algebra.rat]
-
addq_subdefC [lemma, in
mathcomp.algebra.rat]
-
addq_subdef [definition, in
mathcomp.algebra.rat]
-
addsmx [definition, in
mathcomp.algebra.mxalgebra]
-
addsmxA [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxC [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxE [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxMr [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxS [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxSl [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmxSr [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
addsmx_module [lemma, in
mathcomp.character.mxrepresentation]
-
addsmx_diff_cap_eq [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_compl_full [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_addKr [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_addKl [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_idPl [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_idPr [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_key [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx_def [definition, in
mathcomp.algebra.mxalgebra]
-
addsmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
addsmx0_id [lemma, in
mathcomp.algebra.mxalgebra]
-
addSn [lemma, in
mathcomp.ssreflect.ssrnat]
-
addSnnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
adds_eqmx [lemma, in
mathcomp.algebra.mxalgebra]
-
adds0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
adds0mx_id [lemma, in
mathcomp.algebra.mxalgebra]
-
addV [abbreviation, in
mathcomp.algebra.vector]
-
addv [definition, in
mathcomp.algebra.vector]
-
addvA [lemma, in
mathcomp.algebra.vector]
-
addvC [lemma, in
mathcomp.algebra.vector]
-
addvf [lemma, in
mathcomp.algebra.vector]
-
addvS [lemma, in
mathcomp.algebra.vector]
-
addvSl [lemma, in
mathcomp.algebra.vector]
-
addvSr [lemma, in
mathcomp.algebra.vector]
-
addvv [lemma, in
mathcomp.algebra.vector]
-
addv_pi1_pi2 [lemma, in
mathcomp.algebra.vector]
-
addv_pi2_proj [lemma, in
mathcomp.algebra.vector]
-
addv_pi2_id [lemma, in
mathcomp.algebra.vector]
-
addv_pi1_proj [lemma, in
mathcomp.algebra.vector]
-
addv_pi2 [definition, in
mathcomp.algebra.vector]
-
addv_pi1 [definition, in
mathcomp.algebra.vector]
-
addv_dim [projection, in
mathcomp.algebra.vector]
-
addv_val [projection, in
mathcomp.algebra.vector]
-
addv_expr [record, in
mathcomp.algebra.vector]
-
addv_diff [lemma, in
mathcomp.algebra.vector]
-
addv_diff_cap [lemma, in
mathcomp.algebra.vector]
-
addv_complf [lemma, in
mathcomp.algebra.vector]
-
addv_idPr [lemma, in
mathcomp.algebra.vector]
-
addv_idPl [lemma, in
mathcomp.algebra.vector]
-
addv0 [lemma, in
mathcomp.algebra.vector]
-
add_pair [definition, in
mathcomp.algebra.ssralg]
-
add_sub_fact_mod [lemma, in
mathcomp.character.mxrepresentation]
-
add_lfunE [lemma, in
mathcomp.algebra.vector]
-
add_lfun [definition, in
mathcomp.algebra.vector]
-
add_block_mx [lemma, in
mathcomp.algebra.matrix]
-
add_col_mx [lemma, in
mathcomp.algebra.matrix]
-
add_row_mx [lemma, in
mathcomp.algebra.matrix]
-
add_char [lemma, in
mathcomp.character.character]
-
add_mx_repr [lemma, in
mathcomp.character.character]
-
add_polyN [lemma, in
mathcomp.algebra.poly]
-
add_poly0 [lemma, in
mathcomp.algebra.poly]
-
add_polyC [lemma, in
mathcomp.algebra.poly]
-
add_polyA [lemma, in
mathcomp.algebra.poly]
-
add_poly [definition, in
mathcomp.algebra.poly]
-
add_poly_key [lemma, in
mathcomp.algebra.poly]
-
add_poly_def [definition, in
mathcomp.algebra.poly]
-
add_proj_mx [lemma, in
mathcomp.algebra.mxalgebra]
-
add0fx [lemma, in
mathcomp.field.fieldext]
-
add0mx [lemma, in
mathcomp.algebra.matrix]
-
add0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
add0q [lemma, in
mathcomp.algebra.rat]
-
add0v [lemma, in
mathcomp.algebra.vector]
-
add1n [lemma, in
mathcomp.ssreflect.ssrnat]
-
add2n [lemma, in
mathcomp.ssreflect.ssrnat]
-
add3n [lemma, in
mathcomp.ssreflect.ssrnat]
-
add4n [lemma, in
mathcomp.ssreflect.ssrnat]
-
adhoc_seq_sub_finType [definition, in
mathcomp.ssreflect.fintype]
-
adhoc_seq_sub_choiceType [definition, in
mathcomp.ssreflect.fintype]
-
adhoc_seq_sub_choiceMixin [definition, in
mathcomp.ssreflect.fintype]
-
adim_gt0 [lemma, in
mathcomp.field.falgebra]
-
adim1P [lemma, in
mathcomp.field.falgebra]
-
adjoinC [lemma, in
mathcomp.field.falgebra]
-
adjoinSl [lemma, in
mathcomp.field.falgebra]
-
adjoin_degree_aimg [lemma, in
mathcomp.field.fieldext]
-
adjoin_deg_eq1 [lemma, in
mathcomp.field.fieldext]
-
adjoin_degreeE [lemma, in
mathcomp.field.fieldext]
-
adjoin_degree [definition, in
mathcomp.field.fieldext]
-
adjoin_separable_eq [lemma, in
mathcomp.field.separable]
-
adjoin_separable [lemma, in
mathcomp.field.separable]
-
adjoin_separableP [lemma, in
mathcomp.field.separable]
-
adjoin_seqSr [lemma, in
mathcomp.field.falgebra]
-
adjoin_seqSl [lemma, in
mathcomp.field.falgebra]
-
adjoin_seq1 [lemma, in
mathcomp.field.falgebra]
-
adjoin_rcons [lemma, in
mathcomp.field.falgebra]
-
adjoin_cons [lemma, in
mathcomp.field.falgebra]
-
adjoin_nil [lemma, in
mathcomp.field.falgebra]
-
adjoin0_deg [lemma, in
mathcomp.field.fieldext]
-
adjugate [definition, in
mathcomp.algebra.matrix]
-
adjugate_key [lemma, in
mathcomp.algebra.matrix]
-
adjunction_n_comp [lemma, in
mathcomp.ssreflect.fingraph]
-
adjunction_closed [lemma, in
mathcomp.ssreflect.fingraph]
-
adjZ [lemma, in
mathcomp.algebra.matrix]
-
adj1 [lemma, in
mathcomp.algebra.matrix]
-
AEnd_FinGroup.aut_mem_eqP [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.mem_kAut_coset [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.kAEnd_norm [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.kAEnd_group_set [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.kAEndf [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.kAEnd [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_baseFinGroupMixin [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.comp_AEndK [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.comp_AEnd1l [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.comp_AEndA [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.comp_AEnd [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_finMixin [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_countMixin [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.inAEndK [lemma, in
mathcomp.field.galois]
-
AEnd_FinGroup.inAEnd [definition, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_FinGroup.L [variable, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_FinGroup.F [variable, in
mathcomp.field.galois]
-
AEnd_FinGroup.AEnd_FinGroup [section, in
mathcomp.field.galois]
-
AEnd_FinGroup [module, in
mathcomp.field.galois]
-
AEnd_lker0 [lemma, in
mathcomp.field.fieldext]
-
afix [definition, in
mathcomp.fingroup.action]
-
afixD1 [lemma, in
mathcomp.fingroup.action]
-
afixJ [lemma, in
mathcomp.fingroup.action]
-
afixJG [lemma, in
mathcomp.fingroup.action]
-
afixM [lemma, in
mathcomp.fingroup.action]
-
afixMin [lemma, in
mathcomp.fingroup.action]
-
afixP [lemma, in
mathcomp.fingroup.action]
-
afixRs_rcosets [lemma, in
mathcomp.fingroup.action]
-
afixS [lemma, in
mathcomp.fingroup.action]
-
afixU [lemma, in
mathcomp.fingroup.action]
-
afixYin [lemma, in
mathcomp.fingroup.action]
-
afix_comp [lemma, in
mathcomp.fingroup.action]
-
afix_ract [lemma, in
mathcomp.fingroup.action]
-
afix_mod [lemma, in
mathcomp.fingroup.action]
-
afix_subact [lemma, in
mathcomp.fingroup.action]
-
afix_actby [lemma, in
mathcomp.fingroup.action]
-
afix_gen [lemma, in
mathcomp.fingroup.action]
-
afix_cycle [lemma, in
mathcomp.fingroup.action]
-
afix_cycle_in [lemma, in
mathcomp.fingroup.action]
-
afix_gen_in [lemma, in
mathcomp.fingroup.action]
-
afix_repr [lemma, in
mathcomp.character.mxabelem]
-
afix1 [lemma, in
mathcomp.fingroup.action]
-
afix1P [lemma, in
mathcomp.fingroup.action]
-
aG [abbreviation, in
mathcomp.character.mxrepresentation]
-
aG [abbreviation, in
mathcomp.character.mxrepresentation]
-
agenv [definition, in
mathcomp.field.falgebra]
-
agenvE [lemma, in
mathcomp.field.falgebra]
-
agenvEl [lemma, in
mathcomp.field.falgebra]
-
agenvEr [lemma, in
mathcomp.field.falgebra]
-
agenvM [lemma, in
mathcomp.field.falgebra]
-
agenvS [lemma, in
mathcomp.field.falgebra]
-
agenvX [lemma, in
mathcomp.field.falgebra]
-
agenv_add_id [lemma, in
mathcomp.field.falgebra]
-
agenv_id [lemma, in
mathcomp.field.falgebra]
-
agenv_sub_modr [lemma, in
mathcomp.field.falgebra]
-
agenv_sub_modl [lemma, in
mathcomp.field.falgebra]
-
agenv_is_aspace [lemma, in
mathcomp.field.falgebra]
-
agenv_modr [lemma, in
mathcomp.field.falgebra]
-
agenv_modl [lemma, in
mathcomp.field.falgebra]
-
ahom [record, in
mathcomp.field.falgebra]
-
AHom [constructor, in
mathcomp.field.falgebra]
-
AHom [section, in
mathcomp.field.falgebra]
-
ahomP [lemma, in
mathcomp.field.falgebra]
-
ahomWin [lemma, in
mathcomp.field.falgebra]
-
AHom_lker0 [lemma, in
mathcomp.field.fieldext]
-
ahom_is_lrmorphism [lemma, in
mathcomp.field.falgebra]
-
ahom_choiceMixin [definition, in
mathcomp.field.falgebra]
-
ahom_eqMixin [definition, in
mathcomp.field.falgebra]
-
ahom_inP [lemma, in
mathcomp.field.falgebra]
-
ahom_in [definition, in
mathcomp.field.falgebra]
-
AHom.Class_Def.rT [variable, in
mathcomp.field.falgebra]
-
AHom.Class_Def.aT [variable, in
mathcomp.field.falgebra]
-
AHom.Class_Def [section, in
mathcomp.field.falgebra]
-
AHom.K [variable, in
mathcomp.field.falgebra]
-
AHom.LRMorphism [section, in
mathcomp.field.falgebra]
-
AHom.LRMorphism.aT [variable, in
mathcomp.field.falgebra]
-
AHom.LRMorphism.rT [variable, in
mathcomp.field.falgebra]
-
AHom.LRMorphism.sT [variable, in
mathcomp.field.falgebra]
-
ahval [projection, in
mathcomp.field.falgebra]
-
aimgM [lemma, in
mathcomp.field.falgebra]
-
aimgX [lemma, in
mathcomp.field.falgebra]
-
aimg_is_aspace [lemma, in
mathcomp.field.fieldext]
-
aimg_adjoin_seq [lemma, in
mathcomp.field.falgebra]
-
aimg_adjoin [lemma, in
mathcomp.field.falgebra]
-
aimg_agen [lemma, in
mathcomp.field.falgebra]
-
aimg1 [lemma, in
mathcomp.field.falgebra]
-
Aint [definition, in
mathcomp.field.algnum]
-
Aint_class_div_irr1 [lemma, in
mathcomp.character.integral_char]
-
Aint_gring_mode_class_sum [lemma, in
mathcomp.character.integral_char]
-
Aint_irr [lemma, in
mathcomp.character.integral_char]
-
Aint_char [lemma, in
mathcomp.character.integral_char]
-
Aint_vchar [lemma, in
mathcomp.character.vcharacter]
-
Aint_aut [lemma, in
mathcomp.field.algnum]
-
Aint_subring [lemma, in
mathcomp.field.algnum]
-
Aint_subring_exists [lemma, in
mathcomp.field.algnum]
-
Aint_Cnat [lemma, in
mathcomp.field.algnum]
-
Aint_prim_root [lemma, in
mathcomp.field.algnum]
-
Aint_unity_root [lemma, in
mathcomp.field.algnum]
-
Aint_int [lemma, in
mathcomp.field.algnum]
-
Aint_Cint [lemma, in
mathcomp.field.algnum]
-
Aint_key [lemma, in
mathcomp.field.algnum]
-
Aint0 [lemma, in
mathcomp.field.algnum]
-
Aint1 [lemma, in
mathcomp.field.algnum]
-
AlgC [section, in
mathcomp.character.character]
-
AlgC [section, in
mathcomp.character.classfun]
-
algC [library]
-
algCF [abbreviation, in
mathcomp.character.character]
-
algCreal_Im [lemma, in
mathcomp.field.algC]
-
algCreal_Re [lemma, in
mathcomp.field.algC]
-
algCrect [lemma, in
mathcomp.field.algC]
-
algC_invaut_is_rmorphism [lemma, in
mathcomp.field.algC]
-
algC_autK [lemma, in
mathcomp.field.algC]
-
algC_invautK [lemma, in
mathcomp.field.algC]
-
algC_invaut [definition, in
mathcomp.field.algC]
-
algC_invaut_subproof [lemma, in
mathcomp.field.algC]
-
algC_algebraic [definition, in
mathcomp.field.algC]
-
algC_PET [lemma, in
mathcomp.field.algnum]
-
algC'G [lemma, in
mathcomp.character.classfun]
-
AlgC.gT [variable, in
mathcomp.character.character]
-
AlgC.gT [variable, in
mathcomp.character.classfun]
-
algebraicOver [definition, in
mathcomp.algebra.mxpoly]
-
Algebraics [module, in
mathcomp.field.algC]
-
AlgebraicsTheory [section, in
mathcomp.field.algC]
-
AlgebraicsTheory.AutC [section, in
mathcomp.field.algC]
-
AlgebraicsTheory.AutLmodC [section, in
mathcomp.field.algC]
-
AlgebraicsTheory.AutLmodC.f [variable, in
mathcomp.field.algC]
-
AlgebraicsTheory.AutLmodC.U [variable, in
mathcomp.field.algC]
-
AlgebraicsTheory.AutLmodC.V [variable, in
mathcomp.field.algC]
-
AlgebraicsTheory.nz2 [variable, in
mathcomp.field.algC]
-
AlgebraicsTheory.PredCmod [section, in
mathcomp.field.algC]
-
AlgebraicsTheory.PredCmod.V [variable, in
mathcomp.field.algC]
-
algebraics_fundamentals [library]
-
Algebraics.divisor [definition, in
mathcomp.field.algC]
-
Algebraics.Exports [module, in
mathcomp.field.algC]
-
Algebraics.Exports.algC [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCeq [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCfield [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCnum [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCnumClosedField [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCnumField [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCring [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCuring [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.algCzmod [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.CdivE [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.Cint [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.Cnat [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.Crat [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.Creal [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Exports.dvdC [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.eqCmod [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.floorC [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.getCrat [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.minCpoly [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.nCdivE [lemma, in
mathcomp.field.algC]
-
Algebraics.Exports.truncC [definition, in
mathcomp.field.algC]
-
Algebraics.Exports.zCdivE [lemma, in
mathcomp.field.algC]
-
_ != _ %[mod _ ] (C_scope) [notation, in
mathcomp.field.algC]
-
_ == _ %[mod _ ] (C_scope) [notation, in
mathcomp.field.algC]
-
_ %| _ (C_scope) [notation, in
mathcomp.field.algC]
-
_ %| _ (C_expanded_scope) [notation, in
mathcomp.field.algC]
-
Algebraics.Implementation [module, in
mathcomp.field.algC]
-
Algebraics.Implementation.add [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.addA [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.addC [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.addN [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.add0 [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.algebraic [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.choiceMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.closedFieldAxiom [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conj [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.conjK [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conjL [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.conjL_nt [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conjL_K [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conjMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.conj_nt [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conj_is_rmorphism [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.conj_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.countMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL_is_multiplicative [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL_is_additive [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL_K [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL_P [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.CtoL_inj [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.decFieldMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.eqMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.eq_root_is_equiv [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.eq_root [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.fieldMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.idomainAxiom [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.inv [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.inv0 [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.L [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.Lnum [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.LnumMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.LtoC [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.LtoC_K [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.LtoC_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.mul [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.mulA [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.mulC [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.mulD [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.mulVf [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.mul1 [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.normK [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.numMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.one [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.one_nz [lemma, in
mathcomp.field.algC]
-
Algebraics.Implementation.opp [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.pQtoL [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Implementation.QtoL [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.ringMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.rootQtoL [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.type [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.unitRingMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.zero [definition, in
mathcomp.field.algC]
-
Algebraics.Implementation.zmodMixin [definition, in
mathcomp.field.algC]
-
Algebraics.Internals [module, in
mathcomp.field.algC]
-
Algebraics.Internals.algC [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.algCi_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Internals.algC_divisor [definition, in
mathcomp.field.algC]
-
Algebraics.Internals.Creal [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.floorC_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Internals.getCrat_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Internals.GetCrat_spec [constructor, in
mathcomp.field.algC]
-
Algebraics.Internals.getCrat_spec [inductive, in
mathcomp.field.algC]
-
Algebraics.Internals.int_divisor [definition, in
mathcomp.field.algC]
-
Algebraics.Internals.minCpoly_subproof [lemma, in
mathcomp.field.algC]
-
Algebraics.Internals.nat_divisor [definition, in
mathcomp.field.algC]
-
Algebraics.Internals.pQtoC [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.QtoC [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.QtoCm [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.ZtoC [abbreviation, in
mathcomp.field.algC]
-
Algebraics.Internals.ZtoQ [abbreviation, in
mathcomp.field.algC]
-
_ ^* (ring_scope) [notation, in
mathcomp.field.algC]
-
Algebraics.Specification [module, in
mathcomp.field.algC]
-
Algebraics.Specification.algebraic [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.choiceMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.closedFieldAxiom [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.conjMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.countMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.decFieldMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.eqMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.fieldMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.idomainAxiom [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.mulC [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.numMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.ringMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.type [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.unitRingMixin [axiom, in
mathcomp.field.algC]
-
Algebraics.Specification.zmodMixin [axiom, in
mathcomp.field.algC]
-
algebraic_div [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_inv [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_mul [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_sub [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_add [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_opp [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_id [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic_root_polyXY [lemma, in
mathcomp.algebra.polyXY]
-
algebraic0 [lemma, in
mathcomp.algebra.mxpoly]
-
algebraic1 [lemma, in
mathcomp.algebra.mxpoly]
-
algid [definition, in
mathcomp.field.falgebra]
-
algidl [lemma, in
mathcomp.field.falgebra]
-
algidr [lemma, in
mathcomp.field.falgebra]
-
algid_center [lemma, in
mathcomp.field.falgebra]
-
algid_neq0 [lemma, in
mathcomp.field.falgebra]
-
algid_eq1 [lemma, in
mathcomp.field.falgebra]
-
algid_subproof [lemma, in
mathcomp.field.falgebra]
-
algid_decidable [lemma, in
mathcomp.field.falgebra]
-
algid1 [lemma, in
mathcomp.field.fieldext]
-
AlgIntSubring [section, in
mathcomp.field.algnum]
-
algnum [library]
-
alg_polyOver [lemma, in
mathcomp.field.fieldext]
-
alg_num_field [lemma, in
mathcomp.field.algnum]
-
alg_polyC [lemma, in
mathcomp.algebra.poly]
-
alg_integral [lemma, in
mathcomp.field.algebraics_fundamentals]
-
all [definition, in
mathcomp.ssreflect.seq]
-
all [library]
-
AllIff [section, in
mathcomp.ssreflect.seq]
-
AllIffConj [constructor, in
mathcomp.ssreflect.seq]
-
allP [lemma, in
mathcomp.ssreflect.seq]
-
allpairs [definition, in
mathcomp.ssreflect.seq]
-
AllPairsDep [section, in
mathcomp.ssreflect.seq]
-
AllPairsDep.R [variable, in
mathcomp.ssreflect.seq]
-
AllPairsDep.S [variable, in
mathcomp.ssreflect.seq]
-
AllPairsDep.S' [variable, in
mathcomp.ssreflect.seq]
-
AllPairsDep.T [variable, in
mathcomp.ssreflect.seq]
-
AllPairsDep.T' [variable, in
mathcomp.ssreflect.seq]
-
AllPairsNonDep [section, in
mathcomp.ssreflect.seq]
-
AllPairsNonDep.f [variable, in
mathcomp.ssreflect.seq]
-
AllPairsNonDep.R [variable, in
mathcomp.ssreflect.seq]
-
AllPairsNonDep.S [variable, in
mathcomp.ssreflect.seq]
-
AllPairsNonDep.T [variable, in
mathcomp.ssreflect.seq]
-
allpairsP [lemma, in
mathcomp.ssreflect.seq]
-
allpairsPdep [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
allpairs_uniq [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_f [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_uniq_dep [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_catr [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_f_dep [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_mapr [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_mapl [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_cat [lemma, in
mathcomp.ssreflect.seq]
-
allpairs_dep [definition, in
mathcomp.ssreflect.seq]
-
allPn [lemma, in
mathcomp.ssreflect.seq]
-
allPP [lemma, in
mathcomp.ssreflect.seq]
-
all_tnthP [lemma, in
mathcomp.ssreflect.tuple]
-
all_iffP [lemma, in
mathcomp.ssreflect.seq]
-
all_iffLR [lemma, in
mathcomp.ssreflect.seq]
-
all_iff [definition, in
mathcomp.ssreflect.seq]
-
all_iff_and [inductive, in
mathcomp.ssreflect.seq]
-
all_map [lemma, in
mathcomp.ssreflect.seq]
-
all_nthP [lemma, in
mathcomp.ssreflect.seq]
-
all_pred1_nseq [lemma, in
mathcomp.ssreflect.seq]
-
all_pred1_constant [lemma, in
mathcomp.ssreflect.seq]
-
all_pred1P [lemma, in
mathcomp.ssreflect.seq]
-
all_rev [lemma, in
mathcomp.ssreflect.seq]
-
all_predI [lemma, in
mathcomp.ssreflect.seq]
-
all_predC [lemma, in
mathcomp.ssreflect.seq]
-
all_predT [lemma, in
mathcomp.ssreflect.seq]
-
all_pred0 [lemma, in
mathcomp.ssreflect.seq]
-
all_rcons [lemma, in
mathcomp.ssreflect.seq]
-
all_cat [lemma, in
mathcomp.ssreflect.seq]
-
all_nseqb [lemma, in
mathcomp.ssreflect.seq]
-
all_nseq [lemma, in
mathcomp.ssreflect.seq]
-
all_seq1 [lemma, in
mathcomp.ssreflect.seq]
-
all_nil [lemma, in
mathcomp.ssreflect.seq]
-
all_filterP [lemma, in
mathcomp.ssreflect.seq]
-
all_count [lemma, in
mathcomp.ssreflect.seq]
-
all_roots_prod_XsubC [lemma, in
mathcomp.algebra.poly]
-
all_character [library]
-
all_fingroup [library]
-
all_solvable [library]
-
all_field [library]
-
all_algebra [library]
-
all_ssreflect [library]
-
all2 [definition, in
mathcomp.ssreflect.seq]
-
all2E [lemma, in
mathcomp.ssreflect.seq]
-
Alt [definition, in
mathcomp.solvable.alt]
-
alt [library]
-
Alt_trans [lemma, in
mathcomp.solvable.alt]
-
Alt_index [lemma, in
mathcomp.solvable.alt]
-
Alt_norm [lemma, in
mathcomp.solvable.alt]
-
Alt_normal [lemma, in
mathcomp.solvable.alt]
-
Alt_subset [lemma, in
mathcomp.solvable.alt]
-
Alt_even [lemma, in
mathcomp.solvable.alt]
-
amove [definition, in
mathcomp.fingroup.action]
-
amoveK [lemma, in
mathcomp.fingroup.action]
-
amove_orbit [lemma, in
mathcomp.fingroup.action]
-
amove_act [lemma, in
mathcomp.fingroup.action]
-
amull [definition, in
mathcomp.field.falgebra]
-
amullM [lemma, in
mathcomp.field.falgebra]
-
amull_is_linear [lemma, in
mathcomp.field.falgebra]
-
amull_inj [lemma, in
mathcomp.field.falgebra]
-
amull1 [lemma, in
mathcomp.field.falgebra]
-
amulr [definition, in
mathcomp.field.falgebra]
-
amulr_is_lrmorphism [lemma, in
mathcomp.field.falgebra]
-
amulr_inj [lemma, in
mathcomp.field.falgebra]
-
And [abbreviation, in
mathcomp.character.mxrepresentation]
-
annihilator_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
annihilator_mx [definition, in
mathcomp.character.mxrepresentation]
-
anti_leq [lemma, in
mathcomp.ssreflect.ssrnat]
-
anti_mono [lemma, in
mathcomp.ssreflect.eqtype]
-
anti_mono_in [lemma, in
mathcomp.ssreflect.eqtype]
-
aperm [definition, in
mathcomp.fingroup.perm]
-
apermE [lemma, in
mathcomp.fingroup.perm]
-
aperm_faithful [lemma, in
mathcomp.solvable.alt]
-
aperm_is_action [lemma, in
mathcomp.fingroup.action]
-
applybig [definition, in
mathcomp.ssreflect.bigop]
-
app_fdelta [definition, in
mathcomp.ssreflect.eqtype]
-
arc [definition, in
mathcomp.ssreflect.path]
-
arc_rot [lemma, in
mathcomp.ssreflect.path]
-
AreGroups [constructor, in
mathcomp.fingroup.gproduct]
-
are_groups [inductive, in
mathcomp.fingroup.gproduct]
-
arg_maxP [lemma, in
mathcomp.ssreflect.fintype]
-
arg_minP [lemma, in
mathcomp.ssreflect.fintype]
-
arg_max [definition, in
mathcomp.ssreflect.fintype]
-
arg_min [definition, in
mathcomp.ssreflect.fintype]
-
asimple [definition, in
mathcomp.solvable.jordanholder]
-
asimpleI [lemma, in
mathcomp.solvable.jordanholder]
-
asimpleP [lemma, in
mathcomp.solvable.jordanholder]
-
asimple_quo_maxainv [lemma, in
mathcomp.solvable.jordanholder]
-
asimple_acompsP [lemma, in
mathcomp.solvable.jordanholder]
-
aspace [record, in
mathcomp.field.falgebra]
-
ASpace [constructor, in
mathcomp.field.falgebra]
-
aspacef_subproof [lemma, in
mathcomp.field.falgebra]
-
aspaceOverP [lemma, in
mathcomp.field.fieldext]
-
aspaceOver_suproof [lemma, in
mathcomp.field.fieldext]
-
AspaceTheory [section, in
mathcomp.field.falgebra]
-
AspaceTheory.aT [variable, in
mathcomp.field.falgebra]
-
AspaceTheory.K [variable, in
mathcomp.field.falgebra]
-
AspaceTheory.SkewField [section, in
mathcomp.field.falgebra]
-
AspaceTheory.SkewField.fieldT [variable, in
mathcomp.field.falgebra]
-
aspace_divr_closed [lemma, in
mathcomp.field.fieldext]
-
aspace_cap [definition, in
mathcomp.field.falgebra]
-
aspace_cap_subproof [lemma, in
mathcomp.field.falgebra]
-
aspace_choiceMixin [definition, in
mathcomp.field.falgebra]
-
aspace_eqMixin [definition, in
mathcomp.field.falgebra]
-
aspace_of [definition, in
mathcomp.field.falgebra]
-
aspace1_subproof [lemma, in
mathcomp.field.falgebra]
-
astab [definition, in
mathcomp.fingroup.action]
-
astabC [lemma, in
mathcomp.fingroup.action]
-
astabCin [lemma, in
mathcomp.fingroup.action]
-
astabEsd [lemma, in
mathcomp.fingroup.gproduct]
-
astabIdom [lemma, in
mathcomp.fingroup.action]
-
astabJ [lemma, in
mathcomp.fingroup.action]
-
astabM [lemma, in
mathcomp.fingroup.action]
-
astabP [lemma, in
mathcomp.fingroup.action]
-
astabQ [lemma, in
mathcomp.fingroup.action]
-
astabQR [lemma, in
mathcomp.fingroup.action]
-
astabR [lemma, in
mathcomp.fingroup.action]
-
astabRs_rcosets [lemma, in
mathcomp.fingroup.action]
-
astabS [lemma, in
mathcomp.fingroup.action]
-
astabs [definition, in
mathcomp.fingroup.action]
-
astabsC [lemma, in
mathcomp.fingroup.action]
-
astabsD [lemma, in
mathcomp.fingroup.action]
-
astabsD1 [lemma, in
mathcomp.fingroup.action]
-
astabsEsd [lemma, in
mathcomp.fingroup.gproduct]
-
astabsI [lemma, in
mathcomp.fingroup.action]
-
astabsIdom [lemma, in
mathcomp.fingroup.action]
-
astabsJ [lemma, in
mathcomp.fingroup.action]
-
astabsP [lemma, in
mathcomp.fingroup.action]
-
astabsQ [lemma, in
mathcomp.fingroup.action]
-
astabsR [lemma, in
mathcomp.fingroup.action]
-
astabsU [lemma, in
mathcomp.fingroup.action]
-
astabs_range [lemma, in
mathcomp.fingroup.action]
-
astabs_Aut_isom [lemma, in
mathcomp.fingroup.action]
-
astabs_comp [lemma, in
mathcomp.fingroup.action]
-
astabs_ract [lemma, in
mathcomp.fingroup.action]
-
astabs_mod [lemma, in
mathcomp.fingroup.action]
-
astabs_quotient [lemma, in
mathcomp.fingroup.action]
-
astabs_subact [lemma, in
mathcomp.fingroup.action]
-
astabs_actby [lemma, in
mathcomp.fingroup.action]
-
astabs_set1 [lemma, in
mathcomp.fingroup.action]
-
astabs_setact [lemma, in
mathcomp.fingroup.action]
-
astabs_act [lemma, in
mathcomp.fingroup.action]
-
astabs_dom [lemma, in
mathcomp.fingroup.action]
-
astabs_rowg_repr [lemma, in
mathcomp.character.mxabelem]
-
astabs1 [lemma, in
mathcomp.fingroup.action]
-
astabU [lemma, in
mathcomp.fingroup.action]
-
astab_gen [lemma, in
mathcomp.fingroup.action]
-
astab_range [lemma, in
mathcomp.fingroup.action]
-
astab_comp [lemma, in
mathcomp.fingroup.action]
-
astab_ract [lemma, in
mathcomp.fingroup.action]
-
astab_mod [lemma, in
mathcomp.fingroup.action]
-
astab_subact [lemma, in
mathcomp.fingroup.action]
-
astab_actby [lemma, in
mathcomp.fingroup.action]
-
astab_trans_gcore [lemma, in
mathcomp.fingroup.action]
-
astab_setact [lemma, in
mathcomp.fingroup.action]
-
astab_setact_in [lemma, in
mathcomp.fingroup.action]
-
astab_normal [lemma, in
mathcomp.fingroup.action]
-
astab_norm [lemma, in
mathcomp.fingroup.action]
-
astab_sub [lemma, in
mathcomp.fingroup.action]
-
astab_act [lemma, in
mathcomp.fingroup.action]
-
astab_dom [lemma, in
mathcomp.fingroup.action]
-
astab_setT_repr [lemma, in
mathcomp.character.mxabelem]
-
astab_rowg_repr [lemma, in
mathcomp.character.mxabelem]
-
astab1 [lemma, in
mathcomp.fingroup.action]
-
astab1J [lemma, in
mathcomp.fingroup.action]
-
astab1JG [lemma, in
mathcomp.fingroup.action]
-
astab1Js [lemma, in
mathcomp.fingroup.action]
-
astab1P [lemma, in
mathcomp.fingroup.action]
-
astab1R [lemma, in
mathcomp.fingroup.action]
-
astab1Rs [lemma, in
mathcomp.fingroup.action]
-
astab1_act [lemma, in
mathcomp.fingroup.action]
-
astab1_act_in [lemma, in
mathcomp.fingroup.action]
-
astab1_set [lemma, in
mathcomp.fingroup.action]
-
astab1_scale_act [lemma, in
mathcomp.character.mxabelem]
-
asubv [lemma, in
mathcomp.field.falgebra]
-
asval [projection, in
mathcomp.field.falgebra]
-
AtoB [abbreviation, in
mathcomp.character.inertia]
-
atrans [definition, in
mathcomp.fingroup.action]
-
atransP [lemma, in
mathcomp.fingroup.action]
-
atransPin [lemma, in
mathcomp.fingroup.action]
-
atransP2 [lemma, in
mathcomp.fingroup.action]
-
atransP2in [lemma, in
mathcomp.fingroup.action]
-
atransR [lemma, in
mathcomp.fingroup.action]
-
atrans_dvd [lemma, in
mathcomp.fingroup.action]
-
atrans_acts_card [lemma, in
mathcomp.fingroup.action]
-
atrans_supgroup [lemma, in
mathcomp.fingroup.action]
-
atrans_acts [lemma, in
mathcomp.fingroup.action]
-
atrans_acts_in [lemma, in
mathcomp.fingroup.action]
-
atrans_dvd_in [lemma, in
mathcomp.fingroup.action]
-
atrans_dvd_index_in [lemma, in
mathcomp.fingroup.action]
-
atrans_orbit [lemma, in
mathcomp.fingroup.action]
-
aut [definition, in
mathcomp.fingroup.automorphism]
-
Aut [definition, in
mathcomp.fingroup.automorphism]
-
Aut [section, in
mathcomp.character.character]
-
autact [definition, in
mathcomp.fingroup.action]
-
AutAct [section, in
mathcomp.fingroup.action]
-
autactK [lemma, in
mathcomp.fingroup.action]
-
autact_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
AutAct.G [variable, in
mathcomp.fingroup.action]
-
AutAct.gT [variable, in
mathcomp.fingroup.action]
-
AutChar [section, in
mathcomp.character.character]
-
AutChar.G [variable, in
mathcomp.character.character]
-
AutChar.gT [variable, in
mathcomp.character.character]
-
autE [lemma, in
mathcomp.fingroup.automorphism]
-
AutIn [section, in
mathcomp.fingroup.action]
-
AutIn.G [variable, in
mathcomp.fingroup.action]
-
AutIn.gT [variable, in
mathcomp.fingroup.action]
-
AutIn.H [variable, in
mathcomp.fingroup.action]
-
AutIn.sHG [variable, in
mathcomp.fingroup.action]
-
AutIsom [section, in
mathcomp.fingroup.automorphism]
-
AutIsom.D [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.domG [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.f [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.G [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.gT [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.injf [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.rT [variable, in
mathcomp.fingroup.automorphism]
-
AutIsom.sGD [variable, in
mathcomp.fingroup.automorphism]
-
autm [definition, in
mathcomp.fingroup.automorphism]
-
autmE [lemma, in
mathcomp.fingroup.automorphism]
-
Automorphism [section, in
mathcomp.fingroup.automorphism]
-
automorphism [library]
-
Automorphism.AutGroup [section, in
mathcomp.fingroup.automorphism]
-
Automorphism.AutGroup.a [variable, in
mathcomp.fingroup.automorphism]
-
Automorphism.AutGroup.AutGa [variable, in
mathcomp.fingroup.automorphism]
-
Automorphism.AutGroup.G [variable, in
mathcomp.fingroup.automorphism]
-
Automorphism.gT [variable, in
mathcomp.fingroup.automorphism]
-
AutPolyRoot [section, in
mathcomp.algebra.poly]
-
AutPolyRoot.F [variable, in
mathcomp.algebra.poly]
-
AutPrime [section, in
mathcomp.solvable.cyclic]
-
AutPrime.gT [variable, in
mathcomp.solvable.cyclic]
-
AutVchar [section, in
mathcomp.character.vcharacter]
-
AutVchar.G [variable, in
mathcomp.character.vcharacter]
-
AutVchar.gT [variable, in
mathcomp.character.vcharacter]
-
AutVchar.u [variable, in
mathcomp.character.vcharacter]
-
_ ^u [notation, in
mathcomp.character.vcharacter]
-
aut_Crat [lemma, in
mathcomp.field.algC]
-
aut_Cint [lemma, in
mathcomp.field.algC]
-
aut_Cnat [lemma, in
mathcomp.field.algC]
-
Aut_conj_aut [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_isomP [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_isomM [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_isomE [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_Aut_isom [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_isom [definition, in
mathcomp.fingroup.automorphism]
-
Aut_isom_subproof [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_aut [lemma, in
mathcomp.fingroup.automorphism]
-
aut_closed [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_closed [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_group_set [lemma, in
mathcomp.fingroup.automorphism]
-
Aut_morphic [lemma, in
mathcomp.fingroup.automorphism]
-
aut_Iirr_inj [lemma, in
mathcomp.character.character]
-
aut_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
aut_Iirr0 [lemma, in
mathcomp.character.character]
-
aut_IirrE [lemma, in
mathcomp.character.character]
-
aut_Iirr [definition, in
mathcomp.character.character]
-
Aut_extraspecial_full [lemma, in
mathcomp.solvable.maximal]
-
Aut_sub_fullP [lemma, in
mathcomp.fingroup.action]
-
Aut_in_isog [lemma, in
mathcomp.fingroup.action]
-
Aut_restr_perm [lemma, in
mathcomp.fingroup.action]
-
Aut_in [definition, in
mathcomp.fingroup.action]
-
aut_unity_rootC [lemma, in
mathcomp.algebra.poly]
-
aut_unity_rootP [lemma, in
mathcomp.algebra.poly]
-
aut_prim_rootP [lemma, in
mathcomp.algebra.poly]
-
Aut_ncprod_full [lemma, in
mathcomp.solvable.center]
-
Aut_cprod_by_full [lemma, in
mathcomp.solvable.center]
-
Aut_cprod_full [lemma, in
mathcomp.solvable.center]
-
Aut_prime_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
Aut_prime_cycle_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
Aut_cyclic_abelian [lemma, in
mathcomp.solvable.cyclic]
-
Aut_cycle_abelian [lemma, in
mathcomp.solvable.cyclic]
-
Aut.G [variable, in
mathcomp.character.character]
-
Aut.gT [variable, in
mathcomp.character.character]
-
Aut1 [lemma, in
mathcomp.fingroup.automorphism]
-
A' [abbreviation, in
mathcomp.solvable.hall]
-
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-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-L |
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-N |
-O |
-P |
-Q |
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-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
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-T |
-U |
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-W |
-X |
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-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
-L |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-T |
-U |
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-W |
-X |
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-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
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-D |
-E |
-F |
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-U |
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-X |
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-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
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-E |
-F |
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-other |
-(273 entries) |
-
-
-| Section Index |
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-U |
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-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
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-D |
-E |
-F |
-G |
-H |
-I |
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-K |
-L |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
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-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-U |
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-X |
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-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
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-D |
-E |
-F |
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-H |
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-K |
-L |
-M |
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-other |
-(189 entries) |
-
-
-
B
-
Baer_Suzuki [lemma, in
mathcomp.solvable.sylow]
-
band [abbreviation, in
mathcomp.algebra.mxpoly]
-
baseAspace_suproof [lemma, in
mathcomp.field.fieldext]
-
BaseField [section, in
mathcomp.field.fieldext]
-
baseFieldType [abbreviation, in
mathcomp.field.fieldext]
-
baseField_vectMixin [lemma, in
mathcomp.field.fieldext]
-
baseField_scaleAr [lemma, in
mathcomp.field.fieldext]
-
baseField_scaleAl [lemma, in
mathcomp.field.fieldext]
-
baseField_scaleE [lemma, in
mathcomp.field.fieldext]
-
baseField_lmodMixin [definition, in
mathcomp.field.fieldext]
-
baseField_scaleDl [lemma, in
mathcomp.field.fieldext]
-
baseField_scaleDr [lemma, in
mathcomp.field.fieldext]
-
baseField_scale1 [lemma, in
mathcomp.field.fieldext]
-
baseField_scaleA [lemma, in
mathcomp.field.fieldext]
-
baseField_scale [definition, in
mathcomp.field.fieldext]
-
baseField_type [definition, in
mathcomp.field.fieldext]
-
BaseField.baseVspace_basis [variable, in
mathcomp.field.fieldext]
-
BaseField.bF [variable, in
mathcomp.field.fieldext]
-
BaseField.coordF [variable, in
mathcomp.field.fieldext]
-
BaseField.F [variable, in
mathcomp.field.fieldext]
-
BaseField.F0 [variable, in
mathcomp.field.fieldext]
-
BaseField.F0ZEZ [variable, in
mathcomp.field.fieldext]
-
BaseField.L [variable, in
mathcomp.field.fieldext]
-
BaseField.n [variable, in
mathcomp.field.fieldext]
-
_ *F0: _ [notation, in
mathcomp.field.fieldext]
-
BaseSetMulDef [section, in
mathcomp.fingroup.fingroup]
-
BaseSetMulDef.gT [variable, in
mathcomp.fingroup.fingroup]
-
BaseSetMulProp [section, in
mathcomp.fingroup.fingroup]
-
BaseSetMulProp.gT [variable, in
mathcomp.fingroup.fingroup]
-
baseVspace [definition, in
mathcomp.field.fieldext]
-
baseVspace_module [lemma, in
mathcomp.field.fieldext]
-
base_aspaceOver [lemma, in
mathcomp.field.fieldext]
-
base_moduleOver [lemma, in
mathcomp.field.fieldext]
-
base_vspaceOver [lemma, in
mathcomp.field.fieldext]
-
base_inseparable [lemma, in
mathcomp.field.separable]
-
base_separable [lemma, in
mathcomp.field.separable]
-
Basics [section, in
mathcomp.character.vcharacter]
-
BasicSetTheory [section, in
mathcomp.ssreflect.finset]
-
BasicSetTheory.T [variable, in
mathcomp.ssreflect.finset]
-
Basics.A [variable, in
mathcomp.character.vcharacter]
-
Basics.B [variable, in
mathcomp.character.vcharacter]
-
Basics.gT [variable, in
mathcomp.character.vcharacter]
-
Basics.S [variable, in
mathcomp.character.vcharacter]
-
Basic_commutator_properties.LeftRightComm.cyz [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm.cxz [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm.y [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm.x [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm.j [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm.i [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftRightComm [section, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm.cyz' [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm.cyz [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm.y [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm.x [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm.i [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.RightComm [section, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftComm.cxz [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftComm.y [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftComm.x [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftComm.i [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.LeftComm [section, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties.gT [variable, in
mathcomp.solvable.commutator]
-
Basic_commutator_properties [section, in
mathcomp.solvable.commutator]
-
basisEdim [lemma, in
mathcomp.algebra.vector]
-
basisEfree [lemma, in
mathcomp.algebra.vector]
-
basis_mem [lemma, in
mathcomp.algebra.vector]
-
basis_not0 [lemma, in
mathcomp.algebra.vector]
-
basis_free [lemma, in
mathcomp.algebra.vector]
-
basis_of [definition, in
mathcomp.algebra.vector]
-
BClose [abbreviation, in
mathcomp.algebra.interval]
-
before_find [lemma, in
mathcomp.ssreflect.seq]
-
behead [definition, in
mathcomp.ssreflect.seq]
-
behead_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
behead_map [lemma, in
mathcomp.ssreflect.seq]
-
belast [definition, in
mathcomp.ssreflect.seq]
-
belast_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
belast_map [lemma, in
mathcomp.ssreflect.seq]
-
belast_rcons [lemma, in
mathcomp.ssreflect.seq]
-
belast_cat [lemma, in
mathcomp.ssreflect.seq]
-
Bezoutl [lemma, in
mathcomp.ssreflect.div]
-
Bezoutr [lemma, in
mathcomp.ssreflect.div]
-
Bezoutz [lemma, in
mathcomp.algebra.intdiv]
-
Bezout_rec [definition, in
mathcomp.ssreflect.div]
-
bigA_distr_bigA [lemma, in
mathcomp.ssreflect.bigop]
-
bigA_distr_big [lemma, in
mathcomp.ssreflect.bigop]
-
bigA_distr_big_dep [lemma, in
mathcomp.ssreflect.bigop]
-
BigBody [constructor, in
mathcomp.ssreflect.bigop]
-
bigbody [inductive, in
mathcomp.ssreflect.bigop]
-
BigBool [section, in
mathcomp.ssreflect.bigop]
-
BigBool.FinType [section, in
mathcomp.ssreflect.bigop]
-
BigBool.FinType.B [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.FinType.I [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.FinType.P [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.Seq [section, in
mathcomp.ssreflect.bigop]
-
BigBool.Seq.B [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.Seq.I [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.Seq.P [variable, in
mathcomp.ssreflect.bigop]
-
BigBool.Seq.r [variable, in
mathcomp.ssreflect.bigop]
-
bigcapJ [lemma, in
mathcomp.fingroup.fingroup]
-
bigcapmx_module [lemma, in
mathcomp.character.mxrepresentation]
-
bigcapmx_inf [lemma, in
mathcomp.algebra.mxalgebra]
-
bigcapP [lemma, in
mathcomp.ssreflect.finset]
-
bigcapsP [lemma, in
mathcomp.ssreflect.finset]
-
bigcapv_inf [lemma, in
mathcomp.algebra.vector]
-
bigcap_p'core [lemma, in
mathcomp.solvable.pgroup]
-
bigcap_seq [lemma, in
mathcomp.ssreflect.finset]
-
bigcap_setU [lemma, in
mathcomp.ssreflect.finset]
-
bigcap_min [lemma, in
mathcomp.ssreflect.finset]
-
bigcap_inf [lemma, in
mathcomp.ssreflect.finset]
-
bigcat_basis [lemma, in
mathcomp.algebra.vector]
-
bigcat_free [lemma, in
mathcomp.algebra.vector]
-
bigcprodEY [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprodW [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprodYP [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprod_coprime_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprod_card_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
bigcprod_rowg [lemma, in
mathcomp.character.mxabelem]
-
bigcupJ [lemma, in
mathcomp.fingroup.fingroup]
-
bigcupP [lemma, in
mathcomp.ssreflect.finset]
-
bigcupsP [lemma, in
mathcomp.ssreflect.finset]
-
bigcup_seq [lemma, in
mathcomp.ssreflect.finset]
-
bigcup_setU [lemma, in
mathcomp.ssreflect.finset]
-
bigcup_disjoint [lemma, in
mathcomp.ssreflect.finset]
-
bigcup_max [lemma, in
mathcomp.ssreflect.finset]
-
bigcup_sup [lemma, in
mathcomp.ssreflect.finset]
-
BigDprod [section, in
mathcomp.character.character]
-
Bigdproduct [section, in
mathcomp.character.classfun]
-
Bigdproduct.A [variable, in
mathcomp.character.classfun]
-
Bigdproduct.defG [variable, in
mathcomp.character.classfun]
-
Bigdproduct.G [variable, in
mathcomp.character.classfun]
-
Bigdproduct.gT [variable, in
mathcomp.character.classfun]
-
Bigdproduct.I [variable, in
mathcomp.character.classfun]
-
Bigdproduct.P [variable, in
mathcomp.character.classfun]
-
Bigdproduct.sAG [variable, in
mathcomp.character.classfun]
-
bigdprodW [lemma, in
mathcomp.fingroup.gproduct]
-
bigdprodWcp [lemma, in
mathcomp.fingroup.gproduct]
-
bigdprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
bigdprodYP [lemma, in
mathcomp.fingroup.gproduct]
-
bigdprod_card [lemma, in
mathcomp.fingroup.gproduct]
-
bigdprod_rowg [lemma, in
mathcomp.character.mxabelem]
-
bigdprod_nil [lemma, in
mathcomp.solvable.nilpotent]
-
BigDprod.A [variable, in
mathcomp.character.character]
-
BigDprod.defG [variable, in
mathcomp.character.character]
-
BigDprod.G [variable, in
mathcomp.character.character]
-
BigDprod.gT [variable, in
mathcomp.character.character]
-
BigDprod.I [variable, in
mathcomp.character.character]
-
BigDprod.P [variable, in
mathcomp.character.character]
-
BigDprod.sAG [variable, in
mathcomp.character.character]
-
bigD1 [lemma, in
mathcomp.ssreflect.bigop]
-
bigD1_seq [lemma, in
mathcomp.ssreflect.bigop]
-
biggcdn_inf [lemma, in
mathcomp.ssreflect.bigop]
-
bigID [lemma, in
mathcomp.ssreflect.bigop]
-
biglcmn_sup [lemma, in
mathcomp.ssreflect.bigop]
-
bigmax_eq_arg [lemma, in
mathcomp.ssreflect.bigop]
-
bigmax_sup [lemma, in
mathcomp.ssreflect.bigop]
-
bigmax_leqP [lemma, in
mathcomp.ssreflect.bigop]
-
bigop [abbreviation, in
mathcomp.ssreflect.bigop]
-
BigOp [module, in
mathcomp.ssreflect.bigop]
-
bigop [library]
-
BigOps [section, in
mathcomp.ssreflect.finset]
-
BigOpSig [module, in
mathcomp.ssreflect.bigop]
-
BigOpSig.bigop [axiom, in
mathcomp.ssreflect.bigop]
-
BigOpSig.bigopE [axiom, in
mathcomp.ssreflect.bigop]
-
BigOps.aop [variable, in
mathcomp.ssreflect.finset]
-
BigOps.I [variable, in
mathcomp.ssreflect.finset]
-
BigOps.idx [variable, in
mathcomp.ssreflect.finset]
-
BigOps.J [variable, in
mathcomp.ssreflect.finset]
-
BigOps.op [variable, in
mathcomp.ssreflect.finset]
-
BigOps.R [variable, in
mathcomp.ssreflect.finset]
-
BigOp.bigop [definition, in
mathcomp.ssreflect.bigop]
-
BigOp.bigopE [lemma, in
mathcomp.ssreflect.bigop]
-
bigprodGE [lemma, in
mathcomp.fingroup.fingroup]
-
bigprodGEgen [lemma, in
mathcomp.fingroup.fingroup]
-
BigSetOps [section, in
mathcomp.ssreflect.finset]
-
BigSetOps.I [variable, in
mathcomp.ssreflect.finset]
-
BigSetOps.T [variable, in
mathcomp.ssreflect.finset]
-
bigU [lemma, in
mathcomp.ssreflect.bigop]
-
big_andE [lemma, in
mathcomp.ssreflect.bigop]
-
big_orE [lemma, in
mathcomp.ssreflect.bigop]
-
big_all_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_has_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_all [lemma, in
mathcomp.ssreflect.bigop]
-
big_has [lemma, in
mathcomp.ssreflect.bigop]
-
big_distr_big [lemma, in
mathcomp.ssreflect.bigop]
-
big_distr_big_dep [lemma, in
mathcomp.ssreflect.bigop]
-
big_distrlr [lemma, in
mathcomp.ssreflect.bigop]
-
big_distrr [lemma, in
mathcomp.ssreflect.bigop]
-
big_distrl [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat_rev [lemma, in
mathcomp.ssreflect.bigop]
-
big_split [lemma, in
mathcomp.ssreflect.bigop]
-
big_undup_iterop_count [lemma, in
mathcomp.ssreflect.bigop]
-
big_undup [lemma, in
mathcomp.ssreflect.bigop]
-
big_rem [lemma, in
mathcomp.ssreflect.bigop]
-
big_uniq [lemma, in
mathcomp.ssreflect.bigop]
-
big_flatten [lemma, in
mathcomp.ssreflect.bigop]
-
big_split_ord [lemma, in
mathcomp.ssreflect.bigop]
-
big_sumType [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_recr [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat_recr [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat1 [lemma, in
mathcomp.ssreflect.bigop]
-
big_cat_nat [lemma, in
mathcomp.ssreflect.bigop]
-
big_pred1 [lemma, in
mathcomp.ssreflect.bigop]
-
big_pred1_eq [lemma, in
mathcomp.ssreflect.bigop]
-
big_allpairs [lemma, in
mathcomp.ssreflect.bigop]
-
big_allpairs_dep [lemma, in
mathcomp.ssreflect.bigop]
-
big_cat [lemma, in
mathcomp.ssreflect.bigop]
-
big_mkcondl [lemma, in
mathcomp.ssreflect.bigop]
-
big_mkcondr [lemma, in
mathcomp.ssreflect.bigop]
-
big_mkcond [lemma, in
mathcomp.ssreflect.bigop]
-
big_seq1 [lemma, in
mathcomp.ssreflect.bigop]
-
big_image_id [lemma, in
mathcomp.ssreflect.bigop]
-
big_image_cond_id [lemma, in
mathcomp.ssreflect.bigop]
-
big_image [lemma, in
mathcomp.ssreflect.bigop]
-
big_image_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_nseq [lemma, in
mathcomp.ssreflect.bigop]
-
big_nseq_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_const_ord [lemma, in
mathcomp.ssreflect.bigop]
-
big_const_nat [lemma, in
mathcomp.ssreflect.bigop]
-
big_const [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_recl [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_narrow_leq [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_narrow [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_narrow_cond_leq [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_narrow_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_tuple [lemma, in
mathcomp.ssreflect.bigop]
-
big_index_uniq [lemma, in
mathcomp.ssreflect.bigop]
-
big_tnth [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord0 [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_widen_leq [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_widen [lemma, in
mathcomp.ssreflect.bigop]
-
big_ord_widen_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat_widen [lemma, in
mathcomp.ssreflect.bigop]
-
big_mkord [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat_recl [lemma, in
mathcomp.ssreflect.bigop]
-
big_add1 [lemma, in
mathcomp.ssreflect.bigop]
-
big_addn [lemma, in
mathcomp.ssreflect.bigop]
-
big_ltn [lemma, in
mathcomp.ssreflect.bigop]
-
big_ltn_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_geq [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat [lemma, in
mathcomp.ssreflect.bigop]
-
big_nat_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_seq [lemma, in
mathcomp.ssreflect.bigop]
-
big_seq_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_map_id [lemma, in
mathcomp.ssreflect.bigop]
-
big_const_seq [lemma, in
mathcomp.ssreflect.bigop]
-
big_catr [lemma, in
mathcomp.ssreflect.bigop]
-
big_catl [lemma, in
mathcomp.ssreflect.bigop]
-
big_cat_nested [lemma, in
mathcomp.ssreflect.bigop]
-
big_pred0 [lemma, in
mathcomp.ssreflect.bigop]
-
big_pred0_eq [lemma, in
mathcomp.ssreflect.bigop]
-
big_hasC [lemma, in
mathcomp.ssreflect.bigop]
-
big_nth [lemma, in
mathcomp.ssreflect.bigop]
-
big_map [lemma, in
mathcomp.ssreflect.bigop]
-
big_cons [lemma, in
mathcomp.ssreflect.bigop]
-
big_nil [lemma, in
mathcomp.ssreflect.bigop]
-
big_andbC [lemma, in
mathcomp.ssreflect.bigop]
-
big_filter_cond [lemma, in
mathcomp.ssreflect.bigop]
-
big_filter [lemma, in
mathcomp.ssreflect.bigop]
-
big_endo [lemma, in
mathcomp.ssreflect.bigop]
-
big_ind [lemma, in
mathcomp.ssreflect.bigop]
-
big_rec [lemma, in
mathcomp.ssreflect.bigop]
-
big_morph [lemma, in
mathcomp.ssreflect.bigop]
-
big_ind2 [lemma, in
mathcomp.ssreflect.bigop]
-
big_rec2 [lemma, in
mathcomp.ssreflect.bigop]
-
big_ind3 [lemma, in
mathcomp.ssreflect.bigop]
-
big_rec3 [lemma, in
mathcomp.ssreflect.bigop]
-
big_load [lemma, in
mathcomp.ssreflect.bigop]
-
BIG_P [abbreviation, in
mathcomp.ssreflect.bigop]
-
BIG_F [abbreviation, in
mathcomp.ssreflect.bigop]
-
big_ord1_cond [lemma, in
mathcomp.algebra.zmodp]
-
big_ord1 [lemma, in
mathcomp.algebra.zmodp]
-
big_trivIset [lemma, in
mathcomp.ssreflect.finset]
-
big_trivIset_cond [lemma, in
mathcomp.ssreflect.finset]
-
big_imset_cond [lemma, in
mathcomp.ssreflect.finset]
-
big_imset [lemma, in
mathcomp.ssreflect.finset]
-
big_setU1 [lemma, in
mathcomp.ssreflect.finset]
-
big_setD1 [lemma, in
mathcomp.ssreflect.finset]
-
big_setIDcond [lemma, in
mathcomp.ssreflect.finset]
-
big_setID [lemma, in
mathcomp.ssreflect.finset]
-
big_set1 [lemma, in
mathcomp.ssreflect.finset]
-
big_set0 [lemma, in
mathcomp.ssreflect.finset]
-
big1 [lemma, in
mathcomp.ssreflect.bigop]
-
big1_seq [lemma, in
mathcomp.ssreflect.bigop]
-
big1_eq [lemma, in
mathcomp.ssreflect.bigop]
-
bij_on_image [lemma, in
mathcomp.ssreflect.fintype]
-
bij_on_codom [lemma, in
mathcomp.ssreflect.fintype]
-
bij_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
binary_addv_subproof [lemma, in
mathcomp.algebra.vector]
-
binary_mxsum_proof [lemma, in
mathcomp.algebra.mxalgebra]
-
binE [lemma, in
mathcomp.ssreflect.binomial]
-
BInfty [constructor, in
mathcomp.algebra.interval]
-
binn [lemma, in
mathcomp.ssreflect.binomial]
-
binomial [definition, in
mathcomp.ssreflect.binomial]
-
binomial [library]
-
binomial_rec [definition, in
mathcomp.ssreflect.binomial]
-
binS [lemma, in
mathcomp.ssreflect.binomial]
-
binSn [lemma, in
mathcomp.ssreflect.binomial]
-
bin_sub [lemma, in
mathcomp.ssreflect.binomial]
-
bin_ffactd [lemma, in
mathcomp.ssreflect.binomial]
-
bin_ffact [lemma, in
mathcomp.ssreflect.binomial]
-
bin_factd [lemma, in
mathcomp.ssreflect.binomial]
-
bin_fact [lemma, in
mathcomp.ssreflect.binomial]
-
bin_small [lemma, in
mathcomp.ssreflect.binomial]
-
bin_gt0 [lemma, in
mathcomp.ssreflect.binomial]
-
bin_of_number [projection, in
mathcomp.ssreflect.ssrnat]
-
bin_of_natK [lemma, in
mathcomp.ssreflect.ssrnat]
-
bin_of_nat [definition, in
mathcomp.ssreflect.ssrnat]
-
bin0 [lemma, in
mathcomp.ssreflect.binomial]
-
bin0n [lemma, in
mathcomp.ssreflect.binomial]
-
bin1 [lemma, in
mathcomp.ssreflect.binomial]
-
bin2 [lemma, in
mathcomp.ssreflect.binomial]
-
bin2odd [lemma, in
mathcomp.ssreflect.binomial]
-
bitseq [definition, in
mathcomp.ssreflect.seq]
-
block_mx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
block_mx0 [lemma, in
mathcomp.algebra.matrix]
-
block_mxAx [definition, in
mathcomp.algebra.matrix]
-
block_mxA [lemma, in
mathcomp.algebra.matrix]
-
block_mxEh [lemma, in
mathcomp.algebra.matrix]
-
block_mxEv [lemma, in
mathcomp.algebra.matrix]
-
block_mxKdr [lemma, in
mathcomp.algebra.matrix]
-
block_mxEdr [lemma, in
mathcomp.algebra.matrix]
-
block_mxKdl [lemma, in
mathcomp.algebra.matrix]
-
block_mxEdl [lemma, in
mathcomp.algebra.matrix]
-
block_mxKur [lemma, in
mathcomp.algebra.matrix]
-
block_mxEur [lemma, in
mathcomp.algebra.matrix]
-
block_mxKul [lemma, in
mathcomp.algebra.matrix]
-
block_mxEul [lemma, in
mathcomp.algebra.matrix]
-
block_mx_const [lemma, in
mathcomp.algebra.matrix]
-
block_mx [definition, in
mathcomp.algebra.matrix]
-
bool_groupMixin [definition, in
mathcomp.solvable.alt]
-
bool_countMixin [definition, in
mathcomp.ssreflect.choice]
-
bool_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
bool_of_unitK [lemma, in
mathcomp.ssreflect.choice]
-
bool_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
bool_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
bool_irrelevance [lemma, in
mathcomp.ssreflect.eqtype]
-
BOpen [abbreviation, in
mathcomp.algebra.interval]
-
BOpen_if [constructor, in
mathcomp.algebra.interval]
-
boundl_in_itv [lemma, in
mathcomp.algebra.interval]
-
boundr_in_itv [lemma, in
mathcomp.algebra.interval]
-
bound_in_itv [definition, in
mathcomp.algebra.interval]
-
bound_extremal_groups [lemma, in
mathcomp.solvable.extremal]
-
bsCA [abbreviation, in
mathcomp.ssreflect.seq]
-
BuildIsometries [section, in
mathcomp.character.classfun]
-
BuildIsometries.G [variable, in
mathcomp.character.classfun]
-
BuildIsometries.gT [variable, in
mathcomp.character.classfun]
-
BuildIsometries.L [variable, in
mathcomp.character.classfun]
-
BuildSplittingField [section, in
mathcomp.character.mxrepresentation]
-
bump [definition, in
mathcomp.ssreflect.fintype]
-
bumpC [lemma, in
mathcomp.ssreflect.fintype]
-
bumpK [lemma, in
mathcomp.ssreflect.fintype]
-
bumpS [lemma, in
mathcomp.ssreflect.fintype]
-
bump_addl [lemma, in
mathcomp.ssreflect.fintype]
-
Burnside_p_a_q_b [lemma, in
mathcomp.character.integral_char]
-
burnside_app_iso_2_4col [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app_iso_3_3col [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app_iso3 [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app_iso [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app_rot [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app2 [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_formula [lemma, in
mathcomp.solvable.burnside_app]
-
burnside_app [library]
-
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-(368 entries) |
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-(273 entries) |
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-| Record Index |
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-(189 entries) |
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-
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-| Notation Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-(368 entries) |
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-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-(107 entries) |
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-| Projection Index |
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-(273 entries) |
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-| Section Index |
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-(1140 entries) |
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-| Abbreviation Index |
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-(728 entries) |
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-
-| Definition Index |
-A |
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-F |
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-H |
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-T |
-U |
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-X |
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-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
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-(189 entries) |
-
-
-
C
-
c [abbreviation, in
mathcomp.character.character]
-
C [abbreviation, in
mathcomp.solvable.center]
-
cancel_index_extremal_groups [lemma, in
mathcomp.solvable.extremal]
-
CanChoiceMixin [definition, in
mathcomp.ssreflect.choice]
-
CanCountMixin [definition, in
mathcomp.ssreflect.choice]
-
CanEqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
CanFinMixin [definition, in
mathcomp.ssreflect.fintype]
-
canF_invF [lemma, in
mathcomp.ssreflect.fintype]
-
canF_eq [lemma, in
mathcomp.ssreflect.fintype]
-
canF_RL [lemma, in
mathcomp.ssreflect.fintype]
-
canF_LR [lemma, in
mathcomp.ssreflect.fintype]
-
canF_sym [lemma, in
mathcomp.ssreflect.fintype]
-
Canonicals [section, in
mathcomp.algebra.fraction]
-
Canonicals.R [variable, in
mathcomp.algebra.fraction]
-
can_in_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
can_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
can_imset_pre [lemma, in
mathcomp.ssreflect.finset]
-
can2_mem_pmap [lemma, in
mathcomp.ssreflect.seq]
-
can2_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
can2_imset_pre [lemma, in
mathcomp.ssreflect.finset]
-
can2_in_imset_pre [lemma, in
mathcomp.ssreflect.finset]
-
capfv [lemma, in
mathcomp.algebra.vector]
-
capmx [definition, in
mathcomp.algebra.mxalgebra]
-
capmxA [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxC [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxE [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxMr [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxS [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxSl [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxSr [lemma, in
mathcomp.algebra.mxalgebra]
-
capmxT [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_subSocle [lemma, in
mathcomp.character.mxrepresentation]
-
capmx_module [lemma, in
mathcomp.character.mxrepresentation]
-
capmx_diff [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_compl [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_idPl [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_idPr [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_key [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx_def [definition, in
mathcomp.algebra.mxalgebra]
-
capmx_gen [definition, in
mathcomp.algebra.mxalgebra]
-
capmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
capmx1 [lemma, in
mathcomp.algebra.mxalgebra]
-
capTmx [lemma, in
mathcomp.algebra.mxalgebra]
-
capV [abbreviation, in
mathcomp.algebra.vector]
-
capv [definition, in
mathcomp.algebra.vector]
-
capvA [lemma, in
mathcomp.algebra.vector]
-
capvC [lemma, in
mathcomp.algebra.vector]
-
capvf [lemma, in
mathcomp.algebra.vector]
-
capvS [lemma, in
mathcomp.algebra.vector]
-
capvSl [lemma, in
mathcomp.algebra.vector]
-
capvSr [lemma, in
mathcomp.algebra.vector]
-
capvv [lemma, in
mathcomp.algebra.vector]
-
capv_diff [lemma, in
mathcomp.algebra.vector]
-
capv_compl [lemma, in
mathcomp.algebra.vector]
-
capv_idPr [lemma, in
mathcomp.algebra.vector]
-
capv_idPl [lemma, in
mathcomp.algebra.vector]
-
capv0 [lemma, in
mathcomp.algebra.vector]
-
cap_cfcenter_irr [lemma, in
mathcomp.character.character]
-
cap_cfker_lin_irr [lemma, in
mathcomp.character.character]
-
cap_cfker_normal [lemma, in
mathcomp.character.character]
-
cap_eqmx [lemma, in
mathcomp.algebra.mxalgebra]
-
cap0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
cap0v [lemma, in
mathcomp.algebra.vector]
-
cap1mx [lemma, in
mathcomp.algebra.mxalgebra]
-
cardC [lemma, in
mathcomp.ssreflect.fintype]
-
CardCosetpre [section, in
mathcomp.fingroup.quotient]
-
CardCosetpre.G [variable, in
mathcomp.fingroup.quotient]
-
CardCosetpre.gT [variable, in
mathcomp.fingroup.quotient]
-
CardCosetpre.H [variable, in
mathcomp.fingroup.quotient]
-
CardCosetpre.K [variable, in
mathcomp.fingroup.quotient]
-
CardCosetpre.L [variable, in
mathcomp.fingroup.quotient]
-
CardCosetpre.M [variable, in
mathcomp.fingroup.quotient]
-
cardC1 [lemma, in
mathcomp.ssreflect.fintype]
-
CardDef [module, in
mathcomp.ssreflect.fintype]
-
CardDefSig [module, in
mathcomp.ssreflect.fintype]
-
CardDefSig.card [axiom, in
mathcomp.ssreflect.fintype]
-
CardDefSig.cardEdef [axiom, in
mathcomp.ssreflect.fintype]
-
CardDef.card [definition, in
mathcomp.ssreflect.fintype]
-
CardDef.cardEdef [definition, in
mathcomp.ssreflect.fintype]
-
cardD1 [lemma, in
mathcomp.ssreflect.fintype]
-
cardD1x [lemma, in
mathcomp.ssreflect.bigop]
-
cardE [lemma, in
mathcomp.ssreflect.fintype]
-
CardFunImage [section, in
mathcomp.ssreflect.fintype]
-
CardFunImage [section, in
mathcomp.ssreflect.finset]
-
CardFunImage.aT [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.aT2 [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.card_range [variable, in
mathcomp.ssreflect.fintype]
-
CardFunImage.D [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.D2 [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.f [variable, in
mathcomp.ssreflect.fintype]
-
CardFunImage.f [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.f2 [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.g [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.injf [variable, in
mathcomp.ssreflect.fintype]
-
CardFunImage.rT [variable, in
mathcomp.ssreflect.finset]
-
CardFunImage.T [variable, in
mathcomp.ssreflect.fintype]
-
CardFunImage.T' [variable, in
mathcomp.ssreflect.fintype]
-
CardGL [section, in
mathcomp.algebra.mxalgebra]
-
CardGL.F [variable, in
mathcomp.algebra.mxalgebra]
-
cardG_gt1 [lemma, in
mathcomp.fingroup.fingroup]
-
cardG_gt0 [lemma, in
mathcomp.fingroup.fingroup]
-
cardID [lemma, in
mathcomp.ssreflect.fintype]
-
cardIg_divn [lemma, in
mathcomp.fingroup.fingroup]
-
cardJg [lemma, in
mathcomp.fingroup.fingroup]
-
cardMg_TI [lemma, in
mathcomp.fingroup.fingroup]
-
cardMg_divn [lemma, in
mathcomp.fingroup.fingroup]
-
CardMorphism [section, in
mathcomp.fingroup.quotient]
-
CardMorphism.aT [variable, in
mathcomp.fingroup.quotient]
-
CardMorphism.D [variable, in
mathcomp.fingroup.quotient]
-
CardMorphism.f [variable, in
mathcomp.fingroup.quotient]
-
CardMorphism.rT [variable, in
mathcomp.fingroup.quotient]
-
cardsC [lemma, in
mathcomp.ssreflect.finset]
-
cardsCs [lemma, in
mathcomp.ssreflect.finset]
-
cardsC1 [lemma, in
mathcomp.ssreflect.finset]
-
cardsD [lemma, in
mathcomp.ssreflect.finset]
-
cardsDS [lemma, in
mathcomp.ssreflect.finset]
-
cardsD1 [lemma, in
mathcomp.ssreflect.finset]
-
cardsE [lemma, in
mathcomp.ssreflect.finset]
-
cardSg [lemma, in
mathcomp.fingroup.fingroup]
-
cardSg_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
cardsI [lemma, in
mathcomp.ssreflect.finset]
-
cardsID [lemma, in
mathcomp.ssreflect.finset]
-
CardSig [section, in
mathcomp.ssreflect.fintype]
-
CardSig.P [variable, in
mathcomp.ssreflect.fintype]
-
CardSig.T [variable, in
mathcomp.ssreflect.fintype]
-
cardsT [lemma, in
mathcomp.ssreflect.finset]
-
cardsU [lemma, in
mathcomp.ssreflect.finset]
-
cardsUI [lemma, in
mathcomp.ssreflect.finset]
-
cardsU1 [lemma, in
mathcomp.ssreflect.finset]
-
cardsX [lemma, in
mathcomp.ssreflect.finset]
-
cards_draws [lemma, in
mathcomp.ssreflect.binomial]
-
cards_eq0 [lemma, in
mathcomp.ssreflect.finset]
-
cards0 [lemma, in
mathcomp.ssreflect.finset]
-
cards0_eq [lemma, in
mathcomp.ssreflect.finset]
-
cards1 [lemma, in
mathcomp.ssreflect.finset]
-
cards1P [lemma, in
mathcomp.ssreflect.finset]
-
cards2 [lemma, in
mathcomp.ssreflect.finset]
-
cardT [lemma, in
mathcomp.ssreflect.fintype]
-
cardUI [lemma, in
mathcomp.ssreflect.fintype]
-
cardU1 [lemma, in
mathcomp.ssreflect.fintype]
-
CardVspace [section, in
mathcomp.field.finfield]
-
CardVspace.aT [variable, in
mathcomp.field.finfield]
-
CardVspace.caT [variable, in
mathcomp.field.finfield]
-
CardVspace.F [variable, in
mathcomp.field.finfield]
-
CardVspace.T [variable, in
mathcomp.field.finfield]
-
CardVspace.Vector [section, in
mathcomp.field.finfield]
-
CardVspace.Vector.cvT [variable, in
mathcomp.field.finfield]
-
CardVspace.Vector.vT [variable, in
mathcomp.field.finfield]
-
cardX [lemma, in
mathcomp.ssreflect.fintype]
-
card_Alt [lemma, in
mathcomp.solvable.alt]
-
card_Sym [lemma, in
mathcomp.solvable.alt]
-
card_Hall [lemma, in
mathcomp.solvable.pgroup]
-
card_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
card_cosetpre [lemma, in
mathcomp.fingroup.quotient]
-
card_homg [lemma, in
mathcomp.fingroup.quotient]
-
card_morphpre [lemma, in
mathcomp.fingroup.quotient]
-
card_morphim [lemma, in
mathcomp.fingroup.quotient]
-
card_quotient [lemma, in
mathcomp.fingroup.quotient]
-
card_quotient_subnorm [lemma, in
mathcomp.fingroup.quotient]
-
card_ord_partitions [lemma, in
mathcomp.ssreflect.binomial]
-
card_partial_ord_partitions [lemma, in
mathcomp.ssreflect.binomial]
-
card_sorted_tuples [lemma, in
mathcomp.ssreflect.binomial]
-
card_ltn_sorted_tuples [lemma, in
mathcomp.ssreflect.binomial]
-
card_draws [lemma, in
mathcomp.ssreflect.binomial]
-
card_inj_ffuns [lemma, in
mathcomp.ssreflect.binomial]
-
card_inj_ffuns_on [lemma, in
mathcomp.ssreflect.binomial]
-
card_uniq_tuples [lemma, in
mathcomp.ssreflect.binomial]
-
card_primeChar [lemma, in
mathcomp.field.finfield]
-
card_vspace1 [lemma, in
mathcomp.field.finfield]
-
card_vspacef [lemma, in
mathcomp.field.finfield]
-
card_vspace [lemma, in
mathcomp.field.finfield]
-
card_finCharP [lemma, in
mathcomp.field.finfield]
-
card_finField_unit [lemma, in
mathcomp.field.finfield]
-
card_support_normedTI [lemma, in
mathcomp.solvable.frobenius]
-
card_uniq_tuple [lemma, in
mathcomp.solvable.primitive_action]
-
card_perm [lemma, in
mathcomp.fingroup.perm]
-
card_linear_irr [lemma, in
mathcomp.character.mxrepresentation]
-
card_irr [lemma, in
mathcomp.character.mxrepresentation]
-
card_isog8_extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
card_DnQ [lemma, in
mathcomp.solvable.extraspecial]
-
card_pX1p2n [lemma, in
mathcomp.solvable.extraspecial]
-
card_pX1p2 [lemma, in
mathcomp.solvable.extraspecial]
-
card_tuple [lemma, in
mathcomp.ssreflect.tuple]
-
card_matrix [lemma, in
mathcomp.algebra.matrix]
-
card_subcent1_coset [lemma, in
mathcomp.character.character]
-
card_lin_irr [lemma, in
mathcomp.character.character]
-
card_afix_irr_classes [lemma, in
mathcomp.character.character]
-
card_Iirr_cyclic [lemma, in
mathcomp.character.character]
-
card_Iirr_abelian [lemma, in
mathcomp.character.character]
-
card_quaternion [lemma, in
mathcomp.solvable.extremal]
-
card_semidihedral [lemma, in
mathcomp.solvable.extremal]
-
card_2dihedral [lemma, in
mathcomp.solvable.extremal]
-
card_dihedral [lemma, in
mathcomp.solvable.extremal]
-
card_ext_dihedral [lemma, in
mathcomp.solvable.extremal]
-
card_modular_group [lemma, in
mathcomp.solvable.extremal]
-
card_cfclass_Iirr [lemma, in
mathcomp.character.inertia]
-
card_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
card_p1Elem_p2Elem [lemma, in
mathcomp.solvable.abelian]
-
card_p1Elem_pnElem [lemma, in
mathcomp.solvable.abelian]
-
card_p1Elem [lemma, in
mathcomp.solvable.abelian]
-
card_pnElem [lemma, in
mathcomp.solvable.abelian]
-
card_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
card_subcent_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
card_p3group_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
card_center_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
card_sum [lemma, in
mathcomp.ssreflect.fintype]
-
card_tagged [lemma, in
mathcomp.ssreflect.fintype]
-
card_prod [lemma, in
mathcomp.ssreflect.fintype]
-
card_ord [lemma, in
mathcomp.ssreflect.fintype]
-
card_seq_sub [lemma, in
mathcomp.ssreflect.fintype]
-
card_sig [lemma, in
mathcomp.ssreflect.fintype]
-
card_sub [lemma, in
mathcomp.ssreflect.fintype]
-
card_option [lemma, in
mathcomp.ssreflect.fintype]
-
card_bool [lemma, in
mathcomp.ssreflect.fintype]
-
card_unit [lemma, in
mathcomp.ssreflect.fintype]
-
card_preim [lemma, in
mathcomp.ssreflect.fintype]
-
card_codom [lemma, in
mathcomp.ssreflect.fintype]
-
card_image [lemma, in
mathcomp.ssreflect.fintype]
-
card_in_image [lemma, in
mathcomp.ssreflect.fintype]
-
card_gt0P [lemma, in
mathcomp.ssreflect.fintype]
-
card_uniqP [lemma, in
mathcomp.ssreflect.fintype]
-
card_size [lemma, in
mathcomp.ssreflect.fintype]
-
card_def [abbreviation, in
mathcomp.ssreflect.fintype]
-
card_type [abbreviation, in
mathcomp.ssreflect.fintype]
-
card_classes_abelian [lemma, in
mathcomp.fingroup.action]
-
card_conjugates [lemma, in
mathcomp.fingroup.action]
-
card_orbit_stab [lemma, in
mathcomp.fingroup.action]
-
card_orbit [lemma, in
mathcomp.fingroup.action]
-
card_orbit_in_stab [lemma, in
mathcomp.fingroup.action]
-
card_orbit_in [lemma, in
mathcomp.fingroup.action]
-
card_orbit1 [lemma, in
mathcomp.fingroup.action]
-
card_setact [lemma, in
mathcomp.fingroup.action]
-
card_ffun [lemma, in
mathcomp.ssreflect.finfun]
-
card_ffun_on [lemma, in
mathcomp.ssreflect.finfun]
-
card_pffun_on [lemma, in
mathcomp.ssreflect.finfun]
-
card_pfamily [lemma, in
mathcomp.ssreflect.finfun]
-
card_dep_ffun [lemma, in
mathcomp.ssreflect.finfun]
-
card_family [lemma, in
mathcomp.ssreflect.finfun]
-
card_rVabelem [lemma, in
mathcomp.character.mxabelem]
-
card_abelem_rV [lemma, in
mathcomp.character.mxabelem]
-
card_rowg [lemma, in
mathcomp.character.mxabelem]
-
card_isog [lemma, in
mathcomp.fingroup.morphism]
-
card_injm [lemma, in
mathcomp.fingroup.morphism]
-
card_im_injm [lemma, in
mathcomp.fingroup.morphism]
-
card_lcosets [lemma, in
mathcomp.fingroup.fingroup]
-
card_le1_trivg [lemma, in
mathcomp.fingroup.fingroup]
-
card_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
card_lcoset [lemma, in
mathcomp.fingroup.fingroup]
-
card_invg [lemma, in
mathcomp.fingroup.fingroup]
-
card_mem_repr [lemma, in
mathcomp.fingroup.fingroup]
-
card_Fp [lemma, in
mathcomp.algebra.zmodp]
-
card_units_Zp [lemma, in
mathcomp.algebra.zmodp]
-
card_Zp [lemma, in
mathcomp.algebra.zmodp]
-
card_Aut_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
card_Aut_cycle [lemma, in
mathcomp.solvable.cyclic]
-
card_GL_2 [lemma, in
mathcomp.algebra.mxalgebra]
-
card_GL_1 [lemma, in
mathcomp.algebra.mxalgebra]
-
card_GL [lemma, in
mathcomp.algebra.mxalgebra]
-
card_n3s [lemma, in
mathcomp.solvable.burnside_app]
-
card_n2_3 [lemma, in
mathcomp.solvable.burnside_app]
-
card_n3_3 [lemma, in
mathcomp.solvable.burnside_app]
-
card_n4 [lemma, in
mathcomp.solvable.burnside_app]
-
card_Fid3 [lemma, in
mathcomp.solvable.burnside_app]
-
card_n3 [lemma, in
mathcomp.solvable.burnside_app]
-
card_n [lemma, in
mathcomp.solvable.burnside_app]
-
card_n2 [lemma, in
mathcomp.solvable.burnside_app]
-
card_Fid [lemma, in
mathcomp.solvable.burnside_app]
-
card_rot [lemma, in
mathcomp.solvable.burnside_app]
-
card_iso2 [lemma, in
mathcomp.solvable.burnside_app]
-
card_transversal [lemma, in
mathcomp.ssreflect.finset]
-
card_uniform_partition [lemma, in
mathcomp.ssreflect.finset]
-
card_partition [lemma, in
mathcomp.ssreflect.finset]
-
card_powerset [lemma, in
mathcomp.ssreflect.finset]
-
card_preimset [lemma, in
mathcomp.ssreflect.finset]
-
card_imset [lemma, in
mathcomp.ssreflect.finset]
-
card_in_imset [lemma, in
mathcomp.ssreflect.finset]
-
card_gt0 [lemma, in
mathcomp.ssreflect.finset]
-
card_p2group_abelian [lemma, in
mathcomp.solvable.sylow]
-
card_Syl_mod [lemma, in
mathcomp.solvable.sylow]
-
card_Syl_dvd [lemma, in
mathcomp.solvable.sylow]
-
card_Syl [lemma, in
mathcomp.solvable.sylow]
-
card0 [lemma, in
mathcomp.ssreflect.fintype]
-
card0_eq [lemma, in
mathcomp.ssreflect.fintype]
-
card1 [lemma, in
mathcomp.ssreflect.fintype]
-
card1_trivg [lemma, in
mathcomp.fingroup.fingroup]
-
card2 [lemma, in
mathcomp.ssreflect.fintype]
-
CartesianProd [section, in
mathcomp.ssreflect.finset]
-
CartesianProd.A1 [variable, in
mathcomp.ssreflect.finset]
-
CartesianProd.A2 [variable, in
mathcomp.ssreflect.finset]
-
CartesianProd.fT1 [variable, in
mathcomp.ssreflect.finset]
-
CartesianProd.fT2 [variable, in
mathcomp.ssreflect.finset]
-
castmx [definition, in
mathcomp.algebra.matrix]
-
castmxE [lemma, in
mathcomp.algebra.matrix]
-
castmxK [lemma, in
mathcomp.algebra.matrix]
-
castmxKV [lemma, in
mathcomp.algebra.matrix]
-
castmx_sym [lemma, in
mathcomp.algebra.matrix]
-
castmx_comp [lemma, in
mathcomp.algebra.matrix]
-
castmx_id [lemma, in
mathcomp.algebra.matrix]
-
castmx_const [lemma, in
mathcomp.algebra.matrix]
-
CastTuple [section, in
mathcomp.ssreflect.tuple]
-
CastTuple.T [variable, in
mathcomp.ssreflect.tuple]
-
cast_col_mx [lemma, in
mathcomp.algebra.matrix]
-
cast_row_mx [lemma, in
mathcomp.algebra.matrix]
-
cast_ord_inj [lemma, in
mathcomp.ssreflect.fintype]
-
cast_ordKV [lemma, in
mathcomp.ssreflect.fintype]
-
cast_ordK [lemma, in
mathcomp.ssreflect.fintype]
-
cast_ord_comp [lemma, in
mathcomp.ssreflect.fintype]
-
cast_ord_id [lemma, in
mathcomp.ssreflect.fintype]
-
cast_ord [definition, in
mathcomp.ssreflect.fintype]
-
cast_ord_proof [lemma, in
mathcomp.ssreflect.fintype]
-
cat [definition, in
mathcomp.ssreflect.seq]
-
catA [lemma, in
mathcomp.ssreflect.seq]
-
catCA_perm_subst [lemma, in
mathcomp.ssreflect.seq]
-
catCA_perm_ind [lemma, in
mathcomp.ssreflect.seq]
-
catl_free [lemma, in
mathcomp.algebra.vector]
-
catrev [definition, in
mathcomp.ssreflect.seq]
-
catrevE [lemma, in
mathcomp.ssreflect.seq]
-
catrev_catr [lemma, in
mathcomp.ssreflect.seq]
-
catrev_catl [lemma, in
mathcomp.ssreflect.seq]
-
catr_free [lemma, in
mathcomp.algebra.vector]
-
cats0 [lemma, in
mathcomp.ssreflect.seq]
-
cats1 [lemma, in
mathcomp.ssreflect.seq]
-
cat_path [lemma, in
mathcomp.ssreflect.path]
-
cat_basis [lemma, in
mathcomp.algebra.vector]
-
cat_free [lemma, in
mathcomp.algebra.vector]
-
cat_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
cat_subseq [lemma, in
mathcomp.ssreflect.seq]
-
cat_uniq [lemma, in
mathcomp.ssreflect.seq]
-
cat_take_drop [lemma, in
mathcomp.ssreflect.seq]
-
cat_rcons [lemma, in
mathcomp.ssreflect.seq]
-
cat_nseq [lemma, in
mathcomp.ssreflect.seq]
-
cat_cons [lemma, in
mathcomp.ssreflect.seq]
-
cat0s [lemma, in
mathcomp.ssreflect.seq]
-
cat1s [lemma, in
mathcomp.ssreflect.seq]
-
Cauchy [lemma, in
mathcomp.solvable.pgroup]
-
Cayley_Hamilton [lemma, in
mathcomp.algebra.mxpoly]
-
Cayley_isog [lemma, in
mathcomp.fingroup.action]
-
Cayley_isom [lemma, in
mathcomp.fingroup.action]
-
Cayley_repr [definition, in
mathcomp.fingroup.action]
-
Cchar [definition, in
mathcomp.field.algC]
-
centC [lemma, in
mathcomp.fingroup.fingroup]
-
Center [section, in
mathcomp.character.character]
-
Center [section, in
mathcomp.solvable.center]
-
center [definition, in
mathcomp.solvable.center]
-
center [library]
-
centerC [lemma, in
mathcomp.solvable.center]
-
centerP [lemma, in
mathcomp.solvable.center]
-
centerv_sub [lemma, in
mathcomp.field.falgebra]
-
center_kquo_cyclic [lemma, in
mathcomp.character.mxrepresentation]
-
center_sub_Inertia [lemma, in
mathcomp.character.inertia]
-
center_aut_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
center_special_abelem [lemma, in
mathcomp.solvable.maximal]
-
center_nil_eq1 [lemma, in
mathcomp.solvable.nilpotent]
-
center_ncprod [lemma, in
mathcomp.solvable.center]
-
center_ncprod0 [lemma, in
mathcomp.solvable.center]
-
center_bigdprod [lemma, in
mathcomp.solvable.center]
-
center_dprod [lemma, in
mathcomp.solvable.center]
-
center_bigcprod [lemma, in
mathcomp.solvable.center]
-
center_cprod [lemma, in
mathcomp.solvable.center]
-
center_prod [lemma, in
mathcomp.solvable.center]
-
center_class_formula [lemma, in
mathcomp.solvable.center]
-
center_idP [lemma, in
mathcomp.solvable.center]
-
center_char [lemma, in
mathcomp.solvable.center]
-
center_abelian [lemma, in
mathcomp.solvable.center]
-
center_normal [lemma, in
mathcomp.solvable.center]
-
center_sub [lemma, in
mathcomp.solvable.center]
-
center_vspace [definition, in
mathcomp.field.falgebra]
-
center_mxP [lemma, in
mathcomp.algebra.mxalgebra]
-
center_mx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
center_mx [definition, in
mathcomp.algebra.mxalgebra]
-
Center.G [variable, in
mathcomp.character.character]
-
Center.gT [variable, in
mathcomp.character.character]
-
Center.gT [variable, in
mathcomp.solvable.center]
-
Center.Injm [section, in
mathcomp.solvable.center]
-
Center.Injm.D [variable, in
mathcomp.solvable.center]
-
Center.Injm.f [variable, in
mathcomp.solvable.center]
-
Center.Injm.injf [variable, in
mathcomp.solvable.center]
-
Center.Injm.rT [variable, in
mathcomp.solvable.center]
-
center1 [lemma, in
mathcomp.solvable.center]
-
centgmx [definition, in
mathcomp.character.mxrepresentation]
-
centgmxP [lemma, in
mathcomp.character.mxrepresentation]
-
centgmx_map [lemma, in
mathcomp.character.mxrepresentation]
-
centgmx_hom [lemma, in
mathcomp.character.mxrepresentation]
-
centI [lemma, in
mathcomp.fingroup.fingroup]
-
centJ [lemma, in
mathcomp.fingroup.fingroup]
-
centM [lemma, in
mathcomp.fingroup.fingroup]
-
centP [lemma, in
mathcomp.fingroup.fingroup]
-
Central [section, in
mathcomp.solvable.gseries]
-
centralised [definition, in
mathcomp.fingroup.fingroup]
-
centraliser [definition, in
mathcomp.fingroup.fingroup]
-
centraliser_is_aspace [lemma, in
mathcomp.field.falgebra]
-
centraliser_vspace [definition, in
mathcomp.field.falgebra]
-
centraliser1_is_aspace [lemma, in
mathcomp.field.falgebra]
-
centraliser1_vspace [definition, in
mathcomp.field.falgebra]
-
centralises [definition, in
mathcomp.fingroup.fingroup]
-
centrals_nil [lemma, in
mathcomp.solvable.nilpotent]
-
central_product [definition, in
mathcomp.fingroup.gproduct]
-
central_central_factor [lemma, in
mathcomp.solvable.gseries]
-
central_factor_central [lemma, in
mathcomp.solvable.gseries]
-
central_factor [definition, in
mathcomp.solvable.gseries]
-
Central.G [variable, in
mathcomp.solvable.gseries]
-
Central.gT [variable, in
mathcomp.solvable.gseries]
-
centS [lemma, in
mathcomp.fingroup.fingroup]
-
centsC [lemma, in
mathcomp.fingroup.fingroup]
-
centsP [lemma, in
mathcomp.fingroup.fingroup]
-
centSS [lemma, in
mathcomp.fingroup.fingroup]
-
centsS [lemma, in
mathcomp.fingroup.fingroup]
-
cents_cycle [lemma, in
mathcomp.fingroup.fingroup]
-
cents_norm [lemma, in
mathcomp.fingroup.fingroup]
-
cents1 [lemma, in
mathcomp.fingroup.fingroup]
-
centU [lemma, in
mathcomp.fingroup.fingroup]
-
centvC [lemma, in
mathcomp.field.falgebra]
-
centvP [lemma, in
mathcomp.field.falgebra]
-
centvsP [lemma, in
mathcomp.field.falgebra]
-
centvX [lemma, in
mathcomp.field.falgebra]
-
centv_algid [lemma, in
mathcomp.field.falgebra]
-
centv1 [lemma, in
mathcomp.field.falgebra]
-
centY [lemma, in
mathcomp.fingroup.fingroup]
-
cent_semiregular [lemma, in
mathcomp.solvable.frobenius]
-
cent_semiprime [lemma, in
mathcomp.solvable.frobenius]
-
cent_mx_scalar_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
cent_sub_Inertia [lemma, in
mathcomp.character.inertia]
-
cent_sub_inertia [lemma, in
mathcomp.character.inertia]
-
cent_classP [lemma, in
mathcomp.fingroup.fingroup]
-
cent_cycle [lemma, in
mathcomp.fingroup.fingroup]
-
cent_gen [lemma, in
mathcomp.fingroup.fingroup]
-
cent_normal [lemma, in
mathcomp.fingroup.fingroup]
-
cent_norm [lemma, in
mathcomp.fingroup.fingroup]
-
cent_joinEr [lemma, in
mathcomp.fingroup.fingroup]
-
cent_joinEl [lemma, in
mathcomp.fingroup.fingroup]
-
cent_sub [lemma, in
mathcomp.fingroup.fingroup]
-
cent_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
cent_centerv [lemma, in
mathcomp.field.falgebra]
-
cent_mx_ring [lemma, in
mathcomp.algebra.mxalgebra]
-
cent_mx_ideal [lemma, in
mathcomp.algebra.mxalgebra]
-
cent_mxP [lemma, in
mathcomp.algebra.mxalgebra]
-
cent_rowP [lemma, in
mathcomp.algebra.mxalgebra]
-
cent_mx [definition, in
mathcomp.algebra.mxalgebra]
-
cent_mx_fun_is_linear [lemma, in
mathcomp.algebra.mxalgebra]
-
cent_mx_fun [definition, in
mathcomp.algebra.mxalgebra]
-
cent1C [lemma, in
mathcomp.fingroup.fingroup]
-
cent1E [lemma, in
mathcomp.fingroup.fingroup]
-
cent1id [lemma, in
mathcomp.fingroup.fingroup]
-
cent1J [lemma, in
mathcomp.fingroup.fingroup]
-
cent1P [lemma, in
mathcomp.fingroup.fingroup]
-
cent1T [lemma, in
mathcomp.fingroup.fingroup]
-
cent1vC [lemma, in
mathcomp.field.falgebra]
-
cent1vP [lemma, in
mathcomp.field.falgebra]
-
cent1vX [lemma, in
mathcomp.field.falgebra]
-
cent1v_id [lemma, in
mathcomp.field.falgebra]
-
cent1v1 [lemma, in
mathcomp.field.falgebra]
-
cent1_normedTI [lemma, in
mathcomp.solvable.frobenius]
-
cent1_extraspecial_maximal [lemma, in
mathcomp.solvable.maximal]
-
cent11T [lemma, in
mathcomp.fingroup.fingroup]
-
cfaithful [definition, in
mathcomp.character.classfun]
-
cfaithfulE [lemma, in
mathcomp.character.classfun]
-
cfaithful_reg [lemma, in
mathcomp.character.character]
-
cfaithful_quo [lemma, in
mathcomp.character.classfun]
-
cfAut [definition, in
mathcomp.character.classfun]
-
cfAutConjg [lemma, in
mathcomp.character.inertia]
-
cfAutDprod [lemma, in
mathcomp.character.classfun]
-
cfAutDprodl [lemma, in
mathcomp.character.classfun]
-
cfAutDprodr [lemma, in
mathcomp.character.classfun]
-
cfAutInd [lemma, in
mathcomp.character.classfun]
-
cfAutIsom [lemma, in
mathcomp.character.classfun]
-
cfAutK [lemma, in
mathcomp.character.classfun]
-
cfAutMod [lemma, in
mathcomp.character.classfun]
-
cfAutMorph [lemma, in
mathcomp.character.classfun]
-
cfAutQuo [lemma, in
mathcomp.character.classfun]
-
cfAutRes [lemma, in
mathcomp.character.classfun]
-
cfAutVK [lemma, in
mathcomp.character.classfun]
-
cfAutZ [lemma, in
mathcomp.character.classfun]
-
cfAutZ_Cint [lemma, in
mathcomp.character.classfun]
-
cfAutZ_Cnat [lemma, in
mathcomp.character.classfun]
-
cfAutZ_nat [lemma, in
mathcomp.character.classfun]
-
cfAut_vchar [lemma, in
mathcomp.character.vcharacter]
-
cfAut_zchar [lemma, in
mathcomp.character.vcharacter]
-
cfAut_irr [lemma, in
mathcomp.character.character]
-
cfAut_lin_char [lemma, in
mathcomp.character.character]
-
cfAut_irr1 [lemma, in
mathcomp.character.character]
-
cfAut_char1 [lemma, in
mathcomp.character.character]
-
cfAut_char [lemma, in
mathcomp.character.character]
-
cfAut_cfuni [lemma, in
mathcomp.character.classfun]
-
cfAut_on [lemma, in
mathcomp.character.classfun]
-
cfAut_eq1 [lemma, in
mathcomp.character.classfun]
-
cfAut_inj [lemma, in
mathcomp.character.classfun]
-
cfAut_closed [definition, in
mathcomp.character.classfun]
-
cfAut_scalable [lemma, in
mathcomp.character.classfun]
-
cfAut_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfAut_is_rmorphism [lemma, in
mathcomp.character.classfun]
-
cfAut_cfun1i [lemma, in
mathcomp.character.classfun]
-
cfBigdprod [definition, in
mathcomp.character.classfun]
-
cfBigdprodE [lemma, in
mathcomp.character.classfun]
-
cfBigdprodEi [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi [definition, in
mathcomp.character.classfun]
-
cfBigdprodiK [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi_irr [lemma, in
mathcomp.character.character]
-
cfBigdprodi_lin_charE [lemma, in
mathcomp.character.character]
-
cfBigdprodi_lin_char [lemma, in
mathcomp.character.character]
-
cfBigdprodi_charE [lemma, in
mathcomp.character.character]
-
cfBigdprodi_char [lemma, in
mathcomp.character.character]
-
cfBigdprodi_iso [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi_inj [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi_eq1 [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi_subproof [lemma, in
mathcomp.character.classfun]
-
cfBigdprodi1 [lemma, in
mathcomp.character.classfun]
-
cfBigdprodK [lemma, in
mathcomp.character.classfun]
-
cfBigdprodKabelian [lemma, in
mathcomp.character.character]
-
cfBigdprodKlin [lemma, in
mathcomp.character.character]
-
cfBigdprod_Res_lin [lemma, in
mathcomp.character.character]
-
cfBigdprod_eq1 [lemma, in
mathcomp.character.character]
-
cfBigdprod_irr [lemma, in
mathcomp.character.character]
-
cfBigdprod_lin_char [lemma, in
mathcomp.character.character]
-
cfBigdprod_char [lemma, in
mathcomp.character.character]
-
cfBigdprod1 [lemma, in
mathcomp.character.classfun]
-
cfCauchySchwarz [lemma, in
mathcomp.character.classfun]
-
cfCauchySchwarz_sqrt [lemma, in
mathcomp.character.classfun]
-
cfcenter [definition, in
mathcomp.character.character]
-
cfcenter_fful_irr [lemma, in
mathcomp.character.character]
-
cfcenter_eq_center [lemma, in
mathcomp.character.character]
-
cfcenter_subset_center [lemma, in
mathcomp.character.character]
-
cfcenter_cyclic [lemma, in
mathcomp.character.character]
-
cfcenter_Res [lemma, in
mathcomp.character.character]
-
cfcenter_normal [lemma, in
mathcomp.character.character]
-
cfcenter_sub [lemma, in
mathcomp.character.character]
-
cfcenter_group_set [lemma, in
mathcomp.character.character]
-
cfcenter_repr [lemma, in
mathcomp.character.character]
-
cfclass [definition, in
mathcomp.character.inertia]
-
cfclassInorm [lemma, in
mathcomp.character.inertia]
-
cfclassP [lemma, in
mathcomp.character.inertia]
-
cfclass_inertia [lemma, in
mathcomp.character.inertia]
-
cfclass_Ind [lemma, in
mathcomp.character.inertia]
-
cfclass_IirrE [lemma, in
mathcomp.character.inertia]
-
cfclass_Iirr [definition, in
mathcomp.character.inertia]
-
cfclass_invariant [lemma, in
mathcomp.character.inertia]
-
cfclass_uniq [lemma, in
mathcomp.character.inertia]
-
cfclass_sym [lemma, in
mathcomp.character.inertia]
-
cfclass_transr [lemma, in
mathcomp.character.inertia]
-
cfclass_refl [lemma, in
mathcomp.character.inertia]
-
cfclass1 [lemma, in
mathcomp.character.inertia]
-
cfConjCE [lemma, in
mathcomp.character.classfun]
-
cfConjCK [lemma, in
mathcomp.character.classfun]
-
cfConjC_vchar [definition, in
mathcomp.character.vcharacter]
-
cfConjC_irr [lemma, in
mathcomp.character.character]
-
cfConjC_lin_char [lemma, in
mathcomp.character.character]
-
cfConjC_irr1 [lemma, in
mathcomp.character.character]
-
cfConjC_char1 [lemma, in
mathcomp.character.character]
-
cfConjC_char [lemma, in
mathcomp.character.character]
-
cfconjC_eq1 [definition, in
mathcomp.character.classfun]
-
cfConjC_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfConjC_closed [abbreviation, in
mathcomp.character.classfun]
-
cfConjC_subset [definition, in
mathcomp.character.classfun]
-
cfConjg [definition, in
mathcomp.character.inertia]
-
cfConjgBigdprod [lemma, in
mathcomp.character.inertia]
-
cfConjgBigdprodi [lemma, in
mathcomp.character.inertia]
-
cfConjgDprod [lemma, in
mathcomp.character.inertia]
-
cfConjgDprodl [lemma, in
mathcomp.character.inertia]
-
cfConjgDprodr [lemma, in
mathcomp.character.inertia]
-
cfConjgE [lemma, in
mathcomp.character.inertia]
-
cfConjgEin [lemma, in
mathcomp.character.inertia]
-
cfConjgEJ [lemma, in
mathcomp.character.inertia]
-
cfConjgEout [lemma, in
mathcomp.character.inertia]
-
cfConjgInd [lemma, in
mathcomp.character.inertia]
-
cfConjgInd_norm [lemma, in
mathcomp.character.inertia]
-
cfConjgIsom [lemma, in
mathcomp.character.inertia]
-
cfConjgJ1 [lemma, in
mathcomp.character.inertia]
-
cfConjgK [lemma, in
mathcomp.character.inertia]
-
cfConjgKV [lemma, in
mathcomp.character.inertia]
-
cfConjgM [lemma, in
mathcomp.character.inertia]
-
cfConjgMnorm [lemma, in
mathcomp.character.inertia]
-
cfConjgMod [lemma, in
mathcomp.character.inertia]
-
cfConjgMod_norm [lemma, in
mathcomp.character.inertia]
-
cfConjgMorph [lemma, in
mathcomp.character.inertia]
-
cfConjgQuo [lemma, in
mathcomp.character.inertia]
-
cfConjgQuo_norm [lemma, in
mathcomp.character.inertia]
-
cfConjgRes [lemma, in
mathcomp.character.inertia]
-
cfConjgRes_norm [lemma, in
mathcomp.character.inertia]
-
cfConjgSdprod [lemma, in
mathcomp.character.inertia]
-
cfConjg_irr [lemma, in
mathcomp.character.inertia]
-
cfConjg_lin_char [lemma, in
mathcomp.character.inertia]
-
cfConjg_char [lemma, in
mathcomp.character.inertia]
-
cfConjg_iso [lemma, in
mathcomp.character.inertia]
-
cfConjg_eqE [lemma, in
mathcomp.character.inertia]
-
cfConjg_eq1 [lemma, in
mathcomp.character.inertia]
-
cfConjg_is_multiplicative [lemma, in
mathcomp.character.inertia]
-
cfConjg_cfun1 [lemma, in
mathcomp.character.inertia]
-
cfConjg_cfuni [lemma, in
mathcomp.character.inertia]
-
cfConjg_cfuniJ [lemma, in
mathcomp.character.inertia]
-
cfConjg_is_linear [lemma, in
mathcomp.character.inertia]
-
cfConjg_id [lemma, in
mathcomp.character.inertia]
-
cfConjg_subproof [lemma, in
mathcomp.character.inertia]
-
cfConjg1 [lemma, in
mathcomp.character.inertia]
-
cfDet [definition, in
mathcomp.character.character]
-
cfDetConjg [lemma, in
mathcomp.character.inertia]
-
cfDetD [lemma, in
mathcomp.character.character]
-
cfDetIsom [lemma, in
mathcomp.character.character]
-
cfDetMn [lemma, in
mathcomp.character.character]
-
cfDetMorph [lemma, in
mathcomp.character.character]
-
CfDetOps [section, in
mathcomp.character.character]
-
cfDetRepr [lemma, in
mathcomp.character.character]
-
cfDetRes [lemma, in
mathcomp.character.character]
-
cfDet_mul_lin [lemma, in
mathcomp.character.character]
-
cfDet_order_dvdG [definition, in
mathcomp.character.character]
-
cfDet_order_lin [definition, in
mathcomp.character.character]
-
cfDet_order [definition, in
mathcomp.character.character]
-
cfDet_id [lemma, in
mathcomp.character.character]
-
cfDet_lin_char [lemma, in
mathcomp.character.character]
-
cfDet0 [lemma, in
mathcomp.character.character]
-
cfdot [definition, in
mathcomp.character.classfun]
-
cfdotBl [lemma, in
mathcomp.character.classfun]
-
cfdotBr [lemma, in
mathcomp.character.classfun]
-
cfdotC [lemma, in
mathcomp.character.classfun]
-
cfdotC_char [lemma, in
mathcomp.character.character]
-
cfdotDl [lemma, in
mathcomp.character.classfun]
-
cfdotDr [lemma, in
mathcomp.character.classfun]
-
cfdotE [lemma, in
mathcomp.character.classfun]
-
cfdotEl [lemma, in
mathcomp.character.classfun]
-
cfdotElr [lemma, in
mathcomp.character.classfun]
-
cfdotEr [lemma, in
mathcomp.character.classfun]
-
cfdotMnl [lemma, in
mathcomp.character.classfun]
-
cfdotMnr [lemma, in
mathcomp.character.classfun]
-
cfdotNl [lemma, in
mathcomp.character.classfun]
-
cfdotNr [lemma, in
mathcomp.character.classfun]
-
cfdotr [abbreviation, in
mathcomp.character.classfun]
-
cfdotrE [lemma, in
mathcomp.character.classfun]
-
cfdotr_is_linear [lemma, in
mathcomp.character.classfun]
-
cfdotr_head [definition, in
mathcomp.character.classfun]
-
cfdotZl [lemma, in
mathcomp.character.classfun]
-
cfdotZr [lemma, in
mathcomp.character.classfun]
-
cfdot_add_dirr_eq1 [lemma, in
mathcomp.character.vcharacter]
-
cfdot_dirr_eq1 [lemma, in
mathcomp.character.vcharacter]
-
cfdot_sum_dchi [lemma, in
mathcomp.character.vcharacter]
-
cfdot_todirrE [lemma, in
mathcomp.character.vcharacter]
-
cfdot_dchi [lemma, in
mathcomp.character.vcharacter]
-
cfdot_dirr [lemma, in
mathcomp.character.vcharacter]
-
cfdot_aut_vchar [lemma, in
mathcomp.character.vcharacter]
-
cfdot_sum_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
cfdot_sum_orthogonal [lemma, in
mathcomp.character.vcharacter]
-
cfdot_vchar_r [lemma, in
mathcomp.character.vcharacter]
-
cfdot_aut_irr [lemma, in
mathcomp.character.character]
-
cfdot_aut_char [lemma, in
mathcomp.character.character]
-
cfdot_dprod_irr [lemma, in
mathcomp.character.character]
-
cfdot_Res_ge_constt [lemma, in
mathcomp.character.character]
-
cfdot_char_r [lemma, in
mathcomp.character.character]
-
cfdot_sum_irr [lemma, in
mathcomp.character.character]
-
cfdot_irr [lemma, in
mathcomp.character.character]
-
cfdot_irr_conjg [lemma, in
mathcomp.character.inertia]
-
cfdot_Res_conjg [lemma, in
mathcomp.character.inertia]
-
cfdot_Res_l [lemma, in
mathcomp.character.classfun]
-
cfdot_Res_r [definition, in
mathcomp.character.classfun]
-
cfdot_bigdprod [lemma, in
mathcomp.character.classfun]
-
cfdot_dprod [lemma, in
mathcomp.character.classfun]
-
cfdot_real_conjC [lemma, in
mathcomp.character.classfun]
-
cfdot_conjCr [lemma, in
mathcomp.character.classfun]
-
cfdot_conjCl [lemma, in
mathcomp.character.classfun]
-
cfdot_conjC [lemma, in
mathcomp.character.classfun]
-
cfdot_cfAut [lemma, in
mathcomp.character.classfun]
-
cfdot_sumr [lemma, in
mathcomp.character.classfun]
-
cfdot_suml [lemma, in
mathcomp.character.classfun]
-
cfdot_cfuni [lemma, in
mathcomp.character.classfun]
-
cfdot_complement [lemma, in
mathcomp.character.classfun]
-
cfdot0l [lemma, in
mathcomp.character.classfun]
-
cfdot0r [lemma, in
mathcomp.character.classfun]
-
cfDprod [definition, in
mathcomp.character.classfun]
-
cfDprodC [lemma, in
mathcomp.character.classfun]
-
cfDprodE [lemma, in
mathcomp.character.classfun]
-
cfDprodEl [lemma, in
mathcomp.character.classfun]
-
cfDprodEr [lemma, in
mathcomp.character.classfun]
-
cfDprodKl [lemma, in
mathcomp.character.classfun]
-
cfDprodKl_abelian [lemma, in
mathcomp.character.character]
-
cfDprodKr [lemma, in
mathcomp.character.classfun]
-
cfDprodKr_abelian [lemma, in
mathcomp.character.character]
-
cfDprodl [definition, in
mathcomp.character.classfun]
-
cfDprodlK [lemma, in
mathcomp.character.classfun]
-
cfDprodl_irr [lemma, in
mathcomp.character.character]
-
cfDprodl_lin_char [lemma, in
mathcomp.character.character]
-
cfDprodl_char [lemma, in
mathcomp.character.character]
-
cfDprodl_iso [lemma, in
mathcomp.character.classfun]
-
cfDprodl_eq1 [lemma, in
mathcomp.character.classfun]
-
cfDprodl1 [lemma, in
mathcomp.character.classfun]
-
cfDprodr [definition, in
mathcomp.character.classfun]
-
cfDprodrK [lemma, in
mathcomp.character.classfun]
-
cfDprodr_irr [lemma, in
mathcomp.character.character]
-
cfDprodr_lin_char [lemma, in
mathcomp.character.character]
-
cfDprodr_char [lemma, in
mathcomp.character.character]
-
cfDprodr_iso [lemma, in
mathcomp.character.classfun]
-
cfDprodr_eq1 [lemma, in
mathcomp.character.classfun]
-
cfDprodr1 [lemma, in
mathcomp.character.classfun]
-
cfDprod_irr [lemma, in
mathcomp.character.character]
-
cfDprod_lin_char [lemma, in
mathcomp.character.character]
-
cfDprod_eq1 [lemma, in
mathcomp.character.character]
-
cfDprod_char [lemma, in
mathcomp.character.character]
-
cfDprod_Resr [lemma, in
mathcomp.character.classfun]
-
cfDprod_Resl [lemma, in
mathcomp.character.classfun]
-
cfDprod_split [lemma, in
mathcomp.character.classfun]
-
cfDprod_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfDprod_cfun1l [lemma, in
mathcomp.character.classfun]
-
cfDprod_cfun1r [lemma, in
mathcomp.character.classfun]
-
cfDprod1 [lemma, in
mathcomp.character.classfun]
-
cfExp_prime_transitive [lemma, in
mathcomp.character.character]
-
cfIirr [definition, in
mathcomp.character.character]
-
cfIirrE [lemma, in
mathcomp.character.character]
-
cfIirrPE [lemma, in
mathcomp.character.character]
-
cfIirr_key [lemma, in
mathcomp.character.character]
-
cfInd [definition, in
mathcomp.character.classfun]
-
cfIndE [lemma, in
mathcomp.character.classfun]
-
cfIndEout [lemma, in
mathcomp.character.classfun]
-
cfIndEsdprod [lemma, in
mathcomp.character.classfun]
-
cfIndInd [lemma, in
mathcomp.character.classfun]
-
cfIndIsom [lemma, in
mathcomp.character.classfun]
-
cfIndM [lemma, in
mathcomp.character.classfun]
-
cfIndMorph [lemma, in
mathcomp.character.classfun]
-
cfInd_vchar [lemma, in
mathcomp.character.vcharacter]
-
cfInd_eq0 [lemma, in
mathcomp.character.character]
-
cfInd_char [lemma, in
mathcomp.character.character]
-
cfInd_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfInd_normal [lemma, in
mathcomp.character.classfun]
-
cfInd_id [lemma, in
mathcomp.character.classfun]
-
cfInd_on [lemma, in
mathcomp.character.classfun]
-
cfInd_is_linear [lemma, in
mathcomp.character.classfun]
-
cfInd_subproof [lemma, in
mathcomp.character.classfun]
-
cfInd1 [lemma, in
mathcomp.character.classfun]
-
cfIsom [definition, in
mathcomp.character.classfun]
-
cfIsomE [lemma, in
mathcomp.character.classfun]
-
cfIsomK [lemma, in
mathcomp.character.classfun]
-
cfIsomKV [lemma, in
mathcomp.character.classfun]
-
cfIsom_irr [lemma, in
mathcomp.character.character]
-
cfIsom_lin_char [lemma, in
mathcomp.character.character]
-
cfIsom_char [lemma, in
mathcomp.character.character]
-
cfIsom_iso [lemma, in
mathcomp.character.classfun]
-
cfIsom_eq1 [lemma, in
mathcomp.character.classfun]
-
cfIsom_inj [lemma, in
mathcomp.character.classfun]
-
cfIsom_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfIsom_key [lemma, in
mathcomp.character.classfun]
-
cfIsom1 [lemma, in
mathcomp.character.classfun]
-
cfker [definition, in
mathcomp.character.classfun]
-
cfkerE [lemma, in
mathcomp.character.character]
-
cfkerEchar [lemma, in
mathcomp.character.character]
-
cfkerEirr [lemma, in
mathcomp.character.character]
-
cfkerMl [lemma, in
mathcomp.character.classfun]
-
cfkerMr [lemma, in
mathcomp.character.classfun]
-
cfker_Ind_irr [lemma, in
mathcomp.character.character]
-
cfker_Ind [lemma, in
mathcomp.character.character]
-
cfker_Res [lemma, in
mathcomp.character.character]
-
cfker_center_normal [lemma, in
mathcomp.character.character]
-
cfker_reg_quo [lemma, in
mathcomp.character.character]
-
cfker_constt [lemma, in
mathcomp.character.character]
-
cfker_irr0 [lemma, in
mathcomp.character.character]
-
cfker_nzcharE [lemma, in
mathcomp.character.character]
-
cfker_repr [lemma, in
mathcomp.character.character]
-
cfker_conjg [lemma, in
mathcomp.character.inertia]
-
cfker_conjC [definition, in
mathcomp.character.classfun]
-
cfker_aut [lemma, in
mathcomp.character.classfun]
-
cfker_dprod [lemma, in
mathcomp.character.classfun]
-
cfker_dprodr [lemma, in
mathcomp.character.classfun]
-
cfker_dprodl [lemma, in
mathcomp.character.classfun]
-
cfker_sdprod [lemma, in
mathcomp.character.classfun]
-
cfker_quo [lemma, in
mathcomp.character.classfun]
-
cfker_mod [lemma, in
mathcomp.character.classfun]
-
cfker_isom [lemma, in
mathcomp.character.classfun]
-
cfker_morph_im [lemma, in
mathcomp.character.classfun]
-
cfker_morph [lemma, in
mathcomp.character.classfun]
-
cfker_prod [lemma, in
mathcomp.character.classfun]
-
cfker_mul [lemma, in
mathcomp.character.classfun]
-
cfker_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfker_opp [lemma, in
mathcomp.character.classfun]
-
cfker_scale_nz [lemma, in
mathcomp.character.classfun]
-
cfker_scale [lemma, in
mathcomp.character.classfun]
-
cfker_sum [lemma, in
mathcomp.character.classfun]
-
cfker_add [lemma, in
mathcomp.character.classfun]
-
cfker_cfun0 [lemma, in
mathcomp.character.classfun]
-
cfker_normal [lemma, in
mathcomp.character.classfun]
-
cfker_norm [lemma, in
mathcomp.character.classfun]
-
cfker_sub [lemma, in
mathcomp.character.classfun]
-
cfker_is_group [lemma, in
mathcomp.character.classfun]
-
cfker1 [lemma, in
mathcomp.character.classfun]
-
cfMod [definition, in
mathcomp.character.classfun]
-
cfModE [lemma, in
mathcomp.character.classfun]
-
cfModK [lemma, in
mathcomp.character.classfun]
-
cfMod_irr [lemma, in
mathcomp.character.character]
-
cfMod_lin_charE [lemma, in
mathcomp.character.character]
-
cfMod_charE [lemma, in
mathcomp.character.character]
-
cfMod_lin_char [lemma, in
mathcomp.character.character]
-
cfMod_char [lemma, in
mathcomp.character.character]
-
cfMod_iso [lemma, in
mathcomp.character.classfun]
-
cfMod_eq1 [lemma, in
mathcomp.character.classfun]
-
cfMod_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfMod1 [lemma, in
mathcomp.character.classfun]
-
cfMorph [definition, in
mathcomp.character.classfun]
-
cfMorphE [lemma, in
mathcomp.character.classfun]
-
cfMorphEout [lemma, in
mathcomp.character.classfun]
-
cfMorph_irr [lemma, in
mathcomp.character.character]
-
cfMorph_lin_charE [lemma, in
mathcomp.character.character]
-
cfMorph_charE [lemma, in
mathcomp.character.character]
-
cfMorph_lin_char [lemma, in
mathcomp.character.character]
-
cfMorph_char [lemma, in
mathcomp.character.character]
-
cfMorph_iso [lemma, in
mathcomp.character.classfun]
-
cfMorph_eq1 [lemma, in
mathcomp.character.classfun]
-
cfMorph_inj [lemma, in
mathcomp.character.classfun]
-
cfMorph_is_multiplicative [lemma, in
mathcomp.character.classfun]
-
cfMorph_is_linear [lemma, in
mathcomp.character.classfun]
-
cfMorph_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfMorph_subproof [lemma, in
mathcomp.character.classfun]
-
cfMorph1 [lemma, in
mathcomp.character.classfun]
-
cfnorm [abbreviation, in
mathcomp.character.classfun]
-
cfnormB [lemma, in
mathcomp.character.classfun]
-
cfnormBd [lemma, in
mathcomp.character.classfun]
-
cfnormD [lemma, in
mathcomp.character.classfun]
-
cfnormDd [lemma, in
mathcomp.character.classfun]
-
cfnormE [lemma, in
mathcomp.character.classfun]
-
cfnormN [lemma, in
mathcomp.character.classfun]
-
cfnormZ [lemma, in
mathcomp.character.classfun]
-
cfnorm_dchi [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_map_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_sum_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_orthogonal [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_sum_orthogonal [lemma, in
mathcomp.character.vcharacter]
-
cfnorm_Res_lerif [lemma, in
mathcomp.character.character]
-
cfnorm_irr [lemma, in
mathcomp.character.character]
-
cfnorm_Ind_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfnorm_quo [lemma, in
mathcomp.character.classfun]
-
cfnorm_conjC [lemma, in
mathcomp.character.classfun]
-
cfnorm_sign [lemma, in
mathcomp.character.classfun]
-
cfnorm_gt0 [lemma, in
mathcomp.character.classfun]
-
cfnorm_eq0 [lemma, in
mathcomp.character.classfun]
-
cfnorm_ge0 [lemma, in
mathcomp.character.classfun]
-
cfnorm_head [definition, in
mathcomp.character.classfun]
-
cfnorm1 [lemma, in
mathcomp.character.classfun]
-
cforder [definition, in
mathcomp.character.classfun]
-
cforder_lin_char_gt0 [lemma, in
mathcomp.character.character]
-
cforder_lin_char_dvdG [lemma, in
mathcomp.character.character]
-
cforder_lin_char [lemma, in
mathcomp.character.character]
-
cforder_irr_eq1 [lemma, in
mathcomp.character.character]
-
cforder_aut [lemma, in
mathcomp.character.classfun]
-
cforder_dprodr [lemma, in
mathcomp.character.classfun]
-
cforder_dprodl [lemma, in
mathcomp.character.classfun]
-
cforder_sdprod [lemma, in
mathcomp.character.classfun]
-
cforder_quo [lemma, in
mathcomp.character.classfun]
-
cforder_mod [lemma, in
mathcomp.character.classfun]
-
cforder_isom [lemma, in
mathcomp.character.classfun]
-
cforder_morph [lemma, in
mathcomp.character.classfun]
-
cforder_Res [lemma, in
mathcomp.character.classfun]
-
cforder_inj_rmorph [lemma, in
mathcomp.character.classfun]
-
cforder_rmorph [lemma, in
mathcomp.character.classfun]
-
cfproj_sum_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
cfproj_sum_orthogonal [lemma, in
mathcomp.character.vcharacter]
-
cfQuo [definition, in
mathcomp.character.classfun]
-
cfQuoE [lemma, in
mathcomp.character.classfun]
-
cfQuoEker [lemma, in
mathcomp.character.classfun]
-
cfQuoEnorm [lemma, in
mathcomp.character.classfun]
-
cfQuoEout [lemma, in
mathcomp.character.classfun]
-
cfQuoInorm [lemma, in
mathcomp.character.classfun]
-
cfQuoK [lemma, in
mathcomp.character.classfun]
-
cfQuo_irr [lemma, in
mathcomp.character.character]
-
cfQuo_lin_charE [lemma, in
mathcomp.character.character]
-
cfQuo_charE [lemma, in
mathcomp.character.character]
-
cfQuo_lin_char [lemma, in
mathcomp.character.character]
-
cfQuo_char [lemma, in
mathcomp.character.character]
-
cfQuo_iso [lemma, in
mathcomp.character.classfun]
-
cfQuo_eq1 [lemma, in
mathcomp.character.classfun]
-
cfQuo_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfQuo_subproof [lemma, in
mathcomp.character.classfun]
-
cfQuo1 [lemma, in
mathcomp.character.classfun]
-
cfReal [definition, in
mathcomp.character.classfun]
-
cfReg [definition, in
mathcomp.character.character]
-
cfRegE [lemma, in
mathcomp.character.character]
-
cfReg_char [lemma, in
mathcomp.character.character]
-
cfReg_sum [lemma, in
mathcomp.character.character]
-
cfRepr [definition, in
mathcomp.character.character]
-
cfReprReg [lemma, in
mathcomp.character.character]
-
cfRepr_gring_center [lemma, in
mathcomp.character.integral_char]
-
cfRepr_morphim [lemma, in
mathcomp.character.character]
-
cfRepr_sub [lemma, in
mathcomp.character.character]
-
cfRepr_map [lemma, in
mathcomp.character.character]
-
cfRepr_prod [lemma, in
mathcomp.character.character]
-
cfRepr_char [lemma, in
mathcomp.character.character]
-
cfRepr_rsimP [lemma, in
mathcomp.character.character]
-
cfRepr_inj [lemma, in
mathcomp.character.character]
-
cfRepr_standard [lemma, in
mathcomp.character.character]
-
cfRepr_muln [lemma, in
mathcomp.character.character]
-
cfRepr_dsum [lemma, in
mathcomp.character.character]
-
cfRepr_dadd [lemma, in
mathcomp.character.character]
-
cfRepr_sim [lemma, in
mathcomp.character.character]
-
cfRepr_subproof [lemma, in
mathcomp.character.character]
-
cfRepr0 [lemma, in
mathcomp.character.character]
-
cfRepr1 [lemma, in
mathcomp.character.character]
-
cfRes [definition, in
mathcomp.character.classfun]
-
cfResE [lemma, in
mathcomp.character.classfun]
-
cfResEout [lemma, in
mathcomp.character.classfun]
-
cfResInd [lemma, in
mathcomp.character.inertia]
-
cfResIsom [lemma, in
mathcomp.character.classfun]
-
cfResMod [lemma, in
mathcomp.character.classfun]
-
cfResMorph [lemma, in
mathcomp.character.classfun]
-
cfResQuo [lemma, in
mathcomp.character.classfun]
-
cfResRes [lemma, in
mathcomp.character.classfun]
-
cfRes_vchar_on [lemma, in
mathcomp.character.vcharacter]
-
cfRes_vchar [lemma, in
mathcomp.character.vcharacter]
-
cfRes_irr_irr [lemma, in
mathcomp.character.character]
-
cfRes_lin_lin [lemma, in
mathcomp.character.character]
-
cfRes_lin_char [lemma, in
mathcomp.character.character]
-
cfRes_eq0 [lemma, in
mathcomp.character.character]
-
cfRes_char [lemma, in
mathcomp.character.character]
-
cfRes_prime_irr_cases [lemma, in
mathcomp.character.inertia]
-
cfRes_Ind_invariant [lemma, in
mathcomp.character.inertia]
-
cfRes_sdprodK [lemma, in
mathcomp.character.classfun]
-
cfRes_sub_ker [lemma, in
mathcomp.character.classfun]
-
cfRes_id [lemma, in
mathcomp.character.classfun]
-
cfRes_is_multiplicative [lemma, in
mathcomp.character.classfun]
-
cfRes_cfun1 [lemma, in
mathcomp.character.classfun]
-
cfRes_is_linear [lemma, in
mathcomp.character.classfun]
-
cfRes_subproof [lemma, in
mathcomp.character.classfun]
-
cfRes1 [lemma, in
mathcomp.character.classfun]
-
cfSdprod [definition, in
mathcomp.character.classfun]
-
cfSdprodE [lemma, in
mathcomp.character.classfun]
-
cfSdprodEr [lemma, in
mathcomp.character.classfun]
-
cfSdprodK [lemma, in
mathcomp.character.classfun]
-
cfSdprodKey [lemma, in
mathcomp.character.classfun]
-
cfSdprod_irr [lemma, in
mathcomp.character.character]
-
cfSdprod_lin_char [lemma, in
mathcomp.character.character]
-
cfSdprod_char [lemma, in
mathcomp.character.character]
-
cfSdprod_iso [lemma, in
mathcomp.character.classfun]
-
cfSdprod_eq1 [lemma, in
mathcomp.character.classfun]
-
cfSdprod_inj [lemma, in
mathcomp.character.classfun]
-
cfSdprod1 [lemma, in
mathcomp.character.classfun]
-
Cfun [definition, in
mathcomp.character.classfun]
-
cfunD1E [lemma, in
mathcomp.character.classfun]
-
cfunE [lemma, in
mathcomp.character.classfun]
-
cfunElock [lemma, in
mathcomp.character.classfun]
-
cfunGid [lemma, in
mathcomp.character.classfun]
-
cfuniE [lemma, in
mathcomp.character.classfun]
-
cfuniG [lemma, in
mathcomp.character.classfun]
-
cfuni_on [lemma, in
mathcomp.character.classfun]
-
cfunJ [lemma, in
mathcomp.character.classfun]
-
cfunJgen [lemma, in
mathcomp.character.classfun]
-
cfunM_on [lemma, in
mathcomp.character.classfun]
-
cfunM_onI [lemma, in
mathcomp.character.classfun]
-
CfunOrder [section, in
mathcomp.character.classfun]
-
CfunOrder.G [variable, in
mathcomp.character.classfun]
-
CfunOrder.gT [variable, in
mathcomp.character.classfun]
-
CfunOrder.phi [variable, in
mathcomp.character.classfun]
-
cfunP [lemma, in
mathcomp.character.classfun]
-
cfun_sum_dconstt [lemma, in
mathcomp.character.vcharacter]
-
cfun_sum_constt [lemma, in
mathcomp.character.character]
-
cfun_sum_cfdot [lemma, in
mathcomp.character.character]
-
cfun_irr_sum [lemma, in
mathcomp.character.character]
-
cfun_complement [lemma, in
mathcomp.character.classfun]
-
cfun_onS [lemma, in
mathcomp.character.classfun]
-
cfun_onG [lemma, in
mathcomp.character.classfun]
-
cfun_onD1 [lemma, in
mathcomp.character.classfun]
-
cfun_onT [lemma, in
mathcomp.character.classfun]
-
cfun_onE [lemma, in
mathcomp.character.classfun]
-
cfun_base_free [lemma, in
mathcomp.character.classfun]
-
cfun_on0 [lemma, in
mathcomp.character.classfun]
-
cfun_onP [lemma, in
mathcomp.character.classfun]
-
cfun_on_sum [lemma, in
mathcomp.character.classfun]
-
cfun_classE [lemma, in
mathcomp.character.classfun]
-
cfun_inP [lemma, in
mathcomp.character.classfun]
-
cfun_repr [lemma, in
mathcomp.character.classfun]
-
cfun_base [definition, in
mathcomp.character.classfun]
-
cfun_vectMixin [definition, in
mathcomp.character.classfun]
-
cfun_vect_iso [lemma, in
mathcomp.character.classfun]
-
cfun_scaleAr [lemma, in
mathcomp.character.classfun]
-
cfun_scaleAl [lemma, in
mathcomp.character.classfun]
-
cfun_lmodMixin [definition, in
mathcomp.character.classfun]
-
cfun_scaleDl [lemma, in
mathcomp.character.classfun]
-
cfun_scaleDr [lemma, in
mathcomp.character.classfun]
-
cfun_scale1 [lemma, in
mathcomp.character.classfun]
-
cfun_scaleA [lemma, in
mathcomp.character.classfun]
-
cfun_unitMixin [definition, in
mathcomp.character.classfun]
-
cfun_inv0id [lemma, in
mathcomp.character.classfun]
-
cfun_unitP [lemma, in
mathcomp.character.classfun]
-
cfun_mulV [lemma, in
mathcomp.character.classfun]
-
cfun_ringMixin [definition, in
mathcomp.character.classfun]
-
cfun_nz1 [lemma, in
mathcomp.character.classfun]
-
cfun_mulD [lemma, in
mathcomp.character.classfun]
-
cfun_mul1 [lemma, in
mathcomp.character.classfun]
-
cfun_mulC [lemma, in
mathcomp.character.classfun]
-
cfun_mulA [lemma, in
mathcomp.character.classfun]
-
cfun_zmodMixin [definition, in
mathcomp.character.classfun]
-
cfun_addN [lemma, in
mathcomp.character.classfun]
-
cfun_add0 [lemma, in
mathcomp.character.classfun]
-
cfun_addC [lemma, in
mathcomp.character.classfun]
-
cfun_addA [lemma, in
mathcomp.character.classfun]
-
cfun_scale [definition, in
mathcomp.character.classfun]
-
cfun_inv [definition, in
mathcomp.character.classfun]
-
cfun_unit [definition, in
mathcomp.character.classfun]
-
cfun_mul [definition, in
mathcomp.character.classfun]
-
cfun_mul_subproof [lemma, in
mathcomp.character.classfun]
-
cfun_indicator [definition, in
mathcomp.character.classfun]
-
cfun_indicator_subproof [lemma, in
mathcomp.character.classfun]
-
cfun_add [definition, in
mathcomp.character.classfun]
-
cfun_add_subproof [lemma, in
mathcomp.character.classfun]
-
cfun_opp [definition, in
mathcomp.character.classfun]
-
cfun_comp [definition, in
mathcomp.character.classfun]
-
cfun_comp_subproof [lemma, in
mathcomp.character.classfun]
-
cfun_zero [definition, in
mathcomp.character.classfun]
-
cfun_zero_subproof [lemma, in
mathcomp.character.classfun]
-
cfun_in_genP [lemma, in
mathcomp.character.classfun]
-
cfun_choiceMixin [definition, in
mathcomp.character.classfun]
-
cfun_eqMixin [definition, in
mathcomp.character.classfun]
-
cfun_val [projection, in
mathcomp.character.classfun]
-
cfun0 [lemma, in
mathcomp.character.classfun]
-
cfun0gen [lemma, in
mathcomp.character.classfun]
-
cfun0_zchar [lemma, in
mathcomp.character.vcharacter]
-
cfun0_char [lemma, in
mathcomp.character.character]
-
cfun1E [lemma, in
mathcomp.character.classfun]
-
cfun1Egen [lemma, in
mathcomp.character.classfun]
-
cfun1_vchar [lemma, in
mathcomp.character.vcharacter]
-
cfun1_lin_char [lemma, in
mathcomp.character.character]
-
cfun1_char [lemma, in
mathcomp.character.character]
-
cfun1_irr [lemma, in
mathcomp.character.character]
-
cfun11 [lemma, in
mathcomp.character.classfun]
-
cf_triangle_lerif [lemma, in
mathcomp.character.classfun]
-
CH [abbreviation, in
mathcomp.solvable.center]
-
ChangeOfField [section, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.aF [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.f [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.G [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.gT [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.OneRepresentation [section, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.OneRepresentation.n [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.OneRepresentation.rG [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfField.rF [variable, in
mathcomp.character.mxrepresentation]
-
_ ^f (ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing [section, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.aR [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.f [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.G [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.gT [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.OneRepresentation [section, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.OneRepresentation.n [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.OneRepresentation.rG [variable, in
mathcomp.character.mxrepresentation]
-
ChangeOfRing.rR [variable, in
mathcomp.character.mxrepresentation]
-
_ ^f (ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
Char [section, in
mathcomp.character.character]
-
character [definition, in
mathcomp.character.character]
-
character [library]
-
characteristic [definition, in
mathcomp.fingroup.automorphism]
-
Characteristicity [section, in
mathcomp.fingroup.automorphism]
-
Characteristicity.gT [variable, in
mathcomp.fingroup.automorphism]
-
_ \char _ [notation, in
mathcomp.fingroup.automorphism]
-
character_table_unit [lemma, in
mathcomp.character.character]
-
character_table [definition, in
mathcomp.character.character]
-
character_key [lemma, in
mathcomp.character.character]
-
charf_n_separable [lemma, in
mathcomp.field.separable]
-
charf_p_separable [lemma, in
mathcomp.field.separable]
-
charf0_separable [lemma, in
mathcomp.field.separable]
-
charI [lemma, in
mathcomp.fingroup.automorphism]
-
CharInjm [section, in
mathcomp.fingroup.automorphism]
-
CharInjm.aT [variable, in
mathcomp.fingroup.automorphism]
-
CharInjm.D [variable, in
mathcomp.fingroup.automorphism]
-
CharInjm.f [variable, in
mathcomp.fingroup.automorphism]
-
CharInjm.injf [variable, in
mathcomp.fingroup.automorphism]
-
CharInjm.rT [variable, in
mathcomp.fingroup.automorphism]
-
charM [lemma, in
mathcomp.fingroup.automorphism]
-
charP [lemma, in
mathcomp.fingroup.automorphism]
-
CharPoly [section, in
mathcomp.algebra.mxpoly]
-
CharPoly.A [variable, in
mathcomp.algebra.mxpoly]
-
CharPoly.diagA [variable, in
mathcomp.algebra.mxpoly]
-
CharPoly.n [variable, in
mathcomp.algebra.mxpoly]
-
CharPoly.R [variable, in
mathcomp.algebra.mxpoly]
-
CharPoly.size_diagA [variable, in
mathcomp.algebra.mxpoly]
-
CharPoly.split_diagA [variable, in
mathcomp.algebra.mxpoly]
-
charR [lemma, in
mathcomp.solvable.commutator]
-
CharSimple [section, in
mathcomp.solvable.maximal]
-
charsimple [definition, in
mathcomp.solvable.maximal]
-
charsimpleP [lemma, in
mathcomp.solvable.maximal]
-
charsimple_solvable [lemma, in
mathcomp.solvable.maximal]
-
charsimple_dprod [lemma, in
mathcomp.solvable.maximal]
-
CharSimple.gT [variable, in
mathcomp.solvable.maximal]
-
charY [lemma, in
mathcomp.fingroup.automorphism]
-
char_from_quotient [lemma, in
mathcomp.fingroup.quotient]
-
char_vchar [lemma, in
mathcomp.character.vcharacter]
-
char_injm [lemma, in
mathcomp.fingroup.automorphism]
-
char_norm [lemma, in
mathcomp.fingroup.automorphism]
-
char_normal [lemma, in
mathcomp.fingroup.automorphism]
-
char_normal_trans [lemma, in
mathcomp.fingroup.automorphism]
-
char_norm_trans [lemma, in
mathcomp.fingroup.automorphism]
-
char_sub [lemma, in
mathcomp.fingroup.automorphism]
-
char_norms [lemma, in
mathcomp.fingroup.automorphism]
-
char_trans [lemma, in
mathcomp.fingroup.automorphism]
-
char_refl [lemma, in
mathcomp.fingroup.automorphism]
-
char_poly_det [lemma, in
mathcomp.algebra.mxpoly]
-
char_poly_trace [lemma, in
mathcomp.algebra.mxpoly]
-
char_poly_monic [lemma, in
mathcomp.algebra.mxpoly]
-
char_poly [definition, in
mathcomp.algebra.mxpoly]
-
char_poly_mx [definition, in
mathcomp.algebra.mxpoly]
-
char_cfcenterE [lemma, in
mathcomp.character.character]
-
char_inv [lemma, in
mathcomp.character.character]
-
char_abelianP [lemma, in
mathcomp.character.character]
-
char_reprP [lemma, in
mathcomp.character.character]
-
char_sum_irr [lemma, in
mathcomp.character.character]
-
char_sum_irrP [lemma, in
mathcomp.character.character]
-
char_Fp_0 [lemma, in
mathcomp.algebra.zmodp]
-
char_Fp [lemma, in
mathcomp.algebra.zmodp]
-
char_Zp [lemma, in
mathcomp.algebra.zmodp]
-
Char.G [variable, in
mathcomp.character.character]
-
Char.gT [variable, in
mathcomp.character.character]
-
Char.StandardRepr [section, in
mathcomp.character.character]
-
Char.StandardRepr.iG [variable, in
mathcomp.character.character]
-
Char.StandardRepr.n [variable, in
mathcomp.character.character]
-
Char.StandardRepr.rG [variable, in
mathcomp.character.character]
-
Char.StandardRepr.sG [variable, in
mathcomp.character.character]
-
char0_PET [lemma, in
mathcomp.field.separable]
-
char1 [lemma, in
mathcomp.fingroup.automorphism]
-
char1_ge_constt [lemma, in
mathcomp.character.character]
-
char1_ge_norm [lemma, in
mathcomp.character.character]
-
char1_gt0 [lemma, in
mathcomp.character.character]
-
char1_eq0 [lemma, in
mathcomp.character.character]
-
char1_ge0 [lemma, in
mathcomp.character.character]
-
Chiefs [section, in
mathcomp.solvable.gseries]
-
Chiefs.gT [variable, in
mathcomp.solvable.gseries]
-
chief_series_exists [lemma, in
mathcomp.solvable.gseries]
-
chief_factor_minnormal [lemma, in
mathcomp.solvable.gseries]
-
chief_factor [definition, in
mathcomp.solvable.gseries]
-
chinese [definition, in
mathcomp.ssreflect.div]
-
Chinese [section, in
mathcomp.ssreflect.div]
-
Chinese [section, in
mathcomp.algebra.intdiv]
-
chinese_mod [lemma, in
mathcomp.ssreflect.div]
-
chinese_modr [lemma, in
mathcomp.ssreflect.div]
-
chinese_modl [lemma, in
mathcomp.ssreflect.div]
-
chinese_remainder [lemma, in
mathcomp.ssreflect.div]
-
Chinese.co_m12 [variable, in
mathcomp.ssreflect.div]
-
Chinese.co_m12 [variable, in
mathcomp.algebra.intdiv]
-
Chinese.m1 [variable, in
mathcomp.ssreflect.div]
-
Chinese.m1 [variable, in
mathcomp.algebra.intdiv]
-
Chinese.m2 [variable, in
mathcomp.ssreflect.div]
-
Chinese.m2 [variable, in
mathcomp.algebra.intdiv]
-
Choice [module, in
mathcomp.ssreflect.choice]
-
choice [library]
-
choiceMixin [lemma, in
mathcomp.ssreflect.finfun]
-
ChoiceTheory [section, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType [section, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.CanChoice [section, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.CanChoice.f [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.CanChoice.sT [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.SubChoice [section, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.SubChoice.P [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.SubChoice.sT [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.OneType.T [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.TagChoice [section, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.TagChoice.I [variable, in
mathcomp.ssreflect.choice]
-
ChoiceTheory.TagChoice.T_ [variable, in
mathcomp.ssreflect.choice]
-
Choice.base [projection, in
mathcomp.ssreflect.choice]
-
Choice.class [definition, in
mathcomp.ssreflect.choice]
-
Choice.Class [constructor, in
mathcomp.ssreflect.choice]
-
Choice.ClassDef [section, in
mathcomp.ssreflect.choice]
-
Choice.ClassDef.cT [variable, in
mathcomp.ssreflect.choice]
-
Choice.ClassDef.T [variable, in
mathcomp.ssreflect.choice]
-
Choice.ClassDef.xT [variable, in
mathcomp.ssreflect.choice]
-
Choice.class_of [record, in
mathcomp.ssreflect.choice]
-
Choice.clone [definition, in
mathcomp.ssreflect.choice]
-
Choice.eqType [definition, in
mathcomp.ssreflect.choice]
-
Choice.Exports [module, in
mathcomp.ssreflect.choice]
-
Choice.Exports.choiceMixin [abbreviation, in
mathcomp.ssreflect.choice]
-
Choice.Exports.ChoiceType [abbreviation, in
mathcomp.ssreflect.choice]
-
Choice.Exports.choiceType [abbreviation, in
mathcomp.ssreflect.choice]
-
[ choiceType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
[ choiceType of _ for _ ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
Choice.find [projection, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory [module, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.complete [lemma, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.correct [lemma, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.extensional [lemma, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.find [definition, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.InternalTheory [section, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.InternalTheory.T [variable, in
mathcomp.ssreflect.choice]
-
Choice.InternalTheory.xchoose_subproof [lemma, in
mathcomp.ssreflect.choice]
-
Choice.mixin [projection, in
mathcomp.ssreflect.choice]
-
Choice.Mixin [constructor, in
mathcomp.ssreflect.choice]
-
Choice.mixin_of [record, in
mathcomp.ssreflect.choice]
-
Choice.pack [definition, in
mathcomp.ssreflect.choice]
-
Choice.Pack [constructor, in
mathcomp.ssreflect.choice]
-
Choice.sort [projection, in
mathcomp.ssreflect.choice]
-
Choice.type [record, in
mathcomp.ssreflect.choice]
-
Choice.xclass [abbreviation, in
mathcomp.ssreflect.choice]
-
choose [definition, in
mathcomp.ssreflect.choice]
-
chooseP [lemma, in
mathcomp.ssreflect.choice]
-
choose_id [lemma, in
mathcomp.ssreflect.choice]
-
CintE [lemma, in
mathcomp.field.algC]
-
CintEge0 [lemma, in
mathcomp.field.algC]
-
CintEsign [lemma, in
mathcomp.field.algC]
-
CintP [lemma, in
mathcomp.field.algC]
-
CintrE [definition, in
mathcomp.field.algC]
-
Cintr_Cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
Cint_aut [lemma, in
mathcomp.field.algC]
-
Cint_rat [lemma, in
mathcomp.field.algC]
-
Cint_ler_sqr [lemma, in
mathcomp.field.algC]
-
Cint_Cnat [lemma, in
mathcomp.field.algC]
-
Cint_normK [lemma, in
mathcomp.field.algC]
-
Cint_subring [lemma, in
mathcomp.field.algC]
-
Cint_key [lemma, in
mathcomp.field.algC]
-
Cint_int [lemma, in
mathcomp.field.algC]
-
Cint_cfdot_vchar [lemma, in
mathcomp.character.vcharacter]
-
Cint_cfdot_vchar_irr [lemma, in
mathcomp.character.vcharacter]
-
Cint_vchar1 [lemma, in
mathcomp.character.vcharacter]
-
Cint_rat_Aint [lemma, in
mathcomp.field.algnum]
-
Cint_span_zmod_closed [lemma, in
mathcomp.field.algnum]
-
Cint_spanP [lemma, in
mathcomp.field.algnum]
-
Cint_span_key [lemma, in
mathcomp.field.algnum]
-
Cint_span [definition, in
mathcomp.field.algnum]
-
Cint0 [lemma, in
mathcomp.field.algC]
-
Cint1 [lemma, in
mathcomp.field.algC]
-
CK [abbreviation, in
mathcomp.solvable.center]
-
class [definition, in
mathcomp.fingroup.fingroup]
-
classes [definition, in
mathcomp.fingroup.fingroup]
-
classes_quotient [lemma, in
mathcomp.fingroup.quotient]
-
classes_partition [lemma, in
mathcomp.fingroup.action]
-
classes_morphim [lemma, in
mathcomp.fingroup.morphism]
-
classes_gt1 [lemma, in
mathcomp.fingroup.fingroup]
-
classes_gt0 [lemma, in
mathcomp.fingroup.fingroup]
-
classes1 [lemma, in
mathcomp.fingroup.fingroup]
-
ClassFun [section, in
mathcomp.character.classfun]
-
classfun [record, in
mathcomp.character.classfun]
-
Classfun [constructor, in
mathcomp.character.classfun]
-
classfun [library]
-
classfun_on [definition, in
mathcomp.character.classfun]
-
classfun_key [lemma, in
mathcomp.character.classfun]
-
ClassFun.G [variable, in
mathcomp.character.classfun]
-
ClassFun.gT [variable, in
mathcomp.character.classfun]
-
'1_ _ [notation, in
mathcomp.character.classfun]
-
classGidl [lemma, in
mathcomp.fingroup.fingroup]
-
classGidr [lemma, in
mathcomp.fingroup.fingroup]
-
classg_base_center [lemma, in
mathcomp.character.mxrepresentation]
-
classg_base_free [lemma, in
mathcomp.character.mxrepresentation]
-
classg_base [definition, in
mathcomp.character.mxrepresentation]
-
classG_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
classM [lemma, in
mathcomp.fingroup.fingroup]
-
classS [lemma, in
mathcomp.fingroup.fingroup]
-
classVg [lemma, in
mathcomp.fingroup.fingroup]
-
class_IirrK [lemma, in
mathcomp.character.character]
-
class_Iirr [definition, in
mathcomp.character.character]
-
class_formula [lemma, in
mathcomp.fingroup.action]
-
class_support_sub_norm [lemma, in
mathcomp.fingroup.fingroup]
-
class_support_norm [lemma, in
mathcomp.fingroup.fingroup]
-
class_sub_norm [lemma, in
mathcomp.fingroup.fingroup]
-
class_normal [lemma, in
mathcomp.fingroup.fingroup]
-
class_norm [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportD1 [lemma, in
mathcomp.fingroup.fingroup]
-
class_support_id [lemma, in
mathcomp.fingroup.fingroup]
-
class_support_subG [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportGidr [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportGidl [lemma, in
mathcomp.fingroup.fingroup]
-
class_subG [lemma, in
mathcomp.fingroup.fingroup]
-
class_trans [lemma, in
mathcomp.fingroup.fingroup]
-
class_transl [lemma, in
mathcomp.fingroup.fingroup]
-
class_sym [lemma, in
mathcomp.fingroup.fingroup]
-
class_eqP [lemma, in
mathcomp.fingroup.fingroup]
-
class_refl [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportEr [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportEl [lemma, in
mathcomp.fingroup.fingroup]
-
class_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
class_lcoset [lemma, in
mathcomp.fingroup.fingroup]
-
class_support_set1r [lemma, in
mathcomp.fingroup.fingroup]
-
class_support_set1l [lemma, in
mathcomp.fingroup.fingroup]
-
class_supportM [lemma, in
mathcomp.fingroup.fingroup]
-
class_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
class_support [definition, in
mathcomp.fingroup.fingroup]
-
class1G [lemma, in
mathcomp.fingroup.fingroup]
-
class1g [lemma, in
mathcomp.fingroup.fingroup]
-
Clifford_rstabs_simple [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_astab1 [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_astab [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_component_basis [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_rank_components [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_Socle1 [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_atrans [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_action [definition, in
mathcomp.character.mxrepresentation]
-
Clifford_is_action [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_act [definition, in
mathcomp.character.mxrepresentation]
-
Clifford_basis [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_componentJ [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_iso2 [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_iso [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_hom [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_simple [lemma, in
mathcomp.character.mxrepresentation]
-
Clifford_Res_sum_cfclass [lemma, in
mathcomp.character.inertia]
-
clone_groupAction [definition, in
mathcomp.fingroup.action]
-
clone_action [definition, in
mathcomp.fingroup.action]
-
clone_subType [definition, in
mathcomp.ssreflect.eqtype]
-
clone_morphism [definition, in
mathcomp.fingroup.morphism]
-
clone_group [definition, in
mathcomp.fingroup.fingroup]
-
clone_aspace [definition, in
mathcomp.field.falgebra]
-
closed [abbreviation, in
mathcomp.ssreflect.fingraph]
-
ClosedField [section, in
mathcomp.algebra.poly]
-
ClosedFieldQE [module, in
mathcomp.field.closed_field]
-
ClosedFieldQE.abstrX [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.abstrXP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.abstrX_bigmul [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.abstrX_mulM [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.abstrX1 [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.amulXnT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.bigmap_id [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.bind [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ClosedFieldQE [section, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ClosedFieldQE.F [variable, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ClosedFieldQE.F_closed [variable, in
mathcomp.field.closed_field]
-
_ ->_ _ _ [notation, in
mathcomp.field.closed_field]
-
'if _ then _ else _ [notation, in
mathcomp.field.closed_field]
-
'let _ <- _ ; _ [notation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.cps [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.cpsif [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_bigmul [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_poly1 [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_poly_mulM [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_natmulpT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_opppT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_mulpT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_sumpT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_amulXnT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_lift [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.eval_poly [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ex_elim_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ex_elim [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ex_elim_seq_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ex_elim_seqP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ex_elim_seq [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.fF [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.holds_ex_elim [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.holds_conjn [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.holds_conj [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.isnull [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.isnullP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.isnull_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.lead_coefT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.lead_coefTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.lead_coefT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.lift [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.lt_sizeT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.Mixin [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.mulpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.natmulpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.opppT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.polyF [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_cps_if [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_cps_bind [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_cps_ret [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_cps [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_red_cps [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_eval [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.qf_simpl [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rabstrX [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ramulXnT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rdivpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rdvdpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivpTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivpT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivp_rec_loopP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivp_rec_loopT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivp_rec_loopTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivp_rec_loop [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.redivp_rec_loopT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.ret [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpTs [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpTsP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpTs_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdpT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdp_loopT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdp_loopP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdp_loopT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgcdp_loop [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcopT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcopTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcopT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcop_recT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcop_recTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rgdcop_recT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rmodpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rmulpT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rpoly [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rpoly_map_mul [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rscalpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rseq_poly_map [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rsumpT [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.rterm [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.sizeT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.sizeTP [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.sizeT_qf [lemma, in
mathcomp.field.closed_field]
-
ClosedFieldQE.sumpT [definition, in
mathcomp.field.closed_field]
-
ClosedFieldQE.tF [abbreviation, in
mathcomp.field.closed_field]
-
ClosedFieldQE.wf_ex_elim [lemma, in
mathcomp.field.closed_field]
-
ClosedField.closedF [variable, in
mathcomp.algebra.poly]
-
ClosedField.F [variable, in
mathcomp.algebra.poly]
-
closed_field_poly_normal [lemma, in
mathcomp.algebra.poly]
-
closed_nonrootP [lemma, in
mathcomp.algebra.poly]
-
closed_rootP [lemma, in
mathcomp.algebra.poly]
-
closed_field_QEMixin [abbreviation, in
mathcomp.field.closed_field]
-
closed_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
closed_mem [definition, in
mathcomp.ssreflect.fingraph]
-
closed_field [library]
-
Closure [section, in
mathcomp.ssreflect.fingraph]
-
closure [abbreviation, in
mathcomp.ssreflect.fingraph]
-
Closure [section, in
mathcomp.field.falgebra]
-
closure_closed [lemma, in
mathcomp.ssreflect.fingraph]
-
closure_mem [definition, in
mathcomp.ssreflect.fingraph]
-
Closure.aT [variable, in
mathcomp.field.falgebra]
-
Closure.e [variable, in
mathcomp.ssreflect.fingraph]
-
Closure.K [variable, in
mathcomp.field.falgebra]
-
Closure.sym_e [variable, in
mathcomp.ssreflect.fingraph]
-
Closure.T [variable, in
mathcomp.ssreflect.fingraph]
-
<< _ ; _ >> (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
<< _ & _ >> (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
CnatEint [lemma, in
mathcomp.field.algC]
-
CnatP [lemma, in
mathcomp.field.algC]
-
Cnat_aut [lemma, in
mathcomp.field.algC]
-
Cnat_exp_even [lemma, in
mathcomp.field.algC]
-
Cnat_norm_Cint [lemma, in
mathcomp.field.algC]
-
Cnat_prod_eq1 [lemma, in
mathcomp.field.algC]
-
Cnat_mul_eq1 [lemma, in
mathcomp.field.algC]
-
Cnat_sum_eq1 [lemma, in
mathcomp.field.algC]
-
Cnat_gt0 [lemma, in
mathcomp.field.algC]
-
Cnat_ge0 [lemma, in
mathcomp.field.algC]
-
Cnat_semiring [lemma, in
mathcomp.field.algC]
-
Cnat_key [lemma, in
mathcomp.field.algC]
-
Cnat_nat [lemma, in
mathcomp.field.algC]
-
Cnat_dirr [lemma, in
mathcomp.character.vcharacter]
-
Cnat_cfnorm_vchar [lemma, in
mathcomp.character.vcharacter]
-
Cnat_cfdot_char [lemma, in
mathcomp.character.character]
-
Cnat_cfdot_char_irr [lemma, in
mathcomp.character.character]
-
Cnat_char1 [lemma, in
mathcomp.character.character]
-
Cnat_irr1 [lemma, in
mathcomp.character.character]
-
Cnat0 [lemma, in
mathcomp.field.algC]
-
Cnat1 [lemma, in
mathcomp.field.algC]
-
cnorm_dconstt [lemma, in
mathcomp.character.vcharacter]
-
CodeSeq [module, in
mathcomp.ssreflect.choice]
-
CodeSeq.code [definition, in
mathcomp.ssreflect.choice]
-
CodeSeq.codeK [lemma, in
mathcomp.ssreflect.choice]
-
CodeSeq.decode [definition, in
mathcomp.ssreflect.choice]
-
CodeSeq.decodeK [lemma, in
mathcomp.ssreflect.choice]
-
CodeSeq.decode_rec [definition, in
mathcomp.ssreflect.choice]
-
CodeSeq.gtn_decode [lemma, in
mathcomp.ssreflect.choice]
-
CodeSeq.ltn_code [lemma, in
mathcomp.ssreflect.choice]
-
[ rec _ , _ , _ ] [notation, in
mathcomp.ssreflect.choice]
-
codom [definition, in
mathcomp.ssreflect.fintype]
-
codomE [lemma, in
mathcomp.ssreflect.fintype]
-
codomP [lemma, in
mathcomp.ssreflect.fintype]
-
codom_val [lemma, in
mathcomp.ssreflect.fintype]
-
codom_f [lemma, in
mathcomp.ssreflect.fintype]
-
codom_ffun [lemma, in
mathcomp.ssreflect.finfun]
-
codom_tffun [lemma, in
mathcomp.ssreflect.finfun]
-
coefB [lemma, in
mathcomp.algebra.poly]
-
coefC [lemma, in
mathcomp.algebra.poly]
-
coefCM [lemma, in
mathcomp.algebra.poly]
-
coefD [lemma, in
mathcomp.algebra.poly]
-
coefK [lemma, in
mathcomp.algebra.poly]
-
coefM [lemma, in
mathcomp.algebra.poly]
-
coefMC [lemma, in
mathcomp.algebra.poly]
-
coefMn [lemma, in
mathcomp.algebra.poly]
-
coefMNn [lemma, in
mathcomp.algebra.poly]
-
coefMr [lemma, in
mathcomp.algebra.poly]
-
coefMrz [lemma, in
mathcomp.algebra.ssrint]
-
coefMX [lemma, in
mathcomp.algebra.poly]
-
coefMXn [lemma, in
mathcomp.algebra.poly]
-
coefN [lemma, in
mathcomp.algebra.poly]
-
coefp [abbreviation, in
mathcomp.algebra.poly]
-
coefp_head [definition, in
mathcomp.algebra.poly]
-
coefp0_multiplicative [lemma, in
mathcomp.algebra.poly]
-
coefX [lemma, in
mathcomp.algebra.poly]
-
coefXM [lemma, in
mathcomp.algebra.poly]
-
coefXn [lemma, in
mathcomp.algebra.poly]
-
coefXnM [lemma, in
mathcomp.algebra.poly]
-
coefZ [lemma, in
mathcomp.algebra.poly]
-
coef_rVpoly_ord [lemma, in
mathcomp.algebra.mxpoly]
-
coef_rVpoly [lemma, in
mathcomp.algebra.mxpoly]
-
coef_swapXY [lemma, in
mathcomp.algebra.polyXY]
-
coef_comp_poly [lemma, in
mathcomp.algebra.poly]
-
coef_map [lemma, in
mathcomp.algebra.poly]
-
coef_map_id0 [lemma, in
mathcomp.algebra.poly]
-
coef_nderivn [lemma, in
mathcomp.algebra.poly]
-
coef_derivn [lemma, in
mathcomp.algebra.poly]
-
coef_deriv [lemma, in
mathcomp.algebra.poly]
-
coef_mul_poly_rev [lemma, in
mathcomp.algebra.poly]
-
coef_mul_poly [lemma, in
mathcomp.algebra.poly]
-
coef_sum [lemma, in
mathcomp.algebra.poly]
-
coef_opp_poly [lemma, in
mathcomp.algebra.poly]
-
coef_add_poly [lemma, in
mathcomp.algebra.poly]
-
coef_poly [lemma, in
mathcomp.algebra.poly]
-
coef_Poly [lemma, in
mathcomp.algebra.poly]
-
coef_cons [lemma, in
mathcomp.algebra.poly]
-
coef0 [lemma, in
mathcomp.algebra.poly]
-
coef1 [lemma, in
mathcomp.algebra.poly]
-
coerced_frel [abbreviation, in
mathcomp.ssreflect.eqtype]
-
cofactor [definition, in
mathcomp.algebra.matrix]
-
cofactorZ [lemma, in
mathcomp.algebra.matrix]
-
cofactor_tr [lemma, in
mathcomp.algebra.matrix]
-
cofactor_map_mx [lemma, in
mathcomp.algebra.matrix]
-
coin0 [definition, in
mathcomp.solvable.burnside_app]
-
coin1 [definition, in
mathcomp.solvable.burnside_app]
-
coin2 [definition, in
mathcomp.solvable.burnside_app]
-
coin3 [definition, in
mathcomp.solvable.burnside_app]
-
cokermx [definition, in
mathcomp.algebra.mxalgebra]
-
cokermx_eq0 [lemma, in
mathcomp.algebra.mxalgebra]
-
col [definition, in
mathcomp.algebra.matrix]
-
colKl [lemma, in
mathcomp.algebra.matrix]
-
colKr [lemma, in
mathcomp.algebra.matrix]
-
colors [definition, in
mathcomp.solvable.burnside_app]
-
colouring [section, in
mathcomp.solvable.burnside_app]
-
colouring.cube_colouring [section, in
mathcomp.solvable.burnside_app]
-
colouring.n [variable, in
mathcomp.solvable.burnside_app]
-
colouring.square_colouring [section, in
mathcomp.solvable.burnside_app]
-
colP [lemma, in
mathcomp.algebra.matrix]
-
col_permE [lemma, in
mathcomp.algebra.matrix]
-
col_mx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
col_mx0 [lemma, in
mathcomp.algebra.matrix]
-
col_col_mx [lemma, in
mathcomp.algebra.matrix]
-
col_mxAx [definition, in
mathcomp.algebra.matrix]
-
col_mxA [lemma, in
mathcomp.algebra.matrix]
-
col_mx_const [lemma, in
mathcomp.algebra.matrix]
-
col_mxKd [lemma, in
mathcomp.algebra.matrix]
-
col_mxEd [lemma, in
mathcomp.algebra.matrix]
-
col_mxKu [lemma, in
mathcomp.algebra.matrix]
-
col_mxEu [lemma, in
mathcomp.algebra.matrix]
-
col_mx [definition, in
mathcomp.algebra.matrix]
-
col_mx_key [lemma, in
mathcomp.algebra.matrix]
-
col_eq [lemma, in
mathcomp.algebra.matrix]
-
col_id [lemma, in
mathcomp.algebra.matrix]
-
col_row_permC [lemma, in
mathcomp.algebra.matrix]
-
col_permM [lemma, in
mathcomp.algebra.matrix]
-
col_perm1 [lemma, in
mathcomp.algebra.matrix]
-
col_const [lemma, in
mathcomp.algebra.matrix]
-
col_perm_const [lemma, in
mathcomp.algebra.matrix]
-
col_perm [definition, in
mathcomp.algebra.matrix]
-
col_perm_key [lemma, in
mathcomp.algebra.matrix]
-
col_mx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
col_base_full [lemma, in
mathcomp.algebra.mxalgebra]
-
col_ebase_unit [lemma, in
mathcomp.algebra.mxalgebra]
-
col_leq_rank [lemma, in
mathcomp.algebra.mxalgebra]
-
col_base [definition, in
mathcomp.algebra.mxalgebra]
-
col_ebase [definition, in
mathcomp.algebra.mxalgebra]
-
col_cubes [abbreviation, in
mathcomp.solvable.burnside_app]
-
col_squares [abbreviation, in
mathcomp.solvable.burnside_app]
-
col' [definition, in
mathcomp.algebra.matrix]
-
col'Kl [lemma, in
mathcomp.algebra.matrix]
-
col'Kr [lemma, in
mathcomp.algebra.matrix]
-
col'_col_mx [lemma, in
mathcomp.algebra.matrix]
-
col'_eq [lemma, in
mathcomp.algebra.matrix]
-
col'_const [lemma, in
mathcomp.algebra.matrix]
-
col0 [lemma, in
mathcomp.algebra.matrix]
-
col0 [definition, in
mathcomp.solvable.burnside_app]
-
col1 [definition, in
mathcomp.solvable.burnside_app]
-
col2 [definition, in
mathcomp.solvable.burnside_app]
-
col3 [definition, in
mathcomp.solvable.burnside_app]
-
col4 [definition, in
mathcomp.solvable.burnside_app]
-
col5 [definition, in
mathcomp.solvable.burnside_app]
-
Combinations [section, in
mathcomp.ssreflect.binomial]
-
ComMatrix [section, in
mathcomp.algebra.matrix]
-
ComMatrix.AssocLeft [section, in
mathcomp.algebra.matrix]
-
ComMatrix.AssocLeft.m [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.AssocLeft.n [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.AssocLeft.p [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.LinMulRow [section, in
mathcomp.algebra.matrix]
-
ComMatrix.LinMulRow.m [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.LinMulRow.n [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.MatrixAlgType [section, in
mathcomp.algebra.matrix]
-
ComMatrix.MatrixAlgType.n' [variable, in
mathcomp.algebra.matrix]
-
ComMatrix.R [variable, in
mathcomp.algebra.matrix]
-
commg [definition, in
mathcomp.fingroup.fingroup]
-
commgAC [lemma, in
mathcomp.solvable.commutator]
-
commGC [lemma, in
mathcomp.fingroup.fingroup]
-
commgC [lemma, in
mathcomp.fingroup.fingroup]
-
commgCV [lemma, in
mathcomp.fingroup.fingroup]
-
commgEl [lemma, in
mathcomp.fingroup.fingroup]
-
commgEr [lemma, in
mathcomp.fingroup.fingroup]
-
commgg [lemma, in
mathcomp.fingroup.fingroup]
-
commgMJ [lemma, in
mathcomp.solvable.commutator]
-
commgMR [lemma, in
mathcomp.solvable.commutator]
-
commgP [lemma, in
mathcomp.fingroup.fingroup]
-
commgS [lemma, in
mathcomp.fingroup.fingroup]
-
commgSS [lemma, in
mathcomp.fingroup.fingroup]
-
commgV [lemma, in
mathcomp.solvable.commutator]
-
commgVg [lemma, in
mathcomp.fingroup.fingroup]
-
commgX [lemma, in
mathcomp.solvable.commutator]
-
commgXg [lemma, in
mathcomp.fingroup.fingroup]
-
commgXVg [lemma, in
mathcomp.fingroup.fingroup]
-
commg_normSr [lemma, in
mathcomp.solvable.commutator]
-
commg_normSl [lemma, in
mathcomp.solvable.commutator]
-
commg_subI [lemma, in
mathcomp.solvable.commutator]
-
commg_subl [lemma, in
mathcomp.solvable.commutator]
-
commg_subr [lemma, in
mathcomp.solvable.commutator]
-
commg_normal [lemma, in
mathcomp.solvable.commutator]
-
commg_norm [lemma, in
mathcomp.solvable.commutator]
-
commg_normr [lemma, in
mathcomp.solvable.commutator]
-
commg_norml [lemma, in
mathcomp.solvable.commutator]
-
commg_sub [lemma, in
mathcomp.solvable.commutator]
-
commg_set [definition, in
mathcomp.fingroup.fingroup]
-
commG1 [lemma, in
mathcomp.solvable.commutator]
-
commg1 [lemma, in
mathcomp.fingroup.fingroup]
-
commG1P [lemma, in
mathcomp.fingroup.fingroup]
-
commg1_sym [lemma, in
mathcomp.fingroup.fingroup]
-
commMG [lemma, in
mathcomp.solvable.commutator]
-
commMgJ [lemma, in
mathcomp.solvable.commutator]
-
commMGr [lemma, in
mathcomp.solvable.commutator]
-
commMgR [lemma, in
mathcomp.solvable.commutator]
-
commrMz [lemma, in
mathcomp.algebra.ssrint]
-
commrXz [lemma, in
mathcomp.algebra.ssrint]
-
commrXz_wmulls [lemma, in
mathcomp.algebra.ssrint]
-
commr_rmorph [definition, in
mathcomp.algebra.poly]
-
commr_polyXn [lemma, in
mathcomp.algebra.poly]
-
commr_polyX [lemma, in
mathcomp.algebra.poly]
-
commr_int [lemma, in
mathcomp.algebra.ssrint]
-
commSg [lemma, in
mathcomp.fingroup.fingroup]
-
commutator [definition, in
mathcomp.fingroup.fingroup]
-
commutator [library]
-
Commutator_properties.gT [variable, in
mathcomp.solvable.commutator]
-
Commutator_properties [section, in
mathcomp.solvable.commutator]
-
commute [definition, in
mathcomp.fingroup.fingroup]
-
commuteM [lemma, in
mathcomp.fingroup.fingroup]
-
commuteV [lemma, in
mathcomp.fingroup.fingroup]
-
commuteX [lemma, in
mathcomp.fingroup.fingroup]
-
commuteX2 [lemma, in
mathcomp.fingroup.fingroup]
-
commute_sym [lemma, in
mathcomp.fingroup.fingroup]
-
commute_refl [lemma, in
mathcomp.fingroup.fingroup]
-
commute1 [lemma, in
mathcomp.fingroup.fingroup]
-
commVg [lemma, in
mathcomp.solvable.commutator]
-
commXg [lemma, in
mathcomp.solvable.commutator]
-
commXXg [lemma, in
mathcomp.solvable.commutator]
-
comm_sub_max_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
comm_polyX [lemma, in
mathcomp.algebra.poly]
-
comm_poly1 [lemma, in
mathcomp.algebra.poly]
-
comm_poly0 [lemma, in
mathcomp.algebra.poly]
-
comm_coef_poly [lemma, in
mathcomp.algebra.poly]
-
comm_poly [definition, in
mathcomp.algebra.poly]
-
comm_coef [definition, in
mathcomp.algebra.poly]
-
comm_norm_cent_cent [lemma, in
mathcomp.solvable.commutator]
-
comm_subG [lemma, in
mathcomp.fingroup.fingroup]
-
comm_joingE [lemma, in
mathcomp.fingroup.fingroup]
-
comm_group_setP [lemma, in
mathcomp.fingroup.fingroup]
-
comm1G [lemma, in
mathcomp.solvable.commutator]
-
comm1g [lemma, in
mathcomp.fingroup.fingroup]
-
comm3G1P [lemma, in
mathcomp.solvable.commutator]
-
CompAct [section, in
mathcomp.fingroup.action]
-
CompAct.aT [variable, in
mathcomp.fingroup.action]
-
CompAct.B [variable, in
mathcomp.fingroup.action]
-
CompAct.D [variable, in
mathcomp.fingroup.action]
-
CompAct.f [variable, in
mathcomp.fingroup.action]
-
CompAct.gT [variable, in
mathcomp.fingroup.action]
-
CompAct.rT [variable, in
mathcomp.fingroup.action]
-
CompAct.to [variable, in
mathcomp.fingroup.action]
-
companionmx [definition, in
mathcomp.algebra.mxpoly]
-
companionmxK [lemma, in
mathcomp.algebra.mxpoly]
-
companion_map_poly [lemma, in
mathcomp.algebra.mxpoly]
-
comparable [definition, in
mathcomp.ssreflect.eqtype]
-
comparableMixin [definition, in
mathcomp.ssreflect.eqtype]
-
ComparableType [section, in
mathcomp.ssreflect.eqtype]
-
ComparableType.compare_T [variable, in
mathcomp.ssreflect.eqtype]
-
ComparableType.T [variable, in
mathcomp.ssreflect.eqtype]
-
compareb [definition, in
mathcomp.ssreflect.eqtype]
-
CompareNatEq [constructor, in
mathcomp.ssreflect.ssrnat]
-
CompareNatGt [constructor, in
mathcomp.ssreflect.ssrnat]
-
CompareNatLt [constructor, in
mathcomp.ssreflect.ssrnat]
-
compareP [lemma, in
mathcomp.ssreflect.eqtype]
-
compare_nat [inductive, in
mathcomp.ssreflect.ssrnat]
-
complements_to_in [definition, in
mathcomp.fingroup.gproduct]
-
complete_unitmx [lemma, in
mathcomp.algebra.mxalgebra]
-
ComplexNumMixin [lemma, in
mathcomp.field.algC]
-
CompLfun [section, in
mathcomp.algebra.vector]
-
CompLfun.aT [variable, in
mathcomp.algebra.vector]
-
CompLfun.R [variable, in
mathcomp.algebra.vector]
-
CompLfun.rT [variable, in
mathcomp.algebra.vector]
-
CompLfun.vT [variable, in
mathcomp.algebra.vector]
-
CompLfun.wT [variable, in
mathcomp.algebra.vector]
-
complgC [lemma, in
mathcomp.fingroup.gproduct]
-
complmx [definition, in
mathcomp.algebra.mxalgebra]
-
complP [lemma, in
mathcomp.fingroup.gproduct]
-
complv [definition, in
mathcomp.algebra.vector]
-
compl_p'Hall [lemma, in
mathcomp.solvable.pgroup]
-
compl_pHall [lemma, in
mathcomp.solvable.pgroup]
-
compo [abbreviation, in
mathcomp.solvable.jordanholder]
-
component_socle [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_disjoint [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_isoP [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_iso [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_id [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_def [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx_module [lemma, in
mathcomp.character.mxrepresentation]
-
component_mx [definition, in
mathcomp.character.mxrepresentation]
-
component_mx_expr [definition, in
mathcomp.character.mxrepresentation]
-
component_mx_key [lemma, in
mathcomp.character.mxrepresentation]
-
CompositionSeries [section, in
mathcomp.solvable.jordanholder]
-
CompositionSeries.gT [variable, in
mathcomp.solvable.jordanholder]
-
comps [definition, in
mathcomp.solvable.jordanholder]
-
compsP [lemma, in
mathcomp.solvable.jordanholder]
-
comps_cons [lemma, in
mathcomp.solvable.jordanholder]
-
compU [abbreviation, in
mathcomp.character.mxrepresentation]
-
comp_kHom [lemma, in
mathcomp.field.galois]
-
comp_kHom_img [lemma, in
mathcomp.field.galois]
-
comp_lfunZr [lemma, in
mathcomp.algebra.vector]
-
comp_lfunZl [lemma, in
mathcomp.algebra.vector]
-
comp_lfunNr [lemma, in
mathcomp.algebra.vector]
-
comp_lfunNl [lemma, in
mathcomp.algebra.vector]
-
comp_lfunDr [lemma, in
mathcomp.algebra.vector]
-
comp_lfunDl [lemma, in
mathcomp.algebra.vector]
-
comp_lfun0r [lemma, in
mathcomp.algebra.vector]
-
comp_lfun0l [lemma, in
mathcomp.algebra.vector]
-
comp_lfun1r [lemma, in
mathcomp.algebra.vector]
-
comp_lfun1l [lemma, in
mathcomp.algebra.vector]
-
comp_lfunA [lemma, in
mathcomp.algebra.vector]
-
comp_lfunE [lemma, in
mathcomp.algebra.vector]
-
comp_lfun [definition, in
mathcomp.algebra.vector]
-
comp_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
comp_actE [lemma, in
mathcomp.fingroup.action]
-
comp_is_action [lemma, in
mathcomp.fingroup.action]
-
comp_act [definition, in
mathcomp.fingroup.action]
-
comp_poly2_eq0 [lemma, in
mathcomp.algebra.poly]
-
comp_poly_eq0 [lemma, in
mathcomp.algebra.poly]
-
comp_polyA [lemma, in
mathcomp.algebra.poly]
-
comp_polyM [lemma, in
mathcomp.algebra.poly]
-
comp_poly_multiplicative [lemma, in
mathcomp.algebra.poly]
-
comp_polyXaddC_K [lemma, in
mathcomp.algebra.poly]
-
comp_poly_MXaddC [lemma, in
mathcomp.algebra.poly]
-
comp_polyX [lemma, in
mathcomp.algebra.poly]
-
comp_polyXr [lemma, in
mathcomp.algebra.poly]
-
comp_polyZ [lemma, in
mathcomp.algebra.poly]
-
comp_polyB [lemma, in
mathcomp.algebra.poly]
-
comp_polyD [lemma, in
mathcomp.algebra.poly]
-
comp_poly0 [lemma, in
mathcomp.algebra.poly]
-
comp_poly_is_linear [lemma, in
mathcomp.algebra.poly]
-
comp_polyC [lemma, in
mathcomp.algebra.poly]
-
comp_poly0r [lemma, in
mathcomp.algebra.poly]
-
comp_polyCr [lemma, in
mathcomp.algebra.poly]
-
comp_polyE [lemma, in
mathcomp.algebra.poly]
-
comp_poly [definition, in
mathcomp.algebra.poly]
-
comp_reprGLm [lemma, in
mathcomp.character.mxabelem]
-
comp_morphM [lemma, in
mathcomp.fingroup.morphism]
-
comp_is_ahom [lemma, in
mathcomp.field.falgebra]
-
conform_castmx [lemma, in
mathcomp.algebra.matrix]
-
conform_mx_id [lemma, in
mathcomp.algebra.matrix]
-
conform_mx [definition, in
mathcomp.algebra.matrix]
-
congr_subvs [lemma, in
mathcomp.algebra.vector]
-
congr_irr [lemma, in
mathcomp.character.character]
-
congr_big_nat [lemma, in
mathcomp.ssreflect.bigop]
-
congr_big [lemma, in
mathcomp.ssreflect.bigop]
-
congr_subg [lemma, in
mathcomp.fingroup.fingroup]
-
congr_group [lemma, in
mathcomp.fingroup.fingroup]
-
Conj [section, in
mathcomp.character.inertia]
-
conjCg [lemma, in
mathcomp.fingroup.fingroup]
-
conjC_vcharAut [lemma, in
mathcomp.character.vcharacter]
-
conjC_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
conjC_Iirr0 [lemma, in
mathcomp.character.character]
-
conjC_IirrK [lemma, in
mathcomp.character.character]
-
conjC_IirrE [lemma, in
mathcomp.character.character]
-
conjC_Iirr [definition, in
mathcomp.character.character]
-
conjC_irrAut [lemma, in
mathcomp.character.character]
-
conjC_charAut [lemma, in
mathcomp.character.character]
-
conjC_pair_orthogonal [lemma, in
mathcomp.character.classfun]
-
ConjDef [section, in
mathcomp.character.inertia]
-
ConjDef.B [variable, in
mathcomp.character.inertia]
-
ConjDef.gT [variable, in
mathcomp.character.inertia]
-
ConjDef.phi [variable, in
mathcomp.character.inertia]
-
ConjDef.y [variable, in
mathcomp.character.inertia]
-
conjDg [lemma, in
mathcomp.fingroup.fingroup]
-
conjD1g [lemma, in
mathcomp.fingroup.fingroup]
-
conjg [definition, in
mathcomp.fingroup.fingroup]
-
conjgC [lemma, in
mathcomp.fingroup.fingroup]
-
conjgCV [lemma, in
mathcomp.fingroup.fingroup]
-
conjgE [lemma, in
mathcomp.fingroup.fingroup]
-
conjGid [lemma, in
mathcomp.fingroup.fingroup]
-
conjgK [lemma, in
mathcomp.fingroup.fingroup]
-
conjgKV [lemma, in
mathcomp.fingroup.fingroup]
-
conjgm [definition, in
mathcomp.fingroup.automorphism]
-
conjgM [lemma, in
mathcomp.fingroup.fingroup]
-
conjgmE [lemma, in
mathcomp.fingroup.automorphism]
-
conjg_Iirr0 [lemma, in
mathcomp.character.inertia]
-
conjg_Iirr_eq0 [lemma, in
mathcomp.character.inertia]
-
conjg_Iirr_inj [lemma, in
mathcomp.character.inertia]
-
conjg_IirrKV [lemma, in
mathcomp.character.inertia]
-
conjg_IirrK [lemma, in
mathcomp.character.inertia]
-
conjg_IirrE [lemma, in
mathcomp.character.inertia]
-
conjg_Iirr [definition, in
mathcomp.character.inertia]
-
conjg_inertia [lemma, in
mathcomp.character.inertia]
-
conjG_action [definition, in
mathcomp.fingroup.action]
-
conjG_is_action [lemma, in
mathcomp.fingroup.action]
-
conjg_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
conjg_Rmul [lemma, in
mathcomp.solvable.commutator]
-
conjg_mulR [lemma, in
mathcomp.solvable.commutator]
-
conjg_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
conjg_preim [lemma, in
mathcomp.fingroup.fingroup]
-
conjg_fixP [lemma, in
mathcomp.fingroup.fingroup]
-
conjg_prod [lemma, in
mathcomp.fingroup.fingroup]
-
conjg_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
conjg_inj [lemma, in
mathcomp.fingroup.fingroup]
-
conjg1 [lemma, in
mathcomp.fingroup.fingroup]
-
conjIg [lemma, in
mathcomp.fingroup.fingroup]
-
conjJg [lemma, in
mathcomp.fingroup.fingroup]
-
conjMg [lemma, in
mathcomp.fingroup.fingroup]
-
ConjMorph [section, in
mathcomp.character.inertia]
-
ConjMorph.aT [variable, in
mathcomp.character.inertia]
-
ConjMorph.D [variable, in
mathcomp.character.inertia]
-
ConjMorph.eq_hg [variable, in
mathcomp.character.inertia]
-
ConjMorph.f [variable, in
mathcomp.character.inertia]
-
ConjMorph.g [variable, in
mathcomp.character.inertia]
-
ConjMorph.G [variable, in
mathcomp.character.inertia]
-
ConjMorph.h [variable, in
mathcomp.character.inertia]
-
ConjMorph.H [variable, in
mathcomp.character.inertia]
-
ConjMorph.isoG [variable, in
mathcomp.character.inertia]
-
ConjMorph.isoH [variable, in
mathcomp.character.inertia]
-
ConjMorph.R [variable, in
mathcomp.character.inertia]
-
ConjMorph.rT [variable, in
mathcomp.character.inertia]
-
ConjMorph.S [variable, in
mathcomp.character.inertia]
-
ConjMorph.sHG [variable, in
mathcomp.character.inertia]
-
ConjQuotient [section, in
mathcomp.character.inertia]
-
ConjQuotient.gT [variable, in
mathcomp.character.inertia]
-
ConjRestrict [section, in
mathcomp.character.inertia]
-
ConjRestrict.G [variable, in
mathcomp.character.inertia]
-
ConjRestrict.gT [variable, in
mathcomp.character.inertia]
-
ConjRestrict.H [variable, in
mathcomp.character.inertia]
-
ConjRestrict.K [variable, in
mathcomp.character.inertia]
-
conjRg [lemma, in
mathcomp.fingroup.fingroup]
-
conjSg [lemma, in
mathcomp.fingroup.fingroup]
-
conjsgE [lemma, in
mathcomp.fingroup.fingroup]
-
conjsgK [lemma, in
mathcomp.fingroup.fingroup]
-
conjsgKV [lemma, in
mathcomp.fingroup.fingroup]
-
conjsgM [lemma, in
mathcomp.fingroup.fingroup]
-
conjsg_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
conjsg_inj [lemma, in
mathcomp.fingroup.fingroup]
-
conjsg1 [lemma, in
mathcomp.fingroup.fingroup]
-
conjsMg [lemma, in
mathcomp.fingroup.fingroup]
-
conjsRg [lemma, in
mathcomp.fingroup.fingroup]
-
conjs1g [lemma, in
mathcomp.fingroup.fingroup]
-
conjTg [lemma, in
mathcomp.fingroup.fingroup]
-
conjUg [lemma, in
mathcomp.fingroup.fingroup]
-
conjugate [definition, in
mathcomp.fingroup.fingroup]
-
conjugates [definition, in
mathcomp.fingroup.fingroup]
-
conjugatesS [lemma, in
mathcomp.fingroup.fingroup]
-
conjugates_conj [lemma, in
mathcomp.fingroup.fingroup]
-
conjugates_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
ConjugationMorphism [section, in
mathcomp.fingroup.automorphism]
-
ConjugationMorphism.G [variable, in
mathcomp.fingroup.automorphism]
-
ConjugationMorphism.gT [variable, in
mathcomp.fingroup.automorphism]
-
conjVg [lemma, in
mathcomp.fingroup.fingroup]
-
conjXg [lemma, in
mathcomp.fingroup.fingroup]
-
conjYg [lemma, in
mathcomp.fingroup.fingroup]
-
conj_Crat [lemma, in
mathcomp.field.algC]
-
conj_Cnat [lemma, in
mathcomp.field.algC]
-
conj_Cint [lemma, in
mathcomp.field.algC]
-
conj_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
conj_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
conj_aut_morphM [lemma, in
mathcomp.fingroup.automorphism]
-
conj_autE [lemma, in
mathcomp.fingroup.automorphism]
-
conj_aut [definition, in
mathcomp.fingroup.automorphism]
-
conj_isog [lemma, in
mathcomp.fingroup.automorphism]
-
conj_isom [lemma, in
mathcomp.fingroup.automorphism]
-
conj_cfConjg [lemma, in
mathcomp.character.inertia]
-
conj_astabQ [lemma, in
mathcomp.fingroup.action]
-
conj_cfInd [definition, in
mathcomp.character.classfun]
-
conj_cfMod [definition, in
mathcomp.character.classfun]
-
conj_cfQuo [definition, in
mathcomp.character.classfun]
-
conj_cfRes [definition, in
mathcomp.character.classfun]
-
conj_subG [lemma, in
mathcomp.fingroup.fingroup]
-
Conj.G [variable, in
mathcomp.character.inertia]
-
Conj.gT [variable, in
mathcomp.character.inertia]
-
conj0g [lemma, in
mathcomp.fingroup.fingroup]
-
conj1g [lemma, in
mathcomp.fingroup.fingroup]
-
connect [definition, in
mathcomp.ssreflect.fingraph]
-
Connect [section, in
mathcomp.ssreflect.fingraph]
-
connectP [lemma, in
mathcomp.ssreflect.fingraph]
-
connect_closed [lemma, in
mathcomp.ssreflect.fingraph]
-
connect_sub [lemma, in
mathcomp.ssreflect.fingraph]
-
connect_sym [definition, in
mathcomp.ssreflect.fingraph]
-
connect_root [lemma, in
mathcomp.ssreflect.fingraph]
-
connect_trans [lemma, in
mathcomp.ssreflect.fingraph]
-
Connect.Dfs [section, in
mathcomp.ssreflect.fingraph]
-
Connect.Dfs.g [variable, in
mathcomp.ssreflect.fingraph]
-
Connect.e [variable, in
mathcomp.ssreflect.fingraph]
-
Connect.sym_e [variable, in
mathcomp.ssreflect.fingraph]
-
Connect.T [variable, in
mathcomp.ssreflect.fingraph]
-
connect0 [lemma, in
mathcomp.ssreflect.fingraph]
-
connect1 [lemma, in
mathcomp.ssreflect.fingraph]
-
Cons [abbreviation, in
mathcomp.ssreflect.seq]
-
ConsPred [abbreviation, in
mathcomp.solvable.pgroup]
-
constant [definition, in
mathcomp.ssreflect.seq]
-
constantP [lemma, in
mathcomp.ssreflect.seq]
-
constant_nseq [lemma, in
mathcomp.ssreflect.seq]
-
constt [definition, in
mathcomp.solvable.pgroup]
-
consttC [lemma, in
mathcomp.solvable.pgroup]
-
ConsttInertiaBijection [section, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.calA [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.calB [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.G [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.gT [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.H [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.nsHG [variable, in
mathcomp.character.inertia]
-
ConsttInertiaBijection.t [variable, in
mathcomp.character.inertia]
-
` T (group_scope) [notation, in
mathcomp.character.inertia]
-
consttJ [lemma, in
mathcomp.solvable.pgroup]
-
consttM [lemma, in
mathcomp.solvable.pgroup]
-
consttNK [lemma, in
mathcomp.solvable.pgroup]
-
consttV [lemma, in
mathcomp.solvable.pgroup]
-
consttX [lemma, in
mathcomp.solvable.pgroup]
-
constt_p_elt [lemma, in
mathcomp.solvable.pgroup]
-
constt_cfInd_irr [lemma, in
mathcomp.character.character]
-
constt_cfRes_irr [lemma, in
mathcomp.character.character]
-
constt_Res_trans [lemma, in
mathcomp.character.character]
-
constt_Ind_Res [lemma, in
mathcomp.character.character]
-
constt_ortho_char [lemma, in
mathcomp.character.character]
-
constt_irr [lemma, in
mathcomp.character.character]
-
constt_charP [lemma, in
mathcomp.character.character]
-
constt_Ind_ext [lemma, in
mathcomp.character.inertia]
-
constt_Ind_mul_ext [lemma, in
mathcomp.character.inertia]
-
constt_Inertia_bijection [lemma, in
mathcomp.character.inertia]
-
constt0_Res_cfker [lemma, in
mathcomp.character.inertia]
-
constt1 [lemma, in
mathcomp.solvable.pgroup]
-
constt1P [lemma, in
mathcomp.solvable.pgroup]
-
const_mx_is_additive [lemma, in
mathcomp.algebra.matrix]
-
const_mx [definition, in
mathcomp.algebra.matrix]
-
const_mx_key [lemma, in
mathcomp.algebra.matrix]
-
cons_perms [abbreviation, in
mathcomp.ssreflect.seq]
-
cons_perms_ [definition, in
mathcomp.ssreflect.seq]
-
cons_uniq [lemma, in
mathcomp.ssreflect.seq]
-
cons_poly_def [lemma, in
mathcomp.algebra.poly]
-
cons_poly [definition, in
mathcomp.algebra.poly]
-
contraFeq [lemma, in
mathcomp.ssreflect.eqtype]
-
contraFneq [lemma, in
mathcomp.ssreflect.eqtype]
-
contraNeq [lemma, in
mathcomp.ssreflect.eqtype]
-
contraNneq [lemma, in
mathcomp.ssreflect.eqtype]
-
Contrapositives [section, in
mathcomp.ssreflect.eqtype]
-
Contrapositives.T1 [variable, in
mathcomp.ssreflect.eqtype]
-
Contrapositives.T2 [variable, in
mathcomp.ssreflect.eqtype]
-
contraTeq [lemma, in
mathcomp.ssreflect.eqtype]
-
contraTneq [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_orbit [lemma, in
mathcomp.fingroup.action]
-
contra_eq_neq [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_neq_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_neq [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_neqT [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_neqF [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_neqN [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_eqT [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_eqF [lemma, in
mathcomp.ssreflect.eqtype]
-
contra_eqN [lemma, in
mathcomp.ssreflect.eqtype]
-
coord [definition, in
mathcomp.algebra.vector]
-
coord_vbasis [lemma, in
mathcomp.algebra.vector]
-
coord_basis [lemma, in
mathcomp.algebra.vector]
-
coord_sum_free [lemma, in
mathcomp.algebra.vector]
-
coord_free [lemma, in
mathcomp.algebra.vector]
-
coord_span [lemma, in
mathcomp.algebra.vector]
-
coord_is_scalar [lemma, in
mathcomp.algebra.vector]
-
coord_expanded_def [definition, in
mathcomp.algebra.vector]
-
coord_cfdot [lemma, in
mathcomp.character.character]
-
coord0 [lemma, in
mathcomp.algebra.vector]
-
copid_mx_id [lemma, in
mathcomp.algebra.matrix]
-
copid_mx [definition, in
mathcomp.algebra.matrix]
-
coprime [definition, in
mathcomp.ssreflect.div]
-
coprimegS [lemma, in
mathcomp.fingroup.fingroup]
-
coprimenP [lemma, in
mathcomp.ssreflect.div]
-
coprimenS [lemma, in
mathcomp.ssreflect.div]
-
coprimeNz [lemma, in
mathcomp.algebra.intdiv]
-
coprimen1 [lemma, in
mathcomp.ssreflect.div]
-
coprimen2 [lemma, in
mathcomp.ssreflect.div]
-
coprimeP [lemma, in
mathcomp.ssreflect.div]
-
coprimePn [lemma, in
mathcomp.ssreflect.div]
-
coprimeq_den [lemma, in
mathcomp.algebra.rat]
-
coprimeq_num [lemma, in
mathcomp.algebra.rat]
-
coprimeSg [lemma, in
mathcomp.fingroup.fingroup]
-
coprimeSn [lemma, in
mathcomp.ssreflect.div]
-
coprimez [definition, in
mathcomp.algebra.intdiv]
-
coprimezE [lemma, in
mathcomp.algebra.intdiv]
-
coprimezN [lemma, in
mathcomp.algebra.intdiv]
-
coprimezP [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_dvdr [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_dvdl [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_expr [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_expl [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_pexpr [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_pexpl [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_mull [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_mulr [lemma, in
mathcomp.algebra.intdiv]
-
coprimez_sym [lemma, in
mathcomp.algebra.intdiv]
-
coprime_degree_support_cfcenter [lemma, in
mathcomp.character.integral_char]
-
coprime_num_den [lemma, in
mathcomp.algebra.rat]
-
coprime_Hall_subset [lemma, in
mathcomp.solvable.hall]
-
coprime_comm_pcore [lemma, in
mathcomp.solvable.hall]
-
coprime_quotient_cent [lemma, in
mathcomp.solvable.hall]
-
coprime_cent_mulG [lemma, in
mathcomp.solvable.hall]
-
coprime_norm_quotient_cent [lemma, in
mathcomp.solvable.hall]
-
coprime_Hall_trans [lemma, in
mathcomp.solvable.hall]
-
coprime_Hall_exists [lemma, in
mathcomp.solvable.hall]
-
coprime_norm_cent [lemma, in
mathcomp.solvable.hall]
-
coprime_pcoreC [lemma, in
mathcomp.solvable.pgroup]
-
coprime_sdprod_Hall_r [lemma, in
mathcomp.solvable.pgroup]
-
coprime_sdprod_Hall_l [lemma, in
mathcomp.solvable.pgroup]
-
coprime_mulGp_Hall [lemma, in
mathcomp.solvable.pgroup]
-
coprime_mulpG_Hall [lemma, in
mathcomp.solvable.pgroup]
-
coprime_p'group [lemma, in
mathcomp.solvable.pgroup]
-
coprime_morph [lemma, in
mathcomp.fingroup.quotient]
-
coprime_morphr [lemma, in
mathcomp.fingroup.quotient]
-
coprime_morphl [lemma, in
mathcomp.fingroup.quotient]
-
coprime_partC [lemma, in
mathcomp.ssreflect.prime]
-
coprime_pi' [lemma, in
mathcomp.ssreflect.prime]
-
coprime_has_primes [lemma, in
mathcomp.ssreflect.prime]
-
coprime_egcdn [lemma, in
mathcomp.ssreflect.div]
-
coprime_dvdr [lemma, in
mathcomp.ssreflect.div]
-
coprime_dvdl [lemma, in
mathcomp.ssreflect.div]
-
coprime_expr [lemma, in
mathcomp.ssreflect.div]
-
coprime_expl [lemma, in
mathcomp.ssreflect.div]
-
coprime_pexpr [lemma, in
mathcomp.ssreflect.div]
-
coprime_pexpl [lemma, in
mathcomp.ssreflect.div]
-
coprime_mull [lemma, in
mathcomp.ssreflect.div]
-
coprime_mulr [lemma, in
mathcomp.ssreflect.div]
-
coprime_modr [lemma, in
mathcomp.ssreflect.div]
-
coprime_modl [lemma, in
mathcomp.ssreflect.div]
-
coprime_sym [lemma, in
mathcomp.ssreflect.div]
-
coprime_abel_cent_TI [lemma, in
mathcomp.solvable.finmodule]
-
coprime_index_mulG [lemma, in
mathcomp.fingroup.fingroup]
-
coprime_cardMg [lemma, in
mathcomp.fingroup.fingroup]
-
coprime_TIg [lemma, in
mathcomp.fingroup.fingroup]
-
coprime_mulG_setI_norm [lemma, in
mathcomp.solvable.sylow]
-
coprime1n [lemma, in
mathcomp.ssreflect.div]
-
coprime2n [lemma, in
mathcomp.ssreflect.div]
-
CormenLUP [section, in
mathcomp.algebra.matrix]
-
CormenLUP.F [variable, in
mathcomp.algebra.matrix]
-
cormen_lup_upper [lemma, in
mathcomp.algebra.matrix]
-
cormen_lup_lower [lemma, in
mathcomp.algebra.matrix]
-
cormen_lup_detL [lemma, in
mathcomp.algebra.matrix]
-
cormen_lup_correct [lemma, in
mathcomp.algebra.matrix]
-
cormen_lup_perm [lemma, in
mathcomp.algebra.matrix]
-
cormen_lup [definition, in
mathcomp.algebra.matrix]
-
coset [definition, in
mathcomp.fingroup.quotient]
-
Coset [constructor, in
mathcomp.fingroup.quotient]
-
Coset [section, in
mathcomp.character.character]
-
Coset [section, in
mathcomp.character.classfun]
-
CosetOfGroupTheory [section, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.gT [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.H [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.Injective [section, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.Injective.G [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.Injective.nHG [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.Injective.tiHG [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.InverseImage [section, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.InverseImage.G [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.InverseImage.Kbar [variable, in
mathcomp.fingroup.quotient]
-
CosetOfGroupTheory.InverseImage.nHG [variable, in
mathcomp.fingroup.quotient]
-
_ / _ (Group_scope) [notation, in
mathcomp.fingroup.quotient]
-
cosetP [lemma, in
mathcomp.fingroup.quotient]
-
cosetpreK [lemma, in
mathcomp.fingroup.quotient]
-
cosetpreM [lemma, in
mathcomp.fingroup.quotient]
-
cosetpreSK [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_subcent [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_cents [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_cent [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_subcent1 [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_cent1s [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_cent1 [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_normal [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_gen [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_set1_coset [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_set1 [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_proper [lemma, in
mathcomp.fingroup.quotient]
-
cosetpre_maximal_eq [lemma, in
mathcomp.solvable.gseries]
-
cosetpre_maximal [lemma, in
mathcomp.solvable.gseries]
-
cosetpre1 [lemma, in
mathcomp.fingroup.quotient]
-
Cosets [section, in
mathcomp.fingroup.quotient]
-
Cosets.A [variable, in
mathcomp.fingroup.quotient]
-
Cosets.gT [variable, in
mathcomp.fingroup.quotient]
-
Cosets.nNH [variable, in
mathcomp.fingroup.quotient]
-
Cosets.Q [variable, in
mathcomp.fingroup.quotient]
-
coset_kerr [lemma, in
mathcomp.fingroup.quotient]
-
coset_kerl [lemma, in
mathcomp.fingroup.quotient]
-
coset_idr [lemma, in
mathcomp.fingroup.quotient]
-
coset_norm [lemma, in
mathcomp.fingroup.quotient]
-
coset_default [lemma, in
mathcomp.fingroup.quotient]
-
coset_id [lemma, in
mathcomp.fingroup.quotient]
-
coset_reprK [lemma, in
mathcomp.fingroup.quotient]
-
coset_mem [lemma, in
mathcomp.fingroup.quotient]
-
coset_morphM [lemma, in
mathcomp.fingroup.quotient]
-
coset_of_groupMixin [definition, in
mathcomp.fingroup.quotient]
-
coset_invP [lemma, in
mathcomp.fingroup.quotient]
-
coset_oneP [lemma, in
mathcomp.fingroup.quotient]
-
coset_mulP [lemma, in
mathcomp.fingroup.quotient]
-
coset_inv [definition, in
mathcomp.fingroup.quotient]
-
coset_range_inv [lemma, in
mathcomp.fingroup.quotient]
-
coset_mul [definition, in
mathcomp.fingroup.quotient]
-
coset_range_mul [lemma, in
mathcomp.fingroup.quotient]
-
coset_one [definition, in
mathcomp.fingroup.quotient]
-
coset_one_proof [lemma, in
mathcomp.fingroup.quotient]
-
coset_finMixin [definition, in
mathcomp.fingroup.quotient]
-
coset_countMixin [definition, in
mathcomp.fingroup.quotient]
-
coset_choiceMixin [definition, in
mathcomp.fingroup.quotient]
-
coset_eqMixin [definition, in
mathcomp.fingroup.quotient]
-
coset_of [record, in
mathcomp.fingroup.quotient]
-
coset_range [definition, in
mathcomp.fingroup.quotient]
-
coset_splitting_field [lemma, in
mathcomp.character.mxrepresentation]
-
Coset.B [variable, in
mathcomp.character.classfun]
-
Coset.G [variable, in
mathcomp.character.classfun]
-
Coset.gT [variable, in
mathcomp.character.character]
-
Coset.gT [variable, in
mathcomp.character.classfun]
-
_ %% B (cfun_scope) [notation, in
mathcomp.character.classfun]
-
_ / B (cfun_scope) [notation, in
mathcomp.character.classfun]
-
coset1 [lemma, in
mathcomp.fingroup.quotient]
-
coset1_injm [lemma, in
mathcomp.fingroup.quotient]
-
count [definition, in
mathcomp.ssreflect.seq]
-
Countable [module, in
mathcomp.ssreflect.choice]
-
CountableDataTypes [section, in
mathcomp.ssreflect.choice]
-
CountableTheory [section, in
mathcomp.ssreflect.choice]
-
CountableTheory.T [variable, in
mathcomp.ssreflect.choice]
-
countable_algebraic_closure [lemma, in
mathcomp.field.closed_field]
-
countable_field_extension [lemma, in
mathcomp.field.closed_field]
-
Countable.base [projection, in
mathcomp.ssreflect.choice]
-
Countable.ChoiceMixin [definition, in
mathcomp.ssreflect.choice]
-
Countable.choiceType [definition, in
mathcomp.ssreflect.choice]
-
Countable.class [definition, in
mathcomp.ssreflect.choice]
-
Countable.Class [constructor, in
mathcomp.ssreflect.choice]
-
Countable.ClassDef [section, in
mathcomp.ssreflect.choice]
-
Countable.ClassDef.cT [variable, in
mathcomp.ssreflect.choice]
-
Countable.ClassDef.T [variable, in
mathcomp.ssreflect.choice]
-
Countable.ClassDef.xT [variable, in
mathcomp.ssreflect.choice]
-
Countable.class_of [record, in
mathcomp.ssreflect.choice]
-
Countable.clone [definition, in
mathcomp.ssreflect.choice]
-
Countable.EqMixin [definition, in
mathcomp.ssreflect.choice]
-
Countable.eqType [definition, in
mathcomp.ssreflect.choice]
-
Countable.Exports [module, in
mathcomp.ssreflect.choice]
-
Countable.Exports.CountChoiceMixin [abbreviation, in
mathcomp.ssreflect.choice]
-
Countable.Exports.CountMixin [abbreviation, in
mathcomp.ssreflect.choice]
-
Countable.Exports.CountType [abbreviation, in
mathcomp.ssreflect.choice]
-
Countable.Exports.countType [abbreviation, in
mathcomp.ssreflect.choice]
-
[ countType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
[ countType of _ for _ ] (form_scope) [notation, in
mathcomp.ssreflect.choice]
-
Countable.mixin [projection, in
mathcomp.ssreflect.choice]
-
Countable.Mixin [constructor, in
mathcomp.ssreflect.choice]
-
Countable.mixin_of [record, in
mathcomp.ssreflect.choice]
-
Countable.pack [definition, in
mathcomp.ssreflect.choice]
-
Countable.Pack [constructor, in
mathcomp.ssreflect.choice]
-
Countable.pickle [projection, in
mathcomp.ssreflect.choice]
-
Countable.pickleK [projection, in
mathcomp.ssreflect.choice]
-
Countable.sort [projection, in
mathcomp.ssreflect.choice]
-
Countable.type [record, in
mathcomp.ssreflect.choice]
-
Countable.unpickle [projection, in
mathcomp.ssreflect.choice]
-
Countable.xclass [abbreviation, in
mathcomp.ssreflect.choice]
-
countalg [library]
-
CountEncodingModuloRel [section, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.C [variable, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.CD [variable, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.D [variable, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.DC [variable, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.eD [variable, in
mathcomp.ssreflect.generic_quotient]
-
CountEncodingModuloRel.encD [variable, in
mathcomp.ssreflect.generic_quotient]
-
countMixin [lemma, in
mathcomp.ssreflect.finfun]
-
CountRing [module, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField [module, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.closedFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.comUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countDecFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.decFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.Exports.countClosedFieldType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countClosedFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.fieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.idomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countDecFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.type [record, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.ClosedField.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.cnt_ [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.ComRing [module, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.Exports.countComRingType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countComRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.type [record, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.ComRing.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing [module, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.base3 [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ccjoin_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.cjoin_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.comUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.Exports.countComUnitRingType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countComUnitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.join_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.join_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.type [record, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.ujoin_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.ComUnitRing.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField [module, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.comUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.decFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.Exports.countDecFieldType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countDecFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.fieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.idomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countFieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.type [record, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.DecidableField.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.do_pack [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.Field [module, in
mathcomp.algebra.countalg]
-
CountRing.Field.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.Field.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Field.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.Field.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Field.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Field.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.Field.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.comUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.Field.Exports.countFieldType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.Field.fieldType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.idomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countIdomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.Field.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Field.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.Field.type [record, in
mathcomp.algebra.countalg]
-
CountRing.Field.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Field.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.Field.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Generic [section, in
mathcomp.algebra.countalg]
-
CountRing.Generic.base_class [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.base_sort [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.base_of [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.base_type [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.Class [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.class_of [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.Pack [variable, in
mathcomp.algebra.countalg]
-
CountRing.Generic.type [variable, in
mathcomp.algebra.countalg]
-
CountRing.gen_pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain [module, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.comRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.comUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.Exports.countIdomainType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countIdomainType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.idomainType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countComUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countComRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countUnitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.type [record, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.IntegralDomain.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.mixin_of [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.Ring [module, in
mathcomp.algebra.countalg]
-
CountRing.Ring.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.Ring.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Ring.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.Ring.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Ring.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Ring.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.Ring.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.Ring.Exports.countRingType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.Ring.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.Ring.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Ring.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Ring.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.Ring.type [record, in
mathcomp.algebra.countalg]
-
CountRing.Ring.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.Ring.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing [module, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.base2 [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.Exports.countUnitRingType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countUnitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.join_countRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.join_countZmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.ringType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.type [record, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.unitRingType [definition, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.UnitRing.zmodType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule [module, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.base [projection, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.choiceType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.class [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.Class [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.ClassDef [section, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.ClassDef.cT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.ClassDef.xT [variable, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.class_of [record, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.eqType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.Exports [module, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.Exports.countZmodType [abbreviation, in
mathcomp.algebra.countalg]
-
[ countZmodType of _ ] (form_scope) [notation, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.join_countType [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.mixin [projection, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.pack [definition, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.Pack [constructor, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.sort [projection, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.type [record, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.xclass [abbreviation, in
mathcomp.algebra.countalg]
-
CountRing.Zmodule.zmodType [definition, in
mathcomp.algebra.countalg]
-
count_flatten [lemma, in
mathcomp.ssreflect.seq]
-
count_map [lemma, in
mathcomp.ssreflect.seq]
-
count_mem_uniq [lemma, in
mathcomp.ssreflect.seq]
-
count_uniq_mem [lemma, in
mathcomp.ssreflect.seq]
-
count_memPn [lemma, in
mathcomp.ssreflect.seq]
-
count_mem [abbreviation, in
mathcomp.ssreflect.seq]
-
count_rev [lemma, in
mathcomp.ssreflect.seq]
-
count_filter [lemma, in
mathcomp.ssreflect.seq]
-
count_predC [lemma, in
mathcomp.ssreflect.seq]
-
count_predUI [lemma, in
mathcomp.ssreflect.seq]
-
count_predT [lemma, in
mathcomp.ssreflect.seq]
-
count_pred0 [lemma, in
mathcomp.ssreflect.seq]
-
count_cat [lemma, in
mathcomp.ssreflect.seq]
-
count_nseq [lemma, in
mathcomp.ssreflect.seq]
-
count_size [lemma, in
mathcomp.ssreflect.seq]
-
count_logn_dprod_cycle [lemma, in
mathcomp.solvable.abelian]
-
cover [definition, in
mathcomp.ssreflect.finset]
-
cover_partition [lemma, in
mathcomp.ssreflect.finset]
-
cover_imset [lemma, in
mathcomp.ssreflect.finset]
-
cover_setI [lemma, in
mathcomp.ssreflect.finset]
-
cpairg1 [definition, in
mathcomp.solvable.center]
-
cpairg1_center [lemma, in
mathcomp.solvable.center]
-
cpairg1_dom [lemma, in
mathcomp.solvable.center]
-
cpair_center_id [lemma, in
mathcomp.solvable.center]
-
cpair1g [definition, in
mathcomp.solvable.center]
-
cpair1g_center [lemma, in
mathcomp.solvable.center]
-
cpair1g_dom [lemma, in
mathcomp.solvable.center]
-
cprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
cprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
cprodA [lemma, in
mathcomp.fingroup.gproduct]
-
CprodBy [section, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm [section, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.cfHK [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.eq_fHK [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.fH [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.fK [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.gH [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.gK [variable, in
mathcomp.solvable.center]
-
CprodBy.ExtCprodm.rT [variable, in
mathcomp.solvable.center]
-
CprodBy.gTH [variable, in
mathcomp.solvable.center]
-
CprodBy.gTK [variable, in
mathcomp.solvable.center]
-
CprodBy.gz [variable, in
mathcomp.solvable.center]
-
CprodBy.gzZ [variable, in
mathcomp.solvable.center]
-
CprodBy.gzZchar [variable, in
mathcomp.solvable.center]
-
CprodBy.H [variable, in
mathcomp.solvable.center]
-
CprodBy.injgz [variable, in
mathcomp.solvable.center]
-
CprodBy.injH [variable, in
mathcomp.solvable.center]
-
CprodBy.injK [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism [section, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.AutZHfull [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.defG [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.G [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.GH [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.GK [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.gzZ_lone [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.isoGH [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.isoGK [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.rT [variable, in
mathcomp.solvable.center]
-
CprodBy.Isomorphism.ziGHK [variable, in
mathcomp.solvable.center]
-
CprodBy.isoZ [variable, in
mathcomp.solvable.center]
-
CprodBy.K [variable, in
mathcomp.solvable.center]
-
CprodBy.kerHK [variable, in
mathcomp.solvable.center]
-
CprodBy.sgzZG [variable, in
mathcomp.solvable.center]
-
CprodBy.sgzZZ [variable, in
mathcomp.solvable.center]
-
CprodBy.sZH [variable, in
mathcomp.solvable.center]
-
CprodBy.sZK [variable, in
mathcomp.solvable.center]
-
cprodC [lemma, in
mathcomp.fingroup.gproduct]
-
cprodE [lemma, in
mathcomp.fingroup.gproduct]
-
cprodEY [lemma, in
mathcomp.fingroup.gproduct]
-
cprodg1 [lemma, in
mathcomp.fingroup.gproduct]
-
cprodJ [lemma, in
mathcomp.fingroup.gproduct]
-
cprodm [definition, in
mathcomp.fingroup.gproduct]
-
cprodmE [lemma, in
mathcomp.fingroup.gproduct]
-
cprodmEl [lemma, in
mathcomp.fingroup.gproduct]
-
cprodmEr [lemma, in
mathcomp.fingroup.gproduct]
-
cprodm_actf [lemma, in
mathcomp.fingroup.gproduct]
-
cprodm_sub [lemma, in
mathcomp.fingroup.gproduct]
-
cprodm_norm [lemma, in
mathcomp.fingroup.gproduct]
-
cprodP [lemma, in
mathcomp.fingroup.gproduct]
-
cprodW [lemma, in
mathcomp.fingroup.gproduct]
-
cprodWC [lemma, in
mathcomp.fingroup.gproduct]
-
cprodWpp [lemma, in
mathcomp.fingroup.gproduct]
-
cprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_card_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_modr [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_modl [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_ntriv [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_normal2 [lemma, in
mathcomp.fingroup.gproduct]
-
cprod_abelem [lemma, in
mathcomp.solvable.abelian]
-
cprod_exponent [lemma, in
mathcomp.solvable.abelian]
-
cprod_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
cprod_rowg [lemma, in
mathcomp.character.mxabelem]
-
cprod_nil [lemma, in
mathcomp.solvable.nilpotent]
-
cprod_by_uniq [lemma, in
mathcomp.solvable.center]
-
cprod_by [definition, in
mathcomp.solvable.center]
-
cprod_by_def [definition, in
mathcomp.solvable.center]
-
cprod_by_key [lemma, in
mathcomp.solvable.center]
-
cprod_center_id [lemma, in
mathcomp.solvable.center]
-
cprod0g [lemma, in
mathcomp.fingroup.gproduct]
-
cprod1g [lemma, in
mathcomp.fingroup.gproduct]
-
CratP [lemma, in
mathcomp.field.algC]
-
CratrE [definition, in
mathcomp.field.algC]
-
Crat_aut [lemma, in
mathcomp.field.algC]
-
Crat_divring_closed [lemma, in
mathcomp.field.algC]
-
Crat_key [lemma, in
mathcomp.field.algC]
-
Crat_rat [lemma, in
mathcomp.field.algC]
-
Crat_spanM [lemma, in
mathcomp.field.algnum]
-
Crat_spanZ [lemma, in
mathcomp.field.algnum]
-
Crat_span_zmod_closed [lemma, in
mathcomp.field.algnum]
-
Crat_span_key [lemma, in
mathcomp.field.algnum]
-
Crat_spanP [lemma, in
mathcomp.field.algnum]
-
Crat_span [definition, in
mathcomp.field.algnum]
-
Crat_span_subproof [lemma, in
mathcomp.field.algnum]
-
Crat0 [lemma, in
mathcomp.field.algC]
-
Crat1 [lemma, in
mathcomp.field.algC]
-
Creal_Crat [lemma, in
mathcomp.field.algC]
-
Creal_Cnat [lemma, in
mathcomp.field.algC]
-
Creal_Cint [lemma, in
mathcomp.field.algC]
-
Creal0 [lemma, in
mathcomp.field.algC]
-
Creal1 [lemma, in
mathcomp.field.algC]
-
critical [definition, in
mathcomp.solvable.maximal]
-
critical_p_stab_Aut [lemma, in
mathcomp.solvable.maximal]
-
critical_class2 [lemma, in
mathcomp.solvable.maximal]
-
critical_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
CtoQ [abbreviation, in
mathcomp.field.algC]
-
cube [definition, in
mathcomp.solvable.burnside_app]
-
cube_coloring_number24 [definition, in
mathcomp.solvable.burnside_app]
-
curry_mxvec_bij [lemma, in
mathcomp.algebra.matrix]
-
curry_imset2r [lemma, in
mathcomp.ssreflect.finset]
-
curry_imset2l [lemma, in
mathcomp.ssreflect.finset]
-
curry_imset2X [lemma, in
mathcomp.ssreflect.finset]
-
cycle [definition, in
mathcomp.ssreflect.path]
-
cycle [definition, in
mathcomp.fingroup.fingroup]
-
CycleArc [section, in
mathcomp.ssreflect.path]
-
CycleArc.T [variable, in
mathcomp.ssreflect.path]
-
cycleJ [lemma, in
mathcomp.fingroup.fingroup]
-
cyclem [definition, in
mathcomp.solvable.cyclic]
-
cycleM [lemma, in
mathcomp.solvable.cyclic]
-
cyclemM [lemma, in
mathcomp.solvable.cyclic]
-
cycleMsub [lemma, in
mathcomp.solvable.cyclic]
-
cycleP [lemma, in
mathcomp.fingroup.fingroup]
-
cyclePmin [lemma, in
mathcomp.fingroup.fingroup]
-
Cycles [section, in
mathcomp.fingroup.fingroup]
-
CycleSubGroup [section, in
mathcomp.solvable.cyclic]
-
CycleSubGroup.gT [variable, in
mathcomp.solvable.cyclic]
-
Cycles.gT [variable, in
mathcomp.fingroup.fingroup]
-
cycleV [lemma, in
mathcomp.fingroup.fingroup]
-
cycleX [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_constt [lemma, in
mathcomp.solvable.pgroup]
-
cycle_from_prev [lemma, in
mathcomp.ssreflect.path]
-
cycle_from_next [lemma, in
mathcomp.ssreflect.path]
-
cycle_prev [lemma, in
mathcomp.ssreflect.path]
-
cycle_next [lemma, in
mathcomp.ssreflect.path]
-
cycle_path [lemma, in
mathcomp.ssreflect.path]
-
cycle_repr_structure [lemma, in
mathcomp.character.mxrepresentation]
-
cycle_abelem [lemma, in
mathcomp.solvable.abelian]
-
cycle_abelian [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_traject [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_subG [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_id [lemma, in
mathcomp.fingroup.fingroup]
-
cycle_orbit [lemma, in
mathcomp.ssreflect.fingraph]
-
cycle_orbit_in [lemma, in
mathcomp.ssreflect.fingraph]
-
cycle_subgroup_char [lemma, in
mathcomp.solvable.cyclic]
-
cycle_sub_group [lemma, in
mathcomp.solvable.cyclic]
-
cycle_generator [lemma, in
mathcomp.solvable.cyclic]
-
cycle_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
cycle1 [lemma, in
mathcomp.fingroup.fingroup]
-
cycle2g [lemma, in
mathcomp.fingroup.fingroup]
-
cyclic [definition, in
mathcomp.solvable.cyclic]
-
Cyclic [section, in
mathcomp.solvable.cyclic]
-
cyclic [library]
-
CyclicAutomorphism [section, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism [section, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism.a [variable, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism.CycleMorphism [section, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism.CycleMorphism.n [variable, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism.ZpUnitMorphism [section, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.CycleAutomorphism.ZpUnitMorphism.u [variable, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.G [variable, in
mathcomp.solvable.cyclic]
-
CyclicAutomorphism.gT [variable, in
mathcomp.solvable.cyclic]
-
cyclicJ [lemma, in
mathcomp.solvable.cyclic]
-
cyclicM [lemma, in
mathcomp.solvable.cyclic]
-
cyclicP [lemma, in
mathcomp.solvable.cyclic]
-
CyclicProps [section, in
mathcomp.solvable.cyclic]
-
CyclicProps.gT [variable, in
mathcomp.solvable.cyclic]
-
cyclicS [lemma, in
mathcomp.solvable.cyclic]
-
cyclicY [lemma, in
mathcomp.solvable.cyclic]
-
cyclic_mx_sub [lemma, in
mathcomp.character.mxrepresentation]
-
cyclic_mx_module [lemma, in
mathcomp.character.mxrepresentation]
-
cyclic_mx_eq0 [lemma, in
mathcomp.character.mxrepresentation]
-
cyclic_mx_id [lemma, in
mathcomp.character.mxrepresentation]
-
cyclic_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
cyclic_mx [definition, in
mathcomp.character.mxrepresentation]
-
cyclic_SCN [lemma, in
mathcomp.solvable.extremal]
-
cyclic_pgroup_Aut_structure [lemma, in
mathcomp.solvable.extremal]
-
cyclic_pgroup_dprod_trivg [lemma, in
mathcomp.solvable.abelian]
-
cyclic_abelem_prime [lemma, in
mathcomp.solvable.abelian]
-
cyclic_nilpotent_quo_der1_cyclic [lemma, in
mathcomp.solvable.nilpotent]
-
cyclic_factor_abelian [lemma, in
mathcomp.solvable.center]
-
cyclic_center_factor_abelian [lemma, in
mathcomp.solvable.center]
-
cyclic_metacyclic [lemma, in
mathcomp.solvable.cyclic]
-
cyclic_small [lemma, in
mathcomp.solvable.cyclic]
-
cyclic_dprod [lemma, in
mathcomp.solvable.cyclic]
-
cyclic_abelian [lemma, in
mathcomp.solvable.cyclic]
-
Cyclic.gT [variable, in
mathcomp.solvable.cyclic]
-
Cyclic.Zpm [section, in
mathcomp.solvable.cyclic]
-
Cyclic.Zpm.a [variable, in
mathcomp.solvable.cyclic]
-
cyclic1 [lemma, in
mathcomp.solvable.cyclic]
-
Cyclotomic [definition, in
mathcomp.field.cyclotomic]
-
cyclotomic [definition, in
mathcomp.field.cyclotomic]
-
cyclotomic [library]
-
CyclotomicPoly [section, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field [section, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field.F [variable, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field.n [variable, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field.n_gt0 [variable, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field.prim_z [variable, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Field.z [variable, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Ring [section, in
mathcomp.field.cyclotomic]
-
CyclotomicPoly.Ring.R [variable, in
mathcomp.field.cyclotomic]
-
Cyclotomic_monic [lemma, in
mathcomp.field.cyclotomic]
-
cyclotomic_monic [lemma, in
mathcomp.field.cyclotomic]
-
Cyclotomic0 [lemma, in
mathcomp.field.cyclotomic]
-
C_prim_root_exists [lemma, in
mathcomp.field.cyclotomic]
-
c0 [definition, in
mathcomp.solvable.burnside_app]
-
c1 [definition, in
mathcomp.solvable.burnside_app]
-
c2 [definition, in
mathcomp.solvable.burnside_app]
-
c3 [definition, in
mathcomp.solvable.burnside_app]
-
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-(90 entries) |
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-| Lemma Index |
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-(368 entries) |
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-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-(107 entries) |
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-| Projection Index |
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-(273 entries) |
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-
-| Section Index |
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-(1140 entries) |
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-| Abbreviation Index |
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-(728 entries) |
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-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-(189 entries) |
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-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
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-(23836 entries) |
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-| Notation Index |
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-| Variable Index |
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-(3574 entries) |
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-
-| Axiom Index |
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-other |
-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-other |
-(273 entries) |
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-
-| Section Index |
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-D |
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-F |
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-H |
-I |
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-(1140 entries) |
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-| Abbreviation Index |
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-other |
-(728 entries) |
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-
-| Definition Index |
-A |
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-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-T |
-U |
-V |
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-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
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-N |
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-(189 entries) |
-
-
-
D
-
d [abbreviation, in
mathcomp.algebra.mxpoly]
-
daddv_pi_add [lemma, in
mathcomp.algebra.vector]
-
daddv_pi_proj [lemma, in
mathcomp.algebra.vector]
-
daddv_pi_id [lemma, in
mathcomp.algebra.vector]
-
daddv_pi [definition, in
mathcomp.algebra.vector]
-
dadd_grepr [definition, in
mathcomp.character.character]
-
dc [abbreviation, in
mathcomp.ssreflect.choice]
-
dchi [definition, in
mathcomp.character.vcharacter]
-
dchi_vchar [lemma, in
mathcomp.character.vcharacter]
-
dchi_ndirrE [lemma, in
mathcomp.character.vcharacter]
-
dchi1 [lemma, in
mathcomp.character.vcharacter]
-
DecField [section, in
mathcomp.algebra.poly]
-
DecField.F [variable, in
mathcomp.algebra.poly]
-
decidable_embedding [definition, in
mathcomp.field.algebraics_fundamentals]
-
DecideRed [section, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions [section, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions.F [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions.G [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions.gT [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions.n [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.Definitions.rG [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.F [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.G [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.gT [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.n [variable, in
mathcomp.character.mxrepresentation]
-
DecideRed.rG [variable, in
mathcomp.character.mxrepresentation]
-
decrn_inj_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
decrn_inj [lemma, in
mathcomp.ssreflect.ssrnat]
-
DecSocleType [lemma, in
mathcomp.character.mxrepresentation]
-
dec_mx_reducible_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
dec_mxsimple_exists [lemma, in
mathcomp.character.mxrepresentation]
-
dec_Qint_span [lemma, in
mathcomp.algebra.intdiv]
-
dec_Cint_span [lemma, in
mathcomp.field.algnum]
-
dec_factor_theorem [lemma, in
mathcomp.algebra.poly]
-
Def [section, in
mathcomp.ssreflect.tuple]
-
Def [section, in
mathcomp.ssreflect.finfun]
-
defaultEncModRelClass [definition, in
mathcomp.ssreflect.generic_quotient]
-
DefaultEncodingModuloRel [section, in
mathcomp.ssreflect.generic_quotient]
-
DefaultEncodingModuloRel.D [variable, in
mathcomp.ssreflect.generic_quotient]
-
DefaultEncodingModuloRel.r [variable, in
mathcomp.ssreflect.generic_quotient]
-
defHgX [abbreviation, in
mathcomp.solvable.finmodule]
-
Definitions [section, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction [section, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction.G [variable, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction.H [variable, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction.S [variable, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction.sT [variable, in
mathcomp.solvable.frobenius]
-
Definitions.FrobeniusAction.to [variable, in
mathcomp.solvable.frobenius]
-
Definitions.gT [variable, in
mathcomp.solvable.frobenius]
-
Defs [section, in
mathcomp.fingroup.gproduct]
-
Defs [section, in
mathcomp.solvable.maximal]
-
Defs [section, in
mathcomp.character.classfun]
-
Defs [section, in
mathcomp.solvable.center]
-
Defs.Automorphism [section, in
mathcomp.character.classfun]
-
Defs.Automorphism.u [variable, in
mathcomp.character.classfun]
-
Defs.B [variable, in
mathcomp.character.classfun]
-
Defs.gT [variable, in
mathcomp.fingroup.gproduct]
-
Defs.gT [variable, in
mathcomp.solvable.maximal]
-
Defs.gT [variable, in
mathcomp.character.classfun]
-
Defs.gT [variable, in
mathcomp.solvable.center]
-
'1_ _ (ring_scope) [notation, in
mathcomp.character.classfun]
-
def_pnElem [lemma, in
mathcomp.solvable.abelian]
-
def_pblock [lemma, in
mathcomp.ssreflect.finset]
-
Def.aT [variable, in
mathcomp.ssreflect.finfun]
-
Def.n [variable, in
mathcomp.ssreflect.tuple]
-
Def.rT [variable, in
mathcomp.ssreflect.finfun]
-
Def.T [variable, in
mathcomp.ssreflect.tuple]
-
degree_irr1 [lemma, in
mathcomp.character.mxrepresentation]
-
degree_mxminpoly_map [lemma, in
mathcomp.algebra.mxpoly]
-
degree_mxminpoly [definition, in
mathcomp.algebra.mxpoly]
-
degree_mxminpoly_proof [lemma, in
mathcomp.algebra.mxpoly]
-
delta_mx_dshift [lemma, in
mathcomp.algebra.matrix]
-
delta_mx_ushift [lemma, in
mathcomp.algebra.matrix]
-
delta_mx_rshift [lemma, in
mathcomp.algebra.matrix]
-
delta_mx_lshift [lemma, in
mathcomp.algebra.matrix]
-
delta_mx [definition, in
mathcomp.algebra.matrix]
-
delta_mx_key [lemma, in
mathcomp.algebra.matrix]
-
denom_Ratio [lemma, in
mathcomp.algebra.fraction]
-
denom_ratioP [lemma, in
mathcomp.algebra.fraction]
-
denq [definition, in
mathcomp.algebra.rat]
-
denqN [lemma, in
mathcomp.algebra.rat]
-
denqP [lemma, in
mathcomp.algebra.rat]
-
denqVz [lemma, in
mathcomp.algebra.rat]
-
denq_norm [lemma, in
mathcomp.algebra.rat]
-
denq_mulr_sign [lemma, in
mathcomp.algebra.rat]
-
denq_int [lemma, in
mathcomp.algebra.rat]
-
denq_eq0 [lemma, in
mathcomp.algebra.rat]
-
denq_neq0 [lemma, in
mathcomp.algebra.rat]
-
denq_lt0 [lemma, in
mathcomp.algebra.rat]
-
denq_ge0 [definition, in
mathcomp.algebra.rat]
-
denq_gt0 [lemma, in
mathcomp.algebra.rat]
-
DepPlainTheory [section, in
mathcomp.ssreflect.finfun]
-
DepPlainTheory.aT [variable, in
mathcomp.ssreflect.finfun]
-
DepPlainTheory.F [variable, in
mathcomp.ssreflect.finfun]
-
DepPlainTheory.pT [variable, in
mathcomp.ssreflect.finfun]
-
DepPlainTheory.rT [variable, in
mathcomp.ssreflect.finfun]
-
Deprecation [module, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Exports [module, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Exports.deprecate [abbreviation, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.exposed [definition, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.hidden [definition, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.hide [definition, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.hint [projection, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Hint [constructor, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.hinted [record, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Reject [module, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Reject [constructor, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.reject [inductive, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.reject_hint [definition, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Silent [module, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.Silent [constructor, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.silent [inductive, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.silent_hint [definition, in
mathcomp.ssreflect.ssreflect]
-
Deprecation.statement [projection, in
mathcomp.ssreflect.ssreflect]
-
dergS [lemma, in
mathcomp.solvable.commutator]
-
dergSn [lemma, in
mathcomp.solvable.commutator]
-
derg0 [lemma, in
mathcomp.solvable.commutator]
-
derg1 [lemma, in
mathcomp.solvable.commutator]
-
derG1P [lemma, in
mathcomp.solvable.commutator]
-
deriv [definition, in
mathcomp.algebra.poly]
-
Derivation [definition, in
mathcomp.field.separable]
-
DerivationS [lemma, in
mathcomp.field.separable]
-
Derivation_separableP [lemma, in
mathcomp.field.separable]
-
Derivation_separable [lemma, in
mathcomp.field.separable]
-
Derivation_horner [lemma, in
mathcomp.field.separable]
-
Derivation_exp [lemma, in
mathcomp.field.separable]
-
Derivation_scalar [lemma, in
mathcomp.field.separable]
-
Derivation_mul_poly [lemma, in
mathcomp.field.separable]
-
Derivation_mul [lemma, in
mathcomp.field.separable]
-
Derivation1 [lemma, in
mathcomp.field.separable]
-
derivB [lemma, in
mathcomp.algebra.poly]
-
derivC [lemma, in
mathcomp.algebra.poly]
-
derivCE [definition, in
mathcomp.algebra.poly]
-
derivD [lemma, in
mathcomp.algebra.poly]
-
derivE [definition, in
mathcomp.algebra.poly]
-
DerivedBasics [section, in
mathcomp.solvable.commutator]
-
DerivedBasics.gT [variable, in
mathcomp.solvable.commutator]
-
DerivedGroup [section, in
mathcomp.character.character]
-
DerivedGroup.gT [variable, in
mathcomp.character.character]
-
derivedP [lemma, in
mathcomp.solvable.nilpotent]
-
derived_at [definition, in
mathcomp.solvable.commutator]
-
derived_at_rec [definition, in
mathcomp.solvable.commutator]
-
derivM [lemma, in
mathcomp.algebra.poly]
-
derivMn [lemma, in
mathcomp.algebra.poly]
-
derivMNn [lemma, in
mathcomp.algebra.poly]
-
derivMXaddC [lemma, in
mathcomp.algebra.poly]
-
derivMz [lemma, in
mathcomp.algebra.ssrint]
-
derivn [definition, in
mathcomp.algebra.poly]
-
derivN [lemma, in
mathcomp.algebra.poly]
-
derivnC [lemma, in
mathcomp.algebra.poly]
-
derivnD [lemma, in
mathcomp.algebra.poly]
-
derivnMn [lemma, in
mathcomp.algebra.poly]
-
derivnMNn [lemma, in
mathcomp.algebra.poly]
-
derivnMXaddC [lemma, in
mathcomp.algebra.poly]
-
derivnN [lemma, in
mathcomp.algebra.poly]
-
derivnS [lemma, in
mathcomp.algebra.poly]
-
derivnXn [lemma, in
mathcomp.algebra.poly]
-
derivnZ [lemma, in
mathcomp.algebra.poly]
-
derivn_map [lemma, in
mathcomp.algebra.poly]
-
derivn_poly0 [lemma, in
mathcomp.algebra.poly]
-
derivn_sub [lemma, in
mathcomp.algebra.poly]
-
derivn_is_linear [lemma, in
mathcomp.algebra.poly]
-
derivn0 [lemma, in
mathcomp.algebra.poly]
-
derivn1 [lemma, in
mathcomp.algebra.poly]
-
derivSn [lemma, in
mathcomp.algebra.poly]
-
derivX [lemma, in
mathcomp.algebra.poly]
-
derivXn [lemma, in
mathcomp.algebra.poly]
-
derivXsubC [lemma, in
mathcomp.algebra.poly]
-
derivZ [lemma, in
mathcomp.algebra.poly]
-
deriv_exp [lemma, in
mathcomp.algebra.poly]
-
deriv_comp [lemma, in
mathcomp.algebra.poly]
-
deriv_map [lemma, in
mathcomp.algebra.poly]
-
deriv_mulC [lemma, in
mathcomp.algebra.poly]
-
deriv_is_linear [lemma, in
mathcomp.algebra.poly]
-
deriv0 [lemma, in
mathcomp.algebra.poly]
-
derJ [lemma, in
mathcomp.solvable.commutator]
-
der_bigdprod [lemma, in
mathcomp.solvable.nilpotent]
-
der_bigcprod [lemma, in
mathcomp.solvable.nilpotent]
-
der_dprod [lemma, in
mathcomp.solvable.nilpotent]
-
der_cprod [lemma, in
mathcomp.solvable.nilpotent]
-
der_cont [lemma, in
mathcomp.solvable.commutator]
-
der_normalS [lemma, in
mathcomp.solvable.commutator]
-
der_subS [lemma, in
mathcomp.solvable.commutator]
-
der_normal [lemma, in
mathcomp.solvable.commutator]
-
der_norm [lemma, in
mathcomp.solvable.commutator]
-
der_sub [lemma, in
mathcomp.solvable.commutator]
-
der_char [lemma, in
mathcomp.solvable.commutator]
-
der_abelian [lemma, in
mathcomp.solvable.commutator]
-
der_group_set [lemma, in
mathcomp.solvable.commutator]
-
der1_sub_rker [lemma, in
mathcomp.character.mxrepresentation]
-
der1_stab_Ohm1_SCN_series [lemma, in
mathcomp.solvable.maximal]
-
der1_joing_cycles [lemma, in
mathcomp.solvable.commutator]
-
der1_min [lemma, in
mathcomp.solvable.commutator]
-
der1_subG [lemma, in
mathcomp.fingroup.fingroup]
-
determinant [definition, in
mathcomp.algebra.matrix]
-
determinant_alternate [lemma, in
mathcomp.algebra.matrix]
-
determinant_multilinear [lemma, in
mathcomp.algebra.matrix]
-
detM [lemma, in
mathcomp.algebra.matrix]
-
DetOrder [section, in
mathcomp.character.character]
-
DetOrder.DetRepr [section, in
mathcomp.character.character]
-
DetOrder.DetRepr.n [variable, in
mathcomp.character.character]
-
DetOrder.DetRepr.rG [variable, in
mathcomp.character.character]
-
DetOrder.G [variable, in
mathcomp.character.character]
-
DetOrder.gT [variable, in
mathcomp.character.character]
-
detRepr [definition, in
mathcomp.character.character]
-
detRepr_lin_char [lemma, in
mathcomp.character.character]
-
detV [lemma, in
mathcomp.algebra.matrix]
-
detZ [lemma, in
mathcomp.algebra.matrix]
-
det_inv [lemma, in
mathcomp.algebra.matrix]
-
det_lblock [lemma, in
mathcomp.algebra.matrix]
-
det_ublock [lemma, in
mathcomp.algebra.matrix]
-
det_diag [lemma, in
mathcomp.algebra.matrix]
-
det_mulmx [lemma, in
mathcomp.algebra.matrix]
-
det_scalar1 [lemma, in
mathcomp.algebra.matrix]
-
det_scalar [lemma, in
mathcomp.algebra.matrix]
-
det_mx00 [lemma, in
mathcomp.algebra.matrix]
-
det_perm [lemma, in
mathcomp.algebra.matrix]
-
det_tr [lemma, in
mathcomp.algebra.matrix]
-
det_map_mx [lemma, in
mathcomp.algebra.matrix]
-
det_is_repr [lemma, in
mathcomp.character.character]
-
det_repr_mx [definition, in
mathcomp.character.character]
-
det0 [lemma, in
mathcomp.algebra.matrix]
-
det0P [lemma, in
mathcomp.algebra.matrix]
-
det1 [lemma, in
mathcomp.algebra.matrix]
-
dffun_aT [abbreviation, in
mathcomp.ssreflect.finfun]
-
dfinfun_of [definition, in
mathcomp.ssreflect.finfun]
-
dfs [definition, in
mathcomp.ssreflect.fingraph]
-
dfsP [lemma, in
mathcomp.ssreflect.fingraph]
-
DfsPath [constructor, in
mathcomp.ssreflect.fingraph]
-
dfs_pathP [lemma, in
mathcomp.ssreflect.fingraph]
-
dfs_path [inductive, in
mathcomp.ssreflect.fingraph]
-
diag_mx_comm [lemma, in
mathcomp.algebra.matrix]
-
diag_mxC [lemma, in
mathcomp.algebra.matrix]
-
diag_const_mx [lemma, in
mathcomp.algebra.matrix]
-
diag_mx_sum_delta [lemma, in
mathcomp.algebra.matrix]
-
diag_mx_is_linear [lemma, in
mathcomp.algebra.matrix]
-
diag_mx [definition, in
mathcomp.algebra.matrix]
-
diag_mx_key [lemma, in
mathcomp.algebra.matrix]
-
diffmx [definition, in
mathcomp.algebra.mxalgebra]
-
diffmxE [lemma, in
mathcomp.algebra.mxalgebra]
-
diffmxSl [lemma, in
mathcomp.algebra.mxalgebra]
-
diffmx_key [lemma, in
mathcomp.algebra.mxalgebra]
-
diffmx_def [definition, in
mathcomp.algebra.mxalgebra]
-
diffv [definition, in
mathcomp.algebra.vector]
-
diffvSl [lemma, in
mathcomp.algebra.vector]
-
diffv_eq0 [lemma, in
mathcomp.algebra.vector]
-
diff_roots [definition, in
mathcomp.algebra.poly]
-
diff_id_sh [lemma, in
mathcomp.solvable.burnside_app]
-
Dihedral [constructor, in
mathcomp.solvable.extremal]
-
dihedral_classP [lemma, in
mathcomp.solvable.extremal]
-
dihedral_gtype [definition, in
mathcomp.solvable.extremal]
-
dihedral2_structure [lemma, in
mathcomp.solvable.extremal]
-
dIirr [definition, in
mathcomp.character.vcharacter]
-
dimv [definition, in
mathcomp.algebra.vector]
-
dimvf [lemma, in
mathcomp.algebra.vector]
-
dimvS [lemma, in
mathcomp.algebra.vector]
-
dimv_sum_leqif [lemma, in
mathcomp.algebra.vector]
-
dimv_leq_sum [lemma, in
mathcomp.algebra.vector]
-
dimv_add_leqif [lemma, in
mathcomp.algebra.vector]
-
dimv_disjoint_sum [lemma, in
mathcomp.algebra.vector]
-
dimv_sum_cap [lemma, in
mathcomp.algebra.vector]
-
dimv_cap_compl [lemma, in
mathcomp.algebra.vector]
-
dimv_compl [lemma, in
mathcomp.algebra.vector]
-
dimv_leqif_eq [lemma, in
mathcomp.algebra.vector]
-
dimv_leqif_sup [lemma, in
mathcomp.algebra.vector]
-
dimv_eq0 [lemma, in
mathcomp.algebra.vector]
-
dimv0 [lemma, in
mathcomp.algebra.vector]
-
dimv1 [lemma, in
mathcomp.field.falgebra]
-
dim_fixed_galois [lemma, in
mathcomp.field.galois]
-
dim_fixedField [lemma, in
mathcomp.field.galois]
-
dim_refBaseField [lemma, in
mathcomp.field.fieldext]
-
dim_baseVspace [lemma, in
mathcomp.field.fieldext]
-
dim_aspaceOver [lemma, in
mathcomp.field.fieldext]
-
dim_vspaceOver [lemma, in
mathcomp.field.fieldext]
-
dim_Fadjoin [lemma, in
mathcomp.field.fieldext]
-
dim_sup_field [lemma, in
mathcomp.field.fieldext]
-
dim_field_module [lemma, in
mathcomp.field.fieldext]
-
dim_cosetv [lemma, in
mathcomp.field.fieldext]
-
dim_span [lemma, in
mathcomp.algebra.vector]
-
dim_vline [lemma, in
mathcomp.algebra.vector]
-
dim_cfun_on_abelian [lemma, in
mathcomp.character.classfun]
-
dim_cfun_on [lemma, in
mathcomp.character.classfun]
-
dim_cfun [lemma, in
mathcomp.character.classfun]
-
dim_abelemE [lemma, in
mathcomp.character.mxabelem]
-
dim_cosetv_unit [lemma, in
mathcomp.field.falgebra]
-
dim_algid [lemma, in
mathcomp.field.falgebra]
-
dim_prodv [lemma, in
mathcomp.field.falgebra]
-
dinjectiveb [definition, in
mathcomp.ssreflect.fintype]
-
dinjectiveP [lemma, in
mathcomp.ssreflect.fintype]
-
dinjectivePn [lemma, in
mathcomp.ssreflect.fintype]
-
DirectSums [section, in
mathcomp.algebra.mxalgebra]
-
DirectSums.F [variable, in
mathcomp.algebra.mxalgebra]
-
DirectSums.I [variable, in
mathcomp.algebra.mxalgebra]
-
DirectSums.P [variable, in
mathcomp.algebra.mxalgebra]
-
directv [abbreviation, in
mathcomp.algebra.vector]
-
directv [abbreviation, in
mathcomp.algebra.vector]
-
directvE [lemma, in
mathcomp.algebra.vector]
-
directvEgeq [lemma, in
mathcomp.algebra.vector]
-
directvP [lemma, in
mathcomp.algebra.vector]
-
directv_sum_unique [lemma, in
mathcomp.algebra.vector]
-
directv_sum_independent [lemma, in
mathcomp.algebra.vector]
-
directv_sumE [lemma, in
mathcomp.algebra.vector]
-
directv_sumP [lemma, in
mathcomp.algebra.vector]
-
directv_add_unique [lemma, in
mathcomp.algebra.vector]
-
directv_addP [lemma, in
mathcomp.algebra.vector]
-
directv_addE [lemma, in
mathcomp.algebra.vector]
-
directv_trivial [lemma, in
mathcomp.algebra.vector]
-
directv_def [definition, in
mathcomp.algebra.vector]
-
direct_product [definition, in
mathcomp.fingroup.gproduct]
-
DirprodIsom [section, in
mathcomp.fingroup.gproduct]
-
DirprodIsom.gT [variable, in
mathcomp.fingroup.gproduct]
-
dirr [definition, in
mathcomp.character.vcharacter]
-
dirrE [lemma, in
mathcomp.character.vcharacter]
-
dIrrP [lemma, in
mathcomp.character.vcharacter]
-
dirrP [lemma, in
mathcomp.character.vcharacter]
-
dirr_small_norm [lemma, in
mathcomp.character.vcharacter]
-
dirr_constt_oppl [lemma, in
mathcomp.character.vcharacter]
-
dirr_constt_oppI [lemma, in
mathcomp.character.vcharacter]
-
dirr_constt_oppr [lemma, in
mathcomp.character.vcharacter]
-
dirr_consttE [lemma, in
mathcomp.character.vcharacter]
-
dirr_constt [definition, in
mathcomp.character.vcharacter]
-
dirr_dIirrE [lemma, in
mathcomp.character.vcharacter]
-
dirr_dIirrPE [lemma, in
mathcomp.character.vcharacter]
-
dirr_dIirr [definition, in
mathcomp.character.vcharacter]
-
dirr_inj [lemma, in
mathcomp.character.vcharacter]
-
dirr_dchi [lemma, in
mathcomp.character.vcharacter]
-
dirr_aut [lemma, in
mathcomp.character.vcharacter]
-
dirr_norm1 [lemma, in
mathcomp.character.vcharacter]
-
dirr_sign [lemma, in
mathcomp.character.vcharacter]
-
dirr_opp [lemma, in
mathcomp.character.vcharacter]
-
dirr_oppr_closed [lemma, in
mathcomp.character.vcharacter]
-
dirr_key [lemma, in
mathcomp.character.vcharacter]
-
dirr1 [definition, in
mathcomp.character.vcharacter]
-
dir_s0p [lemma, in
mathcomp.solvable.burnside_app]
-
dir_iso_iso3 [lemma, in
mathcomp.solvable.burnside_app]
-
dir_iso3l [definition, in
mathcomp.solvable.burnside_app]
-
dir_iso3 [definition, in
mathcomp.solvable.burnside_app]
-
disjoint [definition, in
mathcomp.ssreflect.fintype]
-
disjoints_subset [lemma, in
mathcomp.ssreflect.finset]
-
disjointU [lemma, in
mathcomp.ssreflect.fintype]
-
disjointU1 [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_cat [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_has [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_cons [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_trans [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_subset [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_sym [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint_setI0 [lemma, in
mathcomp.ssreflect.finset]
-
disjoint0 [lemma, in
mathcomp.ssreflect.fintype]
-
disjoint1 [lemma, in
mathcomp.ssreflect.fintype]
-
Distributivity [section, in
mathcomp.ssreflect.bigop]
-
Distributivity.one [variable, in
mathcomp.ssreflect.bigop]
-
Distributivity.plus [variable, in
mathcomp.ssreflect.bigop]
-
Distributivity.R [variable, in
mathcomp.ssreflect.bigop]
-
Distributivity.times [variable, in
mathcomp.ssreflect.bigop]
-
Distributivity.zero [variable, in
mathcomp.ssreflect.bigop]
-
_ + _ [notation, in
mathcomp.ssreflect.bigop]
-
_ * _ [notation, in
mathcomp.ssreflect.bigop]
-
*%M [notation, in
mathcomp.ssreflect.bigop]
-
+%M [notation, in
mathcomp.ssreflect.bigop]
-
0 [notation, in
mathcomp.ssreflect.bigop]
-
1 [notation, in
mathcomp.ssreflect.bigop]
-
div [library]
-
divgI [lemma, in
mathcomp.fingroup.fingroup]
-
divgr [definition, in
mathcomp.fingroup.gproduct]
-
divgrM [lemma, in
mathcomp.fingroup.gproduct]
-
divgrMid [lemma, in
mathcomp.fingroup.gproduct]
-
divgrMl [lemma, in
mathcomp.fingroup.gproduct]
-
divgr_id [lemma, in
mathcomp.fingroup.gproduct]
-
divgr_eq [lemma, in
mathcomp.fingroup.gproduct]
-
divgS [lemma, in
mathcomp.fingroup.fingroup]
-
divg_normal [lemma, in
mathcomp.fingroup.quotient]
-
divg_indexS [lemma, in
mathcomp.fingroup.fingroup]
-
divg_index [lemma, in
mathcomp.fingroup.fingroup]
-
divisors [definition, in
mathcomp.ssreflect.prime]
-
divisors_id [lemma, in
mathcomp.ssreflect.prime]
-
divisors_uniq [lemma, in
mathcomp.ssreflect.prime]
-
divisors_correct [lemma, in
mathcomp.ssreflect.prime]
-
divisor1 [lemma, in
mathcomp.ssreflect.prime]
-
divn [definition, in
mathcomp.ssreflect.div]
-
divnA [lemma, in
mathcomp.ssreflect.div]
-
divnAC [lemma, in
mathcomp.ssreflect.div]
-
divnDl [lemma, in
mathcomp.ssreflect.div]
-
divnDr [lemma, in
mathcomp.ssreflect.div]
-
divnK [lemma, in
mathcomp.ssreflect.div]
-
divnMA [lemma, in
mathcomp.ssreflect.div]
-
divnMDl [lemma, in
mathcomp.ssreflect.div]
-
divnMl [lemma, in
mathcomp.ssreflect.div]
-
divnMr [lemma, in
mathcomp.ssreflect.div]
-
divnn [lemma, in
mathcomp.ssreflect.div]
-
divNz_nat [lemma, in
mathcomp.algebra.intdiv]
-
divn_count_dvd [lemma, in
mathcomp.ssreflect.prime]
-
divn_mulAC [lemma, in
mathcomp.ssreflect.div]
-
divn_gt0 [lemma, in
mathcomp.ssreflect.div]
-
divn_small [lemma, in
mathcomp.ssreflect.div]
-
divn_eq [lemma, in
mathcomp.ssreflect.div]
-
divn0 [lemma, in
mathcomp.ssreflect.div]
-
divn1 [lemma, in
mathcomp.ssreflect.div]
-
divn2 [lemma, in
mathcomp.ssreflect.div]
-
divp_polyOver [lemma, in
mathcomp.field.fieldext]
-
divq [definition, in
mathcomp.algebra.rat]
-
divqP [lemma, in
mathcomp.algebra.rat]
-
DivqSpecN [constructor, in
mathcomp.algebra.rat]
-
DivqSpecP [constructor, in
mathcomp.algebra.rat]
-
divq_eq [lemma, in
mathcomp.algebra.rat]
-
divq_spec [inductive, in
mathcomp.algebra.rat]
-
divq_num_den [lemma, in
mathcomp.algebra.rat]
-
divz [definition, in
mathcomp.algebra.intdiv]
-
divzA [lemma, in
mathcomp.algebra.intdiv]
-
divzAC [lemma, in
mathcomp.algebra.intdiv]
-
divzDl [lemma, in
mathcomp.algebra.intdiv]
-
divzDr [lemma, in
mathcomp.algebra.intdiv]
-
divzK [lemma, in
mathcomp.algebra.intdiv]
-
divzMA [lemma, in
mathcomp.algebra.intdiv]
-
divzMA_ge0 [lemma, in
mathcomp.algebra.intdiv]
-
divzMDl [lemma, in
mathcomp.algebra.intdiv]
-
divzMl [lemma, in
mathcomp.algebra.intdiv]
-
divzMpl [lemma, in
mathcomp.algebra.intdiv]
-
divzMpr [lemma, in
mathcomp.algebra.intdiv]
-
divzMr [lemma, in
mathcomp.algebra.intdiv]
-
divzN [lemma, in
mathcomp.algebra.intdiv]
-
divzz [lemma, in
mathcomp.algebra.intdiv]
-
divz_mulAC [lemma, in
mathcomp.algebra.intdiv]
-
divz_ge0 [lemma, in
mathcomp.algebra.intdiv]
-
divz_small [lemma, in
mathcomp.algebra.intdiv]
-
divz_eq [lemma, in
mathcomp.algebra.intdiv]
-
divz_abs [lemma, in
mathcomp.algebra.intdiv]
-
divz_nat [lemma, in
mathcomp.algebra.intdiv]
-
divz0 [lemma, in
mathcomp.algebra.intdiv]
-
divz1 [lemma, in
mathcomp.algebra.intdiv]
-
div_annihilantP [lemma, in
mathcomp.algebra.polyXY]
-
div_annihilant_neq0 [lemma, in
mathcomp.algebra.polyXY]
-
div_annihilant_in_ideal [lemma, in
mathcomp.algebra.polyXY]
-
div_annihilant [definition, in
mathcomp.algebra.polyXY]
-
div_ring_mul_group_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
div0n [lemma, in
mathcomp.ssreflect.div]
-
div0z [lemma, in
mathcomp.algebra.intdiv]
-
dlsubmx [definition, in
mathcomp.algebra.matrix]
-
DnQ_extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
DnQ_pgroup [lemma, in
mathcomp.solvable.extraspecial]
-
DnQ_P [lemma, in
mathcomp.solvable.extraspecial]
-
dom [abbreviation, in
mathcomp.fingroup.action]
-
dom [definition, in
mathcomp.fingroup.morphism]
-
domP [lemma, in
mathcomp.fingroup.morphism]
-
dom_hom_mx_module [lemma, in
mathcomp.character.mxrepresentation]
-
dom_hom_invmx [lemma, in
mathcomp.character.mxrepresentation]
-
dom_hom_mx [definition, in
mathcomp.character.mxrepresentation]
-
dom_qactJ [lemma, in
mathcomp.fingroup.action]
-
dom_ker [lemma, in
mathcomp.fingroup.morphism]
-
DotProduct [section, in
mathcomp.character.classfun]
-
DotProduct.G [variable, in
mathcomp.character.classfun]
-
DotProduct.gT [variable, in
mathcomp.character.classfun]
-
double [definition, in
mathcomp.ssreflect.ssrnat]
-
doubleB [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleD [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleE [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleK [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleMl [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleMr [lemma, in
mathcomp.ssreflect.ssrnat]
-
doubleS [lemma, in
mathcomp.ssreflect.ssrnat]
-
double_inj [definition, in
mathcomp.ssreflect.ssrnat]
-
double_eq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
double_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
double_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
double0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
dpair [definition, in
mathcomp.fingroup.perm]
-
dprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
dprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
DProd [section, in
mathcomp.character.character]
-
dprodA [lemma, in
mathcomp.fingroup.gproduct]
-
dprodC [lemma, in
mathcomp.fingroup.gproduct]
-
dprodE [lemma, in
mathcomp.fingroup.gproduct]
-
dprodEcp [lemma, in
mathcomp.fingroup.gproduct]
-
dprodEsd [lemma, in
mathcomp.fingroup.gproduct]
-
dprodEY [lemma, in
mathcomp.fingroup.gproduct]
-
dprodg1 [lemma, in
mathcomp.fingroup.gproduct]
-
dprodJ [lemma, in
mathcomp.fingroup.gproduct]
-
dprodl_Iirr0 [lemma, in
mathcomp.character.character]
-
dprodl_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
dprodl_IirrK [lemma, in
mathcomp.character.character]
-
dprodl_IirrE [lemma, in
mathcomp.character.character]
-
dprodl_Iirr [definition, in
mathcomp.character.character]
-
dprodm [definition, in
mathcomp.fingroup.gproduct]
-
dprodmE [lemma, in
mathcomp.fingroup.gproduct]
-
dprodmEl [lemma, in
mathcomp.fingroup.gproduct]
-
dprodmEr [lemma, in
mathcomp.fingroup.gproduct]
-
dprodm_eqf [lemma, in
mathcomp.fingroup.gproduct]
-
dprodm_cprod [lemma, in
mathcomp.fingroup.gproduct]
-
dprodP [lemma, in
mathcomp.fingroup.gproduct]
-
dprodr_Iirr0 [lemma, in
mathcomp.character.character]
-
dprodr_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
dprodr_IirrK [lemma, in
mathcomp.character.character]
-
dprodr_IirrE [lemma, in
mathcomp.character.character]
-
dprodr_Iirr [definition, in
mathcomp.character.character]
-
DProduct [section, in
mathcomp.character.classfun]
-
DProduct.cKH [variable, in
mathcomp.character.classfun]
-
DProduct.G [variable, in
mathcomp.character.classfun]
-
DProduct.gT [variable, in
mathcomp.character.classfun]
-
DProduct.H [variable, in
mathcomp.character.classfun]
-
DProduct.K [variable, in
mathcomp.character.classfun]
-
DProduct.KxH [variable, in
mathcomp.character.classfun]
-
DProduct.nsHG [variable, in
mathcomp.character.classfun]
-
DProduct.nsKG [variable, in
mathcomp.character.classfun]
-
DProduct.sHG [variable, in
mathcomp.character.classfun]
-
DProduct.sKG [variable, in
mathcomp.character.classfun]
-
dprodW [lemma, in
mathcomp.fingroup.gproduct]
-
dprodWC [lemma, in
mathcomp.fingroup.gproduct]
-
dprodWcp [lemma, in
mathcomp.fingroup.gproduct]
-
dprodWsd [lemma, in
mathcomp.fingroup.gproduct]
-
dprodWsdC [lemma, in
mathcomp.fingroup.gproduct]
-
dprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
dprodYP [lemma, in
mathcomp.fingroup.gproduct]
-
dprod_card [lemma, in
mathcomp.fingroup.gproduct]
-
dprod_modr [lemma, in
mathcomp.fingroup.gproduct]
-
dprod_modl [lemma, in
mathcomp.fingroup.gproduct]
-
dprod_normal2 [lemma, in
mathcomp.fingroup.gproduct]
-
dprod_IirrC [lemma, in
mathcomp.character.character]
-
dprod_IirrK [lemma, in
mathcomp.character.character]
-
dprod_Iirr_onto [lemma, in
mathcomp.character.character]
-
dprod_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
dprod_Iirr0r [lemma, in
mathcomp.character.character]
-
dprod_Iirr0l [lemma, in
mathcomp.character.character]
-
dprod_Iirr0 [lemma, in
mathcomp.character.character]
-
dprod_Iirr_inj [lemma, in
mathcomp.character.character]
-
dprod_IirrEr [lemma, in
mathcomp.character.character]
-
dprod_IirrEl [lemma, in
mathcomp.character.character]
-
dprod_IirrE [lemma, in
mathcomp.character.character]
-
dprod_Iirr [definition, in
mathcomp.character.character]
-
dprod_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
dprod_abelem [lemma, in
mathcomp.solvable.abelian]
-
dprod_exponent [lemma, in
mathcomp.solvable.abelian]
-
dprod_rowg [lemma, in
mathcomp.character.mxabelem]
-
dprod_nil [lemma, in
mathcomp.solvable.nilpotent]
-
DProd.G [variable, in
mathcomp.character.character]
-
DProd.gT [variable, in
mathcomp.character.character]
-
DProd.H [variable, in
mathcomp.character.character]
-
DProd.K [variable, in
mathcomp.character.character]
-
DProd.KxH [variable, in
mathcomp.character.character]
-
dprod1g [lemma, in
mathcomp.fingroup.gproduct]
-
drop [definition, in
mathcomp.ssreflect.seq]
-
drop_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
drop_subseq [lemma, in
mathcomp.ssreflect.seq]
-
drop_rev [lemma, in
mathcomp.ssreflect.seq]
-
drop_nth [lemma, in
mathcomp.ssreflect.seq]
-
drop_rcons [lemma, in
mathcomp.ssreflect.seq]
-
drop_drop [lemma, in
mathcomp.ssreflect.seq]
-
drop_size_cat [lemma, in
mathcomp.ssreflect.seq]
-
drop_cat [lemma, in
mathcomp.ssreflect.seq]
-
drop_cons [lemma, in
mathcomp.ssreflect.seq]
-
drop_size [lemma, in
mathcomp.ssreflect.seq]
-
drop_oversize [lemma, in
mathcomp.ssreflect.seq]
-
drop_behead [lemma, in
mathcomp.ssreflect.seq]
-
drop0 [lemma, in
mathcomp.ssreflect.seq]
-
drop1 [lemma, in
mathcomp.ssreflect.seq]
-
drsubmx [definition, in
mathcomp.algebra.matrix]
-
dsubmx [definition, in
mathcomp.algebra.matrix]
-
dsubmx_key [lemma, in
mathcomp.algebra.matrix]
-
dsumx_mul [lemma, in
mathcomp.character.character]
-
dtuple_on_subset [lemma, in
mathcomp.solvable.primitive_action]
-
dtuple_on_add_D1 [lemma, in
mathcomp.solvable.primitive_action]
-
dtuple_on_add [lemma, in
mathcomp.solvable.primitive_action]
-
dtuple_onP [lemma, in
mathcomp.solvable.primitive_action]
-
dtuple_on [definition, in
mathcomp.solvable.primitive_action]
-
dvdA [definition, in
mathcomp.field.algnum]
-
dvdA_zmod_closed [lemma, in
mathcomp.field.algnum]
-
dvdA_key [lemma, in
mathcomp.field.algnum]
-
dvdCP [lemma, in
mathcomp.field.algC]
-
dvdCP_nat [lemma, in
mathcomp.field.algC]
-
dvdC_int [lemma, in
mathcomp.field.algC]
-
dvdC_nat [lemma, in
mathcomp.field.algC]
-
dvdC_zmod [lemma, in
mathcomp.field.algC]
-
dvdC_key [lemma, in
mathcomp.field.algC]
-
dvdC_refl [lemma, in
mathcomp.field.algC]
-
dvdC_trans [lemma, in
mathcomp.field.algC]
-
dvdC_mul2l [lemma, in
mathcomp.field.algC]
-
dvdC_mul2r [lemma, in
mathcomp.field.algC]
-
dvdC_mulr [lemma, in
mathcomp.field.algC]
-
dvdC_mull [lemma, in
mathcomp.field.algC]
-
dvdC0 [lemma, in
mathcomp.field.algC]
-
dvdn [definition, in
mathcomp.ssreflect.div]
-
dvdnn [lemma, in
mathcomp.ssreflect.div]
-
dvdnP [lemma, in
mathcomp.ssreflect.div]
-
dvdn_quotient [lemma, in
mathcomp.fingroup.quotient]
-
dvdn_morphim [lemma, in
mathcomp.fingroup.quotient]
-
dvdn_pred_predX [lemma, in
mathcomp.ssreflect.binomial]
-
dvdn_partP [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_sum [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_divisors [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_part [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_pfactor [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_leq_log [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_prime2 [lemma, in
mathcomp.ssreflect.prime]
-
dvdn_pexp2r [lemma, in
mathcomp.ssreflect.div]
-
dvdn_double_ltn [lemma, in
mathcomp.ssreflect.div]
-
dvdn_double_leq [lemma, in
mathcomp.ssreflect.div]
-
dvdn_lcm [lemma, in
mathcomp.ssreflect.div]
-
dvdn_lcmr [lemma, in
mathcomp.ssreflect.div]
-
dvdn_lcml [lemma, in
mathcomp.ssreflect.div]
-
dvdn_gcd [lemma, in
mathcomp.ssreflect.div]
-
dvdn_gcdl [lemma, in
mathcomp.ssreflect.div]
-
dvdn_gcdr [lemma, in
mathcomp.ssreflect.div]
-
dvdn_fact [lemma, in
mathcomp.ssreflect.div]
-
dvdn_exp [lemma, in
mathcomp.ssreflect.div]
-
dvdn_sub [lemma, in
mathcomp.ssreflect.div]
-
dvdn_subl [lemma, in
mathcomp.ssreflect.div]
-
dvdn_subr [lemma, in
mathcomp.ssreflect.div]
-
dvdn_add_eq [lemma, in
mathcomp.ssreflect.div]
-
dvdn_add [lemma, in
mathcomp.ssreflect.div]
-
dvdn_addl [lemma, in
mathcomp.ssreflect.div]
-
dvdn_addr [lemma, in
mathcomp.ssreflect.div]
-
dvdn_exp2r [lemma, in
mathcomp.ssreflect.div]
-
dvdn_Pexp2l [lemma, in
mathcomp.ssreflect.div]
-
dvdn_exp2l [lemma, in
mathcomp.ssreflect.div]
-
dvdn_div [lemma, in
mathcomp.ssreflect.div]
-
dvdn_divRL [lemma, in
mathcomp.ssreflect.div]
-
dvdn_divLR [lemma, in
mathcomp.ssreflect.div]
-
dvdn_pmul2r [lemma, in
mathcomp.ssreflect.div]
-
dvdn_pmul2l [lemma, in
mathcomp.ssreflect.div]
-
dvdn_leq [lemma, in
mathcomp.ssreflect.div]
-
dvdn_odd [lemma, in
mathcomp.ssreflect.div]
-
dvdn_eq [lemma, in
mathcomp.ssreflect.div]
-
dvdn_trans [lemma, in
mathcomp.ssreflect.div]
-
dvdn_mul [lemma, in
mathcomp.ssreflect.div]
-
dvdn_mulr [lemma, in
mathcomp.ssreflect.div]
-
dvdn_mull [lemma, in
mathcomp.ssreflect.div]
-
dvdn_gt0 [lemma, in
mathcomp.ssreflect.div]
-
dvdn_orderC [lemma, in
mathcomp.field.algnum]
-
dvdn_constt_Res1_irr1 [lemma, in
mathcomp.character.inertia]
-
dvdn_exponent [lemma, in
mathcomp.solvable.abelian]
-
dvdn_orbit [lemma, in
mathcomp.fingroup.action]
-
dvdn_cforder [lemma, in
mathcomp.character.classfun]
-
dvdn_cforderP [lemma, in
mathcomp.character.classfun]
-
dvdn_prim_root [lemma, in
mathcomp.algebra.poly]
-
dvdn_biggcdP [lemma, in
mathcomp.ssreflect.bigop]
-
dvdn_biglcmP [lemma, in
mathcomp.ssreflect.bigop]
-
dvdn_cardMg [lemma, in
mathcomp.fingroup.fingroup]
-
dvdn_indexg [lemma, in
mathcomp.fingroup.fingroup]
-
dvdn_prime_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
dvdn0 [lemma, in
mathcomp.ssreflect.div]
-
dvdn1 [lemma, in
mathcomp.ssreflect.div]
-
dvdn2 [lemma, in
mathcomp.ssreflect.div]
-
dvdpP_rat_int [lemma, in
mathcomp.algebra.intdiv]
-
dvdpP_int [lemma, in
mathcomp.algebra.intdiv]
-
dvdp_separable [lemma, in
mathcomp.field.separable]
-
dvdp_rat_int [lemma, in
mathcomp.algebra.intdiv]
-
dvdz [definition, in
mathcomp.algebra.intdiv]
-
dvdzE [lemma, in
mathcomp.algebra.intdiv]
-
dvdzP [lemma, in
mathcomp.algebra.intdiv]
-
dvdzz [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_contents [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_pexp2r [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_gcd [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_gcdl [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_gcdr [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_exp [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_zmod_closed [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_exp2r [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_Pexp2l [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_exp2l [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mul2r [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mul2l [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_eq [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mod0P [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_trans [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mul [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mulr [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_mull [lemma, in
mathcomp.algebra.intdiv]
-
dvdz_key [lemma, in
mathcomp.algebra.intdiv]
-
dvdz0 [lemma, in
mathcomp.algebra.intdiv]
-
dvdz1 [lemma, in
mathcomp.algebra.intdiv]
-
dvd_irr1_index_center [lemma, in
mathcomp.character.integral_char]
-
dvd_irr1_cardG [lemma, in
mathcomp.character.integral_char]
-
dvd0C [lemma, in
mathcomp.field.algC]
-
dvd0n [lemma, in
mathcomp.ssreflect.div]
-
dvd0z [lemma, in
mathcomp.algebra.intdiv]
-
dvd1n [lemma, in
mathcomp.ssreflect.div]
-
dvd1z [lemma, in
mathcomp.algebra.intdiv]
-
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-Q |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-T |
-U |
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-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
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-M |
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-T |
-U |
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-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
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-T |
-U |
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-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
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-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
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-E |
-F |
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-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
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-X |
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-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
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-U |
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-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
-L |
-M |
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-U |
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-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
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-E |
-F |
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-M |
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-U |
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-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-K |
-L |
-M |
-N |
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-_ |
-other |
-(189 entries) |
-
-
-
E
-
eC [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
ecubes [definition, in
mathcomp.solvable.burnside_app]
-
ecubes_def [lemma, in
mathcomp.solvable.burnside_app]
-
ED [abbreviation, in
mathcomp.solvable.extremal]
-
edivn [definition, in
mathcomp.ssreflect.div]
-
edivnP [lemma, in
mathcomp.ssreflect.div]
-
EdivnSpec [constructor, in
mathcomp.ssreflect.div]
-
edivn_def [lemma, in
mathcomp.ssreflect.div]
-
edivn_eq [lemma, in
mathcomp.ssreflect.div]
-
edivn_spec [inductive, in
mathcomp.ssreflect.div]
-
edivn_rec [definition, in
mathcomp.ssreflect.div]
-
egcdn [definition, in
mathcomp.ssreflect.div]
-
egcdnP [lemma, in
mathcomp.ssreflect.div]
-
EgcdnSpec [constructor, in
mathcomp.ssreflect.div]
-
egcdn_spec [inductive, in
mathcomp.ssreflect.div]
-
egcdn_rec [definition, in
mathcomp.ssreflect.div]
-
egcdz [definition, in
mathcomp.algebra.intdiv]
-
egcdzP [lemma, in
mathcomp.algebra.intdiv]
-
EgcdzSpec [constructor, in
mathcomp.algebra.intdiv]
-
egcdz_spec [inductive, in
mathcomp.algebra.intdiv]
-
egcd0n [lemma, in
mathcomp.ssreflect.div]
-
eigenspace [definition, in
mathcomp.algebra.mxalgebra]
-
eigenspaceP [lemma, in
mathcomp.algebra.mxalgebra]
-
eigenvalue [definition, in
mathcomp.algebra.mxalgebra]
-
eigenvalueP [lemma, in
mathcomp.algebra.mxalgebra]
-
eigenvalue_root_min [lemma, in
mathcomp.algebra.mxpoly]
-
eigenvalue_root_char [lemma, in
mathcomp.algebra.mxpoly]
-
eigenvalue_map [lemma, in
mathcomp.algebra.mxalgebra]
-
ElementOps [section, in
mathcomp.fingroup.fingroup]
-
ElementOps.T [variable, in
mathcomp.fingroup.fingroup]
-
Elim1 [section, in
mathcomp.ssreflect.bigop]
-
Elim1.f [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.fM [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.f_id [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.idx [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.K [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.Kid [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.Kop [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.Kop' [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.op [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.op' [variable, in
mathcomp.ssreflect.bigop]
-
Elim1.R [variable, in
mathcomp.ssreflect.bigop]
-
Elim2 [section, in
mathcomp.ssreflect.bigop]
-
Elim2.f [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.f_id [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.f_op [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.id1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.id2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.K [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.Kid [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.Kop [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.op1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.op2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.R1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim2.R2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3 [section, in
mathcomp.ssreflect.bigop]
-
Elim3.id1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.id2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.id3 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.K [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.Kid [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.Kop [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.op1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.op2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.op3 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.R1 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.R2 [variable, in
mathcomp.ssreflect.bigop]
-
Elim3.R3 [variable, in
mathcomp.ssreflect.bigop]
-
eltm [definition, in
mathcomp.solvable.cyclic]
-
Eltm [section, in
mathcomp.solvable.cyclic]
-
eltmE [lemma, in
mathcomp.solvable.cyclic]
-
eltmM [lemma, in
mathcomp.solvable.cyclic]
-
eltm_id [lemma, in
mathcomp.solvable.cyclic]
-
Eltm.aT [variable, in
mathcomp.solvable.cyclic]
-
Eltm.dvd_y_x [variable, in
mathcomp.solvable.cyclic]
-
Eltm.rT [variable, in
mathcomp.solvable.cyclic]
-
Eltm.x [variable, in
mathcomp.solvable.cyclic]
-
Eltm.y [variable, in
mathcomp.solvable.cyclic]
-
encModEquivP [definition, in
mathcomp.ssreflect.generic_quotient]
-
EncModRel [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
encModRel [record, in
mathcomp.ssreflect.generic_quotient]
-
EncModRelClass [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
encModRelClass [definition, in
mathcomp.ssreflect.generic_quotient]
-
EncModRelClassPack [constructor, in
mathcomp.ssreflect.generic_quotient]
-
encModRelE [definition, in
mathcomp.ssreflect.generic_quotient]
-
encModRelP [definition, in
mathcomp.ssreflect.generic_quotient]
-
EncModRelPack [constructor, in
mathcomp.ssreflect.generic_quotient]
-
encModRel_class_of [inductive, in
mathcomp.ssreflect.generic_quotient]
-
encoded_equivP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
encoded_equiv_is_equiv [lemma, in
mathcomp.ssreflect.generic_quotient]
-
encoded_equivE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
encoded_equiv [definition, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv [section, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.D [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.DE [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.e [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.E [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.ED [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloEquiv.r [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel [section, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.D [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.DE [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.e [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.E [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.ED [variable, in
mathcomp.ssreflect.generic_quotient]
-
EncodingModuloRel.r [variable, in
mathcomp.ssreflect.generic_quotient]
-
enc_mod_rel_equiv_rel [definition, in
mathcomp.ssreflect.generic_quotient]
-
enc_mod_rel_is_equiv [lemma, in
mathcomp.ssreflect.generic_quotient]
-
enc_mod_rel [projection, in
mathcomp.ssreflect.generic_quotient]
-
enum [abbreviation, in
mathcomp.ssreflect.fintype]
-
enumF [abbreviation, in
mathcomp.ssreflect.fintype]
-
enumP [lemma, in
mathcomp.ssreflect.fintype]
-
EnumRank [section, in
mathcomp.ssreflect.fintype]
-
EnumRank.T [variable, in
mathcomp.ssreflect.fintype]
-
EnumSocle [constructor, in
mathcomp.character.mxrepresentation]
-
enumT [lemma, in
mathcomp.ssreflect.fintype]
-
enum_AEnd [lemma, in
mathcomp.field.galois]
-
enum_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
enum_extremal_groups [definition, in
mathcomp.solvable.extremal]
-
enum_ordS [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val_ord [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rank_ord [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val_bij [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rank_bij [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val_bij_in [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val_inj [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rank_inj [lemma, in
mathcomp.ssreflect.fintype]
-
enum_valK [lemma, in
mathcomp.ssreflect.fintype]
-
enum_valK_in [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rankK [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rankK_in [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val_nth [lemma, in
mathcomp.ssreflect.fintype]
-
enum_valP [lemma, in
mathcomp.ssreflect.fintype]
-
enum_val [definition, in
mathcomp.ssreflect.fintype]
-
enum_default [lemma, in
mathcomp.ssreflect.fintype]
-
enum_rank [definition, in
mathcomp.ssreflect.fintype]
-
enum_rank_in [definition, in
mathcomp.ssreflect.fintype]
-
enum_rank_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
enum_uniq [lemma, in
mathcomp.ssreflect.fintype]
-
enum_mem [definition, in
mathcomp.ssreflect.fintype]
-
enum_set1 [lemma, in
mathcomp.ssreflect.finset]
-
enum_setT [lemma, in
mathcomp.ssreflect.finset]
-
enum_set0 [lemma, in
mathcomp.ssreflect.finset]
-
enum0 [lemma, in
mathcomp.ssreflect.fintype]
-
enum1 [lemma, in
mathcomp.ssreflect.fintype]
-
enveloping_algebra_mx [definition, in
mathcomp.character.mxrepresentation]
-
envelop_mx_ring [lemma, in
mathcomp.character.mxrepresentation]
-
envelop_mxM [lemma, in
mathcomp.character.mxrepresentation]
-
envelop_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
envelop_mx1 [lemma, in
mathcomp.character.mxrepresentation]
-
envelop_mx_id [lemma, in
mathcomp.character.mxrepresentation]
-
EqAllPairs [section, in
mathcomp.ssreflect.seq]
-
EqAllPairsDep [section, in
mathcomp.ssreflect.seq]
-
EqAllPairsDep.R [variable, in
mathcomp.ssreflect.seq]
-
EqAllPairsDep.S [variable, in
mathcomp.ssreflect.seq]
-
EqAllPairsDep.T [variable, in
mathcomp.ssreflect.seq]
-
EqAllPairs.R [variable, in
mathcomp.ssreflect.seq]
-
EqAllPairs.S [variable, in
mathcomp.ssreflect.seq]
-
EqAllPairs.T [variable, in
mathcomp.ssreflect.seq]
-
eqAmod [definition, in
mathcomp.field.algnum]
-
eqAmodD [lemma, in
mathcomp.field.algnum]
-
eqAmodDl [lemma, in
mathcomp.field.algnum]
-
eqAmodDr [lemma, in
mathcomp.field.algnum]
-
eqAmodM [lemma, in
mathcomp.field.algnum]
-
eqAmodMl [lemma, in
mathcomp.field.algnum]
-
eqAmodMl0 [lemma, in
mathcomp.field.algnum]
-
eqAmodMr [lemma, in
mathcomp.field.algnum]
-
eqAmodMr0 [lemma, in
mathcomp.field.algnum]
-
eqAmodm0 [lemma, in
mathcomp.field.algnum]
-
eqAmodN [lemma, in
mathcomp.field.algnum]
-
eqAmod_nat [lemma, in
mathcomp.field.algnum]
-
eqAmod_rat [lemma, in
mathcomp.field.algnum]
-
eqAmod_addl_mul [lemma, in
mathcomp.field.algnum]
-
eqAmod_transr [lemma, in
mathcomp.field.algnum]
-
eqAmod_transl [lemma, in
mathcomp.field.algnum]
-
eqAmod_trans [lemma, in
mathcomp.field.algnum]
-
eqAmod_sym [lemma, in
mathcomp.field.algnum]
-
eqAmod_refl [lemma, in
mathcomp.field.algnum]
-
eqAmod0 [lemma, in
mathcomp.field.algnum]
-
eqAmod0_nat [lemma, in
mathcomp.field.algnum]
-
eqAmod0_rat [lemma, in
mathcomp.field.algnum]
-
eqb [definition, in
mathcomp.ssreflect.eqtype]
-
eqbE [lemma, in
mathcomp.ssreflect.eqtype]
-
eqbF_neg [lemma, in
mathcomp.ssreflect.eqtype]
-
eqbP [lemma, in
mathcomp.ssreflect.eqtype]
-
eqb_negLR [lemma, in
mathcomp.ssreflect.eqtype]
-
eqb_id [lemma, in
mathcomp.ssreflect.eqtype]
-
eqb0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqb1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqcfP [abbreviation, in
mathcomp.character.classfun]
-
eqCmodD [lemma, in
mathcomp.field.algC]
-
eqCmodDl [lemma, in
mathcomp.field.algC]
-
eqCmodDr [lemma, in
mathcomp.field.algC]
-
eqCmodM [lemma, in
mathcomp.field.algC]
-
eqCmodMl [lemma, in
mathcomp.field.algC]
-
eqCmodMl0 [lemma, in
mathcomp.field.algC]
-
eqCmodMr [lemma, in
mathcomp.field.algC]
-
eqCmodMr0 [lemma, in
mathcomp.field.algC]
-
eqCmodm0 [lemma, in
mathcomp.field.algC]
-
eqCmodN [lemma, in
mathcomp.field.algC]
-
eqCmod_addl_mul [lemma, in
mathcomp.field.algC]
-
eqCmod_nat [lemma, in
mathcomp.field.algC]
-
eqCmod_transr [lemma, in
mathcomp.field.algC]
-
eqCmod_transl [lemma, in
mathcomp.field.algC]
-
eqCmod_trans [lemma, in
mathcomp.field.algC]
-
eqCmod_sym [lemma, in
mathcomp.field.algC]
-
eqCmod_refl [lemma, in
mathcomp.field.algC]
-
eqCmod0 [lemma, in
mathcomp.field.algC]
-
eqCmod0_nat [lemma, in
mathcomp.field.algC]
-
EqConnect [section, in
mathcomp.ssreflect.fingraph]
-
EqConnect.T [variable, in
mathcomp.ssreflect.fingraph]
-
eqC_nat [definition, in
mathcomp.field.algC]
-
eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
eqEcard [lemma, in
mathcomp.ssreflect.finset]
-
eqEdim [lemma, in
mathcomp.algebra.vector]
-
eqEproper [lemma, in
mathcomp.ssreflect.finset]
-
eqEsubset [lemma, in
mathcomp.ssreflect.finset]
-
eqEsubv [lemma, in
mathcomp.algebra.vector]
-
EqFlatten [section, in
mathcomp.ssreflect.seq]
-
EqFlatten.S [variable, in
mathcomp.ssreflect.seq]
-
EqFlatten.T [variable, in
mathcomp.ssreflect.seq]
-
EqFun [section, in
mathcomp.ssreflect.eqtype]
-
eqfunP [lemma, in
mathcomp.ssreflect.fintype]
-
eqfun_inP [lemma, in
mathcomp.ssreflect.fintype]
-
EqFun.aT [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Endo [section, in
mathcomp.ssreflect.eqtype]
-
EqFun.Endo.T [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo [section, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo.aT [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo.D [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo.f [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo.g [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.Exo.rT [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.f [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.h [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.k [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.rT1 [variable, in
mathcomp.ssreflect.eqtype]
-
EqFun.rT2 [variable, in
mathcomp.ssreflect.eqtype]
-
eqg_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
eqg_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
eqg_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
eqg_repr [definition, in
mathcomp.character.mxrepresentation]
-
eqg_repr_proof [lemma, in
mathcomp.character.mxrepresentation]
-
EqImage [section, in
mathcomp.ssreflect.fintype]
-
EqImage.T [variable, in
mathcomp.ssreflect.fintype]
-
EqImage.T' [variable, in
mathcomp.ssreflect.fintype]
-
EqIso [section, in
mathcomp.fingroup.quotient]
-
EqIso.eqGH [variable, in
mathcomp.fingroup.quotient]
-
EqIso.G [variable, in
mathcomp.fingroup.quotient]
-
EqIso.gT [variable, in
mathcomp.fingroup.quotient]
-
EqIso.H [variable, in
mathcomp.fingroup.quotient]
-
eqitv [definition, in
mathcomp.algebra.interval]
-
eqitvP [lemma, in
mathcomp.algebra.interval]
-
eqlfunP [lemma, in
mathcomp.algebra.vector]
-
eqlfun_inP [lemma, in
mathcomp.algebra.vector]
-
EqMap [section, in
mathcomp.ssreflect.seq]
-
EqMap.f [variable, in
mathcomp.ssreflect.seq]
-
EqMap.Hf [variable, in
mathcomp.ssreflect.seq]
-
EqMap.n0 [variable, in
mathcomp.ssreflect.seq]
-
EqMap.T1 [variable, in
mathcomp.ssreflect.seq]
-
EqMap.T2 [variable, in
mathcomp.ssreflect.seq]
-
EqMap.x1 [variable, in
mathcomp.ssreflect.seq]
-
EqMap.x2 [variable, in
mathcomp.ssreflect.seq]
-
EqMask [section, in
mathcomp.ssreflect.seq]
-
EqMask.n0 [variable, in
mathcomp.ssreflect.seq]
-
EqMask.T [variable, in
mathcomp.ssreflect.seq]
-
eqMixin [lemma, in
mathcomp.ssreflect.finfun]
-
eqmodE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eqmodP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eqmx [definition, in
mathcomp.algebra.mxalgebra]
-
eqmxMfree [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmxMfull [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmxMr [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmxMunitP [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
eqmx_iso [lemma, in
mathcomp.character.mxrepresentation]
-
eqmx_module [lemma, in
mathcomp.character.mxrepresentation]
-
eqmx_rstabs [lemma, in
mathcomp.character.mxrepresentation]
-
eqmx_rstab [lemma, in
mathcomp.character.mxrepresentation]
-
eqmx_sums [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_conform [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_cast [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_opp [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_scale [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_rank [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_trans [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_sym [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_refl [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx_eq0 [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
eqmx0P [lemma, in
mathcomp.algebra.mxalgebra]
-
eqn [definition, in
mathcomp.ssreflect.ssrnat]
-
eqnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqnP [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_mod_dvd [lemma, in
mathcomp.ssreflect.div]
-
eqn_dvd [lemma, in
mathcomp.ssreflect.div]
-
eqn_mul [lemma, in
mathcomp.ssreflect.div]
-
eqn_div [lemma, in
mathcomp.ssreflect.div]
-
eqn_modDr [lemma, in
mathcomp.ssreflect.div]
-
eqn_modDl [lemma, in
mathcomp.ssreflect.div]
-
eqn_sqr [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_exp2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_exp2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_pmul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_pmul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_mul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_mul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_leq [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_add2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn_add2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn0Ngt [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqn0_xor_gt0 [inductive, in
mathcomp.ssreflect.ssrnat]
-
eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
EqPath [section, in
mathcomp.ssreflect.path]
-
EqPath.e [variable, in
mathcomp.ssreflect.path]
-
EqPath.n0 [variable, in
mathcomp.ssreflect.path]
-
EqPath.T [variable, in
mathcomp.ssreflect.path]
-
EqPath.x0_cycle [variable, in
mathcomp.ssreflect.path]
-
EqPcore [section, in
mathcomp.solvable.pgroup]
-
EqPcore.gT [variable, in
mathcomp.solvable.pgroup]
-
eqperm [lemma, in
mathcomp.solvable.burnside_app]
-
eqperm_map2 [lemma, in
mathcomp.solvable.burnside_app]
-
eqperm_map [lemma, in
mathcomp.solvable.burnside_app]
-
EqPmap [section, in
mathcomp.ssreflect.seq]
-
EqPmapSub [section, in
mathcomp.ssreflect.seq]
-
EqPmapSub.insT [variable, in
mathcomp.ssreflect.seq]
-
EqPmapSub.p [variable, in
mathcomp.ssreflect.seq]
-
EqPmapSub.sT [variable, in
mathcomp.ssreflect.seq]
-
EqPmapSub.T [variable, in
mathcomp.ssreflect.seq]
-
EqPmap.aT [variable, in
mathcomp.ssreflect.seq]
-
EqPmap.f [variable, in
mathcomp.ssreflect.seq]
-
EqPmap.fK [variable, in
mathcomp.ssreflect.seq]
-
EqPmap.g [variable, in
mathcomp.ssreflect.seq]
-
EqPmap.rT [variable, in
mathcomp.ssreflect.seq]
-
EqPred [section, in
mathcomp.ssreflect.eqtype]
-
EqPred.b [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.T [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.T2 [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.u [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.x [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.y [variable, in
mathcomp.ssreflect.eqtype]
-
EqPred.z [variable, in
mathcomp.ssreflect.eqtype]
-
eqp_separable [lemma, in
mathcomp.field.separable]
-
EqQuotClass [constructor, in
mathcomp.ssreflect.generic_quotient]
-
eqquotE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eqquotP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTheory [section, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTheory.e [variable, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTheory.Q [variable, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTheory.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotType [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
eqQuotType [record, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTypePack [constructor, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTypeStructure [section, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTypeStructure.eq_quot_op [variable, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotTypeStructure.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotType_clone [definition, in
mathcomp.ssreflect.generic_quotient]
-
EqQuotType_pack [definition, in
mathcomp.ssreflect.generic_quotient]
-
eqr_expz2 [lemma, in
mathcomp.algebra.ssrint]
-
eqr_int [lemma, in
mathcomp.algebra.ssrint]
-
eqseq [definition, in
mathcomp.ssreflect.seq]
-
EqSeq [section, in
mathcomp.ssreflect.seq]
-
eqseqE [lemma, in
mathcomp.ssreflect.seq]
-
eqseqP [lemma, in
mathcomp.ssreflect.seq]
-
eqseq_rot [lemma, in
mathcomp.ssreflect.seq]
-
eqseq_rcons [lemma, in
mathcomp.ssreflect.seq]
-
eqseq_cat [lemma, in
mathcomp.ssreflect.seq]
-
eqseq_cons [lemma, in
mathcomp.ssreflect.seq]
-
EqSeq.EqIn [section, in
mathcomp.ssreflect.seq]
-
EqSeq.EqIn.a1 [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.EqIn.a2 [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.Filters [section, in
mathcomp.ssreflect.seq]
-
EqSeq.Filters.A [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.Filters.a [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.Filters.aP [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.Filters.s [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.inE [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.n0 [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.T [variable, in
mathcomp.ssreflect.seq]
-
EqSeq.x0 [variable, in
mathcomp.ssreflect.seq]
-
'all_ _ [notation, in
mathcomp.ssreflect.seq]
-
'has_ _ [notation, in
mathcomp.ssreflect.seq]
-
eqSS [lemma, in
mathcomp.ssreflect.ssrnat]
-
eqsVneq [lemma, in
mathcomp.ssreflect.finset]
-
EqTheory [section, in
mathcomp.ssreflect.finfun]
-
EqTheory.aT [variable, in
mathcomp.ssreflect.finfun]
-
EqTheory.rT [variable, in
mathcomp.ssreflect.finfun]
-
EqTrajectory [section, in
mathcomp.ssreflect.path]
-
EqTrajectory.f [variable, in
mathcomp.ssreflect.path]
-
EqTrajectory.T [variable, in
mathcomp.ssreflect.path]
-
EqTuple [section, in
mathcomp.ssreflect.tuple]
-
EqTuple.n [variable, in
mathcomp.ssreflect.tuple]
-
EqTuple.T [variable, in
mathcomp.ssreflect.tuple]
-
eqtype [library]
-
EqTypePred [module, in
mathcomp.ssreflect.eqtype]
-
EqTypePredSig [module, in
mathcomp.ssreflect.eqtype]
-
EqTypePredSig.sort [axiom, in
mathcomp.ssreflect.eqtype]
-
Equality [module, in
mathcomp.ssreflect.eqtype]
-
Equality.axiom [definition, in
mathcomp.ssreflect.eqtype]
-
Equality.class [definition, in
mathcomp.ssreflect.eqtype]
-
Equality.ClassDef [section, in
mathcomp.ssreflect.eqtype]
-
Equality.ClassDef.cT [variable, in
mathcomp.ssreflect.eqtype]
-
Equality.ClassDef.T [variable, in
mathcomp.ssreflect.eqtype]
-
Equality.class_of [abbreviation, in
mathcomp.ssreflect.eqtype]
-
Equality.clone [definition, in
mathcomp.ssreflect.eqtype]
-
Equality.Exports [module, in
mathcomp.ssreflect.eqtype]
-
Equality.Exports.EqMixin [abbreviation, in
mathcomp.ssreflect.eqtype]
-
Equality.Exports.EqType [abbreviation, in
mathcomp.ssreflect.eqtype]
-
Equality.Exports.eqType [abbreviation, in
mathcomp.ssreflect.eqtype]
-
[ eqType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ eqType of _ for _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
[ eqMixin of _ ] (form_scope) [notation, in
mathcomp.ssreflect.eqtype]
-
Equality.Mixin [constructor, in
mathcomp.ssreflect.eqtype]
-
Equality.mixin_of [record, in
mathcomp.ssreflect.eqtype]
-
Equality.op [projection, in
mathcomp.ssreflect.eqtype]
-
Equality.Pack [constructor, in
mathcomp.ssreflect.eqtype]
-
Equality.sort [projection, in
mathcomp.ssreflect.eqtype]
-
Equality.type [record, in
mathcomp.ssreflect.eqtype]
-
EqualTo [constructor, in
mathcomp.ssreflect.generic_quotient]
-
equal_toE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equal_val [projection, in
mathcomp.ssreflect.generic_quotient]
-
equal_to [record, in
mathcomp.ssreflect.generic_quotient]
-
equiv [projection, in
mathcomp.ssreflect.generic_quotient]
-
equivalence_partition_pblock [lemma, in
mathcomp.ssreflect.finset]
-
equivalence_partitionP [lemma, in
mathcomp.ssreflect.finset]
-
equivalence_partition [definition, in
mathcomp.ssreflect.finset]
-
EquivClass [constructor, in
mathcomp.ssreflect.generic_quotient]
-
equivf [abbreviation, in
mathcomp.algebra.fraction]
-
EquivQuot [module, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuotTheory [section, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuotTheory.e [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuotTheory.Q [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuotTheory.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.canon [definition, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.canon_id [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.choiceMixin [definition, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.eC [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.encDE [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.encDP [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.eqMixin [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.eqmodE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.eqmodP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.equivQTP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot [section, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.equivQuotient [record, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuotient [constructor, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.C [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.CD [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.D [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.DC [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.eD [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.EquivQuot.encD [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.erepr [projection, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.ereprK [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.pi [definition, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.pi_DC [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.pi_CD [lemma, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.qT [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.quotClass [definition, in
mathcomp.ssreflect.generic_quotient]
-
EquivQuot.type_of [definition, in
mathcomp.ssreflect.generic_quotient]
-
EquivRel [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
EquivRel [section, in
mathcomp.ssreflect.generic_quotient]
-
EquivRelPack [constructor, in
mathcomp.ssreflect.generic_quotient]
-
EquivRel.e [variable, in
mathcomp.ssreflect.generic_quotient]
-
EquivRel.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
equiv_subfext_is_equiv [lemma, in
mathcomp.field.fieldext]
-
equiv_subfext [definition, in
mathcomp.field.fieldext]
-
equiv_rtrans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equiv_ltrans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equiv_trans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equiv_sym [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equiv_refl [lemma, in
mathcomp.ssreflect.generic_quotient]
-
equiv_pack [definition, in
mathcomp.ssreflect.generic_quotient]
-
equiv_class [definition, in
mathcomp.ssreflect.generic_quotient]
-
equiv_rel [record, in
mathcomp.ssreflect.generic_quotient]
-
equiv_class_of [inductive, in
mathcomp.ssreflect.generic_quotient]
-
eqVneq [lemma, in
mathcomp.ssreflect.eqtype]
-
eqVproper [lemma, in
mathcomp.ssreflect.finset]
-
eqxx [abbreviation, in
mathcomp.ssreflect.eqtype]
-
eqz_mod_dvd [lemma, in
mathcomp.algebra.intdiv]
-
eqz_mul [lemma, in
mathcomp.algebra.intdiv]
-
eqz_div [lemma, in
mathcomp.algebra.intdiv]
-
eqz_modDr [lemma, in
mathcomp.algebra.intdiv]
-
eqz_modDl [lemma, in
mathcomp.algebra.intdiv]
-
eqz_nat [lemma, in
mathcomp.algebra.ssrint]
-
eq_galP [lemma, in
mathcomp.field.galois]
-
eq_p'core [lemma, in
mathcomp.solvable.pgroup]
-
eq_pcore [lemma, in
mathcomp.solvable.pgroup]
-
eq_in_pcore [lemma, in
mathcomp.solvable.pgroup]
-
eq_Hall_pcore [lemma, in
mathcomp.solvable.pgroup]
-
eq_constt [lemma, in
mathcomp.solvable.pgroup]
-
eq_p_elt [lemma, in
mathcomp.solvable.pgroup]
-
eq_p'Hall [lemma, in
mathcomp.solvable.pgroup]
-
eq_pHall [lemma, in
mathcomp.solvable.pgroup]
-
eq_in_pHall [lemma, in
mathcomp.solvable.pgroup]
-
eq_p'group [lemma, in
mathcomp.solvable.pgroup]
-
eq_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
eq_fcycle [lemma, in
mathcomp.ssreflect.path]
-
eq_fpath [lemma, in
mathcomp.ssreflect.path]
-
eq_sorted_irr [lemma, in
mathcomp.ssreflect.path]
-
eq_sorted [lemma, in
mathcomp.ssreflect.path]
-
eq_cycle [lemma, in
mathcomp.ssreflect.path]
-
eq_path [lemma, in
mathcomp.ssreflect.path]
-
eq_pcycle_mem [lemma, in
mathcomp.fingroup.perm]
-
eq_pnat [lemma, in
mathcomp.ssreflect.prime]
-
eq_in_pnat [lemma, in
mathcomp.ssreflect.prime]
-
eq_partn [lemma, in
mathcomp.ssreflect.prime]
-
eq_in_partn [lemma, in
mathcomp.ssreflect.prime]
-
eq_piP [lemma, in
mathcomp.ssreflect.prime]
-
eq_negn [lemma, in
mathcomp.ssreflect.prime]
-
eq_primes [lemma, in
mathcomp.ssreflect.prime]
-
eq_adjoin_separable_generator [lemma, in
mathcomp.field.separable]
-
eq_limg_ker0 [lemma, in
mathcomp.algebra.vector]
-
eq_in_limg [lemma, in
mathcomp.algebra.vector]
-
eq_span [lemma, in
mathcomp.algebra.vector]
-
eq_quot_countMixin [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eq_op_trans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_class [definition, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_sort [projection, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_eq_mixin [projection, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_quot_class [projection, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_class_of [record, in
mathcomp.ssreflect.generic_quotient]
-
eq_quot_mixin_of [definition, in
mathcomp.ssreflect.generic_quotient]
-
eq_lock [lemma, in
mathcomp.ssreflect.generic_quotient]
-
eq_itv_boundP [lemma, in
mathcomp.algebra.interval]
-
eq_itv_bound [definition, in
mathcomp.algebra.interval]
-
eq_mktuple [lemma, in
mathcomp.ssreflect.tuple]
-
eq_from_tnth [lemma, in
mathcomp.ssreflect.tuple]
-
eq_block_mx [lemma, in
mathcomp.algebra.matrix]
-
eq_col_mx [lemma, in
mathcomp.algebra.matrix]
-
eq_row_mx [lemma, in
mathcomp.algebra.matrix]
-
eq_mx [lemma, in
mathcomp.algebra.matrix]
-
eq_Aut [lemma, in
mathcomp.fingroup.automorphism]
-
eq_subZnat_irr [lemma, in
mathcomp.character.character]
-
eq_addZ_irr [lemma, in
mathcomp.character.character]
-
eq_scale_irr [lemma, in
mathcomp.character.character]
-
eq_signed_irr [lemma, in
mathcomp.character.character]
-
eq_scaled_irr [lemma, in
mathcomp.character.character]
-
eq_irr_mem_classP [lemma, in
mathcomp.character.character]
-
eq_sum_nth_irr [lemma, in
mathcomp.character.character]
-
eq_Mod8_D8 [lemma, in
mathcomp.solvable.extremal]
-
eq_in_allpairs [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_allpairs_dep [lemma, in
mathcomp.ssreflect.seq]
-
eq_allpairs [lemma, in
mathcomp.ssreflect.seq]
-
eq_from_flatten_shape [lemma, in
mathcomp.ssreflect.seq]
-
eq_mkseq [lemma, in
mathcomp.ssreflect.seq]
-
eq_pmap [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_map [lemma, in
mathcomp.ssreflect.seq]
-
eq_map [lemma, in
mathcomp.ssreflect.seq]
-
eq_uniq [lemma, in
mathcomp.ssreflect.seq]
-
eq_all_r [lemma, in
mathcomp.ssreflect.seq]
-
eq_has_r [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_has [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_all [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_count [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_find [lemma, in
mathcomp.ssreflect.seq]
-
eq_in_filter [lemma, in
mathcomp.ssreflect.seq]
-
eq_all [lemma, in
mathcomp.ssreflect.seq]
-
eq_has [lemma, in
mathcomp.ssreflect.seq]
-
eq_count [lemma, in
mathcomp.ssreflect.seq]
-
eq_filter [lemma, in
mathcomp.ssreflect.seq]
-
eq_find [lemma, in
mathcomp.ssreflect.seq]
-
eq_from_nth [lemma, in
mathcomp.ssreflect.seq]
-
eq_cfclass_IirrE [lemma, in
mathcomp.character.inertia]
-
eq_choose [lemma, in
mathcomp.ssreflect.choice]
-
eq_xchoose [lemma, in
mathcomp.ssreflect.choice]
-
eq_abelian_type_isog [lemma, in
mathcomp.solvable.abelian]
-
eq_homGrp [lemma, in
mathcomp.fingroup.presentation]
-
eq_card_prod [lemma, in
mathcomp.ssreflect.fintype]
-
eq_card_sub [lemma, in
mathcomp.ssreflect.fintype]
-
eq_invF [lemma, in
mathcomp.ssreflect.fintype]
-
eq_codom [lemma, in
mathcomp.ssreflect.fintype]
-
eq_image [lemma, in
mathcomp.ssreflect.fintype]
-
eq_forallb_in [lemma, in
mathcomp.ssreflect.fintype]
-
eq_forallb [lemma, in
mathcomp.ssreflect.fintype]
-
eq_existsb_in [lemma, in
mathcomp.ssreflect.fintype]
-
eq_existsb [lemma, in
mathcomp.ssreflect.fintype]
-
eq_disjoint1 [lemma, in
mathcomp.ssreflect.fintype]
-
eq_disjoint0 [lemma, in
mathcomp.ssreflect.fintype]
-
eq_disjoint_r [lemma, in
mathcomp.ssreflect.fintype]
-
eq_disjoint [lemma, in
mathcomp.ssreflect.fintype]
-
eq_proper_r [lemma, in
mathcomp.ssreflect.fintype]
-
eq_proper [lemma, in
mathcomp.ssreflect.fintype]
-
eq_subxx [lemma, in
mathcomp.ssreflect.fintype]
-
eq_subset_r [lemma, in
mathcomp.ssreflect.fintype]
-
eq_subset [lemma, in
mathcomp.ssreflect.fintype]
-
eq_card1 [lemma, in
mathcomp.ssreflect.fintype]
-
eq_cardT [lemma, in
mathcomp.ssreflect.fintype]
-
eq_card0 [lemma, in
mathcomp.ssreflect.fintype]
-
eq_card_trans [lemma, in
mathcomp.ssreflect.fintype]
-
eq_card [lemma, in
mathcomp.ssreflect.fintype]
-
eq_pick [lemma, in
mathcomp.ssreflect.fintype]
-
eq_enum [lemma, in
mathcomp.ssreflect.fintype]
-
eq_cfker_Res [lemma, in
mathcomp.character.classfun]
-
eq_orthonormal [lemma, in
mathcomp.character.classfun]
-
eq_pairwise_orthogonal [lemma, in
mathcomp.character.classfun]
-
eq_orthogonal [lemma, in
mathcomp.character.classfun]
-
eq_cfdotr [lemma, in
mathcomp.character.classfun]
-
eq_cfdotl [lemma, in
mathcomp.character.classfun]
-
eq_cfuni [lemma, in
mathcomp.character.classfun]
-
eq_mul_cfuni [lemma, in
mathcomp.character.classfun]
-
eq_binP [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_iterop [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_iteri [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_iter [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_ex_maxn [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_ex_minn [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_leq [lemma, in
mathcomp.ssreflect.ssrnat]
-
eq_map_poly [lemma, in
mathcomp.algebra.poly]
-
eq_poly [lemma, in
mathcomp.algebra.poly]
-
eq_prim_root_expr [lemma, in
mathcomp.algebra.poly]
-
eq_big_perm [abbreviation, in
mathcomp.ssreflect.bigop]
-
eq_bigmax [lemma, in
mathcomp.ssreflect.bigop]
-
eq_bigmax_cond [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_idem [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_idx [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_idx_seq [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_nat [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_seq [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big [lemma, in
mathcomp.ssreflect.bigop]
-
eq_bigr [lemma, in
mathcomp.ssreflect.bigop]
-
eq_bigl [lemma, in
mathcomp.ssreflect.bigop]
-
eq_big_op [lemma, in
mathcomp.ssreflect.bigop]
-
eq_ffun [lemma, in
mathcomp.ssreflect.finfun]
-
eq_dffun [lemma, in
mathcomp.ssreflect.finfun]
-
eq_Tagged [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_tag [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_comparable [definition, in
mathcomp.ssreflect.eqtype]
-
eq_frel [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_axiomK [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_irrelevance [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_sym [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_refl [lemma, in
mathcomp.ssreflect.eqtype]
-
eq_op [definition, in
mathcomp.ssreflect.eqtype]
-
eq_abelem_subg_repr [lemma, in
mathcomp.character.mxabelem]
-
eq_rowg [lemma, in
mathcomp.character.mxabelem]
-
eq_homgr [lemma, in
mathcomp.fingroup.morphism]
-
eq_homgl [lemma, in
mathcomp.fingroup.morphism]
-
eq_in_morphim [lemma, in
mathcomp.fingroup.morphism]
-
eq_morphim [lemma, in
mathcomp.fingroup.morphism]
-
eq_mulVg1 [lemma, in
mathcomp.fingroup.fingroup]
-
eq_mulgV1 [lemma, in
mathcomp.fingroup.fingroup]
-
eq_invg_mul [lemma, in
mathcomp.fingroup.fingroup]
-
eq_invg1 [lemma, in
mathcomp.fingroup.fingroup]
-
eq_invg_sym [lemma, in
mathcomp.fingroup.fingroup]
-
eq_cpairZ [lemma, in
mathcomp.solvable.center]
-
eq_froots [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_froot [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_fcard [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_fconnect [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_roots [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_root [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_n_comp_r [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_n_comp [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_connect0 [lemma, in
mathcomp.ssreflect.fingraph]
-
eq_subG_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
eq_expg_mod_order [lemma, in
mathcomp.solvable.cyclic]
-
eq_rank_unitmx [lemma, in
mathcomp.algebra.mxalgebra]
-
eq_genmx [lemma, in
mathcomp.algebra.mxalgebra]
-
eq_row_base [lemma, in
mathcomp.algebra.mxalgebra]
-
eq_row_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
eq_pblock [lemma, in
mathcomp.ssreflect.finset]
-
eq_in_imset2 [lemma, in
mathcomp.ssreflect.finset]
-
eq_in_imset [lemma, in
mathcomp.ssreflect.finset]
-
eq_imset [lemma, in
mathcomp.ssreflect.finset]
-
eq_preimset [lemma, in
mathcomp.ssreflect.finset]
-
eq_finset [lemma, in
mathcomp.ssreflect.finset]
-
Eq0NotPos [constructor, in
mathcomp.ssreflect.ssrnat]
-
ErV [abbreviation, in
mathcomp.character.mxabelem]
-
Euclid_dvdX [lemma, in
mathcomp.ssreflect.prime]
-
Euclid_dvd1 [lemma, in
mathcomp.ssreflect.prime]
-
Euclid_dvdM [lemma, in
mathcomp.ssreflect.prime]
-
Euler_exp_totient [lemma, in
mathcomp.solvable.cyclic]
-
eval [abbreviation, in
mathcomp.character.mxrepresentation]
-
eval [abbreviation, in
mathcomp.algebra.polyXY]
-
eval_mxmodule [lemma, in
mathcomp.character.mxrepresentation]
-
even_prime [lemma, in
mathcomp.ssreflect.prime]
-
ev_ax [abbreviation, in
mathcomp.ssreflect.eqtype]
-
exchange_big_nat [lemma, in
mathcomp.ssreflect.bigop]
-
exchange_big_dep_nat [lemma, in
mathcomp.ssreflect.bigop]
-
exchange_big [lemma, in
mathcomp.ssreflect.bigop]
-
exchange_big_dep [lemma, in
mathcomp.ssreflect.bigop]
-
existsb_tnth [lemma, in
mathcomp.ssreflect.tuple]
-
existsP [lemma, in
mathcomp.ssreflect.fintype]
-
existsPP [lemma, in
mathcomp.ssreflect.fintype]
-
exists_acomps [lemma, in
mathcomp.solvable.jordanholder]
-
exists_comps [lemma, in
mathcomp.solvable.jordanholder]
-
exists_eq_inP [lemma, in
mathcomp.ssreflect.fintype]
-
exists_inPP [lemma, in
mathcomp.ssreflect.fintype]
-
exists_inP [lemma, in
mathcomp.ssreflect.fintype]
-
exists_eqP [lemma, in
mathcomp.ssreflect.fintype]
-
ExMaxn [section, in
mathcomp.ssreflect.ssrnat]
-
ExMaxnSpec [constructor, in
mathcomp.ssreflect.ssrnat]
-
ExMaxn.exP [variable, in
mathcomp.ssreflect.ssrnat]
-
ExMaxn.m [variable, in
mathcomp.ssreflect.ssrnat]
-
ExMaxn.P [variable, in
mathcomp.ssreflect.ssrnat]
-
ExMaxn.ubP [variable, in
mathcomp.ssreflect.ssrnat]
-
ExMinn [section, in
mathcomp.ssreflect.ssrnat]
-
ExMinnSpec [constructor, in
mathcomp.ssreflect.ssrnat]
-
ExMinn.exP [variable, in
mathcomp.ssreflect.ssrnat]
-
ExMinn.P [variable, in
mathcomp.ssreflect.ssrnat]
-
expand_det_col [lemma, in
mathcomp.algebra.matrix]
-
expand_det_row [lemma, in
mathcomp.algebra.matrix]
-
expand_cofactor [lemma, in
mathcomp.algebra.matrix]
-
expfV [lemma, in
mathcomp.algebra.ssrint]
-
expfzDr [lemma, in
mathcomp.algebra.ssrint]
-
expfzMl [lemma, in
mathcomp.algebra.ssrint]
-
expfz_n0addr [lemma, in
mathcomp.algebra.ssrint]
-
expfz_neq0 [lemma, in
mathcomp.algebra.ssrint]
-
expfz_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
expf_card [lemma, in
mathcomp.field.finfield]
-
expgAC [lemma, in
mathcomp.fingroup.fingroup]
-
expgD [lemma, in
mathcomp.fingroup.fingroup]
-
expgK [lemma, in
mathcomp.solvable.cyclic]
-
expgM [lemma, in
mathcomp.fingroup.fingroup]
-
expgMn [lemma, in
mathcomp.fingroup.fingroup]
-
expgn [definition, in
mathcomp.fingroup.fingroup]
-
expgnE [lemma, in
mathcomp.fingroup.fingroup]
-
expgn_rec [definition, in
mathcomp.fingroup.fingroup]
-
expgS [lemma, in
mathcomp.fingroup.fingroup]
-
expgSr [lemma, in
mathcomp.fingroup.fingroup]
-
expgVn [lemma, in
mathcomp.fingroup.fingroup]
-
expg_exponent [lemma, in
mathcomp.solvable.abelian]
-
expg_mod_order [lemma, in
mathcomp.fingroup.fingroup]
-
expg_mod [lemma, in
mathcomp.fingroup.fingroup]
-
expg_order [lemma, in
mathcomp.fingroup.fingroup]
-
expg_invn [definition, in
mathcomp.solvable.cyclic]
-
expg_zneg [lemma, in
mathcomp.solvable.cyclic]
-
expg_znat [lemma, in
mathcomp.solvable.cyclic]
-
expg_cardG [lemma, in
mathcomp.solvable.cyclic]
-
expg0 [lemma, in
mathcomp.fingroup.fingroup]
-
expg1 [lemma, in
mathcomp.fingroup.fingroup]
-
expg1n [lemma, in
mathcomp.fingroup.fingroup]
-
expIn [lemma, in
mathcomp.ssreflect.ssrnat]
-
expMg_Rmul [lemma, in
mathcomp.solvable.commutator]
-
expn [definition, in
mathcomp.ssreflect.ssrnat]
-
expnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnB [lemma, in
mathcomp.ssreflect.div]
-
expnD [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnDn [definition, in
mathcomp.ssreflect.binomial]
-
expnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnI [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnM [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnMn [lemma, in
mathcomp.ssreflect.ssrnat]
-
expNrz [lemma, in
mathcomp.algebra.ssrint]
-
expnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
expnSr [lemma, in
mathcomp.ssreflect.ssrnat]
-
expn_max [lemma, in
mathcomp.ssreflect.div]
-
expn_min [lemma, in
mathcomp.ssreflect.div]
-
expn_eq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
expn_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
expn_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
expn_sum [lemma, in
mathcomp.ssreflect.bigop]
-
expn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
expn1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
expN1r [lemma, in
mathcomp.algebra.ssrint]
-
exponent [definition, in
mathcomp.solvable.abelian]
-
ExponentAbelem [section, in
mathcomp.solvable.abelian]
-
ExponentAbelem.gT [variable, in
mathcomp.solvable.abelian]
-
exponentJ [lemma, in
mathcomp.solvable.abelian]
-
exponentP [lemma, in
mathcomp.solvable.abelian]
-
ExponentPextraspecialTheory [section, in
mathcomp.solvable.extraspecial]
-
ExponentPextraspecialTheory.p [variable, in
mathcomp.solvable.extraspecial]
-
ExponentPextraspecialTheory.p_gt0 [variable, in
mathcomp.solvable.extraspecial]
-
ExponentPextraspecialTheory.p_gt1 [variable, in
mathcomp.solvable.extraspecial]
-
ExponentPextraspecialTheory.p_pr [variable, in
mathcomp.solvable.extraspecial]
-
exponentS [lemma, in
mathcomp.solvable.abelian]
-
exponent_pX1p2n [lemma, in
mathcomp.solvable.extraspecial]
-
exponent_pX1p2 [lemma, in
mathcomp.solvable.extraspecial]
-
exponent_dprod_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
exponent_quotient [lemma, in
mathcomp.solvable.abelian]
-
exponent_isog [lemma, in
mathcomp.solvable.abelian]
-
exponent_injm [lemma, in
mathcomp.solvable.abelian]
-
exponent_morphim [lemma, in
mathcomp.solvable.abelian]
-
exponent_Zgroup [lemma, in
mathcomp.solvable.abelian]
-
exponent_Hall [lemma, in
mathcomp.solvable.abelian]
-
exponent_cyclic [lemma, in
mathcomp.solvable.abelian]
-
exponent_cycle [lemma, in
mathcomp.solvable.abelian]
-
exponent_witness [lemma, in
mathcomp.solvable.abelian]
-
exponent_gt0 [lemma, in
mathcomp.solvable.abelian]
-
exponent_dvdn [lemma, in
mathcomp.solvable.abelian]
-
exponent_Ohm1_class2 [lemma, in
mathcomp.solvable.maximal]
-
exponent_2extraspecial [lemma, in
mathcomp.solvable.maximal]
-
exponent_special [lemma, in
mathcomp.solvable.maximal]
-
exponent_mx_group [lemma, in
mathcomp.character.mxabelem]
-
exponent1 [lemma, in
mathcomp.solvable.abelian]
-
exponent2_abelem [lemma, in
mathcomp.solvable.abelian]
-
exprMz_comm [lemma, in
mathcomp.algebra.ssrint]
-
exprnN [lemma, in
mathcomp.algebra.ssrint]
-
exprnP [lemma, in
mathcomp.algebra.ssrint]
-
exprN1 [lemma, in
mathcomp.algebra.ssrint]
-
exprSz [lemma, in
mathcomp.algebra.ssrint]
-
exprSzr [lemma, in
mathcomp.algebra.ssrint]
-
exprz [definition, in
mathcomp.algebra.ssrint]
-
exprzAC [lemma, in
mathcomp.algebra.ssrint]
-
exprzDr [lemma, in
mathcomp.algebra.ssrint]
-
exprzD_ss [lemma, in
mathcomp.algebra.ssrint]
-
exprzD_Nnat [lemma, in
mathcomp.algebra.ssrint]
-
exprzD_nat [lemma, in
mathcomp.algebra.ssrint]
-
ExprzField [section, in
mathcomp.algebra.ssrint]
-
ExprzField.F [variable, in
mathcomp.algebra.ssrint]
-
ExprzIdomain [section, in
mathcomp.algebra.ssrint]
-
ExprzIdomain.R [variable, in
mathcomp.algebra.ssrint]
-
exprzMl [lemma, in
mathcomp.algebra.ssrint]
-
exprzMzl [lemma, in
mathcomp.algebra.ssrint]
-
ExprzOrder [section, in
mathcomp.algebra.ssrint]
-
ExprzOrder.R [variable, in
mathcomp.algebra.ssrint]
-
ExprzUnitRing [section, in
mathcomp.algebra.ssrint]
-
ExprzUnitRing.R [variable, in
mathcomp.algebra.ssrint]
-
exprz_gte0 [definition, in
mathcomp.algebra.ssrint]
-
exprz_gt0 [lemma, in
mathcomp.algebra.ssrint]
-
exprz_ge0 [lemma, in
mathcomp.algebra.ssrint]
-
exprz_pintl [lemma, in
mathcomp.algebra.ssrint]
-
exprz_pmulzl [lemma, in
mathcomp.algebra.ssrint]
-
Exprz_Zint_UnitRing.R [variable, in
mathcomp.algebra.ssrint]
-
Exprz_Zint_UnitRing [section, in
mathcomp.algebra.ssrint]
-
exprz_out [lemma, in
mathcomp.algebra.ssrint]
-
exprz_exp [lemma, in
mathcomp.algebra.ssrint]
-
exprz_inv [lemma, in
mathcomp.algebra.ssrint]
-
expr0z [lemma, in
mathcomp.algebra.ssrint]
-
expr1z [lemma, in
mathcomp.algebra.ssrint]
-
expS_cfunE [lemma, in
mathcomp.character.classfun]
-
expv [definition, in
mathcomp.field.falgebra]
-
expvD [lemma, in
mathcomp.field.falgebra]
-
expvM [lemma, in
mathcomp.field.falgebra]
-
expvS [lemma, in
mathcomp.field.falgebra]
-
expvSl [lemma, in
mathcomp.field.falgebra]
-
expvSr [lemma, in
mathcomp.field.falgebra]
-
expv_id [lemma, in
mathcomp.field.falgebra]
-
expv_line [lemma, in
mathcomp.field.falgebra]
-
expv0 [lemma, in
mathcomp.field.falgebra]
-
expv0n [lemma, in
mathcomp.field.falgebra]
-
expv1 [lemma, in
mathcomp.field.falgebra]
-
expv1n [lemma, in
mathcomp.field.falgebra]
-
expv2 [lemma, in
mathcomp.field.falgebra]
-
expzB [lemma, in
mathcomp.algebra.intdiv]
-
expz_min [lemma, in
mathcomp.algebra.intdiv]
-
exp_orderC [lemma, in
mathcomp.field.algnum]
-
exp_cforder [lemma, in
mathcomp.character.classfun]
-
exp_cfunE [lemma, in
mathcomp.character.classfun]
-
exp_prim_root [lemma, in
mathcomp.algebra.poly]
-
exp_finIndexType [definition, in
mathcomp.ssreflect.finfun]
-
exp0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
exp0rz [lemma, in
mathcomp.algebra.ssrint]
-
exp1n [lemma, in
mathcomp.ssreflect.ssrnat]
-
exp1rz [lemma, in
mathcomp.algebra.ssrint]
-
ExtCprod [section, in
mathcomp.solvable.center]
-
ExtCprod.gTH [variable, in
mathcomp.solvable.center]
-
ExtCprod.gTK [variable, in
mathcomp.solvable.center]
-
ExtCprod.gt_ [variable, in
mathcomp.solvable.center]
-
ExtCprod.G_ [variable, in
mathcomp.solvable.center]
-
ExtCprod.H [variable, in
mathcomp.solvable.center]
-
ExtCprod.K [variable, in
mathcomp.solvable.center]
-
extendDerivation [definition, in
mathcomp.field.separable]
-
extendDerivationP [lemma, in
mathcomp.field.separable]
-
extendDerivation_horner [lemma, in
mathcomp.field.separable]
-
extendDerivation_id [lemma, in
mathcomp.field.separable]
-
extendDerivation_subproof [lemma, in
mathcomp.field.separable]
-
extendible_irr_invariant [lemma, in
mathcomp.character.inertia]
-
ExtendInvariantIrr [section, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible [section, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.c [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.chi [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.cNt [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.G [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.IGtheta [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.N [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.nNG [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.nsNG [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.sNG [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.t [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.ConsttIndExtendible.theta [variable, in
mathcomp.character.inertia]
-
ExtendInvariantIrr.gT [variable, in
mathcomp.character.inertia]
-
extend_group_splitting_field [lemma, in
mathcomp.character.mxrepresentation]
-
extend_algC_subfield_aut [lemma, in
mathcomp.field.algnum]
-
extend_solvable_coprime_irr [lemma, in
mathcomp.character.inertia]
-
extend_coprime_linear_char [lemma, in
mathcomp.character.inertia]
-
extend_linear_char_from_Sylow [lemma, in
mathcomp.character.inertia]
-
extend_to_cfdet [lemma, in
mathcomp.character.inertia]
-
extend_cyclic_Mho [lemma, in
mathcomp.solvable.abelian]
-
extend_cfConjC_subset [lemma, in
mathcomp.character.classfun]
-
extend_number [definition, in
mathcomp.ssreflect.ssrnat]
-
Extensionality [section, in
mathcomp.ssreflect.bigop]
-
Extensionality.idx [variable, in
mathcomp.ssreflect.bigop]
-
Extensionality.op [variable, in
mathcomp.ssreflect.bigop]
-
Extensionality.R [variable, in
mathcomp.ssreflect.bigop]
-
Extensionality.SeqExtension [section, in
mathcomp.ssreflect.bigop]
-
Extensionality.SeqExtension.I [variable, in
mathcomp.ssreflect.bigop]
-
ExternalAction [section, in
mathcomp.solvable.hall]
-
ExternalAction.A [variable, in
mathcomp.solvable.hall]
-
ExternalAction.aT [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension [section, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.coGA [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.coGA' [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.injA [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.injG [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.nGA' [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.solG [variable, in
mathcomp.solvable.hall]
-
ExternalAction.FullExtension.solG' [variable, in
mathcomp.solvable.hall]
-
ExternalAction.G [variable, in
mathcomp.solvable.hall]
-
ExternalAction.gT [variable, in
mathcomp.solvable.hall]
-
ExternalAction.pi [variable, in
mathcomp.solvable.hall]
-
ExternalAction.to [variable, in
mathcomp.solvable.hall]
-
ExternalDirProd [section, in
mathcomp.fingroup.gproduct]
-
ExternalDirProd.gT1 [variable, in
mathcomp.fingroup.gproduct]
-
ExternalDirProd.gT2 [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd [section, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.A [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.aT [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.D [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.G [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.R [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.rT [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.sAD [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.sGR [variable, in
mathcomp.fingroup.gproduct]
-
ExternalSDirProd.to [variable, in
mathcomp.fingroup.gproduct]
-
external_action_im_coprime [lemma, in
mathcomp.solvable.hall]
-
extgK [abbreviation, in
mathcomp.solvable.extremal]
-
extprod_groupMixin [definition, in
mathcomp.fingroup.gproduct]
-
extprod_mulgA [lemma, in
mathcomp.fingroup.gproduct]
-
extprod_mulVg [lemma, in
mathcomp.fingroup.gproduct]
-
extprod_mul1g [lemma, in
mathcomp.fingroup.gproduct]
-
extprod_invg [definition, in
mathcomp.fingroup.gproduct]
-
extprod_mulg [definition, in
mathcomp.fingroup.gproduct]
-
Extraspecial [section, in
mathcomp.solvable.maximal]
-
extraspecial [definition, in
mathcomp.solvable.maximal]
-
Extraspecial [section, in
mathcomp.character.mxabelem]
-
extraspecial [library]
-
extraspecial_structure [lemma, in
mathcomp.solvable.maximal]
-
extraspecial_nonabelian [lemma, in
mathcomp.solvable.maximal]
-
extraspecial_prime [lemma, in
mathcomp.solvable.maximal]
-
extraspecial_repr_structure [lemma, in
mathcomp.character.mxabelem]
-
Extraspecial.Basic [section, in
mathcomp.solvable.maximal]
-
Extraspecial.Basic.esS [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.Basic.pS [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.Basic.pZ [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.Basic.S [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.esS [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.ExtraspecialFormspace [section, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.esG [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.G [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.oZ [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.pG [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.p_gt0 [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.p_gt1 [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.ExtraspecialFormspace.p_pr [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.F [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.ffulU [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.F'S [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.gT [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.gT [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.m [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.modIp' [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.n [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.oSpn [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.oZp [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.p [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.p [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.pS [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.p_gt1 [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.p_gt0 [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.p_pr [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.rS [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.rT [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.rZ [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.S [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.simU [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.splitF [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.StructureCorollaries [section, in
mathcomp.solvable.maximal]
-
Extraspecial.StructureCorollaries.esS [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.StructureCorollaries.oZ [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.StructureCorollaries.pS [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.StructureCorollaries.p_pr [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.StructureCorollaries.S [variable, in
mathcomp.solvable.maximal]
-
Extraspecial.sZS [variable, in
mathcomp.character.mxabelem]
-
Extraspecial.U [variable, in
mathcomp.character.mxabelem]
-
Extrema [section, in
mathcomp.ssreflect.fintype]
-
Extremal [module, in
mathcomp.solvable.extremal]
-
extremal [library]
-
ExtremalTheory [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.def_q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.def2 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.Dihedral_extension.even_p [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.Dihedral_extension.p_gt1 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.Dihedral_extension.p [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.Dihedral_extension [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.m [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.DihedralGroup.q_gt1 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalClass [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalClass.G [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalClass.gT [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.def2qr [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.G [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.gT [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.m [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.Mxy [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.My [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.n [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.q_gt0 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.r [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.r_gt0 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.X [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.x [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.xyG [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.Y [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.y [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ExtremalStructure.yG [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.def_r [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.def_q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.def_p [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.def_n [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.ltqm [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.ltrq [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.m [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.n [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.n_gt2 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.p [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.p_gt0 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.p_gt1 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.p_pr [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.q_gt1 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.r [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.ModularGroup.r_gt0 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion [section, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.defQ [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.GrpQ [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.m [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.n [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.n_gt2 [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.q [variable, in
mathcomp.solvable.extremal]
-
ExtremalTheory.Quaternion.r [variable, in
mathcomp.solvable.extremal]
-
extremal_class [definition, in
mathcomp.solvable.extremal]
-
extremal_group_finMixin [definition, in
mathcomp.solvable.extremal]
-
extremal_group_countMixin [definition, in
mathcomp.solvable.extremal]
-
extremal_group_choiceMixin [definition, in
mathcomp.solvable.extremal]
-
extremal_group_eqMixin [definition, in
mathcomp.solvable.extremal]
-
extremal_group_type [inductive, in
mathcomp.solvable.extremal]
-
extremal_generators_facts [lemma, in
mathcomp.solvable.extremal]
-
extremal_generators [definition, in
mathcomp.solvable.extremal]
-
Extremal.act_dom [lemma, in
mathcomp.solvable.extremal]
-
Extremal.act_morphism [definition, in
mathcomp.solvable.extremal]
-
Extremal.aut_dvdn [lemma, in
mathcomp.solvable.extremal]
-
Extremal.aut_of [definition, in
mathcomp.solvable.extremal]
-
Extremal.B [abbreviation, in
mathcomp.solvable.extremal]
-
Extremal.base_act [definition, in
mathcomp.solvable.extremal]
-
Extremal.card [lemma, in
mathcomp.solvable.extremal]
-
Extremal.Construction [section, in
mathcomp.solvable.extremal]
-
Extremal.Construction.a [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.b [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.e [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.p [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.p_gt1 [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.q [variable, in
mathcomp.solvable.extremal]
-
Extremal.Construction.q_gt1 [variable, in
mathcomp.solvable.extremal]
-
Extremal.gact [definition, in
mathcomp.solvable.extremal]
-
Extremal.Grp [lemma, in
mathcomp.solvable.extremal]
-
Extremal.gtype [definition, in
mathcomp.solvable.extremal]
-
Extremal.gtype_key [lemma, in
mathcomp.solvable.extremal]
-
extremal2 [definition, in
mathcomp.solvable.extremal]
-
extremal2_structure [lemma, in
mathcomp.solvable.extremal]
-
Extrema.ArgMinMax [section, in
mathcomp.ssreflect.fintype]
-
Extrema.ArgMinMax.F [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.ArgMinMax.I [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.ArgMinMax.i0 [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.ArgMinMax.P [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.ArgMinMax.Pi0 [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.arg_pred [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.Extremum [section, in
mathcomp.ssreflect.fintype]
-
Extrema.Extremum.ord_total [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.Extremum.ord_trans [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.Extremum.ord_refl [variable, in
mathcomp.ssreflect.fintype]
-
Extrema.Extremum.Pi0 [variable, in
mathcomp.ssreflect.fintype]
-
[ arg[ _ ]_( _ < _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg[ _ ]_( _ < _ in _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ arg[ _ ]_( _ < _ | _ ) _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
extremum [definition, in
mathcomp.ssreflect.fintype]
-
extremumP [lemma, in
mathcomp.ssreflect.fintype]
-
ExtremumSpec [constructor, in
mathcomp.ssreflect.fintype]
-
extremum_spec [inductive, in
mathcomp.ssreflect.fintype]
-
ExtSdprodm [section, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.actf [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.aT [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.DgH [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.DgK [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.fH [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.fK [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.gT [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.H [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.K [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.rT [variable, in
mathcomp.fingroup.gproduct]
-
ExtSdprodm.to [variable, in
mathcomp.fingroup.gproduct]
-
ext_coprime_quotient_cent [lemma, in
mathcomp.solvable.hall]
-
ext_coprime_Hall_subset [lemma, in
mathcomp.solvable.hall]
-
ext_norm_conj_cent [lemma, in
mathcomp.solvable.hall]
-
ext_coprime_Hall_trans [lemma, in
mathcomp.solvable.hall]
-
ext_coprime_Hall_exists [lemma, in
mathcomp.solvable.hall]
-
ex_maxnormal_ntrivg [lemma, in
mathcomp.solvable.gseries]
-
ex_maxnP [lemma, in
mathcomp.ssreflect.ssrnat]
-
ex_maxn_spec [inductive, in
mathcomp.ssreflect.ssrnat]
-
ex_maxn [definition, in
mathcomp.ssreflect.ssrnat]
-
ex_maxn_subproof [lemma, in
mathcomp.ssreflect.ssrnat]
-
ex_minnP [lemma, in
mathcomp.ssreflect.ssrnat]
-
ex_minn_spec [inductive, in
mathcomp.ssreflect.ssrnat]
-
ex_minn [definition, in
mathcomp.ssreflect.ssrnat]
-
ex_mingroup [lemma, in
mathcomp.fingroup.fingroup]
-
ex_maxgroup [lemma, in
mathcomp.fingroup.fingroup]
-
ex_maxset [lemma, in
mathcomp.ssreflect.finset]
-
ex_minset [lemma, in
mathcomp.ssreflect.finset]
-
E_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
E_ [abbreviation, in
mathcomp.character.mxrepresentation]
-
E_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
E_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
e' [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
e'E [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
e0 [abbreviation, in
mathcomp.character.mxrepresentation]
-
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-(273 entries) |
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-U |
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-other |
-(728 entries) |
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-
-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-(189 entries) |
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-
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-
-
-| Global Index |
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-(23836 entries) |
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-| Notation Index |
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-| Variable Index |
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-(3574 entries) |
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-other |
-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-other |
-(273 entries) |
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-| Section Index |
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-other |
-(1140 entries) |
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-| Abbreviation Index |
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-U |
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-W |
-X |
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-_ |
-other |
-(728 entries) |
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-
-| Definition Index |
-A |
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-F |
-G |
-H |
-I |
-J |
-K |
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-M |
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-U |
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-X |
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-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-N |
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-other |
-(189 entries) |
-
-
-
F
-
F [abbreviation, in
mathcomp.field.finfield]
-
f [abbreviation, in
mathcomp.fingroup.gproduct]
-
f [abbreviation, in
mathcomp.fingroup.automorphism]
-
fA [abbreviation, in
mathcomp.fingroup.morphism]
-
factE [lemma, in
mathcomp.ssreflect.ssrnat]
-
factm [definition, in
mathcomp.fingroup.morphism]
-
factmE [lemma, in
mathcomp.fingroup.morphism]
-
factmod_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
factmod_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
factmod_mx [definition, in
mathcomp.character.mxrepresentation]
-
factm_morphM [lemma, in
mathcomp.fingroup.morphism]
-
factorial [definition, in
mathcomp.ssreflect.ssrnat]
-
FactorMorphism [section, in
mathcomp.fingroup.morphism]
-
FactorMorphism.aT [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.f [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.G [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.H [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.q [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.qT [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.rT [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.sGH [variable, in
mathcomp.fingroup.morphism]
-
FactorMorphism.sKqKf [variable, in
mathcomp.fingroup.morphism]
-
factor_Xn_sub_1 [lemma, in
mathcomp.algebra.poly]
-
factor_theorem [lemma, in
mathcomp.algebra.poly]
-
factS [lemma, in
mathcomp.ssreflect.ssrnat]
-
fact_prod [lemma, in
mathcomp.ssreflect.binomial]
-
fact_smonotone [lemma, in
mathcomp.ssreflect.binomial]
-
fact_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
fact_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
fact0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
FadjoinP [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_poly_mod [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_polyX [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_polyC [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_poly_unique [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_polyP [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_poly_eq [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_eq_sum [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_sum_direct [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_poly_is_linear [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_polyOver [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_poly [definition, in
mathcomp.field.fieldext]
-
Fadjoin_sum [definition, in
mathcomp.field.fieldext]
-
Fadjoin_seqP [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_nil [lemma, in
mathcomp.field.fieldext]
-
Fadjoin_idP [lemma, in
mathcomp.field.fieldext]
-
Fadjoin0 [lemma, in
mathcomp.field.fieldext]
-
Fadjoin1_polyP [lemma, in
mathcomp.field.fieldext]
-
faithful [definition, in
mathcomp.fingroup.action]
-
faithfulP [lemma, in
mathcomp.fingroup.action]
-
faithfulR [lemma, in
mathcomp.fingroup.action]
-
faithful_degree_p_part [lemma, in
mathcomp.character.integral_char]
-
faithful_isom [lemma, in
mathcomp.fingroup.action]
-
faithful_repr_extraspecial [lemma, in
mathcomp.character.mxabelem]
-
Falgebra [module, in
mathcomp.field.falgebra]
-
falgebra [library]
-
FalgebraTheory [section, in
mathcomp.field.falgebra]
-
FalgebraTheory.aT [variable, in
mathcomp.field.falgebra]
-
FalgebraTheory.K [variable, in
mathcomp.field.falgebra]
-
{ aspace _ } (type_scope) [notation, in
mathcomp.field.falgebra]
-
'Z ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C ( _ ) (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
'C [ _ ] (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
_ ^+ _ (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
_ * _ (vspace_scope) [notation, in
mathcomp.field.falgebra]
-
Falgebra_FieldMixin [lemma, in
mathcomp.field.falgebra]
-
Falgebra.algType [definition, in
mathcomp.field.falgebra]
-
Falgebra.BaseMixin [lemma, in
mathcomp.field.falgebra]
-
Falgebra.BaseType [definition, in
mathcomp.field.falgebra]
-
Falgebra.base1 [projection, in
mathcomp.field.falgebra]
-
Falgebra.base2 [definition, in
mathcomp.field.falgebra]
-
Falgebra.choiceType [definition, in
mathcomp.field.falgebra]
-
Falgebra.class [definition, in
mathcomp.field.falgebra]
-
Falgebra.Class [constructor, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef [section, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef.cT [variable, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef.phR [variable, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef.R [variable, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef.T [variable, in
mathcomp.field.falgebra]
-
Falgebra.ClassDef.xT [variable, in
mathcomp.field.falgebra]
-
Falgebra.class_of [record, in
mathcomp.field.falgebra]
-
Falgebra.DefaultBase [section, in
mathcomp.field.falgebra]
-
Falgebra.DefaultBase.A [variable, in
mathcomp.field.falgebra]
-
Falgebra.DefaultBase.K [variable, in
mathcomp.field.falgebra]
-
Falgebra.eqType [definition, in
mathcomp.field.falgebra]
-
Falgebra.Exports [module, in
mathcomp.field.falgebra]
-
Falgebra.Exports.FalgType [abbreviation, in
mathcomp.field.falgebra]
-
Falgebra.Exports.FalgUnitRingType [abbreviation, in
mathcomp.field.falgebra]
-
[ FalgType _ of _ for _ ] (form_scope) [notation, in
mathcomp.field.falgebra]
-
[ FalgType _ of _ ] (form_scope) [notation, in
mathcomp.field.falgebra]
-
Falgebra.lalgType [definition, in
mathcomp.field.falgebra]
-
Falgebra.lmodType [definition, in
mathcomp.field.falgebra]
-
Falgebra.mixin [projection, in
mathcomp.field.falgebra]
-
Falgebra.pack [definition, in
mathcomp.field.falgebra]
-
Falgebra.Pack [constructor, in
mathcomp.field.falgebra]
-
Falgebra.ringType [definition, in
mathcomp.field.falgebra]
-
Falgebra.sort [projection, in
mathcomp.field.falgebra]
-
Falgebra.type [record, in
mathcomp.field.falgebra]
-
Falgebra.unitAlgType [definition, in
mathcomp.field.falgebra]
-
Falgebra.unitRingType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vectType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vect_unitAlgType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vect_algType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vect_lalgType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vect_unitRingType [definition, in
mathcomp.field.falgebra]
-
Falgebra.vect_ringType [definition, in
mathcomp.field.falgebra]
-
Falgebra.xclass [abbreviation, in
mathcomp.field.falgebra]
-
Falgebra.zmodType [definition, in
mathcomp.field.falgebra]
-
FalgLfun [module, in
mathcomp.field.falgebra]
-
FalgLfun.FalgLfun [section, in
mathcomp.field.falgebra]
-
FalgLfun.FalgLfun.aT [variable, in
mathcomp.field.falgebra]
-
FalgLfun.FalgLfun.R [variable, in
mathcomp.field.falgebra]
-
FalgLfun.InvLfun [section, in
mathcomp.field.falgebra]
-
FalgLfun.InvLfun.aT [variable, in
mathcomp.field.falgebra]
-
FalgLfun.InvLfun.K [variable, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_invE [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_unitRingMixin [definition, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_invr_out [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_unitrP [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_mulrRV [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_mulRVr [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_mulrV [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_mulVr [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_invr [definition, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_compE [lemma, in
mathcomp.field.falgebra]
-
FalgLfun.lfun_mulE [lemma, in
mathcomp.field.falgebra]
-
FalgType_proper [lemma, in
mathcomp.field.falgebra]
-
falling_factorial [definition, in
mathcomp.ssreflect.binomial]
-
family [abbreviation, in
mathcomp.ssreflect.finfun]
-
familyP [lemma, in
mathcomp.ssreflect.finfun]
-
family_mem [definition, in
mathcomp.ssreflect.finfun]
-
fcard [abbreviation, in
mathcomp.ssreflect.fingraph]
-
fcard_id [lemma, in
mathcomp.ssreflect.fingraph]
-
fcard_order_set [lemma, in
mathcomp.ssreflect.fingraph]
-
fcard_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
fcard_mem [abbreviation, in
mathcomp.ssreflect.fingraph]
-
fclosed [abbreviation, in
mathcomp.ssreflect.fingraph]
-
fclosed1 [lemma, in
mathcomp.ssreflect.fingraph]
-
fclosure [abbreviation, in
mathcomp.ssreflect.fingraph]
-
fconnect [abbreviation, in
mathcomp.ssreflect.fingraph]
-
FconnectEq [section, in
mathcomp.ssreflect.fingraph]
-
FconnectEq.eq_rf [variable, in
mathcomp.ssreflect.fingraph]
-
FconnectEq.eq_f [variable, in
mathcomp.ssreflect.fingraph]
-
FconnectEq.f [variable, in
mathcomp.ssreflect.fingraph]
-
FconnectEq.f' [variable, in
mathcomp.ssreflect.fingraph]
-
FconnectEq.T [variable, in
mathcomp.ssreflect.fingraph]
-
FconnectId [section, in
mathcomp.ssreflect.fingraph]
-
FconnectId.T [variable, in
mathcomp.ssreflect.fingraph]
-
fconnect_id [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_sym [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_sym_in [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_cycle [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_invariant [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_orbit [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect_iter [lemma, in
mathcomp.ssreflect.fingraph]
-
fconnect1 [lemma, in
mathcomp.ssreflect.fingraph]
-
fcycle [abbreviation, in
mathcomp.ssreflect.path]
-
fE [abbreviation, in
mathcomp.fingroup.automorphism]
-
Fermat's_little_theorem [lemma, in
mathcomp.field.finfield]
-
ff [abbreviation, in
mathcomp.fingroup.morphism]
-
ffactE [lemma, in
mathcomp.ssreflect.binomial]
-
ffactnn [lemma, in
mathcomp.ssreflect.binomial]
-
ffactnS [lemma, in
mathcomp.ssreflect.binomial]
-
ffactnSr [lemma, in
mathcomp.ssreflect.binomial]
-
ffactn0 [lemma, in
mathcomp.ssreflect.binomial]
-
ffactn1 [lemma, in
mathcomp.ssreflect.binomial]
-
ffactSS [lemma, in
mathcomp.ssreflect.binomial]
-
ffact_factd [lemma, in
mathcomp.ssreflect.binomial]
-
ffact_fact [lemma, in
mathcomp.ssreflect.binomial]
-
ffact_small [lemma, in
mathcomp.ssreflect.binomial]
-
ffact_gt0 [lemma, in
mathcomp.ssreflect.binomial]
-
ffact_rec [definition, in
mathcomp.ssreflect.binomial]
-
ffact0n [lemma, in
mathcomp.ssreflect.binomial]
-
fful_lin_char_inj [lemma, in
mathcomp.character.character]
-
ffunE [lemma, in
mathcomp.ssreflect.finfun]
-
ffunK [lemma, in
mathcomp.ssreflect.finfun]
-
ffunMnE [lemma, in
mathcomp.algebra.ssralg]
-
ffunMzE [lemma, in
mathcomp.algebra.ssrint]
-
ffunP [lemma, in
mathcomp.ssreflect.finfun]
-
ffun_lmodMixin [definition, in
mathcomp.algebra.ssralg]
-
ffun_scale_addl [lemma, in
mathcomp.algebra.ssralg]
-
ffun_scale_addr [lemma, in
mathcomp.algebra.ssralg]
-
ffun_scale1 [lemma, in
mathcomp.algebra.ssralg]
-
ffun_scaleA [lemma, in
mathcomp.algebra.ssralg]
-
ffun_scale [definition, in
mathcomp.algebra.ssralg]
-
ffun_comRingType [definition, in
mathcomp.algebra.ssralg]
-
ffun_mulC [lemma, in
mathcomp.algebra.ssralg]
-
ffun_ringType [definition, in
mathcomp.algebra.ssralg]
-
ffun_ringMixin [definition, in
mathcomp.algebra.ssralg]
-
ffun_mul_addr [lemma, in
mathcomp.algebra.ssralg]
-
ffun_mul_addl [lemma, in
mathcomp.algebra.ssralg]
-
ffun_mul_1r [lemma, in
mathcomp.algebra.ssralg]
-
ffun_mul_1l [lemma, in
mathcomp.algebra.ssralg]
-
ffun_mulA [lemma, in
mathcomp.algebra.ssralg]
-
ffun_mul [definition, in
mathcomp.algebra.ssralg]
-
ffun_one [definition, in
mathcomp.algebra.ssralg]
-
ffun_zmodMixin [definition, in
mathcomp.algebra.ssralg]
-
ffun_addN [lemma, in
mathcomp.algebra.ssralg]
-
ffun_add0 [lemma, in
mathcomp.algebra.ssralg]
-
ffun_addC [lemma, in
mathcomp.algebra.ssralg]
-
ffun_addA [lemma, in
mathcomp.algebra.ssralg]
-
ffun_add [definition, in
mathcomp.algebra.ssralg]
-
ffun_opp [definition, in
mathcomp.algebra.ssralg]
-
ffun_zero [definition, in
mathcomp.algebra.ssralg]
-
ffun_vectMixin [definition, in
mathcomp.algebra.vector]
-
ffun_vect_iso [lemma, in
mathcomp.algebra.vector]
-
ffun_cfInd [definition, in
mathcomp.character.classfun]
-
ffun_Quo [definition, in
mathcomp.character.classfun]
-
ffun_on [abbreviation, in
mathcomp.ssreflect.finfun]
-
ffun_onP [lemma, in
mathcomp.ssreflect.finfun]
-
ffun_on_mem [definition, in
mathcomp.ssreflect.finfun]
-
ffun0 [lemma, in
mathcomp.ssreflect.finfun]
-
ffun1_nonzero [lemma, in
mathcomp.algebra.ssralg]
-
fGisom [abbreviation, in
mathcomp.fingroup.action]
-
fgraph [definition, in
mathcomp.ssreflect.finfun]
-
fgraphK [lemma, in
mathcomp.ssreflect.finfun]
-
fgraph_codom [lemma, in
mathcomp.ssreflect.finfun]
-
fgraph_ffun0 [lemma, in
mathcomp.ssreflect.finfun]
-
fH [abbreviation, in
mathcomp.fingroup.quotient]
-
fHisom [abbreviation, in
mathcomp.fingroup.action]
-
fH_G [abbreviation, in
mathcomp.fingroup.quotient]
-
Fid [lemma, in
mathcomp.solvable.burnside_app]
-
Fid3 [lemma, in
mathcomp.solvable.burnside_app]
-
FieldAutomorphism [section, in
mathcomp.character.classfun]
-
FieldAutomorphism.f [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.G [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.gT [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.H [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.K [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.KxH [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.R [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.rT [variable, in
mathcomp.character.classfun]
-
FieldAutomorphism.u [variable, in
mathcomp.character.classfun]
-
_ ^u [notation, in
mathcomp.character.classfun]
-
FieldExt [module, in
mathcomp.field.fieldext]
-
fieldext [library]
-
FieldExtTheory [section, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPoly [section, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPolyDefinitions [section, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPolyDefinitions.U [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPolyDefinitions.x [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPoly.K [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPoly.nz_x_i [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.FadjoinPoly.x [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.F0 [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.Horner [section, in
mathcomp.field.fieldext]
-
FieldExtTheory.Horner.z [variable, in
mathcomp.field.fieldext]
-
FieldExtTheory.L [variable, in
mathcomp.field.fieldext]
-
fieldExt_hornerZ [lemma, in
mathcomp.field.fieldext]
-
fieldExt_hornerX [lemma, in
mathcomp.field.fieldext]
-
fieldExt_hornerC [lemma, in
mathcomp.field.fieldext]
-
fieldExt_horner [definition, in
mathcomp.field.fieldext]
-
FieldExt.algType [definition, in
mathcomp.field.fieldext]
-
FieldExt.alg_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.alg_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.alg_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.alg_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.base [projection, in
mathcomp.field.fieldext]
-
FieldExt.base1 [definition, in
mathcomp.field.fieldext]
-
FieldExt.base2 [definition, in
mathcomp.field.fieldext]
-
FieldExt.base3 [definition, in
mathcomp.field.fieldext]
-
FieldExt.base4 [definition, in
mathcomp.field.fieldext]
-
FieldExt.choiceType [definition, in
mathcomp.field.fieldext]
-
FieldExt.class [definition, in
mathcomp.field.fieldext]
-
FieldExt.Class [constructor, in
mathcomp.field.fieldext]
-
FieldExt.class_of [record, in
mathcomp.field.fieldext]
-
FieldExt.comm_ext [projection, in
mathcomp.field.fieldext]
-
FieldExt.comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.eqType [definition, in
mathcomp.field.fieldext]
-
FieldExt.Exports [module, in
mathcomp.field.fieldext]
-
FieldExt.Exports.fieldExtType [abbreviation, in
mathcomp.field.fieldext]
-
[ fieldExtType _ of _ for _ ] (form_scope) [notation, in
mathcomp.field.fieldext]
-
[ fieldExtType _ of _ ] (form_scope) [notation, in
mathcomp.field.fieldext]
-
{ subfield _ } (type_scope) [notation, in
mathcomp.field.fieldext]
-
FieldExt.FalgType [definition, in
mathcomp.field.fieldext]
-
FieldExt.Falg_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.Falg_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.Falg_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.Falg_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt [section, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.Bases [section, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.Bases.c [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.Bases.T [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.cT [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.phR [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.R [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.T [variable, in
mathcomp.field.fieldext]
-
FieldExt.FieldExt.xT [variable, in
mathcomp.field.fieldext]
-
FieldExt.fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.field_ext [projection, in
mathcomp.field.fieldext]
-
FieldExt.idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.idomain_ext [projection, in
mathcomp.field.fieldext]
-
FieldExt.lalgType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lalg_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lalg_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lalg_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lalg_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lmodType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lmod_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lmod_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lmod_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.lmod_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.pack [definition, in
mathcomp.field.fieldext]
-
FieldExt.Pack [constructor, in
mathcomp.field.fieldext]
-
FieldExt.pack_eta [definition, in
mathcomp.field.fieldext]
-
FieldExt.ringType [definition, in
mathcomp.field.fieldext]
-
FieldExt.sort [projection, in
mathcomp.field.fieldext]
-
FieldExt.type [record, in
mathcomp.field.fieldext]
-
FieldExt.unitAlgType [definition, in
mathcomp.field.fieldext]
-
FieldExt.unitAlg_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.unitAlg_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.unitAlg_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.unitAlg_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.unitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.vectType [definition, in
mathcomp.field.fieldext]
-
FieldExt.vect_fieldType [definition, in
mathcomp.field.fieldext]
-
FieldExt.vect_idomainType [definition, in
mathcomp.field.fieldext]
-
FieldExt.vect_comUnitRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.vect_comRingType [definition, in
mathcomp.field.fieldext]
-
FieldExt.xclass [abbreviation, in
mathcomp.field.fieldext]
-
FieldExt.zmodType [definition, in
mathcomp.field.fieldext]
-
FieldMulCyclic [section, in
mathcomp.solvable.cyclic]
-
FieldMulCyclic.G [variable, in
mathcomp.solvable.cyclic]
-
FieldMulCyclic.gT [variable, in
mathcomp.solvable.cyclic]
-
fieldOver [definition, in
mathcomp.field.fieldext]
-
FieldOver [section, in
mathcomp.field.fieldext]
-
fieldOver_splitting [lemma, in
mathcomp.field.galois]
-
fieldOver_vectMixin [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scaleAr [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scaleAl [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scaleE [lemma, in
mathcomp.field.fieldext]
-
fieldOver_lmodMixin [definition, in
mathcomp.field.fieldext]
-
fieldOver_scaleDl [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scaleDr [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scale1 [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scaleA [lemma, in
mathcomp.field.fieldext]
-
fieldOver_scale [definition, in
mathcomp.field.fieldext]
-
FieldOver.F [variable, in
mathcomp.field.fieldext]
-
FieldOver.F0 [variable, in
mathcomp.field.fieldext]
-
FieldOver.L [variable, in
mathcomp.field.fieldext]
-
_ *F: _ [notation, in
mathcomp.field.fieldext]
-
FieldRepr [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Abelian [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.AbelianQuotient [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.AbelianQuotient.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.AbelianQuotient.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.AbelianQuotient.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.AbelianQuotient.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Abelian.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Abelian.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Abelian.splitG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.H [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SameGroup [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SameGroup.eqGH [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SameGroup.Stabilisers [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SameGroup.Stabilisers.m [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SameGroup.Stabilisers.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SubGroup [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SubGroup.sHG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SubGroup.Stabilisers [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SubGroup.Stabilisers.m [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.ChangeGroup.SubGroup.Stabilisers.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.H [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.irrG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.nHG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.nsHG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.rH [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.sH [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.sHG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Clifford.valWact [variable, in
mathcomp.character.mxrepresentation]
-
'Cl (action_scope) [notation, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.B [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Conjugate.uB [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.F [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity.irrG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JacobsonDensity.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.last_mod [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.rsim_last [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.JordanHolder.rsim_rcons [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.LinearIrr [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.LinearIrr.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.LinearIrr.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.aT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.D [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.f [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.rGf [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.rT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.sGD [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.sG_f'fG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.Stabilisers [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.Stabilisers.m [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphim.Stabilisers.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.aT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.D [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.f [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.rT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.Stabilisers [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.Stabilisers.m [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Morphpre.Stabilisers.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.CentHom [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.CentHom.f [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.defU [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.iso_u [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.nz_u [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.simU [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.u [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Components.Uu [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle.sG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle.SocleDef [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle.SocleDef.sG0 [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle.SubSocle [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Socle.SubSocle.P [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Stabilisers [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Stabilisers.m [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Stabilisers.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Submodule [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Submodule.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.OneRepresentation.Submodule.Umod [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Proper [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Proper.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Proper.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Proper.n' [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Proper.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.H [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.krH [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.nHG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.nHGs [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Quotient.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.CenterMode [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.CenterMode.i [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.CenterMode.i0 [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.F'G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.GringMx [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.GringMx.F'G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.GringMx.irrG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.GringMx.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.GringMx.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.groupCl [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.IrrComponent [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.IrrComponent.irrG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.IrrComponent.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.IrrComponent.not_rsim_op0 [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.IrrComponent.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.sG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.splitG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Regular.sums_R [variable, in
mathcomp.character.mxrepresentation]
-
'e_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
'R_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
'n_ _ (group_ring_scope) [notation, in
mathcomp.character.mxrepresentation]
-
1 (irrType_scope) [notation, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Similarity [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Similarity.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Similarity.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Socle.sG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.SplittingField [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule [section, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.G [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.gT [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.n [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.rG [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.U [variable, in
mathcomp.character.mxrepresentation]
-
FieldRepr.Submodule.Umod [variable, in
mathcomp.character.mxrepresentation]
-
[ 1 _ ] (irrType_scope) [notation, in
mathcomp.character.mxrepresentation]
-
FieldRoots [section, in
mathcomp.algebra.poly]
-
FieldRoots.F [variable, in
mathcomp.algebra.poly]
-
FieldRoots.UnityRoots [section, in
mathcomp.algebra.poly]
-
FieldRoots.UnityRoots.n [variable, in
mathcomp.algebra.poly]
-
FieldRoots.UnityRoots.prim_z [variable, in
mathcomp.algebra.poly]
-
FieldRoots.UnityRoots.z [variable, in
mathcomp.algebra.poly]
-
FieldRoots.UnityRoots.zn [variable, in
mathcomp.algebra.poly]
-
field_module_semisimple [lemma, in
mathcomp.field.fieldext]
-
field_dimS [lemma, in
mathcomp.field.fieldext]
-
field_module_dimS [lemma, in
mathcomp.field.fieldext]
-
field_module_eq [lemma, in
mathcomp.field.fieldext]
-
field_subvMr [lemma, in
mathcomp.field.fieldext]
-
field_subvMl [lemma, in
mathcomp.field.fieldext]
-
field_mem_algid [lemma, in
mathcomp.field.fieldext]
-
field_unit_group_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
field_mul_group_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
filter [definition, in
mathcomp.ssreflect.seq]
-
FilterSubseq [section, in
mathcomp.ssreflect.seq]
-
FilterSubseq.T [variable, in
mathcomp.ssreflect.seq]
-
filter_pi_of [lemma, in
mathcomp.ssreflect.prime]
-
filter_free [lemma, in
mathcomp.algebra.vector]
-
filter_flatten [lemma, in
mathcomp.ssreflect.seq]
-
filter_subseq [lemma, in
mathcomp.ssreflect.seq]
-
filter_mask [lemma, in
mathcomp.ssreflect.seq]
-
filter_map [lemma, in
mathcomp.ssreflect.seq]
-
filter_undup [lemma, in
mathcomp.ssreflect.seq]
-
filter_pred1_uniq [lemma, in
mathcomp.ssreflect.seq]
-
filter_uniq [lemma, in
mathcomp.ssreflect.seq]
-
filter_rev [lemma, in
mathcomp.ssreflect.seq]
-
filter_predI [lemma, in
mathcomp.ssreflect.seq]
-
filter_predT [lemma, in
mathcomp.ssreflect.seq]
-
filter_pred0 [lemma, in
mathcomp.ssreflect.seq]
-
filter_rcons [lemma, in
mathcomp.ssreflect.seq]
-
filter_cat [lemma, in
mathcomp.ssreflect.seq]
-
filter_nseq [lemma, in
mathcomp.ssreflect.seq]
-
filter_id [lemma, in
mathcomp.ssreflect.seq]
-
filter_all [lemma, in
mathcomp.ssreflect.seq]
-
filter_pairwise_orthogonal [lemma, in
mathcomp.character.classfun]
-
filter_index_enum [lemma, in
mathcomp.ssreflect.bigop]
-
FimModAbelem [section, in
mathcomp.solvable.abelian]
-
finalg [library]
-
FinCancel [section, in
mathcomp.ssreflect.fintype]
-
FinCancel.f [variable, in
mathcomp.ssreflect.fintype]
-
FinCancel.fK [variable, in
mathcomp.ssreflect.fintype]
-
FinCancel.g [variable, in
mathcomp.ssreflect.fintype]
-
FinCancel.Inv [section, in
mathcomp.ssreflect.fintype]
-
FinCancel.Inv.injf [variable, in
mathcomp.ssreflect.fintype]
-
FinCancel.T [variable, in
mathcomp.ssreflect.fintype]
-
finCharP [lemma, in
mathcomp.field.finfield]
-
find [definition, in
mathcomp.ssreflect.seq]
-
FinDepTheory [section, in
mathcomp.ssreflect.finfun]
-
FinDepTheory.aT [variable, in
mathcomp.ssreflect.finfun]
-
FinDepTheory.rT [variable, in
mathcomp.ssreflect.finfun]
-
findex [definition, in
mathcomp.ssreflect.fingraph]
-
findex_iter [lemma, in
mathcomp.ssreflect.fingraph]
-
findex_max [lemma, in
mathcomp.ssreflect.fingraph]
-
findex0 [lemma, in
mathcomp.ssreflect.fingraph]
-
FinDomain [section, in
mathcomp.field.finfield]
-
FinDomainFieldType [definition, in
mathcomp.field.finfield]
-
FinDomainSplittingFieldType [definition, in
mathcomp.field.finfield]
-
finDomain_mulrC [lemma, in
mathcomp.field.finfield]
-
finDomain_field [lemma, in
mathcomp.field.finfield]
-
FinDomain.domR [variable, in
mathcomp.field.finfield]
-
FinDomain.lregR [variable, in
mathcomp.field.finfield]
-
FinDomain.R [variable, in
mathcomp.field.finfield]
-
_ %| _ [notation, in
mathcomp.field.finfield]
-
find_map [lemma, in
mathcomp.ssreflect.seq]
-
find_nseq [lemma, in
mathcomp.ssreflect.seq]
-
find_cat [lemma, in
mathcomp.ssreflect.seq]
-
find_size [lemma, in
mathcomp.ssreflect.seq]
-
find_ex_minn [lemma, in
mathcomp.ssreflect.ssrnat]
-
FinField [section, in
mathcomp.field.finfield]
-
finfield [library]
-
FinFieldExists [section, in
mathcomp.field.finfield]
-
FinFieldExists.map_poly_extField [variable, in
mathcomp.field.finfield]
-
_ ^%:A (ring_scope) [notation, in
mathcomp.field.finfield]
-
FinFieldExtType [abbreviation, in
mathcomp.field.finfield]
-
FinFieldRepr [section, in
mathcomp.character.mxabelem]
-
FinFieldRepr.F [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.G [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.gT [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.n' [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.rG [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.RowGroup [section, in
mathcomp.character.mxabelem]
-
FinFieldRepr.RowGroup.n [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.ScaleAction [section, in
mathcomp.character.mxabelem]
-
FinFieldRepr.ScaleAction.m [variable, in
mathcomp.character.mxabelem]
-
FinFieldRepr.ScaleAction.n [variable, in
mathcomp.character.mxabelem]
-
'Zm (action_scope) [notation, in
mathcomp.character.mxabelem]
-
finField_galois_generator [lemma, in
mathcomp.field.finfield]
-
finField_galois [lemma, in
mathcomp.field.finfield]
-
finField_is_abelem [lemma, in
mathcomp.field.finfield]
-
finField_genPoly [lemma, in
mathcomp.field.finfield]
-
finField_unit [definition, in
mathcomp.field.finfield]
-
FinField.F [variable, in
mathcomp.field.finfield]
-
Finfun [definition, in
mathcomp.ssreflect.finfun]
-
finfun [abbreviation, in
mathcomp.ssreflect.finfun]
-
finfun [library]
-
FinFunComRing [section, in
mathcomp.algebra.ssralg]
-
FinFunComRing.a [variable, in
mathcomp.algebra.ssralg]
-
FinFunComRing.aT [variable, in
mathcomp.algebra.ssralg]
-
FinFunComRing.R [variable, in
mathcomp.algebra.ssralg]
-
FinfunDef [module, in
mathcomp.ssreflect.finfun]
-
FinfunDefSig [module, in
mathcomp.ssreflect.finfun]
-
FinfunDefSig.finfun [axiom, in
mathcomp.ssreflect.finfun]
-
FinfunDefSig.finfunE [axiom, in
mathcomp.ssreflect.finfun]
-
FinfunDef.finfun [definition, in
mathcomp.ssreflect.finfun]
-
FinfunDef.finfunE [lemma, in
mathcomp.ssreflect.finfun]
-
FinfunK [lemma, in
mathcomp.ssreflect.finfun]
-
FinFunLmod [section, in
mathcomp.algebra.ssralg]
-
FinFunLmod.aT [variable, in
mathcomp.algebra.ssralg]
-
FinFunLmod.R [variable, in
mathcomp.algebra.ssralg]
-
FinFunLmod.rT [variable, in
mathcomp.algebra.ssralg]
-
FinfunOf [constructor, in
mathcomp.ssreflect.finfun]
-
FinFunRing [section, in
mathcomp.algebra.ssralg]
-
FinFunRing.a [variable, in
mathcomp.algebra.ssralg]
-
FinFunRing.aT [variable, in
mathcomp.algebra.ssralg]
-
FinFunRing.R [variable, in
mathcomp.algebra.ssralg]
-
FinFunTheory [section, in
mathcomp.ssreflect.finfun]
-
FinFunTheory.aT [variable, in
mathcomp.ssreflect.finfun]
-
FinFunTheory.rT [variable, in
mathcomp.ssreflect.finfun]
-
FinFunZmod [section, in
mathcomp.algebra.ssralg]
-
FinFunZmod.aT [variable, in
mathcomp.algebra.ssralg]
-
FinFunZmod.rT [variable, in
mathcomp.algebra.ssralg]
-
FinFunZmod.Sum [section, in
mathcomp.algebra.ssralg]
-
FinFunZmod.Sum.F [variable, in
mathcomp.algebra.ssralg]
-
FinFunZmod.Sum.I [variable, in
mathcomp.algebra.ssralg]
-
FinFunZmod.Sum.P [variable, in
mathcomp.algebra.ssralg]
-
FinFunZmod.Sum.r [variable, in
mathcomp.algebra.ssralg]
-
finfun_def [abbreviation, in
mathcomp.ssreflect.finfun]
-
finfun_of [inductive, in
mathcomp.ssreflect.finfun]
-
finfun_rec [definition, in
mathcomp.ssreflect.finfun]
-
finfun_cons [constructor, in
mathcomp.ssreflect.finfun]
-
finfun_nil [constructor, in
mathcomp.ssreflect.finfun]
-
finfun_on [inductive, in
mathcomp.ssreflect.finfun]
-
finfun_of_set [definition, in
mathcomp.ssreflect.finset]
-
fingraph [library]
-
FinGroup [module, in
mathcomp.fingroup.fingroup]
-
fingroup [library]
-
FinGroup.arg_finType [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.arg_countType [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.arg_choiceType [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.arg_eqType [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.arg_sort [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.base [projection, in
mathcomp.fingroup.fingroup]
-
FinGroup.BaseMixin [constructor, in
mathcomp.fingroup.fingroup]
-
FinGroup.base_type [record, in
mathcomp.fingroup.fingroup]
-
FinGroup.class [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.clone [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.clone_base [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.Exports [module, in
mathcomp.fingroup.fingroup]
-
FinGroup.Exports.BaseFinGroupType [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.Exports.baseFinGroupType [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.Exports.FinGroupType [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.Exports.finGroupType [abbreviation, in
mathcomp.fingroup.fingroup]
-
[ finGroupType of _ ] (form_scope) [notation, in
mathcomp.fingroup.fingroup]
-
[ baseFinGroupType of _ ] (form_scope) [notation, in
mathcomp.fingroup.fingroup]
-
FinGroup.finClass [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.InheritedClasses [section, in
mathcomp.fingroup.fingroup]
-
FinGroup.InheritedClasses.bT [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.inv [projection, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin [section, in
mathcomp.fingroup.fingroup]
-
FinGroup.mixin [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.mixin_of [record, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.inv [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.mul [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.mulA [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.mulV [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.mul1 [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.one [variable, in
mathcomp.fingroup.fingroup]
-
FinGroup.Mixin.T [variable, in
mathcomp.fingroup.fingroup]
-
_ ^-1 [notation, in
mathcomp.fingroup.fingroup]
-
_ * _ [notation, in
mathcomp.fingroup.fingroup]
-
1 [notation, in
mathcomp.fingroup.fingroup]
-
FinGroup.mk_invMg [lemma, in
mathcomp.fingroup.fingroup]
-
FinGroup.mk_invgK [lemma, in
mathcomp.fingroup.fingroup]
-
FinGroup.mul [projection, in
mathcomp.fingroup.fingroup]
-
FinGroup.one [projection, in
mathcomp.fingroup.fingroup]
-
FinGroup.Pack [constructor, in
mathcomp.fingroup.fingroup]
-
FinGroup.PackBase [constructor, in
mathcomp.fingroup.fingroup]
-
FinGroup.pack_base [definition, in
mathcomp.fingroup.fingroup]
-
FinGroup.rT [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.sort [projection, in
mathcomp.fingroup.fingroup]
-
FinGroup.T [abbreviation, in
mathcomp.fingroup.fingroup]
-
FinGroup.type [record, in
mathcomp.fingroup.fingroup]
-
Finite [module, in
mathcomp.ssreflect.fintype]
-
FiniteModule [module, in
mathcomp.solvable.finmodule]
-
FiniteModule.actAr [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actNr [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actr [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.actrK [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actrKV [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actrM [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actr_is_groupAction [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actr_sum [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.actr_is_action [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actr1 [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.actZr [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.act0r [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.congr_fmod [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.Fmod [constructor, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodA [abbreviation, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodJ [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodK [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodKcond [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodM [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodP [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodV [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmodX [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_inj [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_zmodMixin [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_addrC [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_addNr [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_addrA [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_add0r [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_add [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_opp [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_finMixin [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_countMixin [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_choiceMixin [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_eqMixin [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod_of [inductive, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmod1 [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmval [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalA [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalJ [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalJcond [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalK [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalN [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmvalZ [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmval_sum [definition, in
mathcomp.solvable.finmodule]
-
FiniteModule.fmval0 [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.injm_fmod [lemma, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod [section, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod.A [variable, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod.abelA [variable, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod.f2sub [variable, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod.gT [variable, in
mathcomp.solvable.finmodule]
-
FiniteModule.OneFinMod.sub2f [variable, in
mathcomp.solvable.finmodule]
-
'M (action_scope) [notation, in
mathcomp.solvable.finmodule]
-
'M (groupAction_scope) [notation, in
mathcomp.solvable.finmodule]
-
_ ^@ _ (ring_scope) [notation, in
mathcomp.solvable.finmodule]
-
FiniteModule.valA [abbreviation, in
mathcomp.solvable.finmodule]
-
'M (action_scope) [notation, in
mathcomp.solvable.finmodule]
-
'M (groupAction_scope) [notation, in
mathcomp.solvable.finmodule]
-
_ ^@ _ (ring_scope) [notation, in
mathcomp.solvable.finmodule]
-
FiniteQuant [module, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.all [definition, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.all_in [definition, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.Definitions [section, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.Definitions.T [variable, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.ex [definition, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.Exports [module, in
mathcomp.ssreflect.fintype]
-
, exists _ : _ in _ _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, exists _ in _ _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists _ : _ in _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists _ in _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists ( _ : _ | _ ) _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists ( _ | _ ) _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists _ : _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ exists _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall _ : _ in _ _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall _ in _ _ (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall _ : _ in _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall _ in _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall ( _ : _ | _ ) _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall ( _ | _ ) _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall _ : _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ forall _ _ ] (bool_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, exists ( _ : _ | _ ) _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, exists ( _ | _ ) _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, exists _ : _ _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, exists _ _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall ( _ : _ | _ ) _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall ( _ | _ ) _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall _ : _ _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, forall _ _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
, _ (fin_quant_scope) [notation, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.ex_in [definition, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.Quantified [constructor, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.quantified [inductive, in
mathcomp.ssreflect.fintype]
-
FiniteQuant.quant0b [definition, in
mathcomp.ssreflect.fintype]
-
_ ^~ [notation, in
mathcomp.ssreflect.fintype]
-
_ ^* [notation, in
mathcomp.ssreflect.fintype]
-
[ _ : _ | _ ] [notation, in
mathcomp.ssreflect.fintype]
-
[ _ | _ ] [notation, in
mathcomp.ssreflect.fintype]
-
finite_PET [lemma, in
mathcomp.field.separable]
-
Finite.axiom [definition, in
mathcomp.ssreflect.fintype]
-
Finite.base [projection, in
mathcomp.ssreflect.fintype]
-
Finite.base2 [definition, in
mathcomp.ssreflect.fintype]
-
Finite.choiceType [definition, in
mathcomp.ssreflect.fintype]
-
Finite.class [definition, in
mathcomp.ssreflect.fintype]
-
Finite.Class [constructor, in
mathcomp.ssreflect.fintype]
-
Finite.ClassDef [section, in
mathcomp.ssreflect.fintype]
-
Finite.ClassDef.cT [variable, in
mathcomp.ssreflect.fintype]
-
Finite.ClassDef.T [variable, in
mathcomp.ssreflect.fintype]
-
Finite.ClassDef.xT [variable, in
mathcomp.ssreflect.fintype]
-
Finite.class_of [record, in
mathcomp.ssreflect.fintype]
-
Finite.clone [definition, in
mathcomp.ssreflect.fintype]
-
Finite.CountMixin [definition, in
mathcomp.ssreflect.fintype]
-
Finite.countType [definition, in
mathcomp.ssreflect.fintype]
-
Finite.count_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
Finite.count_enum [definition, in
mathcomp.ssreflect.fintype]
-
Finite.enum [abbreviation, in
mathcomp.ssreflect.fintype]
-
Finite.EnumDef [module, in
mathcomp.ssreflect.fintype]
-
Finite.EnumDef.enum [definition, in
mathcomp.ssreflect.fintype]
-
Finite.EnumDef.enumDef [definition, in
mathcomp.ssreflect.fintype]
-
Finite.EnumMixin [definition, in
mathcomp.ssreflect.fintype]
-
Finite.EnumSig [module, in
mathcomp.ssreflect.fintype]
-
Finite.EnumSig.enum [axiom, in
mathcomp.ssreflect.fintype]
-
Finite.EnumSig.enumDef [axiom, in
mathcomp.ssreflect.fintype]
-
Finite.eqType [definition, in
mathcomp.ssreflect.fintype]
-
Finite.Exports [module, in
mathcomp.ssreflect.fintype]
-
Finite.Exports.FinMixin [abbreviation, in
mathcomp.ssreflect.fintype]
-
Finite.Exports.FinType [abbreviation, in
mathcomp.ssreflect.fintype]
-
Finite.Exports.finType [abbreviation, in
mathcomp.ssreflect.fintype]
-
Finite.Exports.UniqFinMixin [abbreviation, in
mathcomp.ssreflect.fintype]
-
[ finType of _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
[ finType of _ for _ ] (form_scope) [notation, in
mathcomp.ssreflect.fintype]
-
Finite.mixin [projection, in
mathcomp.ssreflect.fintype]
-
Finite.Mixin [constructor, in
mathcomp.ssreflect.fintype]
-
Finite.Mixins [section, in
mathcomp.ssreflect.fintype]
-
Finite.Mixins.n [variable, in
mathcomp.ssreflect.fintype]
-
Finite.Mixins.T [variable, in
mathcomp.ssreflect.fintype]
-
Finite.Mixins.ubT [variable, in
mathcomp.ssreflect.fintype]
-
Finite.mixin_enum [projection, in
mathcomp.ssreflect.fintype]
-
Finite.mixin_base [projection, in
mathcomp.ssreflect.fintype]
-
Finite.mixin_of [record, in
mathcomp.ssreflect.fintype]
-
Finite.pack [definition, in
mathcomp.ssreflect.fintype]
-
Finite.Pack [constructor, in
mathcomp.ssreflect.fintype]
-
Finite.RawMixin [section, in
mathcomp.ssreflect.fintype]
-
Finite.RawMixin.T [variable, in
mathcomp.ssreflect.fintype]
-
Finite.sort [projection, in
mathcomp.ssreflect.fintype]
-
Finite.type [record, in
mathcomp.ssreflect.fintype]
-
Finite.UniqMixin [definition, in
mathcomp.ssreflect.fintype]
-
Finite.uniq_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
Finite.xclass [abbreviation, in
mathcomp.ssreflect.fintype]
-
finMixin [definition, in
mathcomp.ssreflect.finfun]
-
finmodule [library]
-
finPi [abbreviation, in
mathcomp.ssreflect.finfun]
-
FinRing [section, in
mathcomp.field.finfield]
-
FinRing [module, in
mathcomp.algebra.finalg]
-
FinRingRepr [section, in
mathcomp.character.mxabelem]
-
FinRingRepr.G [variable, in
mathcomp.character.mxabelem]
-
FinRingRepr.gT [variable, in
mathcomp.character.mxabelem]
-
FinRingRepr.n [variable, in
mathcomp.character.mxabelem]
-
FinRingRepr.R [variable, in
mathcomp.character.mxabelem]
-
FinRingRepr.rG [variable, in
mathcomp.character.mxabelem]
-
finRing_gt1 [lemma, in
mathcomp.field.finfield]
-
finRing_nontrivial [lemma, in
mathcomp.field.finfield]
-
FinRing.AdditiveGroup [section, in
mathcomp.algebra.finalg]
-
FinRing.AdditiveGroup.U [variable, in
mathcomp.algebra.finalg]
-
FinRing.Algebra [module, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.algType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.alg_countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.base2 [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ClassDef.phR [variable, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ClassDef.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.Exports.finAlgType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finAlgType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.lalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Algebra.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.base_group [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.ComRing [module, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.comRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countComRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.Exports.finComRingType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finComRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.type [record, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.ComRing.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing [module, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comRing_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.comUnitRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComRing_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countComUnitRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countUnitRing_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.Exports.finComUnitRingType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finComUnitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finComRing_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.type [record, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.unitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.unitRing_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.ComUnitRing.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField [module, in
mathcomp.algebra.finalg]
-
FinRing.DecField.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecField.Joins [section, in
mathcomp.algebra.finalg]
-
FinRing.DecField.Joins.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.DecField.Joins.xclass [variable, in
mathcomp.algebra.finalg]
-
FinRing.DecField.Joins.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.DecField.type [definition, in
mathcomp.algebra.finalg]
-
FinRing.decidable [lemma, in
mathcomp.algebra.finalg]
-
FinRing.DecidableFieldMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.DecideField [section, in
mathcomp.algebra.finalg]
-
FinRing.DecideField.F [variable, in
mathcomp.algebra.finalg]
-
FinRing.do_pack [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Field [module, in
mathcomp.algebra.finalg]
-
FinRing.Field.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Field.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Field.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Field.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Field.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Field.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Field.comRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.comUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countFieldType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countField_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Field.Exports.finFieldType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Field.fieldType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.field_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.idomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Field.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Field.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Field.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Field.unitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Field.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Field.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.fin_group [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.fin_ [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Generic [section, in
mathcomp.algebra.finalg]
-
FinRing.Generic.base_class [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.base_sort [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.base_of [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.base_type [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.Class [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.class_of [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.Pack [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.to_choice [variable, in
mathcomp.algebra.finalg]
-
FinRing.Generic.type [variable, in
mathcomp.algebra.finalg]
-
FinRing.gen_pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.groupMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain [module, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.comRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.comUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countIdomain_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.Exports.finIdomainType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finIdomainType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomainType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finComUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finComRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.idomain_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.type [record, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.unitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.IntegralDomain.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra [module, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.base2 [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.base3 [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ClassDef.phR [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ClassDef.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.Exports.finLalgType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finLalgType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finLmod_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finLmod_countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finLmod_ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lalg_countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lmod_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.lmod_countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Lalgebra.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule [module, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.ClassDef.phR [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.ClassDef.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.Exports.finLmodType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finLmodType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.lmod_countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Lmodule.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.mixin_of [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.R [variable, in
mathcomp.field.finfield]
-
FinRing.Ring [module, in
mathcomp.algebra.finalg]
-
FinRing.Ring.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Ring.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Ring.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Exports.finRingType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Ring.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.intro_unit [lemma, in
mathcomp.algebra.finalg]
-
FinRing.Ring.inv [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.invr_out [lemma, in
mathcomp.algebra.finalg]
-
FinRing.Ring.is_inv [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Ring.mulrV [lemma, in
mathcomp.algebra.finalg]
-
FinRing.Ring.mulVr [lemma, in
mathcomp.algebra.finalg]
-
FinRing.Ring.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ring_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ring_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ring_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.ring_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Ring.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Ring.unit [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Unit [section, in
mathcomp.algebra.finalg]
-
FinRing.Ring.UnitMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.Ring.Unit.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.Ring.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Ring.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.sat [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory [module, in
mathcomp.algebra.finalg]
-
FinRing.Theory.unit_actE [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.val_unitV [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.val_unitX [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.val_unitM [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.val_unit1 [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmodMgE [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmodVgE [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmodXgE [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmod_abelian [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmod_mulgC [definition, in
mathcomp.algebra.finalg]
-
FinRing.Theory.zmod1gE [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Unit [constructor, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra [module, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.algType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.base2 [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.base3 [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ClassDef.phR [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ClassDef.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_finAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_algType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_lalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countUnitRing_lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.Exports.finUnitAlgType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finUnitAlgType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_finAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_algType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_lalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finUnitRing_lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.lalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.lmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.type [record, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitAlg_countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitRing_finAlgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitRing_finLalgType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.unitRing_finLmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.UnitAlgebra.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing [module, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countUnitRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.Exports.finUnitRingType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finUnitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.ringType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.type [record, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRing_finRingType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRing_finZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRing_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRing_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.unitRing_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.UnitRing.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.UnitsGroup [section, in
mathcomp.algebra.finalg]
-
FinRing.UnitsGroupExports [module, in
mathcomp.algebra.finalg]
-
FinRing.UnitsGroup.phR [variable, in
mathcomp.algebra.finalg]
-
FinRing.UnitsGroup.R [variable, in
mathcomp.algebra.finalg]
-
FinRing.unit_is_groupAction [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_actE [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_act [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_GroupMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_mulVu [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_mul1u [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_muluA [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_mul [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_mul_proof [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_inv [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_inv_proof [lemma, in
mathcomp.algebra.finalg]
-
FinRing.unit_finMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_countMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_choiceMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_eqMixin [definition, in
mathcomp.algebra.finalg]
-
FinRing.unit_of [inductive, in
mathcomp.algebra.finalg]
-
FinRing.unit1 [definition, in
mathcomp.algebra.finalg]
-
FinRing.uT [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.uval [definition, in
mathcomp.algebra.finalg]
-
FinRing.val_unitX [lemma, in
mathcomp.algebra.finalg]
-
FinRing.val_unitV [lemma, in
mathcomp.algebra.finalg]
-
FinRing.val_unitM [lemma, in
mathcomp.algebra.finalg]
-
FinRing.val_unit1 [lemma, in
mathcomp.algebra.finalg]
-
FinRing.zmodMgE [lemma, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule [module, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.base [projection, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.choiceType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.class [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.Class [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.ClassDef [section, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.ClassDef.cT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.ClassDef.xT [variable, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.class_of [record, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.countType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.countZmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.countZmod_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.countZmod_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.countZmod_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.eqType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.Exports [module, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.Exports.finZmodType [abbreviation, in
mathcomp.algebra.finalg]
-
[ finGroupType of _ for +%R ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
[ baseFinGroupType of _ for +%R ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
[ finZmodType of _ ] (form_scope) [notation, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.mixin [projection, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.pack [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.Pack [constructor, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.sort [projection, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.type [record, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.xclass [abbreviation, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.zmodType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.zmod_finGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.zmod_baseFinGroupType [definition, in
mathcomp.algebra.finalg]
-
FinRing.Zmodule.zmod_finType [definition, in
mathcomp.algebra.finalg]
-
FinRing.zmodVgE [lemma, in
mathcomp.algebra.finalg]
-
FinRing.zmodXgE [lemma, in
mathcomp.algebra.finalg]
-
FinRing.zmod_abelian [lemma, in
mathcomp.algebra.finalg]
-
FinRing.zmod_mulgC [lemma, in
mathcomp.algebra.finalg]
-
FinRing.zmod1gE [lemma, in
mathcomp.algebra.finalg]
-
finset [abbreviation, in
mathcomp.ssreflect.finset]
-
FinSet [constructor, in
mathcomp.ssreflect.finset]
-
finset [library]
-
finset_def [abbreviation, in
mathcomp.ssreflect.finset]
-
FinSplittingField [section, in
mathcomp.field.finfield]
-
FinSplittingFieldAxiom [abbreviation, in
mathcomp.field.finfield]
-
FinSplittingFieldFor [lemma, in
mathcomp.field.finfield]
-
FinSplittingFieldType [abbreviation, in
mathcomp.field.finfield]
-
FinSplittingField.F [variable, in
mathcomp.field.finfield]
-
FinSplittingField.FinGalois [section, in
mathcomp.field.finfield]
-
FinSplittingField.FinGalois.galL [variable, in
mathcomp.field.finfield]
-
FinSplittingField.FinGalois.L [variable, in
mathcomp.field.finfield]
-
FinSplittingField.order [variable, in
mathcomp.field.finfield]
-
FinTuple [module, in
mathcomp.ssreflect.tuple]
-
FinTupleSig [module, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.enum [axiom, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.enumP [axiom, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.FinTupleSig [section, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.FinTupleSig.n [variable, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.FinTupleSig.T [variable, in
mathcomp.ssreflect.tuple]
-
FinTupleSig.size_enum [axiom, in
mathcomp.ssreflect.tuple]
-
FinTuple.enum [definition, in
mathcomp.ssreflect.tuple]
-
FinTuple.enumP [lemma, in
mathcomp.ssreflect.tuple]
-
FinTuple.FinTuple [section, in
mathcomp.ssreflect.tuple]
-
FinTuple.FinTuple.n [variable, in
mathcomp.ssreflect.tuple]
-
FinTuple.FinTuple.T [variable, in
mathcomp.ssreflect.tuple]
-
FinTuple.size_enum [lemma, in
mathcomp.ssreflect.tuple]
-
fintype [library]
-
FinTypeForSub [section, in
mathcomp.ssreflect.fintype]
-
FinTypeForSub.P [variable, in
mathcomp.ssreflect.fintype]
-
FinTypeForSub.sfT [variable, in
mathcomp.ssreflect.fintype]
-
FinTypeForSub.sT [variable, in
mathcomp.ssreflect.fintype]
-
FinTypeForSub.T [variable, in
mathcomp.ssreflect.fintype]
-
FinUnitMatrix [section, in
mathcomp.algebra.matrix]
-
FinUnitMatrix.n [variable, in
mathcomp.algebra.matrix]
-
FinUnitMatrix.R [variable, in
mathcomp.algebra.matrix]
-
finv [definition, in
mathcomp.ssreflect.fingraph]
-
FinVector [module, in
mathcomp.field.finfield]
-
FinVector.finField_splittingField_axiom [lemma, in
mathcomp.field.finfield]
-
FinVector.Interfaces [section, in
mathcomp.field.finfield]
-
FinVector.Interfaces.F [variable, in
mathcomp.field.finfield]
-
FinvEq [section, in
mathcomp.ssreflect.fingraph]
-
FinvEq.f [variable, in
mathcomp.ssreflect.fingraph]
-
FinvEq.injf [variable, in
mathcomp.ssreflect.fingraph]
-
FinvEq.T [variable, in
mathcomp.ssreflect.fingraph]
-
finv_inv [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_eq_can [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_inj [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_bij [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_f [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_inj_in [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_f_in [lemma, in
mathcomp.ssreflect.fingraph]
-
finv_in [lemma, in
mathcomp.ssreflect.fingraph]
-
FinZmodMatrix [section, in
mathcomp.algebra.matrix]
-
FinZmodMatrix.m [variable, in
mathcomp.algebra.matrix]
-
FinZmodMatrix.n [variable, in
mathcomp.algebra.matrix]
-
FinZmodMatrix.V [variable, in
mathcomp.algebra.matrix]
-
fin_Csubring_Aint [lemma, in
mathcomp.field.algnum]
-
fin_ring_char_abelem [lemma, in
mathcomp.solvable.abelian]
-
fin_Fp_lmod_abelem [lemma, in
mathcomp.solvable.abelian]
-
fin_lmod_char_abelem [lemma, in
mathcomp.solvable.abelian]
-
fin_all_exists2 [lemma, in
mathcomp.ssreflect.fintype]
-
fin_all_exists [lemma, in
mathcomp.ssreflect.fintype]
-
fin_pred_sort [definition, in
mathcomp.ssreflect.fintype]
-
fin_inj_bij [lemma, in
mathcomp.ssreflect.fingraph]
-
FirstIsomorphism [section, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.aT [variable, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.f [variable, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.G [variable, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.H [variable, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.rT [variable, in
mathcomp.fingroup.quotient]
-
FirstIsomorphism.sHG [variable, in
mathcomp.fingroup.quotient]
-
first_isog_loc [lemma, in
mathcomp.fingroup.quotient]
-
first_isom_loc [lemma, in
mathcomp.fingroup.quotient]
-
first_isog [lemma, in
mathcomp.fingroup.quotient]
-
first_isom [lemma, in
mathcomp.fingroup.quotient]
-
first_orthogonality_relation [lemma, in
mathcomp.character.character]
-
Fitting [section, in
mathcomp.solvable.maximal]
-
Fitting [definition, in
mathcomp.solvable.maximal]
-
FittingEgen [lemma, in
mathcomp.solvable.maximal]
-
FittingFun [section, in
mathcomp.solvable.maximal]
-
FittingJ [lemma, in
mathcomp.solvable.maximal]
-
FittingS [lemma, in
mathcomp.solvable.maximal]
-
Fitting_pcore [lemma, in
mathcomp.solvable.maximal]
-
Fitting_char [lemma, in
mathcomp.solvable.maximal]
-
Fitting_eq_pcore [lemma, in
mathcomp.solvable.maximal]
-
Fitting_max [lemma, in
mathcomp.solvable.maximal]
-
Fitting_nil [lemma, in
mathcomp.solvable.maximal]
-
Fitting_sub [lemma, in
mathcomp.solvable.maximal]
-
Fitting_normal [lemma, in
mathcomp.solvable.maximal]
-
Fitting_group_set [lemma, in
mathcomp.solvable.maximal]
-
Fitting.gT [variable, in
mathcomp.solvable.maximal]
-
fixedField [definition, in
mathcomp.field.galois]
-
fixedFieldP [lemma, in
mathcomp.field.galois]
-
fixedFieldS [lemma, in
mathcomp.field.galois]
-
fixedField_galois [lemma, in
mathcomp.field.galois]
-
fixedField_bound [lemma, in
mathcomp.field.galois]
-
fixedField_is_aspace [lemma, in
mathcomp.field.galois]
-
fixedPoly_gal [lemma, in
mathcomp.field.galois]
-
fixedSpace [definition, in
mathcomp.algebra.vector]
-
FixedSpace [section, in
mathcomp.algebra.vector]
-
fixedSpaceP [lemma, in
mathcomp.algebra.vector]
-
fixedSpacesP [lemma, in
mathcomp.algebra.vector]
-
fixedSpace_id [lemma, in
mathcomp.algebra.vector]
-
fixedSpace_limg [lemma, in
mathcomp.algebra.vector]
-
FixedSpace.K [variable, in
mathcomp.algebra.vector]
-
FixedSpace.vT [variable, in
mathcomp.algebra.vector]
-
fixed_gal [lemma, in
mathcomp.field.galois]
-
flatmx0 [lemma, in
mathcomp.algebra.matrix]
-
flatten [definition, in
mathcomp.ssreflect.seq]
-
Flatten [section, in
mathcomp.ssreflect.seq]
-
flattenK [lemma, in
mathcomp.ssreflect.seq]
-
flattenP [lemma, in
mathcomp.ssreflect.seq]
-
flatten_mapP [lemma, in
mathcomp.ssreflect.seq]
-
flatten_indexKr [lemma, in
mathcomp.ssreflect.seq]
-
flatten_indexKl [lemma, in
mathcomp.ssreflect.seq]
-
flatten_indexP [lemma, in
mathcomp.ssreflect.seq]
-
flatten_seq1 [lemma, in
mathcomp.ssreflect.seq]
-
flatten_rcons [lemma, in
mathcomp.ssreflect.seq]
-
flatten_cat [lemma, in
mathcomp.ssreflect.seq]
-
flatten_index [definition, in
mathcomp.ssreflect.seq]
-
flatten_imageP [lemma, in
mathcomp.ssreflect.fintype]
-
Flatten.T [variable, in
mathcomp.ssreflect.seq]
-
floorCD [lemma, in
mathcomp.field.algC]
-
floorCK [lemma, in
mathcomp.field.algC]
-
floorCM [lemma, in
mathcomp.field.algC]
-
floorCN [lemma, in
mathcomp.field.algC]
-
floorCpK [lemma, in
mathcomp.field.algC]
-
floorCpP [lemma, in
mathcomp.field.algC]
-
floorCX [lemma, in
mathcomp.field.algC]
-
floorC_def [lemma, in
mathcomp.field.algC]
-
floorC_itv [lemma, in
mathcomp.field.algC]
-
floorC0 [lemma, in
mathcomp.field.algC]
-
floorC1 [lemma, in
mathcomp.field.algC]
-
fmem [definition, in
mathcomp.ssreflect.finfun]
-
fmod [abbreviation, in
mathcomp.solvable.finmodule]
-
Fmorph [section, in
mathcomp.algebra.rat]
-
fmorphXz [lemma, in
mathcomp.algebra.ssrint]
-
fmorph_eq_rat [lemma, in
mathcomp.algebra.rat]
-
fmorph_rat [lemma, in
mathcomp.algebra.rat]
-
fmorph_numZ [lemma, in
mathcomp.field.algnum]
-
fmorph_primitive_root [lemma, in
mathcomp.algebra.poly]
-
fmorph_unity_root [lemma, in
mathcomp.algebra.poly]
-
fmorph_root [lemma, in
mathcomp.algebra.poly]
-
foldl [definition, in
mathcomp.ssreflect.seq]
-
foldlE [lemma, in
mathcomp.ssreflect.bigop]
-
FoldLeft [section, in
mathcomp.ssreflect.seq]
-
FoldLeft.f [variable, in
mathcomp.ssreflect.seq]
-
FoldLeft.R [variable, in
mathcomp.ssreflect.seq]
-
FoldLeft.T [variable, in
mathcomp.ssreflect.seq]
-
foldl_cat [lemma, in
mathcomp.ssreflect.seq]
-
foldl_rev [lemma, in
mathcomp.ssreflect.seq]
-
foldl_idx [lemma, in
mathcomp.ssreflect.bigop]
-
foldr [definition, in
mathcomp.ssreflect.seq]
-
foldrE [lemma, in
mathcomp.ssreflect.bigop]
-
FoldRight [section, in
mathcomp.ssreflect.seq]
-
FoldRightComp [section, in
mathcomp.ssreflect.seq]
-
FoldRightComp.f [variable, in
mathcomp.ssreflect.seq]
-
FoldRightComp.h [variable, in
mathcomp.ssreflect.seq]
-
FoldRightComp.R [variable, in
mathcomp.ssreflect.seq]
-
FoldRightComp.T1 [variable, in
mathcomp.ssreflect.seq]
-
FoldRightComp.T2 [variable, in
mathcomp.ssreflect.seq]
-
FoldRightComp.z0 [variable, in
mathcomp.ssreflect.seq]
-
FoldRight.f [variable, in
mathcomp.ssreflect.seq]
-
FoldRight.R [variable, in
mathcomp.ssreflect.seq]
-
FoldRight.T [variable, in
mathcomp.ssreflect.seq]
-
FoldRight.z0 [variable, in
mathcomp.ssreflect.seq]
-
foldr_map [lemma, in
mathcomp.ssreflect.seq]
-
foldr_cat [lemma, in
mathcomp.ssreflect.seq]
-
forallb_tnth [lemma, in
mathcomp.ssreflect.tuple]
-
forallP [lemma, in
mathcomp.ssreflect.fintype]
-
forallPP [lemma, in
mathcomp.ssreflect.fintype]
-
forall_inPP [lemma, in
mathcomp.ssreflect.fintype]
-
forall_inP [lemma, in
mathcomp.ssreflect.fintype]
-
fp [abbreviation, in
mathcomp.algebra.mxpoly]
-
fp [abbreviation, in
mathcomp.algebra.mxpoly]
-
fp [abbreviation, in
mathcomp.algebra.mxpoly]
-
fpath [abbreviation, in
mathcomp.ssreflect.path]
-
fpathP [lemma, in
mathcomp.ssreflect.path]
-
fpath_traject [lemma, in
mathcomp.ssreflect.path]
-
fpath_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
fpath_f_finv_in [lemma, in
mathcomp.ssreflect.fingraph]
-
fpath_finv_f_in [lemma, in
mathcomp.ssreflect.fingraph]
-
fpath_finv_in [lemma, in
mathcomp.ssreflect.fingraph]
-
Fp_idomainMixin [definition, in
mathcomp.algebra.zmodp]
-
Fp_fieldMixin [lemma, in
mathcomp.algebra.zmodp]
-
Fp_nat_mod [lemma, in
mathcomp.algebra.zmodp]
-
Fp_cast [lemma, in
mathcomp.algebra.zmodp]
-
Fp_Zcast [lemma, in
mathcomp.algebra.zmodp]
-
frac [projection, in
mathcomp.algebra.fraction]
-
FracDomain [section, in
mathcomp.algebra.fraction]
-
FracDomain.R [variable, in
mathcomp.algebra.fraction]
-
{ ratio _ } [notation, in
mathcomp.algebra.fraction]
-
FracField [module, in
mathcomp.algebra.fraction]
-
FracFieldTheory [section, in
mathcomp.algebra.fraction]
-
FracFieldTheory.R [variable, in
mathcomp.algebra.fraction]
-
_ %:F [notation, in
mathcomp.algebra.fraction]
-
FracField.add [definition, in
mathcomp.algebra.fraction]
-
FracField.addA [lemma, in
mathcomp.algebra.fraction]
-
FracField.addC [lemma, in
mathcomp.algebra.fraction]
-
FracField.addf [definition, in
mathcomp.algebra.fraction]
-
FracField.addN_l [lemma, in
mathcomp.algebra.fraction]
-
FracField.add0_l [lemma, in
mathcomp.algebra.fraction]
-
FracField.dom [abbreviation, in
mathcomp.algebra.fraction]
-
FracField.domP [abbreviation, in
mathcomp.algebra.fraction]
-
FracField.equivf [definition, in
mathcomp.algebra.fraction]
-
FracField.equivfE [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_l [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_r [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_def [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_trans [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_sym [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_refl [lemma, in
mathcomp.algebra.fraction]
-
FracField.equivf_notation [abbreviation, in
mathcomp.algebra.fraction]
-
FracField.field_axiom [lemma, in
mathcomp.algebra.fraction]
-
FracField.frac [abbreviation, in
mathcomp.algebra.fraction]
-
FracField.FracField [section, in
mathcomp.algebra.fraction]
-
FracField.FracField.R [variable, in
mathcomp.algebra.fraction]
-
_ %:F [notation, in
mathcomp.algebra.fraction]
-
{ fraction _ } [notation, in
mathcomp.algebra.fraction]
-
FracField.frac_comRingMixin [definition, in
mathcomp.algebra.fraction]
-
FracField.frac_zmodMixin [definition, in
mathcomp.algebra.fraction]
-
FracField.inv [definition, in
mathcomp.algebra.fraction]
-
FracField.invf [definition, in
mathcomp.algebra.fraction]
-
FracField.inv0 [lemma, in
mathcomp.algebra.fraction]
-
FracField.mul [definition, in
mathcomp.algebra.fraction]
-
FracField.mulA [lemma, in
mathcomp.algebra.fraction]
-
FracField.mulC [lemma, in
mathcomp.algebra.fraction]
-
FracField.mulf [definition, in
mathcomp.algebra.fraction]
-
FracField.mulV_l [lemma, in
mathcomp.algebra.fraction]
-
FracField.mul_addl [lemma, in
mathcomp.algebra.fraction]
-
FracField.mul1_l [lemma, in
mathcomp.algebra.fraction]
-
FracField.nonzero1 [lemma, in
mathcomp.algebra.fraction]
-
FracField.numer0 [lemma, in
mathcomp.algebra.fraction]
-
FracField.opp [definition, in
mathcomp.algebra.fraction]
-
FracField.oppf [definition, in
mathcomp.algebra.fraction]
-
FracField.pi_inv [lemma, in
mathcomp.algebra.fraction]
-
FracField.pi_mul [lemma, in
mathcomp.algebra.fraction]
-
FracField.pi_opp [lemma, in
mathcomp.algebra.fraction]
-
FracField.pi_add [lemma, in
mathcomp.algebra.fraction]
-
FracField.RatFieldIdomainMixin [definition, in
mathcomp.algebra.fraction]
-
FracField.RatFieldUnitMixin [definition, in
mathcomp.algebra.fraction]
-
FracField.Ratio_numden [lemma, in
mathcomp.algebra.fraction]
-
FracField.tofrac [definition, in
mathcomp.algebra.fraction]
-
FracField.type [definition, in
mathcomp.algebra.fraction]
-
FracField.type_of [definition, in
mathcomp.algebra.fraction]
-
fracq [definition, in
mathcomp.algebra.rat]
-
fracqE [lemma, in
mathcomp.algebra.rat]
-
fracqMM [lemma, in
mathcomp.algebra.rat]
-
fracqP [lemma, in
mathcomp.algebra.rat]
-
FracqSpecN [constructor, in
mathcomp.algebra.rat]
-
FracqSpecP [constructor, in
mathcomp.algebra.rat]
-
fracq_eq0 [lemma, in
mathcomp.algebra.rat]
-
fracq_eq [lemma, in
mathcomp.algebra.rat]
-
fracq_spec [inductive, in
mathcomp.algebra.rat]
-
fracq_subproof [lemma, in
mathcomp.algebra.rat]
-
fracq0 [lemma, in
mathcomp.algebra.rat]
-
fraction [library]
-
frac0q [lemma, in
mathcomp.algebra.rat]
-
Frattini [section, in
mathcomp.solvable.maximal]
-
Frattini [definition, in
mathcomp.solvable.maximal]
-
Frattini_continuous [lemma, in
mathcomp.solvable.maximal]
-
Frattini_arg [lemma, in
mathcomp.solvable.sylow]
-
Frattini.gT [variable, in
mathcomp.solvable.maximal]
-
Frattini0 [section, in
mathcomp.solvable.maximal]
-
Frattini0.gT [variable, in
mathcomp.solvable.maximal]
-
Frattini2 [section, in
mathcomp.solvable.maximal]
-
Frattini2.gT [variable, in
mathcomp.solvable.maximal]
-
Frattini2.P [variable, in
mathcomp.solvable.maximal]
-
Frattini2.p [variable, in
mathcomp.solvable.maximal]
-
Frattini3 [section, in
mathcomp.solvable.maximal]
-
Frattini3.gT [variable, in
mathcomp.solvable.maximal]
-
Frattini3.P [variable, in
mathcomp.solvable.maximal]
-
Frattini3.p [variable, in
mathcomp.solvable.maximal]
-
Frattini3.pP [variable, in
mathcomp.solvable.maximal]
-
Frattini4 [section, in
mathcomp.solvable.maximal]
-
Frattini4.gT [variable, in
mathcomp.solvable.maximal]
-
Frattini4.p [variable, in
mathcomp.solvable.maximal]
-
free [definition, in
mathcomp.algebra.vector]
-
freeE [lemma, in
mathcomp.algebra.vector]
-
freeNE [lemma, in
mathcomp.algebra.vector]
-
freeP [lemma, in
mathcomp.algebra.vector]
-
free_span [lemma, in
mathcomp.algebra.vector]
-
free_uniq [lemma, in
mathcomp.algebra.vector]
-
free_cons [lemma, in
mathcomp.algebra.vector]
-
free_not0 [lemma, in
mathcomp.algebra.vector]
-
free_directv [lemma, in
mathcomp.algebra.vector]
-
frel [definition, in
mathcomp.ssreflect.eqtype]
-
Frobenius [section, in
mathcomp.character.inertia]
-
frobenius [library]
-
FrobeniusBasics [section, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.FrobeniusProperties [section, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.FrobeniusProperties.frobG [variable, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.FrobeniusProperties.G [variable, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.FrobeniusProperties.H [variable, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.FrobeniusProperties.K [variable, in
mathcomp.solvable.frobenius]
-
FrobeniusBasics.gT [variable, in
mathcomp.solvable.frobenius]
-
FrobeniusJ [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusJcompl [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusJgroup [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusJker [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusW [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusWcompl [lemma, in
mathcomp.solvable.frobenius]
-
FrobeniusWker [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_Ldiv [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_coprime_quotient [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_action_kernel_def [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_kerS [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_kerP [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_subr [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_subl [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_semiregularP [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_ker_coprime [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_ker_dvd_ker1 [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_compl_Hall [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_ker_Hall [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_index_coprime [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_trivg_cent [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_coprime [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_index_dvd_ker1 [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_dvd_ker1 [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_reg_compl [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_reg_ker [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_cent1_ker [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_partition [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_context [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_actionP [lemma, in
mathcomp.solvable.frobenius]
-
Frobenius_action [definition, in
mathcomp.solvable.frobenius]
-
Frobenius_group_with_kernel [definition, in
mathcomp.solvable.frobenius]
-
Frobenius_group_with_kernel_and_complement [definition, in
mathcomp.solvable.frobenius]
-
Frobenius_group [definition, in
mathcomp.solvable.frobenius]
-
Frobenius_group_with_complement [definition, in
mathcomp.solvable.frobenius]
-
Frobenius_kernel_exists [lemma, in
mathcomp.character.vcharacter]
-
Frobenius_aut [abbreviation, in
mathcomp.algebra.ssralg]
-
Frobenius_Ind_irrP [lemma, in
mathcomp.character.inertia]
-
Frobenius_Cauchy [lemma, in
mathcomp.fingroup.action]
-
Frobenius_reciprocity [lemma, in
mathcomp.character.classfun]
-
Frobenius_aut_int [lemma, in
mathcomp.algebra.ssrint]
-
Frobenius_autMz [lemma, in
mathcomp.algebra.ssrint]
-
Frobenius.frobGK [variable, in
mathcomp.character.inertia]
-
Frobenius.G [variable, in
mathcomp.character.inertia]
-
Frobenius.gT [variable, in
mathcomp.character.inertia]
-
Frobenius.K [variable, in
mathcomp.character.inertia]
-
froot [abbreviation, in
mathcomp.ssreflect.fingraph]
-
froots [abbreviation, in
mathcomp.ssreflect.fingraph]
-
froots_id [lemma, in
mathcomp.ssreflect.fingraph]
-
froot_id [lemma, in
mathcomp.ssreflect.fingraph]
-
fsH [abbreviation, in
mathcomp.fingroup.gproduct]
-
fsK [abbreviation, in
mathcomp.fingroup.gproduct]
-
fst_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
fT [abbreviation, in
mathcomp.ssreflect.finfun]
-
fT [abbreviation, in
mathcomp.ssreflect.finfun]
-
fT [abbreviation, in
mathcomp.ssreflect.finfun]
-
fT [abbreviation, in
mathcomp.ssreflect.finfun]
-
fT [abbreviation, in
mathcomp.ssreflect.finfun]
-
fullv [definition, in
mathcomp.algebra.vector]
-
FunctorGroup [section, in
mathcomp.solvable.gfunctor]
-
FunctorGroup.F [variable, in
mathcomp.solvable.gfunctor]
-
FunctorGroup.G [variable, in
mathcomp.solvable.gfunctor]
-
FunctorGroup.gT [variable, in
mathcomp.solvable.gfunctor]
-
Functors [section, in
mathcomp.solvable.abelian]
-
Functors.A [variable, in
mathcomp.solvable.abelian]
-
Functors.gT [variable, in
mathcomp.solvable.abelian]
-
Functors.n [variable, in
mathcomp.solvable.abelian]
-
FunctorTheory [section, in
mathcomp.solvable.gfunctor]
-
FunctorTheory.F [variable, in
mathcomp.solvable.gfunctor]
-
Fundamental_Theorem_of_Algebraics [lemma, in
mathcomp.field.algebraics_fundamentals]
-
FunDelta [constructor, in
mathcomp.ssreflect.eqtype]
-
FunImage [section, in
mathcomp.ssreflect.finset]
-
FunImageComp [section, in
mathcomp.ssreflect.finset]
-
FunImageComp.T [variable, in
mathcomp.ssreflect.finset]
-
FunImageComp.T' [variable, in
mathcomp.ssreflect.finset]
-
FunImageComp.U [variable, in
mathcomp.ssreflect.finset]
-
FunImage.aT [variable, in
mathcomp.ssreflect.finset]
-
FunImage.aT2 [variable, in
mathcomp.ssreflect.finset]
-
FunImage.ImsetTheory [section, in
mathcomp.ssreflect.finset]
-
FunImage.ImsetTheory.ImsetProp [section, in
mathcomp.ssreflect.finset]
-
FunImage.ImsetTheory.ImsetProp.f [variable, in
mathcomp.ssreflect.finset]
-
FunImage.ImsetTheory.ImsetProp.f2 [variable, in
mathcomp.ssreflect.finset]
-
FunImage.ImsetTheory.rT [variable, in
mathcomp.ssreflect.finset]
-
FunPlainTheory [section, in
mathcomp.ssreflect.finfun]
-
FunPlainTheory.aT [variable, in
mathcomp.ssreflect.finfun]
-
FunPlainTheory.rT [variable, in
mathcomp.ssreflect.finfun]
-
FunVectType [section, in
mathcomp.algebra.vector]
-
FunVectType.I [variable, in
mathcomp.algebra.vector]
-
FunVectType.R [variable, in
mathcomp.algebra.vector]
-
FunVectType.vT [variable, in
mathcomp.algebra.vector]
-
FunWith [section, in
mathcomp.ssreflect.eqtype]
-
FunWith.aT [variable, in
mathcomp.ssreflect.eqtype]
-
FunWith.rT [variable, in
mathcomp.ssreflect.eqtype]
-
fun_base [definition, in
mathcomp.ssreflect.path]
-
fun_of_perm [abbreviation, in
mathcomp.fingroup.perm]
-
fun_of_perm_def [abbreviation, in
mathcomp.fingroup.perm]
-
fun_of_lfunK [lemma, in
mathcomp.algebra.vector]
-
fun_of_lfun [definition, in
mathcomp.algebra.vector]
-
fun_of_lfun_def [definition, in
mathcomp.algebra.vector]
-
fun_of_matrix [definition, in
mathcomp.algebra.matrix]
-
fun_of_cfun [definition, in
mathcomp.character.classfun]
-
fun_of_fin [definition, in
mathcomp.ssreflect.finfun]
-
fun_of_fin_rec [definition, in
mathcomp.ssreflect.finfun]
-
fun_delta [inductive, in
mathcomp.ssreflect.eqtype]
-
fun_adjunction [abbreviation, in
mathcomp.ssreflect.fingraph]
-
Fun2Set1 [section, in
mathcomp.ssreflect.finset]
-
Fun2Set1.aT1 [variable, in
mathcomp.ssreflect.finset]
-
Fun2Set1.aT2 [variable, in
mathcomp.ssreflect.finset]
-
Fun2Set1.f [variable, in
mathcomp.ssreflect.finset]
-
Fun2Set1.rT [variable, in
mathcomp.ssreflect.finset]
-
fwith [definition, in
mathcomp.ssreflect.eqtype]
-
f_invF [lemma, in
mathcomp.ssreflect.fintype]
-
f_iinv [lemma, in
mathcomp.ssreflect.fintype]
-
f_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
f_finv_in [lemma, in
mathcomp.ssreflect.fingraph]
-
F_s6 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s5 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s4 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s3 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s2 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s1 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r034 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r043 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r013 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r031 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r021 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r012 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r042 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r024 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r41 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r14 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r32 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r23 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r50 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r05 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s23 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s14 [lemma, in
mathcomp.solvable.burnside_app]
-
F_s05 [lemma, in
mathcomp.solvable.burnside_app]
-
F_Sd2 [lemma, in
mathcomp.solvable.burnside_app]
-
F_Sd1 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r3 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r1 [lemma, in
mathcomp.solvable.burnside_app]
-
F_r2 [lemma, in
mathcomp.solvable.burnside_app]
-
F_Sv [lemma, in
mathcomp.solvable.burnside_app]
-
F_Sh [lemma, in
mathcomp.solvable.burnside_app]
-
F0 [definition, in
mathcomp.solvable.burnside_app]
-
F1 [abbreviation, in
mathcomp.field.fieldext]
-
F1 [definition, in
mathcomp.solvable.burnside_app]
-
F2 [definition, in
mathcomp.solvable.burnside_app]
-
F3 [definition, in
mathcomp.solvable.burnside_app]
-
F4 [definition, in
mathcomp.solvable.burnside_app]
-
F5 [definition, in
mathcomp.solvable.burnside_app]
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-(728 entries) |
-
-
-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-other |
-(189 entries) |
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-
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-
-
-
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-
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-
-
-
-
-| Global Index |
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-(23836 entries) |
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-| Notation Index |
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-other |
-(1409 entries) |
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-| Module Index |
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-other |
-(221 entries) |
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-| Variable Index |
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-other |
-(3574 entries) |
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-| Library Index |
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-other |
-(90 entries) |
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-| Lemma Index |
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-other |
-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-other |
-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-other |
-(273 entries) |
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-| Section Index |
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-other |
-(1140 entries) |
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-| Abbreviation Index |
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-T |
-U |
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-W |
-X |
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-_ |
-other |
-(728 entries) |
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-
-| Definition Index |
-A |
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-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-other |
-(189 entries) |
-
-
-
G
-
g [abbreviation, in
mathcomp.character.character]
-
G [abbreviation, in
mathcomp.character.inertia]
-
G [abbreviation, in
mathcomp.character.classfun]
-
G [abbreviation, in
mathcomp.character.classfun]
-
G [abbreviation, in
mathcomp.character.classfun]
-
gacent [definition, in
mathcomp.fingroup.action]
-
gacentC [lemma, in
mathcomp.fingroup.action]
-
gacentD1 [lemma, in
mathcomp.fingroup.action]
-
gacentE [lemma, in
mathcomp.fingroup.action]
-
gacentEsd [lemma, in
mathcomp.fingroup.gproduct]
-
gacentIdom [lemma, in
mathcomp.fingroup.action]
-
gacentIim [lemma, in
mathcomp.fingroup.action]
-
gacentJ [lemma, in
mathcomp.fingroup.action]
-
gacentM [lemma, in
mathcomp.fingroup.action]
-
gacentQ [lemma, in
mathcomp.fingroup.action]
-
gacentS [lemma, in
mathcomp.fingroup.action]
-
gacentU [lemma, in
mathcomp.fingroup.action]
-
gacentY [lemma, in
mathcomp.fingroup.action]
-
gacent_comp [lemma, in
mathcomp.fingroup.action]
-
gacent_mod [lemma, in
mathcomp.fingroup.action]
-
gacent_actby [lemma, in
mathcomp.fingroup.action]
-
gacent_ract [lemma, in
mathcomp.fingroup.action]
-
gacent_cycle [lemma, in
mathcomp.fingroup.action]
-
gacent_gen [lemma, in
mathcomp.fingroup.action]
-
gacent_repr [lemma, in
mathcomp.character.mxabelem]
-
gacent1 [lemma, in
mathcomp.fingroup.action]
-
gacent1E [lemma, in
mathcomp.fingroup.action]
-
gact [projection, in
mathcomp.fingroup.action]
-
gactJ [lemma, in
mathcomp.fingroup.action]
-
gactM [lemma, in
mathcomp.fingroup.action]
-
gactR [lemma, in
mathcomp.fingroup.action]
-
gactsI [lemma, in
mathcomp.solvable.jordanholder]
-
gactsM [lemma, in
mathcomp.solvable.jordanholder]
-
gactsP [lemma, in
mathcomp.solvable.jordanholder]
-
gacts_char [lemma, in
mathcomp.fingroup.action]
-
gacts_range [lemma, in
mathcomp.fingroup.action]
-
gactV [lemma, in
mathcomp.fingroup.action]
-
gactX [lemma, in
mathcomp.fingroup.action]
-
gact_stable [lemma, in
mathcomp.fingroup.action]
-
gact_out [lemma, in
mathcomp.fingroup.action]
-
gact_range [definition, in
mathcomp.fingroup.action]
-
gact1 [lemma, in
mathcomp.fingroup.action]
-
gal [definition, in
mathcomp.field.galois]
-
Gal [constructor, in
mathcomp.field.galois]
-
galK [lemma, in
mathcomp.field.galois]
-
galLgen [lemma, in
mathcomp.field.finfield]
-
galM [lemma, in
mathcomp.field.galois]
-
galNorm [definition, in
mathcomp.field.galois]
-
galNormM [lemma, in
mathcomp.field.galois]
-
galNormV [lemma, in
mathcomp.field.galois]
-
galNormX [lemma, in
mathcomp.field.galois]
-
galNorm_gal [lemma, in
mathcomp.field.galois]
-
galNorm_fixedField [lemma, in
mathcomp.field.galois]
-
galNorm_eq0 [lemma, in
mathcomp.field.galois]
-
galNorm_prod [lemma, in
mathcomp.field.galois]
-
galNorm0 [lemma, in
mathcomp.field.galois]
-
galNorm1 [lemma, in
mathcomp.field.galois]
-
galois [definition, in
mathcomp.field.galois]
-
galois [library]
-
galoisG [definition, in
mathcomp.field.galois]
-
galoisS [lemma, in
mathcomp.field.galois]
-
GaloisTheory [section, in
mathcomp.field.galois]
-
GaloisTheory.Automorphism [section, in
mathcomp.field.galois]
-
GaloisTheory.F [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory [section, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.E [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.galKE [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateField [section, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateField.M [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateField.nKM [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateField.sKME [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateGroup [section, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateGroup.G [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.IntermediateGroup.nsGgalE [variable, in
mathcomp.field.galois]
-
GaloisTheory.FundamentalTheoremOfGaloisTheory.K [variable, in
mathcomp.field.galois]
-
GaloisTheory.gal_of_Definition.gal_sgval_inj [variable, in
mathcomp.field.galois]
-
GaloisTheory.gal_of_Definition.V [variable, in
mathcomp.field.galois]
-
GaloisTheory.gal_of_Definition [section, in
mathcomp.field.galois]
-
GaloisTheory.L [variable, in
mathcomp.field.galois]
-
GaloisTheory.Matrix [section, in
mathcomp.field.galois]
-
GaloisTheory.Matrix.A [variable, in
mathcomp.field.galois]
-
GaloisTheory.Matrix.E [variable, in
mathcomp.field.galois]
-
GaloisTheory.Matrix.K [variable, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormField [section, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormField.E [variable, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormField.K [variable, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormMorphism [section, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormMorphism.U [variable, in
mathcomp.field.galois]
-
GaloisTheory.TraceAndNormMorphism.V [variable, in
mathcomp.field.galois]
-
'Gal ( _ / _ ) (Group_scope) [notation, in
mathcomp.field.galois]
-
'Gal ( _ / _ ) (group_scope) [notation, in
mathcomp.field.galois]
-
galois_fixedField [lemma, in
mathcomp.field.galois]
-
galois_factors [lemma, in
mathcomp.field.galois]
-
galois_dim [lemma, in
mathcomp.field.galois]
-
galois_connection [lemma, in
mathcomp.field.galois]
-
galois_connection_subset [lemma, in
mathcomp.field.galois]
-
galois_connection_subv [lemma, in
mathcomp.field.galois]
-
galS [lemma, in
mathcomp.field.galois]
-
galTrace [definition, in
mathcomp.field.galois]
-
galTrace_gal [lemma, in
mathcomp.field.galois]
-
galTrace_fixedField [lemma, in
mathcomp.field.galois]
-
galTrace_is_additive [lemma, in
mathcomp.field.galois]
-
galV [lemma, in
mathcomp.field.galois]
-
gal_generated [lemma, in
mathcomp.field.galois]
-
gal_fixedField [lemma, in
mathcomp.field.galois]
-
gal_matrix [lemma, in
mathcomp.field.galois]
-
gal_independent [lemma, in
mathcomp.field.galois]
-
gal_independent_contra [lemma, in
mathcomp.field.galois]
-
gal_conjg [lemma, in
mathcomp.field.galois]
-
gal_adjoin_eq [lemma, in
mathcomp.field.galois]
-
gal_kHom [lemma, in
mathcomp.field.galois]
-
gal_kAut [lemma, in
mathcomp.field.galois]
-
gal_cap [lemma, in
mathcomp.field.galois]
-
gal_id [lemma, in
mathcomp.field.galois]
-
gal_eqP [lemma, in
mathcomp.field.galois]
-
gal_AEnd [lemma, in
mathcomp.field.galois]
-
gal_repr_inj [lemma, in
mathcomp.field.galois]
-
gal_reprK [lemma, in
mathcomp.field.galois]
-
gal_is_morphism [lemma, in
mathcomp.field.galois]
-
gal_finGroupMixin [definition, in
mathcomp.field.galois]
-
gal_mulP [lemma, in
mathcomp.field.galois]
-
gal_invP [lemma, in
mathcomp.field.galois]
-
gal_oneP [lemma, in
mathcomp.field.galois]
-
gal_mul [definition, in
mathcomp.field.galois]
-
gal_inv [definition, in
mathcomp.field.galois]
-
gal_one [definition, in
mathcomp.field.galois]
-
gal_finMixin [definition, in
mathcomp.field.galois]
-
gal_countMixin [definition, in
mathcomp.field.galois]
-
gal_choiceMixin [definition, in
mathcomp.field.galois]
-
gal_eqMixin [definition, in
mathcomp.field.galois]
-
gal_sgvalK [lemma, in
mathcomp.field.galois]
-
gal_sgval [definition, in
mathcomp.field.galois]
-
gal_of [inductive, in
mathcomp.field.galois]
-
Gaschutz [section, in
mathcomp.solvable.finmodule]
-
Gaschutz_transitive [lemma, in
mathcomp.solvable.finmodule]
-
Gaschutz_split [lemma, in
mathcomp.solvable.finmodule]
-
Gaschutz.abelH [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.coHiPG [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.G [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.gT [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.H [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.m [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.nHG [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.nsHG [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.P [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.sHG [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.sHP [variable, in
mathcomp.solvable.finmodule]
-
Gaschutz.sPG [variable, in
mathcomp.solvable.finmodule]
-
gastabsP [lemma, in
mathcomp.solvable.jordanholder]
-
GaussE [abbreviation, in
mathcomp.algebra.mxalgebra]
-
Gaussian_elimination_map [lemma, in
mathcomp.algebra.mxalgebra]
-
Gaussian_elimination_key [lemma, in
mathcomp.algebra.mxalgebra]
-
Gaussian_elimination [definition, in
mathcomp.algebra.mxalgebra]
-
Gauss_gcdl [lemma, in
mathcomp.ssreflect.div]
-
Gauss_gcdr [lemma, in
mathcomp.ssreflect.div]
-
Gauss_dvdl [lemma, in
mathcomp.ssreflect.div]
-
Gauss_dvdr [lemma, in
mathcomp.ssreflect.div]
-
Gauss_dvd [lemma, in
mathcomp.ssreflect.div]
-
Gauss_gcdzl [lemma, in
mathcomp.algebra.intdiv]
-
Gauss_gcdzr [lemma, in
mathcomp.algebra.intdiv]
-
Gauss_dvdzl [lemma, in
mathcomp.algebra.intdiv]
-
Gauss_dvdzr [lemma, in
mathcomp.algebra.intdiv]
-
Gauss_dvdz [lemma, in
mathcomp.algebra.intdiv]
-
gcdn [definition, in
mathcomp.ssreflect.div]
-
gcdnA [lemma, in
mathcomp.ssreflect.div]
-
gcdnAC [lemma, in
mathcomp.ssreflect.div]
-
gcdnACA [lemma, in
mathcomp.ssreflect.div]
-
gcdnC [lemma, in
mathcomp.ssreflect.div]
-
gcdnCA [lemma, in
mathcomp.ssreflect.div]
-
gcdnDl [lemma, in
mathcomp.ssreflect.div]
-
gcdnDr [lemma, in
mathcomp.ssreflect.div]
-
gcdnE [lemma, in
mathcomp.ssreflect.div]
-
gcdnMDl [lemma, in
mathcomp.ssreflect.div]
-
gcdnMl [lemma, in
mathcomp.ssreflect.div]
-
gcdnMr [lemma, in
mathcomp.ssreflect.div]
-
gcdnn [lemma, in
mathcomp.ssreflect.div]
-
gcdNz [lemma, in
mathcomp.algebra.intdiv]
-
gcdn_def [lemma, in
mathcomp.ssreflect.div]
-
gcdn_modl [lemma, in
mathcomp.ssreflect.div]
-
gcdn_modr [lemma, in
mathcomp.ssreflect.div]
-
gcdn_idPr [lemma, in
mathcomp.ssreflect.div]
-
gcdn_idPl [lemma, in
mathcomp.ssreflect.div]
-
gcdn_gt0 [lemma, in
mathcomp.ssreflect.div]
-
gcdn_rec [definition, in
mathcomp.ssreflect.div]
-
gcdn0 [lemma, in
mathcomp.ssreflect.div]
-
gcdn1 [lemma, in
mathcomp.ssreflect.div]
-
gcdp_polyOver [lemma, in
mathcomp.field.fieldext]
-
gcdz [definition, in
mathcomp.algebra.intdiv]
-
gcdzA [lemma, in
mathcomp.algebra.intdiv]
-
gcdzAC [lemma, in
mathcomp.algebra.intdiv]
-
gcdzACA [lemma, in
mathcomp.algebra.intdiv]
-
gcdzC [lemma, in
mathcomp.algebra.intdiv]
-
gcdzCA [lemma, in
mathcomp.algebra.intdiv]
-
gcdzDl [lemma, in
mathcomp.algebra.intdiv]
-
gcdzDr [lemma, in
mathcomp.algebra.intdiv]
-
gcdzMDl [lemma, in
mathcomp.algebra.intdiv]
-
gcdzMl [lemma, in
mathcomp.algebra.intdiv]
-
gcdzMr [lemma, in
mathcomp.algebra.intdiv]
-
gcdzN [lemma, in
mathcomp.algebra.intdiv]
-
gcdzz [lemma, in
mathcomp.algebra.intdiv]
-
gcdz_idPr [lemma, in
mathcomp.algebra.intdiv]
-
gcdz_idPl [lemma, in
mathcomp.algebra.intdiv]
-
gcdz_modl [lemma, in
mathcomp.algebra.intdiv]
-
gcdz_modr [lemma, in
mathcomp.algebra.intdiv]
-
gcdz_eq0 [lemma, in
mathcomp.algebra.intdiv]
-
gcdz0 [lemma, in
mathcomp.algebra.intdiv]
-
gcdz1 [lemma, in
mathcomp.algebra.intdiv]
-
gcd0n [lemma, in
mathcomp.ssreflect.div]
-
gcd0z [lemma, in
mathcomp.algebra.intdiv]
-
gcd1n [lemma, in
mathcomp.ssreflect.div]
-
gcd1z [lemma, in
mathcomp.algebra.intdiv]
-
gcore [definition, in
mathcomp.fingroup.fingroup]
-
gcore_max [lemma, in
mathcomp.fingroup.fingroup]
-
gcore_normal [lemma, in
mathcomp.fingroup.fingroup]
-
gcore_norm [lemma, in
mathcomp.fingroup.fingroup]
-
gcore_sub [lemma, in
mathcomp.fingroup.fingroup]
-
genD [lemma, in
mathcomp.fingroup.fingroup]
-
genDU [lemma, in
mathcomp.fingroup.fingroup]
-
genD1 [lemma, in
mathcomp.fingroup.fingroup]
-
genD1id [lemma, in
mathcomp.fingroup.fingroup]
-
GeneralExponentPextraspecialTheory [section, in
mathcomp.solvable.extraspecial]
-
GeneralExponentPextraspecialTheory.p [variable, in
mathcomp.solvable.extraspecial]
-
generalized_orthogonality_relation [lemma, in
mathcomp.character.character]
-
generated [definition, in
mathcomp.fingroup.fingroup]
-
GeneratedGroup [section, in
mathcomp.fingroup.fingroup]
-
GeneratedGroup.gT [variable, in
mathcomp.fingroup.fingroup]
-
generatedP [lemma, in
mathcomp.fingroup.fingroup]
-
generator [definition, in
mathcomp.solvable.cyclic]
-
generators_quaternion [lemma, in
mathcomp.solvable.extremal]
-
generators_semidihedral [lemma, in
mathcomp.solvable.extremal]
-
generators_2dihedral [lemma, in
mathcomp.solvable.extremal]
-
generators_modular_group [lemma, in
mathcomp.solvable.extremal]
-
generator_coprime [lemma, in
mathcomp.solvable.cyclic]
-
generator_order [lemma, in
mathcomp.solvable.cyclic]
-
generator_cycle [lemma, in
mathcomp.solvable.cyclic]
-
GenericClassSums [section, in
mathcomp.character.integral_char]
-
GenericClassSums.F [variable, in
mathcomp.character.integral_char]
-
GenericClassSums.G [variable, in
mathcomp.character.integral_char]
-
GenericClassSums.gT [variable, in
mathcomp.character.integral_char]
-
'K_ _ (ring_scope) [notation, in
mathcomp.character.integral_char]
-
generic_quotient [library]
-
genGid [lemma, in
mathcomp.fingroup.fingroup]
-
genGidG [lemma, in
mathcomp.fingroup.fingroup]
-
genJ [lemma, in
mathcomp.fingroup.fingroup]
-
genmx [definition, in
mathcomp.algebra.mxalgebra]
-
genmxE [lemma, in
mathcomp.algebra.mxalgebra]
-
genmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_Socle [lemma, in
mathcomp.character.mxrepresentation]
-
genmx_component [lemma, in
mathcomp.character.mxrepresentation]
-
genmx_muls [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_diff [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_bigcap [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_cap [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_sums [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_adds [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_id [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_key [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx_def [definition, in
mathcomp.algebra.mxalgebra]
-
genmx_witness [definition, in
mathcomp.algebra.mxalgebra]
-
genmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
genmx1 [lemma, in
mathcomp.algebra.mxalgebra]
-
genM_join [lemma, in
mathcomp.fingroup.fingroup]
-
genS [lemma, in
mathcomp.fingroup.fingroup]
-
GenTree [module, in
mathcomp.ssreflect.choice]
-
GenTree.codeK [lemma, in
mathcomp.ssreflect.choice]
-
GenTree.decode [definition, in
mathcomp.ssreflect.choice]
-
GenTree.decode_step [definition, in
mathcomp.ssreflect.choice]
-
GenTree.Def [section, in
mathcomp.ssreflect.choice]
-
GenTree.Def.T [variable, in
mathcomp.ssreflect.choice]
-
GenTree.encode [definition, in
mathcomp.ssreflect.choice]
-
GenTree.Leaf [constructor, in
mathcomp.ssreflect.choice]
-
GenTree.Node [constructor, in
mathcomp.ssreflect.choice]
-
GenTree.tree [inductive, in
mathcomp.ssreflect.choice]
-
GenTree.tree_ind [definition, in
mathcomp.ssreflect.choice]
-
GenTree.tree_rec [definition, in
mathcomp.ssreflect.choice]
-
GenTree.tree_rect [definition, in
mathcomp.ssreflect.choice]
-
genV [lemma, in
mathcomp.fingroup.fingroup]
-
gen_rank [definition, in
mathcomp.solvable.abelian]
-
gen_prodgP [lemma, in
mathcomp.fingroup.fingroup]
-
gen_expgs [lemma, in
mathcomp.fingroup.fingroup]
-
gen_set_id [lemma, in
mathcomp.fingroup.fingroup]
-
gen_subG [lemma, in
mathcomp.fingroup.fingroup]
-
gen_diso3 [lemma, in
mathcomp.solvable.burnside_app]
-
gen0 [lemma, in
mathcomp.fingroup.fingroup]
-
geq [definition, in
mathcomp.ssreflect.ssrnat]
-
GeqNotLtn [constructor, in
mathcomp.ssreflect.ssrnat]
-
geq_divBl [lemma, in
mathcomp.ssreflect.div]
-
geq_leqif [lemma, in
mathcomp.ssreflect.ssrnat]
-
geq_minr [lemma, in
mathcomp.ssreflect.ssrnat]
-
geq_minl [lemma, in
mathcomp.ssreflect.ssrnat]
-
geq_min [lemma, in
mathcomp.ssreflect.ssrnat]
-
geq_max [lemma, in
mathcomp.ssreflect.ssrnat]
-
getCratK [lemma, in
mathcomp.field.algC]
-
gez0_abs [lemma, in
mathcomp.algebra.ssrint]
-
ge_rat0_norm [lemma, in
mathcomp.algebra.rat]
-
ge_rat0 [lemma, in
mathcomp.algebra.rat]
-
gFchar [lemma, in
mathcomp.solvable.gfunctor]
-
gFchar_trans [lemma, in
mathcomp.solvable.gfunctor]
-
gFcompS [lemma, in
mathcomp.solvable.gfunctor]
-
gFcomp_cont [lemma, in
mathcomp.solvable.gfunctor]
-
gFcomp_closed [lemma, in
mathcomp.solvable.gfunctor]
-
gFcont [lemma, in
mathcomp.solvable.gfunctor]
-
gFgroupset [lemma, in
mathcomp.solvable.gfunctor]
-
gFhereditary [lemma, in
mathcomp.solvable.gfunctor]
-
gFid [lemma, in
mathcomp.solvable.gfunctor]
-
gFisog [lemma, in
mathcomp.solvable.gfunctor]
-
gFisom [lemma, in
mathcomp.solvable.gfunctor]
-
gFiso_cont [lemma, in
mathcomp.solvable.gfunctor]
-
gFmod_hereditary [lemma, in
mathcomp.solvable.gfunctor]
-
gFmod_cont [lemma, in
mathcomp.solvable.gfunctor]
-
gFmod_closed [lemma, in
mathcomp.solvable.gfunctor]
-
gFnorm [lemma, in
mathcomp.solvable.gfunctor]
-
gFnormal [lemma, in
mathcomp.solvable.gfunctor]
-
gFnormal_trans [lemma, in
mathcomp.solvable.gfunctor]
-
gFnorms [lemma, in
mathcomp.solvable.gfunctor]
-
gFnorm_trans [lemma, in
mathcomp.solvable.gfunctor]
-
gFsub [lemma, in
mathcomp.solvable.gfunctor]
-
gFsub_trans [lemma, in
mathcomp.solvable.gfunctor]
-
GFunctor [module, in
mathcomp.solvable.gfunctor]
-
gfunctor [library]
-
GFunctorExamples [section, in
mathcomp.solvable.gfunctor]
-
gFunctorI [lemma, in
mathcomp.solvable.gfunctor]
-
gFunctorS [lemma, in
mathcomp.solvable.gfunctor]
-
GFunctor.apply [projection, in
mathcomp.solvable.gfunctor]
-
GFunctor.ClassDefinitions [section, in
mathcomp.solvable.gfunctor]
-
GFunctor.clone [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.clone_mono [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.clone_pmap [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.clone_iso [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.closed [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.comp_head [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.continuous [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.continuous_is_iso_continuous [lemma, in
mathcomp.solvable.gfunctor]
-
GFunctor.Definitions [section, in
mathcomp.solvable.gfunctor]
-
GFunctor.Definitions.F [variable, in
mathcomp.solvable.gfunctor]
-
GFunctor.Definitions.F1 [variable, in
mathcomp.solvable.gfunctor]
-
GFunctor.Definitions.F2 [variable, in
mathcomp.solvable.gfunctor]
-
GFunctor.Definitions.k [variable, in
mathcomp.solvable.gfunctor]
-
GFunctor.Exports [module, in
mathcomp.solvable.gfunctor]
-
[ mgFun of _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ mgFun by _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ pgFun of _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ pgFun by _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ gFun of _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ gFun by _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ igFun of _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ igFun by _ & ! _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
[ igFun by _ & _ ] (form_scope) [notation, in
mathcomp.solvable.gfunctor]
-
GFunctor.group_valued [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.hereditary [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.IsoMap [constructor, in
mathcomp.solvable.gfunctor]
-
GFunctor.iso_of_map [projection, in
mathcomp.solvable.gfunctor]
-
GFunctor.iso_map [record, in
mathcomp.solvable.gfunctor]
-
GFunctor.iso_continuous [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.map [record, in
mathcomp.solvable.gfunctor]
-
GFunctor.Map [constructor, in
mathcomp.solvable.gfunctor]
-
GFunctor.map_of_mono [projection, in
mathcomp.solvable.gfunctor]
-
GFunctor.map_of_pmap [projection, in
mathcomp.solvable.gfunctor]
-
GFunctor.modulo [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.MonoMap [constructor, in
mathcomp.solvable.gfunctor]
-
GFunctor.monotonic [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.mono_map [record, in
mathcomp.solvable.gfunctor]
-
GFunctor.object_map [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.pack_iso [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.pcontinuous [definition, in
mathcomp.solvable.gfunctor]
-
GFunctor.pcontinuous_is_hereditary [lemma, in
mathcomp.solvable.gfunctor]
-
GFunctor.pcontinuous_is_continuous [lemma, in
mathcomp.solvable.gfunctor]
-
GFunctor.pmap [record, in
mathcomp.solvable.gfunctor]
-
GFunctor.Pmap [constructor, in
mathcomp.solvable.gfunctor]
-
gF1 [lemma, in
mathcomp.solvable.gfunctor]
-
gH [abbreviation, in
mathcomp.fingroup.gproduct]
-
gK [abbreviation, in
mathcomp.fingroup.gproduct]
-
GLgroup [definition, in
mathcomp.algebra.matrix]
-
GLmx_faithful [lemma, in
mathcomp.character.mxabelem]
-
GLtype [definition, in
mathcomp.algebra.matrix]
-
GL_det [lemma, in
mathcomp.algebra.matrix]
-
GL_unitmx [lemma, in
mathcomp.algebra.matrix]
-
GL_unit [lemma, in
mathcomp.algebra.matrix]
-
GL_MxE [lemma, in
mathcomp.algebra.matrix]
-
GL_ME [lemma, in
mathcomp.algebra.matrix]
-
GL_VxE [lemma, in
mathcomp.algebra.matrix]
-
GL_VE [lemma, in
mathcomp.algebra.matrix]
-
GL_1E [lemma, in
mathcomp.algebra.matrix]
-
GL_eqMixin [definition, in
mathcomp.algebra.matrix]
-
GL_unit.R [variable, in
mathcomp.algebra.matrix]
-
GL_unit.n [variable, in
mathcomp.algebra.matrix]
-
GL_unit [section, in
mathcomp.algebra.matrix]
-
GL_mx_repr [lemma, in
mathcomp.character.mxabelem]
-
gnorm [definition, in
mathcomp.fingroup.fingroup]
-
gof [abbreviation, in
mathcomp.fingroup.morphism]
-
gproduct [library]
-
grank_abelian [lemma, in
mathcomp.solvable.abelian]
-
grank_witness [lemma, in
mathcomp.solvable.abelian]
-
grank_min [lemma, in
mathcomp.solvable.abelian]
-
grel [definition, in
mathcomp.ssreflect.fingraph]
-
grepr0 [definition, in
mathcomp.character.character]
-
GRing [module, in
mathcomp.algebra.ssralg]
-
gring_classM_coef_sum_eq [lemma, in
mathcomp.character.integral_char]
-
gring_mode_class_sum_eq [lemma, in
mathcomp.character.integral_char]
-
gring_irr_modeM [lemma, in
mathcomp.character.integral_char]
-
gring_irr_mode [definition, in
mathcomp.character.integral_char]
-
gring_irr_mode_def [definition, in
mathcomp.character.integral_char]
-
gring_irr_mode_key [lemma, in
mathcomp.character.integral_char]
-
gring_classM_expansion [lemma, in
mathcomp.character.integral_char]
-
gring_class_sum_central [lemma, in
mathcomp.character.integral_char]
-
gring_class_sum [definition, in
mathcomp.character.integral_char]
-
gring_classM_coef [definition, in
mathcomp.character.integral_char]
-
gring_classM_coef_set [definition, in
mathcomp.character.integral_char]
-
gring_opM [lemma, in
mathcomp.character.mxrepresentation]
-
gring_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
gring_rowK [lemma, in
mathcomp.character.mxrepresentation]
-
gring_op_id [lemma, in
mathcomp.character.mxrepresentation]
-
gring_free [lemma, in
mathcomp.character.mxrepresentation]
-
gring_mxA [lemma, in
mathcomp.character.mxrepresentation]
-
gring_op_mx [lemma, in
mathcomp.character.mxrepresentation]
-
gring_opJ [lemma, in
mathcomp.character.mxrepresentation]
-
gring_op1 [lemma, in
mathcomp.character.mxrepresentation]
-
gring_opG [lemma, in
mathcomp.character.mxrepresentation]
-
gring_opE [lemma, in
mathcomp.character.mxrepresentation]
-
gring_op [definition, in
mathcomp.character.mxrepresentation]
-
gring_mxK [lemma, in
mathcomp.character.mxrepresentation]
-
gring_mxJ [lemma, in
mathcomp.character.mxrepresentation]
-
gring_mx [definition, in
mathcomp.character.mxrepresentation]
-
gring_projE [lemma, in
mathcomp.character.mxrepresentation]
-
gring_proj [definition, in
mathcomp.character.mxrepresentation]
-
gring_row_mul [lemma, in
mathcomp.character.mxrepresentation]
-
gring_row [definition, in
mathcomp.character.mxrepresentation]
-
gring_indexK [lemma, in
mathcomp.character.mxrepresentation]
-
gring_valK [lemma, in
mathcomp.character.mxrepresentation]
-
gring_index [definition, in
mathcomp.character.mxrepresentation]
-
GRing.Add [constructor, in
mathcomp.algebra.ssralg]
-
GRing.add [definition, in
mathcomp.algebra.ssralg]
-
GRing.addf_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addIr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Additive [module, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.h [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.AddFun.W [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.MulFun [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.MulFun.a [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.MulFun.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.MulFun.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.MulFun.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.Properties [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.Properties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.Properties.k [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.Properties.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.Properties.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.h [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.RingProperties.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun [section, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun.a [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.AdditiveTheory.ScaleFun.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.apply [projection, in
mathcomp.algebra.ssralg]
-
GRing.Additive.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.Additive.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.cF [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.phUV [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.ClassDef.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Additive.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Additive.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Additive.Exports.Additive [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Additive.Exports.additive [abbreviation, in
mathcomp.algebra.ssralg]
-
[ additive of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ additive of _ as _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ additive _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Additive.map [record, in
mathcomp.algebra.ssralg]
-
GRing.Additive.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.addKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addKr_char2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addNKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addNr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrAC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrACA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrCA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrKA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrK_char2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrNK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addrr_char2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.addr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.addr0_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.add_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.add_fun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.add_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.add0r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Algebra [module, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory.a [variable, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.AlgebraTheory.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef.phR [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.comm_axiom [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Exports.AlgType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Exports.algType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Exports.CommAlgType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ algType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ algType _ of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.lalgType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.lmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Mixin [section, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Mixin.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Mixin.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Algebra.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.And [constructor, in
mathcomp.algebra.ssralg]
-
GRing.and_dnfP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.and_dnf [definition, in
mathcomp.algebra.ssralg]
-
GRing.bij_lrmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.bij_linear [lemma, in
mathcomp.algebra.ssralg]
-
GRing.bij_rmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.bij_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.bin_lt_charf_0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Bool [constructor, in
mathcomp.algebra.ssralg]
-
GRing.can2_lrmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.can2_linear [lemma, in
mathcomp.algebra.ssralg]
-
GRing.can2_rmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.can2_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.cat_dnfP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.char [definition, in
mathcomp.algebra.ssralg]
-
GRing.charf_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.charf_prime [lemma, in
mathcomp.algebra.ssralg]
-
GRing.charf'_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.charf0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.charf0P [lemma, in
mathcomp.algebra.ssralg]
-
GRing.char_lalg [lemma, in
mathcomp.algebra.ssralg]
-
GRing.char0_natf_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField [module, in
mathcomp.algebra.ssralg]
-
GRing.ClosedFieldTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.ClosedFieldTheory.F [variable, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.comRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.comUnitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.decFieldType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.Exports.ClosedFieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.Exports.closedFieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ closedFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ closedFieldType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.fieldType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.idomainType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.type [record, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ClosedField.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.commrD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commrX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr_refl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr_sym [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.commr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.comp_lrmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.comp_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.comp_is_multiplicative [lemma, in
mathcomp.algebra.ssralg]
-
GRing.comp_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.ComRing [module, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.FrobeniusAutomorphism [section, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.FrobeniusAutomorphism.charRp [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.FrobeniusAutomorphism.p [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.ScaleLinear [section, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.ScaleLinear.b [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.ScaleLinear.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.ScaleLinear.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRingTheory.ScaleLinear.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Exports.ComRingMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Exports.ComRingType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Exports.comRingType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ comRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ comRingType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.RingMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.type [record, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ComRing.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing [module, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRingTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRingTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.base2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.comRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.com_unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Exports.ComUnitRingMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Exports.comUnitRingType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ comUnitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin [section, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin.inv [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin.mulVx [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin.unit [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Mixin.unitPl [variable, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.mulC_unitP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.mulC_mulrV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.type [record, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.ComUnitRing.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Const [constructor, in
mathcomp.algebra.ssralg]
-
GRing.converse [definition, in
mathcomp.algebra.ssralg]
-
GRing.converse_unitRingMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.converse_ringMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField [module, in
mathcomp.algebra.ssralg]
-
GRing.DecidableFieldTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.DecidableFieldTheory.F [variable, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.comRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.comUnitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Exports.DecFieldMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Exports.DecFieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Exports.decFieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ decFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ decFieldType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.fieldType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.idomainType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Mixin [constructor, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.mixin_of [record, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.sat [projection, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.satP [projection, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.type [record, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.DecidableField.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.DefaultPred [module, in
mathcomp.algebra.ssralg]
-
GRing.divalg_closedZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divalg_closedBdiv [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divalg_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.divff [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divfI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divfK [definition, in
mathcomp.algebra.ssralg]
-
GRing.divIf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divIr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divKf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divrI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divring_closed_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divring_closedBM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divring_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.divrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.divrr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divr_signM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divr_closedM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divr_closedV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.divr_2closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.divr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.divr1_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.div1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.dnf_to_rform [lemma, in
mathcomp.algebra.ssralg]
-
GRing.dnf_rterm [definition, in
mathcomp.algebra.ssralg]
-
GRing.dnf_to_form_qf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.dnf_to_form [definition, in
mathcomp.algebra.ssralg]
-
GRing.dvdn_charf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eqf_sqr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eqr_oppLR [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eqr_opp [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Equal [constructor, in
mathcomp.algebra.ssralg]
-
GRing.eq_sol [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eq_sat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eq_holds [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eq_eval [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eq0_rform [definition, in
mathcomp.algebra.ssralg]
-
GRing.eval [definition, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm [section, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.If [section, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.If.else_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.If.pred_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.If.then_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.MultiQuant [section, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.MultiQuant.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.Pick [section, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.Pick.else_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.Pick.I [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.Pick.pred_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.Pick.then_f [variable, in
mathcomp.algebra.ssralg]
-
GRing.EvalTerm.R [variable, in
mathcomp.algebra.ssralg]
-
[ rec _ , _ ] [notation, in
mathcomp.algebra.ssralg]
-
GRing.eval_Pick [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eval_If [lemma, in
mathcomp.algebra.ssralg]
-
GRing.eval_tsubst [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Exists [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Exp [constructor, in
mathcomp.algebra.ssralg]
-
GRing.exp [definition, in
mathcomp.algebra.ssralg]
-
GRing.expfB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expfB_cond [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expfS_eq1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expf_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expf_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprAC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprBn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprBn_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprDn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprDn_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprDn_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprD1n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprMn_n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprMn_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprNn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprNn_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprS [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprSr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprVn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.exprZn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr_div_n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr_dvd [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr_mod [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr0n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr1n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.expr2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.False [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.fE [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field [module, in
mathcomp.algebra.ssralg]
-
GRing.fieldP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.F [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInj [section, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInj.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInj.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInv [section, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInv.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.FieldMorphismInv.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.ModuleTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.ModuleTheory.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.FieldTheory.Predicates [section, in
mathcomp.algebra.ssralg]
-
GRing.Field.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Field.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Field.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Field.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Field.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.comRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.comUnitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports.FieldIdomainMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports.FieldMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports.FieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports.fieldType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field.Exports.FieldUnitMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
[ fieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ fieldType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Field.IdomainMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Field.idomainType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.IdomainType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.intro_unit [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Field.inv_out [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Field.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixins [section, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixins.inv [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixins.inv0 [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixins.mulVf [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.Mixins.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Field.mixin_of [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Field.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Field.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Field.UnitMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.UnitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Field.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Field.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.fmorphV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_unit [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_eq1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_inj [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fmorph_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.foldExistsP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.foldForallP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Forall [constructor, in
mathcomp.algebra.ssralg]
-
GRing.formula [inductive, in
mathcomp.algebra.ssralg]
-
GRing.fpredMl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fpredMr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fpred_divr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.fpred_divl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_aut_is_rmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autB_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autM_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_aut_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autD_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_aut1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_aut0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_autE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Frobenius_aut [definition, in
mathcomp.algebra.ssralg]
-
GRing.fsubst [definition, in
mathcomp.algebra.ssralg]
-
GRing.holds [definition, in
mathcomp.algebra.ssralg]
-
GRing.holds_fsubst [lemma, in
mathcomp.algebra.ssralg]
-
GRing.idfun_lrmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.idfun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.idfun_is_multiplicative [lemma, in
mathcomp.algebra.ssralg]
-
GRing.idfun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.If [definition, in
mathcomp.algebra.ssralg]
-
GRing.If_form_rf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.If_form_qf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.imaginary_exists [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Implies [constructor, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain [module, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomainTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomainTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.comRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.comUnitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.Exports.IdomainType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.Exports.idomainType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ idomainType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ idomainType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.type [record, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.IntegralDomain.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Inv [constructor, in
mathcomp.algebra.ssralg]
-
GRing.inv [definition, in
mathcomp.algebra.ssralg]
-
GRing.invfM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invf_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invrK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invrM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invrN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invrZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_signM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.invr_eq1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_inj [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr_out [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.invr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.in_alg [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.in_algE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.in_alg_is_rmorphism [lemma, in
mathcomp.algebra.ssralg]
-
GRing.in_alg_loc [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.in_alg_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra [module, in
mathcomp.algebra.ssralg]
-
GRing.LalgebraTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.LalgebraTheory.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.LalgebraTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.LalgebraTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.LalgebraTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.base2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef.phR [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.Exports.LalgType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.Exports.lalgType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ lalgType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ lalgType _ of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ext [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.lmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.lmod_ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Lalgebra.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.lastr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.LiftedRing [section, in
mathcomp.algebra.ssralg]
-
GRing.LiftedRing.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedRing.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedScale [section, in
mathcomp.algebra.ssralg]
-
GRing.LiftedScale.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedScale.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedScale.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedScale.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedZmod [section, in
mathcomp.algebra.ssralg]
-
GRing.LiftedZmod.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LiftedZmod.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear [module, in
mathcomp.algebra.ssralg]
-
GRing.linearB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearMNn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearPZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.h [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.h_law [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.BidirectionalLinearZ.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties.k [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.GenericProperties.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLalg [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLalg.a [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLalg.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLalg.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLalg.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.Ds [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.h [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.s_law [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LinearLmod.W [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LmodProperties [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LmodProperties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LmodProperties.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.LmodProperties.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.ScalarProperties [section, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.ScalarProperties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LinearTheory.ScalarProperties.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.linearZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearZZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linearZ_LR [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linear_sum [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linear_closedB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.linear_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.apply [projection, in
mathcomp.algebra.ssralg]
-
GRing.Linear.axiom [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Linear.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.cF [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.phUV [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.ClassDef.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Linear.class_of_axiom [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Linear.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Linear.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.AddLinear [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.Linear [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.linear [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.linear_for [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.lmorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.lmorphism_for [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.scalable [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.scalable_for [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Exports.scalar [abbreviation, in
mathcomp.algebra.ssralg]
-
[ linear of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ linear of _ as _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *^ _ _ (linear_ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *:^ _ _ (linear_ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ * _ (linear_ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *: _ (linear_ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ scalar _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ linear _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ linear _ | _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.map [record, in
mathcomp.algebra.ssralg]
-
GRing.Linear.MapFor [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Linear.mapUV [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Linear.map_for_map [projection, in
mathcomp.algebra.ssralg]
-
GRing.Linear.map_for [record, in
mathcomp.algebra.ssralg]
-
GRing.Linear.map_at [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.map_class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Linear.mixin_of [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Linear.unify_map_at [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.unwrap [projection, in
mathcomp.algebra.ssralg]
-
GRing.Linear.wrap [definition, in
mathcomp.algebra.ssralg]
-
GRing.Linear.Wrap [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Linear.wrapped [record, in
mathcomp.algebra.ssralg]
-
GRing.linear0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.LmodPred [section, in
mathcomp.algebra.ssralg]
-
GRing.LmodPred.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LmodPred.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.LmodPred.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule [module, in
mathcomp.algebra.ssralg]
-
GRing.LmoduleTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.LmoduleTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.LmoduleTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.LmoduleTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LmoduleTheory.V [variable, in
mathcomp.algebra.ssralg]
-
*:%R [notation, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef.phR [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Exports.LmodMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Exports.LmodType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Exports.lmodType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ lmodType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ lmodType _ of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Mixin [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.mixin_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.scale [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Lmodule.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.locked_lrmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.locked_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.locked_is_multiplicative [lemma, in
mathcomp.algebra.ssralg]
-
GRing.locked_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lreg [definition, in
mathcomp.algebra.ssralg]
-
GRing.lregM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lregN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lregP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lregX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lreg_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lreg_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.lreg1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism [module, in
mathcomp.algebra.ssralg]
-
GRing.lrmorphismP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.B [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.C [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.k [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphismTheory.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.apply [projection, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.base2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.B [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.cF [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.phAB [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.ClassDef.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Exports.AddLRMorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Exports.LRMorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Exports.lrmorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Exports.lrmorphism_for [abbreviation, in
mathcomp.algebra.ssralg]
-
[ lrmorphism of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ lrmorphism _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ lrmorphism _ | _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.map [record, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.LRMorphism.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Mul [constructor, in
mathcomp.algebra.ssralg]
-
GRing.mul [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulfI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulfK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulfV [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulfVK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulf_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulf_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulf_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulIf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulIr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulIr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulIr0_rreg [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulKf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mull_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mull_fun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mull_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulNr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulNrn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulN1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrAC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrACA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrb [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrBl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrBr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrCA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrI_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrI0_lreg [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnAC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnAl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnAr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnBl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnBr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrnDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrNN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrn_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrS [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrSr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulrV [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulrVK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_algr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_fun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulr_algl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulr_2closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.mulr_signM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_natr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_natl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_sumr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr_suml [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr0n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr1n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr1_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulr2n [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulVf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulVKf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulVKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mulVr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mul0r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mul0rn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.mul1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.NatConst [constructor, in
mathcomp.algebra.ssralg]
-
GRing.natf_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natf0_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.NatMul [constructor, in
mathcomp.algebra.ssralg]
-
GRing.natmul [definition, in
mathcomp.algebra.ssralg]
-
GRing.natrB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natrD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natrM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natrX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natr_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natr_mod_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natr_prod [lemma, in
mathcomp.algebra.ssralg]
-
GRing.natr_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Not [constructor, in
mathcomp.algebra.ssralg]
-
GRing.null_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.null_fun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.null_fun [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.null_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.one [definition, in
mathcomp.algebra.ssralg]
-
GRing.oner_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.oner_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Opp [constructor, in
mathcomp.algebra.ssralg]
-
GRing.opp [definition, in
mathcomp.algebra.ssralg]
-
GRing.opprB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.opprD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.opprK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.oppr_char2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.oppr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.oppr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.oppr_inj [lemma, in
mathcomp.algebra.ssralg]
-
GRing.oppr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.opp_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.opp_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Or [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pick [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pick_form_qf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred [module, in
mathcomp.algebra.ssralg]
-
GRing.Pred.add [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Add [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.add_ext [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.add_key [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default [module, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.add [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.divalg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.divring [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.mul [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.opp [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.sdiv [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.semiring [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.smul [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.subalg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.submod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.subring [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Default.zmod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.div [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Div [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divalg [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Divalg [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divalg_alg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divalg_scaler [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divalg_ring [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divring [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Divring [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divring_sdiv [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divring_invr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.divring_ring [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.div_mul [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.AddrPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.addrPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.addr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.DivalgPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divalgPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divalg_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.DivringPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divringPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divring_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.DivrPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divrPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.divr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.invr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.linear_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.MulrPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.mulrPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.mulr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.OpprPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.opprPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.oppr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.scaler_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SdivrPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.sdivrPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.sdivr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SemiringPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.semiringPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.semiring_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SmulrPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.smulrPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.smulr_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SubalgPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.subalgPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.subalg_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SubmodPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.submodPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.submod_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.SubringPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.subringPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.subring_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.ZmodPred [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.zmodPred [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Exports.zmod_closed [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Extensionality [section, in
mathcomp.algebra.ssralg]
-
GRing.Pred.inv_ext [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.mul [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Mul [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.mul_ext [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.mul_key [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.opp [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Opp [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.opp_ext [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.opp_key [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.scale_ext [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.sdiv [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Sdiv [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.sdiv_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.sdiv_invr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.sdiv_smul [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.semiring [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Semiring [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.semiring_mul [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.semiring_mulr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.semiring_add [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.smul [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Smul [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.smul_mul [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.smul_mulr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.smul_opp [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subalg [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Subalg [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subalg_submod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subalg_scaler [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subalg_ring [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.submod [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Submod [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.submod_scaler [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.submod_zmod [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subring [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Subring [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subring_smul [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subring_semi [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subring_mulr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.subring_zmod [projection, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Subtyping [section, in
mathcomp.algebra.ssralg]
-
GRing.Pred.zmod [record, in
mathcomp.algebra.ssralg]
-
GRing.Pred.Zmod [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Pred.zmod_opp [definition, in
mathcomp.algebra.ssralg]
-
GRing.Pred.zmod_oppr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Pred.zmod_add [projection, in
mathcomp.algebra.ssralg]
-
GRing.prodfV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodf_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodf_seq_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodf_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodf_seq_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodf_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodrMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodrXl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodrXr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodr_undup_exp_count [lemma, in
mathcomp.algebra.ssralg]
-
GRing.prodr_const [lemma, in
mathcomp.algebra.ssralg]
-
GRing.proj_satP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.proj_sat [definition, in
mathcomp.algebra.ssralg]
-
GRing.QEdecFieldMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin.elim_aux [variable, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin.ok_proj [variable, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin.wf_proj [variable, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin.proj [variable, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin.F [variable, in
mathcomp.algebra.ssralg]
-
GRing.QE_Mixin [section, in
mathcomp.algebra.ssralg]
-
GRing.qf_to_dnf_rterm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.qf_to_dnfP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.qf_to_dnf [definition, in
mathcomp.algebra.ssralg]
-
GRing.qf_evalP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.qf_eval [definition, in
mathcomp.algebra.ssralg]
-
GRing.qf_form [definition, in
mathcomp.algebra.ssralg]
-
GRing.quantifier_elim_rformP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.quantifier_elim_wf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.quantifier_elim [definition, in
mathcomp.algebra.ssralg]
-
GRing.raddfB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfMnat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfMNn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfMsign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfZnat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddfZsign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddf_sum [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddf_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.raddf0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.regular [definition, in
mathcomp.algebra.ssralg]
-
GRing.regular_lmodMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.revrX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rev_unitrP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rformula [definition, in
mathcomp.algebra.ssralg]
-
GRing.RightRegular [section, in
mathcomp.algebra.ssralg]
-
GRing.RightRegular.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RightRegular.Rc [variable, in
mathcomp.algebra.ssralg]
-
GRing.Ring [module, in
mathcomp.algebra.ssralg]
-
GRing.RingPred [section, in
mathcomp.algebra.ssralg]
-
GRing.RingPred.Mul [section, in
mathcomp.algebra.ssralg]
-
GRing.RingPred.Mul.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingPred.Mul.mulS [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingPred.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingPred.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.Char2 [section, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.Char2.charR2 [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.FrobeniusAutomorphism [section, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.FrobeniusAutomorphism.charFp [variable, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.FrobeniusAutomorphism.p [variable, in
mathcomp.algebra.ssralg]
-
_ ^f [notation, in
mathcomp.algebra.ssralg]
-
GRing.RingTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Ring.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Ring.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Ring.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Ring.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Ring.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Ring.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Ring.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Ring.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.EtaMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Exports.RingMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Exports.RingType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Exports.ringType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ ringType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ ringType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Ring.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Mixin [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Ring.mixin_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Ring.mul [projection, in
mathcomp.algebra.ssralg]
-
GRing.Ring.one [projection, in
mathcomp.algebra.ssralg]
-
GRing.Ring.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Ring.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Ring.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Ring.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Ring.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Ring.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.rmorphB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism [module, in
mathcomp.algebra.ssralg]
-
GRing.rmorphismMP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphismP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.InAlgebra [section, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.InAlgebra.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.InAlgebra.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections [section, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Projections.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Properties [section, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Properties.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Properties.k [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Properties.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RmorphismTheory.Properties.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.apply [projection, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.cF [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.g [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.phRS [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.ClassDef.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Exports.AddRMorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Exports.multiplicative [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Exports.RMorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Exports.rmorphism [abbreviation, in
mathcomp.algebra.ssralg]
-
[ rmorphism of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ rmorphism of _ as _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
{ rmorphism _ } (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.map [record, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.mixin_of [definition, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.RMorphism.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.rmorphM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphMNn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphMsign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorphX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_unit [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_alg [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_eq1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_eq_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_char [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_prod [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph_sum [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rmorph1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredBl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredBr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredMl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredMn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredMNn [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredMr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredMsign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredNr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredVr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredXN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredZeq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredZnat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpredZsign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_divl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_divr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_prod [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred_sum [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred0D [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rpred1M [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rreg [definition, in
mathcomp.algebra.ssralg]
-
GRing.rregM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rregN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rregP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rregX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rreg_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rreg1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.rterm [definition, in
mathcomp.algebra.ssralg]
-
GRing.same_env_sym [lemma, in
mathcomp.algebra.ssralg]
-
GRing.same_env [definition, in
mathcomp.algebra.ssralg]
-
GRing.sat [definition, in
mathcomp.algebra.ssralg]
-
GRing.satP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalarP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalarZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale [module, in
mathcomp.algebra.ssralg]
-
GRing.scale [definition, in
mathcomp.algebra.ssralg]
-
GRing.scaleNr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaleN1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerAl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerAr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerBl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerBr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerCA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerKV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerMnl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerMnr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scalerN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_unit [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_injl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_prodr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_prodl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_prod [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.scaler_sumr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_suml [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler_nat [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scaler0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scale_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scale_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scale_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.Scale.compN1op [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale.comp_law [definition, in
mathcomp.algebra.ssralg]
-
GRing.Scale.comp_opE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale.law [record, in
mathcomp.algebra.ssralg]
-
GRing.Scale.Law [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Scale.mul_law [definition, in
mathcomp.algebra.ssralg]
-
GRing.Scale.N1op [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale.op [projection, in
mathcomp.algebra.ssralg]
-
GRing.Scale.opB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale.opE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Scale.op_additive [definition, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw [section, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.aR [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.nu [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.s [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.s_law [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.ScaleLaw.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Scale.scale_law [definition, in
mathcomp.algebra.ssralg]
-
GRing.Scale.s_op [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.scale0r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.scale1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sdivr_closedM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sdivr_closed_div [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sdivr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.semiring_closedM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.semiring_closedD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.semiring_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.sign [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.signrE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signrMK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signrZK [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signr_addb [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.signr_odd [lemma, in
mathcomp.algebra.ssralg]
-
GRing.size_sol [lemma, in
mathcomp.algebra.ssralg]
-
GRing.smulr_closedN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.smulr_closedM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.smulr_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.sol [definition, in
mathcomp.algebra.ssralg]
-
GRing.solP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.solve_monicpoly [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sol_subproof [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrf_eq1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrf_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrrB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrrB1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrrD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrrD1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sqrr_sign [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subalg_closedBM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subalg_closedZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subalg_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.subIr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subKr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.submod_closedZ [lemma, in
mathcomp.algebra.ssralg]
-
GRing.submod_closedB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.submod_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.subrI [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subring_closed_semi [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subring_closedM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subring_closedB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subring_closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.subrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.subrKA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subrr [definition, in
mathcomp.algebra.ssralg]
-
GRing.subrXX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subrXX_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subrX1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_sqrDB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_sqr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_char2 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_sqr_1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_2closed [definition, in
mathcomp.algebra.ssralg]
-
GRing.subr_eq0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.subr0_eq [lemma, in
mathcomp.algebra.ssralg]
-
GRing.Substitution [section, in
mathcomp.algebra.ssralg]
-
GRing.Substitution.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType [module, in
mathcomp.algebra.ssralg]
-
GRing.SubType.addA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.addC [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.addN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.add0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.algMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.cast_ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.cast_zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.comRingMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Exports [module, in
mathcomp.algebra.ssralg]
-
[ fieldMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ idomainMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ unitRingMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ algMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ comRingMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ lalgMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ lmodMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ ringMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ zmodMixin of _ by <: ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.SubType.fieldMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.idomainMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.lalgMixin [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.lmodMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule [section, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.linS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.scaleW [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.valD [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.W [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.W' [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.Z [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Lmodule.ZeqW [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mulA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mulDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mulDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mulrV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mulVr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mul1l [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.mul1r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.nz1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring [section, in
mathcomp.algebra.ssralg]
-
GRing.SubType.ringMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.inT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.mulT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.oneT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.ringS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.T' [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.valD [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.valM [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.val0 [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Ring.VeqT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.scaleA [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.scaleDl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.scaleDr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.scale1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.unitP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing [section, in
mathcomp.algebra.ssralg]
-
GRing.SubType.unitRingMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.inT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.invT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.Q [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.QeqT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.ringS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.T' [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.unitT [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.valM [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.UnitRing.val1 [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.unit_id [lemma, in
mathcomp.algebra.ssralg]
-
GRing.SubType.zmodMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule [section, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.addU [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.inU [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.oppU [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.subS [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.U [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.SubType.Zmodule.zeroU [variable, in
mathcomp.algebra.ssralg]
-
GRing.sub_fun_is_scalable [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sub_fun_is_additive [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sub_fun_head [definition, in
mathcomp.algebra.ssralg]
-
GRing.sub0r [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sumrB [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sumrMnl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sumrMnr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sumrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.sumr_const [lemma, in
mathcomp.algebra.ssralg]
-
GRing.telescope_prodf [lemma, in
mathcomp.algebra.ssralg]
-
GRing.telescope_prodr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.telescope_sumr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.term [inductive, in
mathcomp.algebra.ssralg]
-
GRing.TermDef [section, in
mathcomp.algebra.ssralg]
-
GRing.TermDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.Theory [module, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addf_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addIr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addKr_char2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addNKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addNr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrAC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrACA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrCA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrKA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrK_char2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrNK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addrr_char2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.addr0_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.add0r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.bij_lrmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.bij_linear [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.bij_rmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.bij_additive [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.bin_lt_charf_0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.can2_lrmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.can2_linear [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.can2_rmorphism [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.can2_additive [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.charf_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.charf_prime [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.charf'_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.charf0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.charf0P [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.char_lalg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.char0_natf_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commrX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr_refl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr_sym [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.commr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divff [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divfI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divfK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divIf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divIr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divKf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divrI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divrr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divr_signM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.divr1_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.div1r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.dvdn_charf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eqf_sqr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eqr_oppLR [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eqr_opp [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eq_sol [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eq_sat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eq_holds [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eq_eval [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.eval_tsubst [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expfB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expfB_cond [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expfS_eq1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expf_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expf_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprAC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprBn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprBn_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprDn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprDn_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprDn_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprD1n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprMn_n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprMn_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprNn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprNn_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprS [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprSr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprVn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.exprZn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr_div_n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr_dvd [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr_mod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr0n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr1n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.expr2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fieldP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorphV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_unit [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_eq1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_inj [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fmorph_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fpredMl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fpredMr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fpred_divl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.fpred_divr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autB_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autM_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_aut_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autD_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_aut1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_aut0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.Frobenius_autE [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.holds_fsubst [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.imaginary_exists [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invfM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invf_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invrM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invrN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invrZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_signM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_eq1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_inj [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr_out [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.invr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.in_alg [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Theory.in_algE [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearMNn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearPZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearZZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linearZ_LR [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linear_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.linear0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lregM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lregN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lregP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lregX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lreg_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lreg_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lreg1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.lrmorphismP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulfI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulfK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulfV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulfVK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulf_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulf_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulf_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulIf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulIr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulIr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulIr0_rreg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulKf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulNr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulNrn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulN1r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrAC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrACA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrb [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrBl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrBr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrCA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrDl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrDr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrI_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrI0_lreg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnAC [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnAl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnAr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnBl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnBr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnDl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrnDr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrNN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrn_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrS [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrSr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulrVK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_algr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_algl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_signM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_natr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_natl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_sumr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr_suml [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr0n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr1n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr1_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulr2n [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulVf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulVKf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulVKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mulVr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mul0r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mul0rn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.mul1r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natf_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natf0_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natrB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natrD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natrM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natrX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natr_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natr_prod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.natr_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.null_fun [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oner_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oner_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.opprB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.opprD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.opprK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oppr_char2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oppr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oppr_inj [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.oppr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodfV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodf_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodf_seq_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodf_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodf_seq_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodf_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodrMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodrXl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodrXr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodr_undup_exp_count [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.prodr_const [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfMnat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfMNn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfMsign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfZnat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddfZsign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddf_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddf_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.raddf0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.revrX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphismMP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphismP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphMNn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphMsign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorphX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_alg [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_unit [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_char [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_prod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_eq_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_eq1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rmorph1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredBl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredBr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredDl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredDr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredMl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredMn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredMNn [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredMr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredMsign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredNr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredVr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredXN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredZeq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredZnat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpredZsign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_divl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_divr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_div [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_prod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred_sum [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred0D [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rpred1M [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rregM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rregN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rregP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rregX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rreg_neq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.rreg1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.satP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalarP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalarZ [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaleNr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaleN1r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerAl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerAr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerBl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerBr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerCA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerDl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerDr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerKV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerMnl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerMnr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scalerN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_unit [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_injl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_prod [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_prodr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_prodl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_sumr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_suml [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler_nat [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scaler0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scale0r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.scale1r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signrE [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signrMK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signrZK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signr_addb [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.signr_odd [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.size_sol [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.solP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.solve_monicpoly [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrf_eq1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrf_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrrB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrrB1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrrD [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrrD1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sqrr_sign [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subIr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subKr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrI [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrK [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrKA [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrXX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrXX_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subrX1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr_sqrDB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr_sqr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr_sqr_1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr_eq0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.subr0_eq [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sub0r [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sumrB [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sumrMnl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sumrMnr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sumrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.sumr_const [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.telescope_prodf [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.telescope_prodr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.telescope_sumr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitfE [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrE [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrM [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrMl [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrMr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrM_comm [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrN [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrN1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrP [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrPr [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrV [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrX [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitrX_pos [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitr0 [definition, in
mathcomp.algebra.ssralg]
-
GRing.Theory.unitr1 [definition, in
mathcomp.algebra.ssralg]
-
GRing.to_rformP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.to_rform_rformula [lemma, in
mathcomp.algebra.ssralg]
-
GRing.to_rform [definition, in
mathcomp.algebra.ssralg]
-
GRing.to_rterm_id [lemma, in
mathcomp.algebra.ssralg]
-
GRing.to_rterm [definition, in
mathcomp.algebra.ssralg]
-
GRing.True [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.tsubst [definition, in
mathcomp.algebra.ssralg]
-
GRing.ub_var [definition, in
mathcomp.algebra.ssralg]
-
GRing.Unit [constructor, in
mathcomp.algebra.ssralg]
-
GRing.unit [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra [module, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebraTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebraTheory.A [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebraTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebraTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebraTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.algType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.alg_unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.base2 [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef.phR [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.Exports.unitAlgType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ unitAlgType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.lalgType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.lalg_unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.lmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.lmod_unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.type [record, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.unitRingType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.UnitAlgebra.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.unitfE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrE [lemma, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing [module, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingMorphism [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingMorphism.f [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingMorphism.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingMorphism.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred.Div [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred.Div.divS [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred.Div.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred.Div.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingPred.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRingTheory.R [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.EtaMixin [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Exports.UnitRingMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Exports.UnitRingType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Exports.unitRingType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ unitRingType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ unitRingType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.inv [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Mixin [constructor, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.mixin_of [record, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.ringType [definition, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.type [record, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.unit [projection, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.UnitRing.zmodType [definition, in
mathcomp.algebra.ssralg]
-
GRing.unitrM [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrMl [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrMr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrM_comm [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrN1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrP [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrPr [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrV [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrX [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitrX_pos [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitr_sdivr_closed [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitr0 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unitr1 [lemma, in
mathcomp.algebra.ssralg]
-
GRing.unit_key [lemma, in
mathcomp.algebra.ssralg]
-
GRing.valid_QE_proj [definition, in
mathcomp.algebra.ssralg]
-
GRing.Var [constructor, in
mathcomp.algebra.ssralg]
-
GRing.wf_QE_proj [definition, in
mathcomp.algebra.ssralg]
-
GRing.zero [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule [module, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Add [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Add.addS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Add.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Opp [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Opp.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Opp.oppS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Sub [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Sub.kS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.Sub.subS [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmodulePred.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmoduleTheory [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmoduleTheory.ClosedPredicates [section, in
mathcomp.algebra.ssralg]
-
GRing.ZmoduleTheory.ClosedPredicates.S [variable, in
mathcomp.algebra.ssralg]
-
GRing.ZmoduleTheory.V [variable, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.add [projection, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.base [projection, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.choiceType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.class [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Class [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.ClassDef [section, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.ClassDef.cT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.ClassDef.T [variable, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.ClassDef.xT [variable, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.class_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.clone [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.eqType [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Exports [module, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Exports.ZmodMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Exports.ZmodType [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Exports.zmodType [abbreviation, in
mathcomp.algebra.ssralg]
-
[ zmodType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ zmodType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.mixin [projection, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Mixin [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.mixin_of [record, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.opp [projection, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.pack [definition, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.Pack [constructor, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.sort [projection, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.type [record, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.xclass [abbreviation, in
mathcomp.algebra.ssralg]
-
GRing.Zmodule.zero [projection, in
mathcomp.algebra.ssralg]
-
GRing.zmod_closedD [lemma, in
mathcomp.algebra.ssralg]
-
GRing.zmod_closedN [lemma, in
mathcomp.algebra.ssralg]
-
GRing.zmod_closed [definition, in
mathcomp.algebra.ssralg]
-
_ \o* _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \*o _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \*: _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
\0 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:A (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *: _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
[ char _ ] (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ * _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:R (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
- 1 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
1 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ `_ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *+ _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ - _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ + _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
+%R (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
- _ (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
-%R (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
0 (ring_scope) [notation, in
mathcomp.algebra.ssralg]
-
'forall 'X_ _ , _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
'exists 'X_ _ , _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ != _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
~ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ==> _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ \/ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ /\ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ == _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^+ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ / _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^-1 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ *+ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ * _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ - _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
- _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ + _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
1 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
0 (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:T (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ %:R (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
'X_ _ (term_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^o (type_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^c (type_scope) [notation, in
mathcomp.algebra.ssralg]
-
_ ^- _ [notation, in
mathcomp.algebra.ssralg]
-
_ / _ [notation, in
mathcomp.algebra.ssralg]
-
_ ^-1 [notation, in
mathcomp.algebra.ssralg]
-
*%R [notation, in
mathcomp.algebra.ssralg]
-
*:%R [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <= _ < _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ in _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ | _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\prod_ ( _ <- _ | _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ in _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ < _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <= _ < _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
\sum_ ( _ <- _ | _ ) _ [notation, in
mathcomp.algebra.ssralg]
-
group [definition, in
mathcomp.fingroup.fingroup]
-
Group [constructor, in
mathcomp.fingroup.fingroup]
-
groupAction [record, in
mathcomp.fingroup.action]
-
GroupAction [constructor, in
mathcomp.fingroup.action]
-
GroupAction [section, in
mathcomp.fingroup.action]
-
GroupActionDefs [section, in
mathcomp.fingroup.action]
-
GroupActionDefs.aT [variable, in
mathcomp.fingroup.action]
-
GroupActionDefs.D [variable, in
mathcomp.fingroup.action]
-
GroupActionDefs.R [variable, in
mathcomp.fingroup.action]
-
GroupActionDefs.rT [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.ActBy [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.ActBy.A [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.ActBy.G [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.ActBy.nGAg [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.aT [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.CompAct [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.CompAct.f [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.CompAct.G [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.CompAct.gT [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.D [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.Mod [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.Mod.H [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.Quotient [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.Quotient.H [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.R [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.Restrict [section, in
mathcomp.fingroup.action]
-
GroupActionTheory.Restrict.A [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.Restrict.sAD [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.rT [variable, in
mathcomp.fingroup.action]
-
GroupActionTheory.to [variable, in
mathcomp.fingroup.action]
-
GroupAction.aT [variable, in
mathcomp.fingroup.action]
-
GroupAction.D [variable, in
mathcomp.fingroup.action]
-
GroupAction.R [variable, in
mathcomp.fingroup.action]
-
GroupAction.rT [variable, in
mathcomp.fingroup.action]
-
groupC [lemma, in
mathcomp.character.character]
-
GroupDefs [section, in
mathcomp.solvable.gseries]
-
GroupDefs.gT [variable, in
mathcomp.solvable.gseries]
-
groupD1_inj [lemma, in
mathcomp.fingroup.fingroup]
-
GroupIdentities [section, in
mathcomp.fingroup.fingroup]
-
GroupIdentities.T [variable, in
mathcomp.fingroup.fingroup]
-
GroupInter [section, in
mathcomp.fingroup.fingroup]
-
GroupInter.gT [variable, in
mathcomp.fingroup.fingroup]
-
GroupInter.Nary [section, in
mathcomp.fingroup.fingroup]
-
GroupInter.Nary.F [variable, in
mathcomp.fingroup.fingroup]
-
GroupInter.Nary.I [variable, in
mathcomp.fingroup.fingroup]
-
GroupInter.Nary.P [variable, in
mathcomp.fingroup.fingroup]
-
groupJ [lemma, in
mathcomp.fingroup.fingroup]
-
groupJr [lemma, in
mathcomp.fingroup.fingroup]
-
groupM [lemma, in
mathcomp.fingroup.fingroup]
-
groupMl [lemma, in
mathcomp.fingroup.fingroup]
-
groupMr [lemma, in
mathcomp.fingroup.fingroup]
-
groupP [lemma, in
mathcomp.fingroup.fingroup]
-
GroupProp [section, in
mathcomp.fingroup.fingroup]
-
GroupProp.gT [variable, in
mathcomp.fingroup.fingroup]
-
GroupProp.OneGroup [section, in
mathcomp.fingroup.fingroup]
-
GroupProp.OneGroup.G [variable, in
mathcomp.fingroup.fingroup]
-
groupR [lemma, in
mathcomp.fingroup.fingroup]
-
Groups [section, in
mathcomp.algebra.zmodp]
-
GroupScope [module, in
mathcomp.fingroup.fingroup]
-
GroupSet [module, in
mathcomp.fingroup.fingroup]
-
GroupSetBaseGroup [module, in
mathcomp.fingroup.fingroup]
-
GroupSetBaseGroupSig [module, in
mathcomp.fingroup.fingroup]
-
GroupSetBaseGroupSig.sort [definition, in
mathcomp.fingroup.fingroup]
-
GroupSetMulDef [section, in
mathcomp.fingroup.fingroup]
-
GroupSetMulDef.gT [variable, in
mathcomp.fingroup.fingroup]
-
GroupSetMulProp [section, in
mathcomp.fingroup.fingroup]
-
GroupSetMulProp.gT [variable, in
mathcomp.fingroup.fingroup]
-
GroupSet.sort [definition, in
mathcomp.fingroup.fingroup]
-
Groups.p [variable, in
mathcomp.algebra.zmodp]
-
groupT [abbreviation, in
mathcomp.solvable.gseries]
-
groupT [abbreviation, in
mathcomp.fingroup.fingroup]
-
groupV [lemma, in
mathcomp.fingroup.fingroup]
-
groupVl [lemma, in
mathcomp.fingroup.fingroup]
-
groupVr [lemma, in
mathcomp.fingroup.fingroup]
-
groupX [lemma, in
mathcomp.fingroup.fingroup]
-
group_num_field_exists [lemma, in
mathcomp.character.integral_char]
-
group_closure_closed_field [lemma, in
mathcomp.character.mxrepresentation]
-
group_closure_field_exists [lemma, in
mathcomp.character.mxrepresentation]
-
group_splitting_field_exists [lemma, in
mathcomp.character.mxrepresentation]
-
group_closure_field [definition, in
mathcomp.character.mxrepresentation]
-
group_splitting_field [definition, in
mathcomp.character.mxrepresentation]
-
group_ring [definition, in
mathcomp.character.mxrepresentation]
-
group_setX [lemma, in
mathcomp.fingroup.gproduct]
-
group_not0 [lemma, in
mathcomp.fingroup.gproduct]
-
group_set_inertia [lemma, in
mathcomp.character.inertia]
-
group_Ldiv [lemma, in
mathcomp.solvable.abelian]
-
group_rel_of [definition, in
mathcomp.solvable.gseries]
-
group_set_gacent [lemma, in
mathcomp.fingroup.action]
-
group_set_astabs [lemma, in
mathcomp.fingroup.action]
-
group_set_astab [lemma, in
mathcomp.fingroup.action]
-
group_set_normaliser [lemma, in
mathcomp.fingroup.fingroup]
-
group_set_bigcap [lemma, in
mathcomp.fingroup.fingroup]
-
group_setI [lemma, in
mathcomp.fingroup.fingroup]
-
group_modr [lemma, in
mathcomp.fingroup.fingroup]
-
group_modl [lemma, in
mathcomp.fingroup.fingroup]
-
group_set_conjG [lemma, in
mathcomp.fingroup.fingroup]
-
group_setJ [lemma, in
mathcomp.fingroup.fingroup]
-
group_prod [lemma, in
mathcomp.fingroup.fingroup]
-
group_setT [lemma, in
mathcomp.fingroup.fingroup]
-
group_set_one [lemma, in
mathcomp.fingroup.fingroup]
-
group_inj [lemma, in
mathcomp.fingroup.fingroup]
-
group_finMixin [definition, in
mathcomp.fingroup.fingroup]
-
group_countMixin [definition, in
mathcomp.fingroup.fingroup]
-
group_choiceMixin [definition, in
mathcomp.fingroup.fingroup]
-
group_eqMixin [definition, in
mathcomp.fingroup.fingroup]
-
group_of [definition, in
mathcomp.fingroup.fingroup]
-
group_type [record, in
mathcomp.fingroup.fingroup]
-
group_setP [lemma, in
mathcomp.fingroup.fingroup]
-
group_set [definition, in
mathcomp.fingroup.fingroup]
-
group_set_baseGroupMixin [definition, in
mathcomp.fingroup.fingroup]
-
group_set_diso3 [lemma, in
mathcomp.solvable.burnside_app]
-
group_set_iso3 [lemma, in
mathcomp.solvable.burnside_app]
-
group_set_rotations [lemma, in
mathcomp.solvable.burnside_app]
-
group_set_iso [lemma, in
mathcomp.solvable.burnside_app]
-
group_set_iso2 [lemma, in
mathcomp.solvable.burnside_app]
-
group_set_rot [lemma, in
mathcomp.solvable.burnside_app]
-
group0 [lemma, in
mathcomp.fingroup.gproduct]
-
group1 [lemma, in
mathcomp.fingroup.fingroup]
-
group1_contra [lemma, in
mathcomp.fingroup.fingroup]
-
Grp_pX1p2 [lemma, in
mathcomp.solvable.extraspecial]
-
Grp_quaternion [lemma, in
mathcomp.solvable.extremal]
-
Grp_semidihedral [lemma, in
mathcomp.solvable.extremal]
-
Grp_2dihedral [lemma, in
mathcomp.solvable.extremal]
-
Grp_dihedral [lemma, in
mathcomp.solvable.extremal]
-
Grp_ext_dihedral [lemma, in
mathcomp.solvable.extremal]
-
Grp_modular_group [lemma, in
mathcomp.solvable.extremal]
-
Grp'_dihedral [lemma, in
mathcomp.solvable.extremal]
-
GSection [constructor, in
mathcomp.solvable.jordanholder]
-
gseries [library]
-
gset_mx [definition, in
mathcomp.character.mxrepresentation]
-
gsimp [definition, in
mathcomp.fingroup.fingroup]
-
gsort [abbreviation, in
mathcomp.fingroup.fingroup]
-
gT [abbreviation, in
mathcomp.fingroup.action]
-
gTg [abbreviation, in
mathcomp.solvable.jordanholder]
-
gtn [definition, in
mathcomp.ssreflect.ssrnat]
-
gtnNdvd [lemma, in
mathcomp.ssreflect.div]
-
GtnNotLeq [constructor, in
mathcomp.ssreflect.ssrnat]
-
gtn_min [lemma, in
mathcomp.ssreflect.ssrnat]
-
gtn_max [lemma, in
mathcomp.ssreflect.ssrnat]
-
gtn_eqF [lemma, in
mathcomp.ssreflect.ssrnat]
-
gtr0_sgz [lemma, in
mathcomp.algebra.ssrint]
-
gtype [abbreviation, in
mathcomp.solvable.extraspecial]
-
gtz0_abs [lemma, in
mathcomp.algebra.ssrint]
-
gtz0_ge1 [lemma, in
mathcomp.algebra.ssrint]
-
gt_rat0 [lemma, in
mathcomp.algebra.rat]
-
gt_size_poly_neq0 [lemma, in
mathcomp.algebra.poly]
-
gt0CG [lemma, in
mathcomp.character.classfun]
-
gt0CiG [lemma, in
mathcomp.character.classfun]
-
gval [projection, in
mathcomp.fingroup.fingroup]
-
G_ [abbreviation, in
mathcomp.solvable.center]
-
G' [abbreviation, in
mathcomp.solvable.hall]
-
G1 [abbreviation, in
mathcomp.character.classfun]
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-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
H
-
H [abbreviation, in
mathcomp.fingroup.quotient]
-
H [abbreviation, in
mathcomp.character.classfun]
-
H [abbreviation, in
mathcomp.character.classfun]
-
H [abbreviation, in
mathcomp.character.classfun]
-
half [definition, in
mathcomp.ssreflect.ssrnat]
-
halfD [lemma, in
mathcomp.ssreflect.ssrnat]
-
half_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
half_leq [lemma, in
mathcomp.ssreflect.ssrnat]
-
half_bit_double [lemma, in
mathcomp.ssreflect.ssrnat]
-
half_double [definition, in
mathcomp.ssreflect.ssrnat]
-
Hall [section, in
mathcomp.solvable.hall]
-
Hall [definition, in
mathcomp.solvable.pgroup]
-
hall [library]
-
HallCorollaries [section, in
mathcomp.solvable.hall]
-
HallCorollaries.gT [variable, in
mathcomp.solvable.hall]
-
HallJ [lemma, in
mathcomp.solvable.pgroup]
-
HallP [lemma, in
mathcomp.solvable.pgroup]
-
Hall_Frattini_arg [lemma, in
mathcomp.solvable.hall]
-
Hall_Jsub [lemma, in
mathcomp.solvable.hall]
-
Hall_subJ [lemma, in
mathcomp.solvable.hall]
-
Hall_superset [lemma, in
mathcomp.solvable.hall]
-
Hall_trans [lemma, in
mathcomp.solvable.hall]
-
Hall_exists [lemma, in
mathcomp.solvable.hall]
-
Hall_exists_subJ [lemma, in
mathcomp.solvable.hall]
-
Hall_max [lemma, in
mathcomp.solvable.pgroup]
-
Hall_pi [lemma, in
mathcomp.solvable.pgroup]
-
Hall_Witt_identity [lemma, in
mathcomp.solvable.commutator]
-
Hall_setI_normal [lemma, in
mathcomp.solvable.sylow]
-
Hall_psubJ [lemma, in
mathcomp.solvable.sylow]
-
Hall_pJsub [lemma, in
mathcomp.solvable.sylow]
-
Hall1 [lemma, in
mathcomp.solvable.pgroup]
-
has [definition, in
mathcomp.ssreflect.seq]
-
HasFrobeniusAction [constructor, in
mathcomp.solvable.frobenius]
-
hasP [lemma, in
mathcomp.ssreflect.seq]
-
hasPn [lemma, in
mathcomp.ssreflect.seq]
-
hasPP [lemma, in
mathcomp.ssreflect.seq]
-
has_Frobenius_action [inductive, in
mathcomp.solvable.frobenius]
-
has_tnthP [lemma, in
mathcomp.ssreflect.tuple]
-
has_nonprincipal_irr [lemma, in
mathcomp.character.character]
-
has_map [lemma, in
mathcomp.ssreflect.seq]
-
has_mask [lemma, in
mathcomp.ssreflect.seq]
-
has_mask_cons [lemma, in
mathcomp.ssreflect.seq]
-
has_rotr [lemma, in
mathcomp.ssreflect.seq]
-
has_nthP [lemma, in
mathcomp.ssreflect.seq]
-
has_pred1 [lemma, in
mathcomp.ssreflect.seq]
-
has_sym [lemma, in
mathcomp.ssreflect.seq]
-
has_filter [lemma, in
mathcomp.ssreflect.seq]
-
has_rev [lemma, in
mathcomp.ssreflect.seq]
-
has_rot [lemma, in
mathcomp.ssreflect.seq]
-
has_predU [lemma, in
mathcomp.ssreflect.seq]
-
has_predC [lemma, in
mathcomp.ssreflect.seq]
-
has_predT [lemma, in
mathcomp.ssreflect.seq]
-
has_pred0 [lemma, in
mathcomp.ssreflect.seq]
-
has_rcons [lemma, in
mathcomp.ssreflect.seq]
-
has_cat [lemma, in
mathcomp.ssreflect.seq]
-
has_seqb [lemma, in
mathcomp.ssreflect.seq]
-
has_nseq [lemma, in
mathcomp.ssreflect.seq]
-
has_seq1 [lemma, in
mathcomp.ssreflect.seq]
-
has_nil [lemma, in
mathcomp.ssreflect.seq]
-
has_find [lemma, in
mathcomp.ssreflect.seq]
-
has_count [lemma, in
mathcomp.ssreflect.seq]
-
has_algid1 [lemma, in
mathcomp.field.falgebra]
-
has_algidP [lemma, in
mathcomp.field.falgebra]
-
has_algid [definition, in
mathcomp.field.falgebra]
-
has_prim_root [lemma, in
mathcomp.solvable.cyclic]
-
has_mxring_id [definition, in
mathcomp.algebra.mxalgebra]
-
has_non_scalar_mxP [lemma, in
mathcomp.algebra.mxalgebra]
-
head [definition, in
mathcomp.ssreflect.seq]
-
headI [lemma, in
mathcomp.ssreflect.seq]
-
HG [abbreviation, in
mathcomp.solvable.finmodule]
-
hierarchy_test [library]
-
Hilbert's_theorem_90 [lemma, in
mathcomp.field.galois]
-
holds [abbreviation, in
mathcomp.character.mxrepresentation]
-
homg [definition, in
mathcomp.fingroup.morphism]
-
Homg [section, in
mathcomp.fingroup.morphism]
-
homgP [lemma, in
mathcomp.fingroup.morphism]
-
homGrp_trans [lemma, in
mathcomp.fingroup.presentation]
-
homg_quotientS [lemma, in
mathcomp.fingroup.quotient]
-
homg_trans [lemma, in
mathcomp.fingroup.morphism]
-
homg_refl [lemma, in
mathcomp.fingroup.morphism]
-
homocyclic [definition, in
mathcomp.solvable.abelian]
-
homocyclic_Ohm_Mho [lemma, in
mathcomp.solvable.abelian]
-
homocyclic1 [lemma, in
mathcomp.solvable.abelian]
-
homoW [lemma, in
mathcomp.ssreflect.eqtype]
-
homoW_in [lemma, in
mathcomp.ssreflect.eqtype]
-
homo_inj_lt_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
homo_inj_lt [lemma, in
mathcomp.ssreflect.ssrnat]
-
homo_leq [lemma, in
mathcomp.ssreflect.ssrnat]
-
homo_leq_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
homo_ltn [lemma, in
mathcomp.ssreflect.ssrnat]
-
homo_ltn_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
Hom_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
hom_component_mx [lemma, in
mathcomp.character.mxrepresentation]
-
hom_component_mx_iso [lemma, in
mathcomp.character.mxrepresentation]
-
hom_mxsemisimple_iso [lemma, in
mathcomp.character.mxrepresentation]
-
hom_mxsemisimple [lemma, in
mathcomp.character.mxrepresentation]
-
hom_cyclic_mx [lemma, in
mathcomp.character.mxrepresentation]
-
hom_mxmodule [lemma, in
mathcomp.character.mxrepresentation]
-
hom_envelop_mxC [lemma, in
mathcomp.character.mxrepresentation]
-
hom_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
horner [definition, in
mathcomp.algebra.poly]
-
hornerC [lemma, in
mathcomp.algebra.poly]
-
hornerCM [lemma, in
mathcomp.algebra.poly]
-
hornerD [lemma, in
mathcomp.algebra.poly]
-
hornerE [definition, in
mathcomp.algebra.poly]
-
hornerE_comm [definition, in
mathcomp.algebra.poly]
-
hornerM [lemma, in
mathcomp.algebra.poly]
-
hornerMn [lemma, in
mathcomp.algebra.poly]
-
HornerMx [section, in
mathcomp.algebra.mxpoly]
-
hornerMX [lemma, in
mathcomp.algebra.poly]
-
hornerMXaddC [lemma, in
mathcomp.algebra.poly]
-
HornerMx.A [variable, in
mathcomp.algebra.mxpoly]
-
HornerMx.n' [variable, in
mathcomp.algebra.mxpoly]
-
HornerMx.R [variable, in
mathcomp.algebra.mxpoly]
-
hornerMz [lemma, in
mathcomp.algebra.ssrint]
-
hornerM_comm [lemma, in
mathcomp.algebra.poly]
-
hornerN [lemma, in
mathcomp.algebra.poly]
-
hornerX [lemma, in
mathcomp.algebra.poly]
-
hornerXn [lemma, in
mathcomp.algebra.poly]
-
hornerXsubC [lemma, in
mathcomp.algebra.poly]
-
hornerZ [lemma, in
mathcomp.algebra.poly]
-
horner_rVpoly_inj [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mxK [lemma, in
mathcomp.algebra.mxpoly]
-
horner_rVpolyK [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mx_mem [lemma, in
mathcomp.algebra.mxpoly]
-
horner_rVpoly [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mxZ [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mx_X [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mx_C [lemma, in
mathcomp.algebra.mxpoly]
-
horner_mx [definition, in
mathcomp.algebra.mxpoly]
-
horner_poly_XmY [lemma, in
mathcomp.algebra.polyXY]
-
horner_poly_XaY [lemma, in
mathcomp.algebra.polyXY]
-
horner_polyC [lemma, in
mathcomp.algebra.polyXY]
-
horner_swapXY [lemma, in
mathcomp.algebra.polyXY]
-
horner_comp [lemma, in
mathcomp.algebra.poly]
-
horner_eval_is_lrmorphism [lemma, in
mathcomp.algebra.poly]
-
horner_evalE [lemma, in
mathcomp.algebra.poly]
-
horner_eval [definition, in
mathcomp.algebra.poly]
-
horner_prod [lemma, in
mathcomp.algebra.poly]
-
horner_exp [lemma, in
mathcomp.algebra.poly]
-
horner_is_lrmorphism [lemma, in
mathcomp.algebra.poly]
-
horner_morphX [lemma, in
mathcomp.algebra.poly]
-
horner_morphC [lemma, in
mathcomp.algebra.poly]
-
horner_map [lemma, in
mathcomp.algebra.poly]
-
horner_morph [definition, in
mathcomp.algebra.poly]
-
horner_exp_comm [lemma, in
mathcomp.algebra.poly]
-
horner_sum [lemma, in
mathcomp.algebra.poly]
-
horner_poly [lemma, in
mathcomp.algebra.poly]
-
horner_coef_wide [lemma, in
mathcomp.algebra.poly]
-
horner_coef [lemma, in
mathcomp.algebra.poly]
-
horner_Poly [lemma, in
mathcomp.algebra.poly]
-
horner_coef0 [lemma, in
mathcomp.algebra.poly]
-
horner_cons [lemma, in
mathcomp.algebra.poly]
-
horner_rec [definition, in
mathcomp.algebra.poly]
-
horner_int [lemma, in
mathcomp.algebra.ssrint]
-
horner0 [lemma, in
mathcomp.algebra.poly]
-
horner2_swapXY [lemma, in
mathcomp.algebra.polyXY]
-
hsubmxK [lemma, in
mathcomp.algebra.matrix]
-
-
-| Global Index |
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-| Module Index |
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-(221 entries) |
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-| Variable Index |
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-(3574 entries) |
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-T |
-U |
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-other |
-(368 entries) |
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-
-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-W |
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-other |
-(107 entries) |
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-
-| Projection Index |
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-T |
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-V |
-W |
-X |
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-Z |
-_ |
-other |
-(273 entries) |
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-
-| Section Index |
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-other |
-(1140 entries) |
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-| Abbreviation Index |
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-(728 entries) |
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-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-other |
-(189 entries) |
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-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
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-(23836 entries) |
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-| Notation Index |
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-| Variable Index |
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-(3574 entries) |
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
I
-
iC [abbreviation, in
mathcomp.character.character]
-
IdealDef [section, in
mathcomp.algebra.ring_quotient]
-
IdealDef.IdealTheory [section, in
mathcomp.algebra.ring_quotient]
-
IdealDef.IdealTheory.I [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.IdealTheory.idealrI [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.IdealTheory.kI [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.IdealTheory.R [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.PrimeIdealTheory [section, in
mathcomp.algebra.ring_quotient]
-
IdealDef.PrimeIdealTheory.I [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.PrimeIdealTheory.kI [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.PrimeIdealTheory.pidealrI [variable, in
mathcomp.algebra.ring_quotient]
-
IdealDef.PrimeIdealTheory.R [variable, in
mathcomp.algebra.ring_quotient]
-
idealMr [lemma, in
mathcomp.algebra.ring_quotient]
-
Idealr [definition, in
mathcomp.algebra.ring_quotient]
-
idealr [record, in
mathcomp.algebra.ring_quotient]
-
idealr_zmod [projection, in
mathcomp.algebra.ring_quotient]
-
idealr_closedB [lemma, in
mathcomp.algebra.ring_quotient]
-
idealr_closed_nontrivial [lemma, in
mathcomp.algebra.ring_quotient]
-
idealr_closed [definition, in
mathcomp.algebra.ring_quotient]
-
idealr0 [lemma, in
mathcomp.algebra.ring_quotient]
-
idealr1 [lemma, in
mathcomp.algebra.ring_quotient]
-
IdentityMorphism [section, in
mathcomp.fingroup.morphism]
-
IdentityMorphism.gT [variable, in
mathcomp.fingroup.morphism]
-
idGfun [definition, in
mathcomp.solvable.gfunctor]
-
idGfun_monotonic [lemma, in
mathcomp.solvable.gfunctor]
-
idGfun_cont [lemma, in
mathcomp.solvable.gfunctor]
-
idGfun_closed [lemma, in
mathcomp.solvable.gfunctor]
-
idm [definition, in
mathcomp.fingroup.morphism]
-
idmxE [lemma, in
mathcomp.algebra.matrix]
-
idm_isom [lemma, in
mathcomp.fingroup.morphism]
-
idm_morphM [lemma, in
mathcomp.fingroup.morphism]
-
id_lfunE [lemma, in
mathcomp.algebra.vector]
-
id_lfun [definition, in
mathcomp.algebra.vector]
-
id_is_ahom [lemma, in
mathcomp.field.falgebra]
-
id1 [definition, in
mathcomp.solvable.burnside_app]
-
id3 [definition, in
mathcomp.solvable.burnside_app]
-
ieexprIz [lemma, in
mathcomp.algebra.ssrint]
-
ifactm [definition, in
mathcomp.fingroup.morphism]
-
ifactmE [lemma, in
mathcomp.fingroup.morphism]
-
ifN_eqC [lemma, in
mathcomp.ssreflect.eqtype]
-
ifN_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
iG [abbreviation, in
mathcomp.character.mxrepresentation]
-
iinv [definition, in
mathcomp.ssreflect.fintype]
-
iinv_f [lemma, in
mathcomp.ssreflect.fintype]
-
iinv_proof [lemma, in
mathcomp.ssreflect.fintype]
-
Iirr [abbreviation, in
mathcomp.character.character]
-
Iirr_cast [lemma, in
mathcomp.character.character]
-
Iirr1_neq0 [lemma, in
mathcomp.character.character]
-
Image [section, in
mathcomp.ssreflect.fintype]
-
image [abbreviation, in
mathcomp.ssreflect.fintype]
-
imageP [lemma, in
mathcomp.ssreflect.fintype]
-
image_injP [lemma, in
mathcomp.ssreflect.fintype]
-
image_pre [lemma, in
mathcomp.ssreflect.fintype]
-
image_iinv [lemma, in
mathcomp.ssreflect.fintype]
-
image_pred0 [lemma, in
mathcomp.ssreflect.fintype]
-
image_codom [lemma, in
mathcomp.ssreflect.fintype]
-
image_f [lemma, in
mathcomp.ssreflect.fintype]
-
image_mem [definition, in
mathcomp.ssreflect.fintype]
-
Image.f [variable, in
mathcomp.ssreflect.fintype]
-
Image.Injective [section, in
mathcomp.ssreflect.fintype]
-
Image.Injective.injf [variable, in
mathcomp.ssreflect.fintype]
-
Image.SizeImage [section, in
mathcomp.ssreflect.fintype]
-
Image.SizeImage.f [variable, in
mathcomp.ssreflect.fintype]
-
Image.SizeImage.T' [variable, in
mathcomp.ssreflect.fintype]
-
Image.T [variable, in
mathcomp.ssreflect.fintype]
-
Image.T' [variable, in
mathcomp.ssreflect.fintype]
-
ImaginaryMixin [abbreviation, in
mathcomp.algebra.ssrnum]
-
imprimitivity_system [definition, in
mathcomp.solvable.primitive_action]
-
imset [abbreviation, in
mathcomp.ssreflect.finset]
-
Imset [module, in
mathcomp.ssreflect.finset]
-
ImsetCurry [section, in
mathcomp.ssreflect.finset]
-
ImsetCurry.aT1 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.aT2 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.Curry [section, in
mathcomp.ssreflect.finset]
-
ImsetCurry.Curry.A1 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.Curry.A2 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.Curry.D1 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.Curry.D2 [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.f [variable, in
mathcomp.ssreflect.finset]
-
ImsetCurry.rT [variable, in
mathcomp.ssreflect.finset]
-
imsetI [lemma, in
mathcomp.ssreflect.finset]
-
imsetP [lemma, in
mathcomp.ssreflect.finset]
-
imsetS [lemma, in
mathcomp.ssreflect.finset]
-
ImsetSig [module, in
mathcomp.ssreflect.finset]
-
ImsetSig.imset [axiom, in
mathcomp.ssreflect.finset]
-
ImsetSig.imsetE [axiom, in
mathcomp.ssreflect.finset]
-
ImsetSig.imset2 [axiom, in
mathcomp.ssreflect.finset]
-
ImsetSig.imset2E [axiom, in
mathcomp.ssreflect.finset]
-
imsetU [lemma, in
mathcomp.ssreflect.finset]
-
imsetU1 [lemma, in
mathcomp.ssreflect.finset]
-
imset_coset [lemma, in
mathcomp.fingroup.quotient]
-
imset_mulgm [lemma, in
mathcomp.fingroup.gproduct]
-
imset_autE [lemma, in
mathcomp.fingroup.automorphism]
-
imset_comp [lemma, in
mathcomp.ssreflect.finset]
-
imset_id [lemma, in
mathcomp.ssreflect.finset]
-
imset_injP [lemma, in
mathcomp.ssreflect.finset]
-
imset_card [lemma, in
mathcomp.ssreflect.finset]
-
imset_proper [lemma, in
mathcomp.ssreflect.finset]
-
imset_set1 [lemma, in
mathcomp.ssreflect.finset]
-
imset_eq0 [lemma, in
mathcomp.ssreflect.finset]
-
imset_def [abbreviation, in
mathcomp.ssreflect.finset]
-
Imset.imset [definition, in
mathcomp.ssreflect.finset]
-
Imset.imsetE [lemma, in
mathcomp.ssreflect.finset]
-
Imset.imset2 [definition, in
mathcomp.ssreflect.finset]
-
Imset.imset2E [lemma, in
mathcomp.ssreflect.finset]
-
imset0 [lemma, in
mathcomp.ssreflect.finset]
-
imset2 [abbreviation, in
mathcomp.ssreflect.finset]
-
imset2P [lemma, in
mathcomp.ssreflect.finset]
-
imset2S [lemma, in
mathcomp.ssreflect.finset]
-
imset2Sl [lemma, in
mathcomp.ssreflect.finset]
-
Imset2spec [constructor, in
mathcomp.ssreflect.finset]
-
imset2Sr [lemma, in
mathcomp.ssreflect.finset]
-
imset2Ul [lemma, in
mathcomp.ssreflect.finset]
-
imset2Ur [lemma, in
mathcomp.ssreflect.finset]
-
imset2_set1r [lemma, in
mathcomp.ssreflect.finset]
-
imset2_set1l [lemma, in
mathcomp.ssreflect.finset]
-
imset2_pair [lemma, in
mathcomp.ssreflect.finset]
-
imset2_spec [inductive, in
mathcomp.ssreflect.finset]
-
imset2_def [abbreviation, in
mathcomp.ssreflect.finset]
-
im_qisom [lemma, in
mathcomp.fingroup.quotient]
-
im_qisom_proof [lemma, in
mathcomp.fingroup.quotient]
-
im_quotient [lemma, in
mathcomp.fingroup.quotient]
-
im_coset [lemma, in
mathcomp.fingroup.quotient]
-
im_perm_on [lemma, in
mathcomp.fingroup.perm]
-
im_permV [lemma, in
mathcomp.fingroup.perm]
-
im_xsdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdprodm2 [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdprodm1 [lemma, in
mathcomp.fingroup.gproduct]
-
im_dprodm [lemma, in
mathcomp.fingroup.gproduct]
-
im_cprodm [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdpair [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdpair_TI [lemma, in
mathcomp.fingroup.gproduct]
-
im_sdpair_norm [lemma, in
mathcomp.fingroup.gproduct]
-
im_Aut_isom [lemma, in
mathcomp.fingroup.automorphism]
-
im_autm [lemma, in
mathcomp.fingroup.automorphism]
-
im_cfclass_Iirr [lemma, in
mathcomp.character.inertia]
-
im_actm [lemma, in
mathcomp.fingroup.action]
-
im_actperm_Aut [lemma, in
mathcomp.fingroup.action]
-
im_restr_perm [lemma, in
mathcomp.fingroup.action]
-
im_rVabelem [lemma, in
mathcomp.character.mxabelem]
-
im_abelem_rV [lemma, in
mathcomp.character.mxabelem]
-
im_sgval [lemma, in
mathcomp.fingroup.morphism]
-
im_subg [lemma, in
mathcomp.fingroup.morphism]
-
im_ifactm [lemma, in
mathcomp.fingroup.morphism]
-
im_invm [lemma, in
mathcomp.fingroup.morphism]
-
im_restrm [lemma, in
mathcomp.fingroup.morphism]
-
im_idm [lemma, in
mathcomp.fingroup.morphism]
-
im_xcprodmr [lemma, in
mathcomp.solvable.center]
-
im_xcprodml [lemma, in
mathcomp.solvable.center]
-
im_xcprodm [lemma, in
mathcomp.solvable.center]
-
im_cpair_cprod [lemma, in
mathcomp.solvable.center]
-
im_cpair [lemma, in
mathcomp.solvable.center]
-
im_cpair_cent [lemma, in
mathcomp.solvable.center]
-
im_Zp_unitm [lemma, in
mathcomp.solvable.cyclic]
-
im_cyclem [lemma, in
mathcomp.solvable.cyclic]
-
im_eltm [lemma, in
mathcomp.solvable.cyclic]
-
im_Zpm [lemma, in
mathcomp.solvable.cyclic]
-
im_transversal_repr [lemma, in
mathcomp.ssreflect.finset]
-
inA [abbreviation, in
mathcomp.solvable.hall]
-
incrn_inj_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
incrn_inj [lemma, in
mathcomp.ssreflect.ssrnat]
-
incr_tallyP [lemma, in
mathcomp.ssreflect.seq]
-
incr_tally [definition, in
mathcomp.ssreflect.seq]
-
incr_nthC [lemma, in
mathcomp.ssreflect.seq]
-
incr_nth_inj [lemma, in
mathcomp.ssreflect.seq]
-
incr_nth [definition, in
mathcomp.ssreflect.seq]
-
index [definition, in
mathcomp.ssreflect.seq]
-
indexg [definition, in
mathcomp.fingroup.fingroup]
-
indexgg [lemma, in
mathcomp.fingroup.fingroup]
-
indexgI [lemma, in
mathcomp.fingroup.fingroup]
-
indexgS [lemma, in
mathcomp.fingroup.fingroup]
-
indexg_gt1 [lemma, in
mathcomp.fingroup.fingroup]
-
indexg_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
indexg_gt0 [lemma, in
mathcomp.fingroup.fingroup]
-
indexg1 [lemma, in
mathcomp.fingroup.fingroup]
-
indexJg [lemma, in
mathcomp.fingroup.fingroup]
-
indexMg [lemma, in
mathcomp.fingroup.fingroup]
-
indexSg [lemma, in
mathcomp.fingroup.fingroup]
-
index_support_dvd_degree [lemma, in
mathcomp.character.integral_char]
-
index_cosetpre [lemma, in
mathcomp.fingroup.quotient]
-
index_quotient_eq [lemma, in
mathcomp.fingroup.quotient]
-
index_quotient [lemma, in
mathcomp.fingroup.quotient]
-
index_quotient_ker [lemma, in
mathcomp.fingroup.quotient]
-
index_morphpre [lemma, in
mathcomp.fingroup.quotient]
-
index_injm [lemma, in
mathcomp.fingroup.quotient]
-
index_morphim [lemma, in
mathcomp.fingroup.quotient]
-
index_morphim_ker [lemma, in
mathcomp.fingroup.quotient]
-
index_sdprodr [lemma, in
mathcomp.fingroup.gproduct]
-
index_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
index_extremal_group_type [definition, in
mathcomp.solvable.extremal]
-
index_map [lemma, in
mathcomp.ssreflect.seq]
-
index_last [lemma, in
mathcomp.ssreflect.seq]
-
index_head [lemma, in
mathcomp.ssreflect.seq]
-
index_uniq [lemma, in
mathcomp.ssreflect.seq]
-
index_cat [lemma, in
mathcomp.ssreflect.seq]
-
index_mem [lemma, in
mathcomp.ssreflect.seq]
-
index_size [lemma, in
mathcomp.ssreflect.seq]
-
index_maxnormal_sol_prime [lemma, in
mathcomp.solvable.maximal]
-
index_enum_ord [lemma, in
mathcomp.ssreflect.fintype]
-
index_cent1 [lemma, in
mathcomp.fingroup.action]
-
index_enum [definition, in
mathcomp.ssreflect.bigop]
-
index_iota [definition, in
mathcomp.ssreflect.bigop]
-
index1g [lemma, in
mathcomp.fingroup.fingroup]
-
index2_normal [lemma, in
mathcomp.fingroup.fingroup]
-
indir_iso3l [definition, in
mathcomp.solvable.burnside_app]
-
Induced [section, in
mathcomp.character.character]
-
Induced [section, in
mathcomp.character.classfun]
-
Induced.Def [section, in
mathcomp.character.classfun]
-
Induced.Def.A [variable, in
mathcomp.character.classfun]
-
Induced.Def.B [variable, in
mathcomp.character.classfun]
-
Induced.G [variable, in
mathcomp.character.character]
-
Induced.G [variable, in
mathcomp.character.classfun]
-
Induced.gT [variable, in
mathcomp.character.character]
-
Induced.gT [variable, in
mathcomp.character.classfun]
-
Induced.H [variable, in
mathcomp.character.character]
-
Induced.H [variable, in
mathcomp.character.classfun]
-
Induced.K [variable, in
mathcomp.character.classfun]
-
'Ind[ _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
'Ind[ _ , _ ] (ring_scope) [notation, in
mathcomp.character.classfun]
-
Ind_Iirr [definition, in
mathcomp.character.character]
-
Ind_irr_neq0 [lemma, in
mathcomp.character.character]
-
inE [definition, in
mathcomp.ssreflect.seq]
-
inE [definition, in
mathcomp.ssreflect.ssrbool]
-
inE [definition, in
mathcomp.ssreflect.finset]
-
inertia [definition, in
mathcomp.character.inertia]
-
Inertia [section, in
mathcomp.character.inertia]
-
inertia [library]
-
InertiaBigdprod [section, in
mathcomp.character.inertia]
-
InertiaBigdprod.A [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.ConjBig [section, in
mathcomp.character.inertia]
-
InertiaBigdprod.ConjBig.nAy [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.ConjBig.y [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.defG [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.G [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.gT [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.I [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.InertiaBig [section, in
mathcomp.character.inertia]
-
InertiaBigdprod.InertiaBig.L [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.InertiaBig.nAL [variable, in
mathcomp.character.inertia]
-
InertiaBigdprod.P [variable, in
mathcomp.character.inertia]
-
InertiaDprod [section, in
mathcomp.character.inertia]
-
InertiaDprod.G [variable, in
mathcomp.character.inertia]
-
InertiaDprod.gT [variable, in
mathcomp.character.inertia]
-
InertiaDprod.H [variable, in
mathcomp.character.inertia]
-
InertiaDprod.K [variable, in
mathcomp.character.inertia]
-
InertiaDprod.KxH [variable, in
mathcomp.character.inertia]
-
inertiaJ [lemma, in
mathcomp.character.inertia]
-
InertiaSdprod [section, in
mathcomp.character.inertia]
-
InertiaSdprod.defG [variable, in
mathcomp.character.inertia]
-
InertiaSdprod.G [variable, in
mathcomp.character.inertia]
-
InertiaSdprod.gT [variable, in
mathcomp.character.inertia]
-
InertiaSdprod.H [variable, in
mathcomp.character.inertia]
-
InertiaSdprod.K [variable, in
mathcomp.character.inertia]
-
inertia_Frobenius_ker [lemma, in
mathcomp.character.inertia]
-
inertia_bigdprod_irr [lemma, in
mathcomp.character.inertia]
-
inertia_bigdprod [lemma, in
mathcomp.character.inertia]
-
inertia_bigdprodi [lemma, in
mathcomp.character.inertia]
-
inertia_dprod_irr [lemma, in
mathcomp.character.inertia]
-
inertia_dprod [lemma, in
mathcomp.character.inertia]
-
inertia_dprodr [lemma, in
mathcomp.character.inertia]
-
inertia_dprodl [lemma, in
mathcomp.character.inertia]
-
inertia_sdprod [lemma, in
mathcomp.character.inertia]
-
inertia_quo [lemma, in
mathcomp.character.inertia]
-
inertia_mod_quo [lemma, in
mathcomp.character.inertia]
-
inertia_mod_pre [lemma, in
mathcomp.character.inertia]
-
inertia_isom [lemma, in
mathcomp.character.inertia]
-
inertia_morph_im [lemma, in
mathcomp.character.inertia]
-
inertia_morph_pre [lemma, in
mathcomp.character.inertia]
-
inertia_id [lemma, in
mathcomp.character.inertia]
-
inertia_irr0 [lemma, in
mathcomp.character.inertia]
-
inertia_irr_prime [lemma, in
mathcomp.character.inertia]
-
inertia_injective [lemma, in
mathcomp.character.inertia]
-
inertia_prod [lemma, in
mathcomp.character.inertia]
-
inertia_mul [lemma, in
mathcomp.character.inertia]
-
inertia_opp [lemma, in
mathcomp.character.inertia]
-
inertia_scale_nz [lemma, in
mathcomp.character.inertia]
-
inertia_scale [lemma, in
mathcomp.character.inertia]
-
inertia_sum [lemma, in
mathcomp.character.inertia]
-
inertia_add [lemma, in
mathcomp.character.inertia]
-
Inertia_sub [lemma, in
mathcomp.character.inertia]
-
inertia_valJ [lemma, in
mathcomp.character.inertia]
-
Inertia.G [variable, in
mathcomp.character.inertia]
-
Inertia.gT [variable, in
mathcomp.character.inertia]
-
Inertia.H [variable, in
mathcomp.character.inertia]
-
_ ^: _ (cfun_scope) [notation, in
mathcomp.character.inertia]
-
'I_ _ [ _ ] (Group_scope) [notation, in
mathcomp.character.inertia]
-
'I[ _ ] (Group_scope) [notation, in
mathcomp.character.inertia]
-
'I_ _ [ _ ] (group_scope) [notation, in
mathcomp.character.inertia]
-
'I[ _ ] (group_scope) [notation, in
mathcomp.character.inertia]
-
inertia0 [lemma, in
mathcomp.character.inertia]
-
Inertia1 [lemma, in
mathcomp.character.inertia]
-
inertia1 [lemma, in
mathcomp.character.inertia]
-
infE [abbreviation, in
mathcomp.solvable.burnside_app]
-
infH [abbreviation, in
mathcomp.fingroup.action]
-
InfinitePrimitiveElementTheorem [section, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.F [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.inFz [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.iota [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.L [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.nz_p [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.p [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.px_0 [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.x [variable, in
mathcomp.field.separable]
-
InfinitePrimitiveElementTheorem.y [variable, in
mathcomp.field.separable]
-
_ ^ _ (ring_scope) [notation, in
mathcomp.field.separable]
-
inG [abbreviation, in
mathcomp.solvable.hall]
-
inH [abbreviation, in
mathcomp.fingroup.action]
-
InheritedStructures [section, in
mathcomp.ssreflect.finfun]
-
InheritedStructures.aT [variable, in
mathcomp.ssreflect.finfun]
-
inIntSpan [definition, in
mathcomp.algebra.intdiv]
-
injectiveb [definition, in
mathcomp.ssreflect.fintype]
-
Injectiveb [section, in
mathcomp.ssreflect.fintype]
-
Injectiveb.aT [variable, in
mathcomp.ssreflect.fintype]
-
Injectiveb.f [variable, in
mathcomp.ssreflect.fintype]
-
Injectiveb.rT [variable, in
mathcomp.ssreflect.fintype]
-
injectiveP [lemma, in
mathcomp.ssreflect.fintype]
-
injectivePn [lemma, in
mathcomp.ssreflect.fintype]
-
InjEqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
InjFactm [section, in
mathcomp.fingroup.morphism]
-
InjFactm.aT [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.D [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.f [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.g [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.G [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.gT [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.injf [variable, in
mathcomp.fingroup.morphism]
-
InjFactm.rT [variable, in
mathcomp.fingroup.morphism]
-
injF_bij [lemma, in
mathcomp.ssreflect.fintype]
-
injF_onto [lemma, in
mathcomp.ssreflect.fintype]
-
Injm [section, in
mathcomp.solvable.pgroup]
-
InjmAbelem [section, in
mathcomp.solvable.abelian]
-
InjmAbelem.aT [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.D [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.defG [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.f [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.G [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.injf [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.rT [variable, in
mathcomp.solvable.abelian]
-
InjmAbelem.sGD [variable, in
mathcomp.solvable.abelian]
-
InjmAut [section, in
mathcomp.fingroup.automorphism]
-
InjmAutIn [section, in
mathcomp.fingroup.action]
-
InjmAutIn.D [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.f [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.G [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.gT [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.H [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.injf [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.rT [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.sGD [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.sHD [variable, in
mathcomp.fingroup.action]
-
InjmAutIn.sHG [variable, in
mathcomp.fingroup.action]
-
InjmAut.D [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.domG [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.f [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.G [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.gT [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.injf [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.rT [variable, in
mathcomp.fingroup.automorphism]
-
InjmAut.sGD [variable, in
mathcomp.fingroup.automorphism]
-
InjmChar [section, in
mathcomp.fingroup.automorphism]
-
InjmChar.aT [variable, in
mathcomp.fingroup.automorphism]
-
InjmChar.D [variable, in
mathcomp.fingroup.automorphism]
-
InjmChar.f [variable, in
mathcomp.fingroup.automorphism]
-
InjmChar.injf [variable, in
mathcomp.fingroup.automorphism]
-
InjmChar.rT [variable, in
mathcomp.fingroup.automorphism]
-
injmD1 [lemma, in
mathcomp.fingroup.morphism]
-
injmF [lemma, in
mathcomp.solvable.gfunctor]
-
InjmFrobenius [section, in
mathcomp.solvable.frobenius]
-
InjmFrobenius.D [variable, in
mathcomp.solvable.frobenius]
-
InjmFrobenius.f [variable, in
mathcomp.solvable.frobenius]
-
InjmFrobenius.G [variable, in
mathcomp.solvable.frobenius]
-
InjmFrobenius.gT [variable, in
mathcomp.solvable.frobenius]
-
InjmFrobenius.rT [variable, in
mathcomp.solvable.frobenius]
-
injmF_sub [lemma, in
mathcomp.solvable.gfunctor]
-
injmI [lemma, in
mathcomp.fingroup.morphism]
-
injmK [lemma, in
mathcomp.fingroup.morphism]
-
InjmMax [section, in
mathcomp.solvable.gseries]
-
InjmMax.D [variable, in
mathcomp.solvable.gseries]
-
InjmMax.dG [variable, in
mathcomp.solvable.gseries]
-
InjmMax.dL [variable, in
mathcomp.solvable.gseries]
-
InjmMax.dM [variable, in
mathcomp.solvable.gseries]
-
InjmMax.f [variable, in
mathcomp.solvable.gseries]
-
InjmMax.G [variable, in
mathcomp.solvable.gseries]
-
InjmMax.gT [variable, in
mathcomp.solvable.gseries]
-
InjmMax.injf [variable, in
mathcomp.solvable.gseries]
-
InjmMax.L [variable, in
mathcomp.solvable.gseries]
-
InjmMax.M [variable, in
mathcomp.solvable.gseries]
-
InjmMax.rT [variable, in
mathcomp.solvable.gseries]
-
injmP [lemma, in
mathcomp.fingroup.morphism]
-
injmSK [lemma, in
mathcomp.fingroup.morphism]
-
injm_pseries [lemma, in
mathcomp.solvable.pgroup]
-
injm_pcore [lemma, in
mathcomp.solvable.pgroup]
-
injm_pHall [lemma, in
mathcomp.solvable.pgroup]
-
injm_pelt [lemma, in
mathcomp.solvable.pgroup]
-
injm_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
injm_qisom [lemma, in
mathcomp.fingroup.quotient]
-
injm_quotm [lemma, in
mathcomp.fingroup.quotient]
-
injm_Frobenius_group [lemma, in
mathcomp.solvable.frobenius]
-
injm_Frobenius_ker [lemma, in
mathcomp.solvable.frobenius]
-
injm_Frobenius [lemma, in
mathcomp.solvable.frobenius]
-
injm_Frobenius_compl [lemma, in
mathcomp.solvable.frobenius]
-
injm_xsdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
injm_dprodm [lemma, in
mathcomp.fingroup.gproduct]
-
injm_cprodm [lemma, in
mathcomp.fingroup.gproduct]
-
injm_sdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
injm_pprodm [lemma, in
mathcomp.fingroup.gproduct]
-
injm_sdpair2 [lemma, in
mathcomp.fingroup.gproduct]
-
injm_sdpair1 [lemma, in
mathcomp.fingroup.gproduct]
-
injm_pairg1 [lemma, in
mathcomp.fingroup.gproduct]
-
injm_pair1g [lemma, in
mathcomp.fingroup.gproduct]
-
injm_bigdprod [lemma, in
mathcomp.fingroup.gproduct]
-
injm_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
injm_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
injm_char [lemma, in
mathcomp.fingroup.automorphism]
-
injm_conj [lemma, in
mathcomp.fingroup.automorphism]
-
injm_Aut [lemma, in
mathcomp.fingroup.automorphism]
-
injm_Aut_isom [lemma, in
mathcomp.fingroup.automorphism]
-
injm_autm [lemma, in
mathcomp.fingroup.automorphism]
-
injm_Ohm [lemma, in
mathcomp.solvable.abelian]
-
injm_rank [lemma, in
mathcomp.solvable.abelian]
-
injm_p_rank [lemma, in
mathcomp.solvable.abelian]
-
injm_grank [lemma, in
mathcomp.solvable.abelian]
-
injm_pmaxElem [lemma, in
mathcomp.solvable.abelian]
-
injm_nElem [lemma, in
mathcomp.solvable.abelian]
-
injm_pnElem [lemma, in
mathcomp.solvable.abelian]
-
injm_pElem [lemma, in
mathcomp.solvable.abelian]
-
injm_abelem [lemma, in
mathcomp.solvable.abelian]
-
injm_Ldiv [lemma, in
mathcomp.solvable.abelian]
-
injm_minnormal [lemma, in
mathcomp.solvable.gseries]
-
injm_maxnormal [lemma, in
mathcomp.solvable.gseries]
-
injm_maximal_eq [lemma, in
mathcomp.solvable.gseries]
-
injm_maximal [lemma, in
mathcomp.solvable.gseries]
-
injm_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
injm_special [lemma, in
mathcomp.solvable.maximal]
-
injm_Fitting [lemma, in
mathcomp.solvable.maximal]
-
injm_Phi [lemma, in
mathcomp.solvable.maximal]
-
injm_actm [lemma, in
mathcomp.fingroup.action]
-
injm_Aut_full [lemma, in
mathcomp.fingroup.action]
-
injm_Aut_sub [lemma, in
mathcomp.fingroup.action]
-
injm_faithful [lemma, in
mathcomp.fingroup.action]
-
injm_sol [lemma, in
mathcomp.solvable.nilpotent]
-
injm_nil [lemma, in
mathcomp.solvable.nilpotent]
-
injm_ucn [lemma, in
mathcomp.solvable.nilpotent]
-
injm_subg [lemma, in
mathcomp.fingroup.morphism]
-
injm_sgval [lemma, in
mathcomp.fingroup.morphism]
-
injm_ifactm [lemma, in
mathcomp.fingroup.morphism]
-
injm_invm [lemma, in
mathcomp.fingroup.morphism]
-
injm_proper [lemma, in
mathcomp.fingroup.morphism]
-
injm_factmP [lemma, in
mathcomp.fingroup.morphism]
-
injm_factm [lemma, in
mathcomp.fingroup.morphism]
-
injm_comp [lemma, in
mathcomp.fingroup.morphism]
-
injm_restrm [lemma, in
mathcomp.fingroup.morphism]
-
injm_idm [lemma, in
mathcomp.fingroup.morphism]
-
injm_abelian [lemma, in
mathcomp.fingroup.morphism]
-
injm_subcent [lemma, in
mathcomp.fingroup.morphism]
-
injm_cents [lemma, in
mathcomp.fingroup.morphism]
-
injm_cent [lemma, in
mathcomp.fingroup.morphism]
-
injm_subcent1 [lemma, in
mathcomp.fingroup.morphism]
-
injm_cent1 [lemma, in
mathcomp.fingroup.morphism]
-
injm_subnorm [lemma, in
mathcomp.fingroup.morphism]
-
injm_normal [lemma, in
mathcomp.fingroup.morphism]
-
injm_norms [lemma, in
mathcomp.fingroup.morphism]
-
injm_norm [lemma, in
mathcomp.fingroup.morphism]
-
injm_eq [lemma, in
mathcomp.fingroup.morphism]
-
injm_morphim_inj [lemma, in
mathcomp.fingroup.morphism]
-
injm_xcprodm [lemma, in
mathcomp.solvable.center]
-
injm_cpair1g [lemma, in
mathcomp.solvable.center]
-
injm_cpairg1 [lemma, in
mathcomp.solvable.center]
-
injm_center [lemma, in
mathcomp.solvable.center]
-
injm_Zp_unitm [lemma, in
mathcomp.solvable.cyclic]
-
injm_cyclem [lemma, in
mathcomp.solvable.cyclic]
-
injm_generator [lemma, in
mathcomp.solvable.cyclic]
-
injm_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
injm_eltm [lemma, in
mathcomp.solvable.cyclic]
-
injm_Zpm [lemma, in
mathcomp.solvable.cyclic]
-
Injm.aT [variable, in
mathcomp.solvable.pgroup]
-
Injm.D [variable, in
mathcomp.solvable.pgroup]
-
Injm.f [variable, in
mathcomp.solvable.pgroup]
-
Injm.injf [variable, in
mathcomp.solvable.pgroup]
-
Injm.rT [variable, in
mathcomp.solvable.pgroup]
-
injm1 [lemma, in
mathcomp.fingroup.morphism]
-
inj_subfx [definition, in
mathcomp.field.fieldext]
-
inj_tperm [lemma, in
mathcomp.fingroup.perm]
-
inj_map [lemma, in
mathcomp.ssreflect.seq]
-
inj_card_bij [lemma, in
mathcomp.ssreflect.fintype]
-
inj_card_onto [lemma, in
mathcomp.ssreflect.fintype]
-
inj_homo [lemma, in
mathcomp.ssreflect.eqtype]
-
inj_homo_in [lemma, in
mathcomp.ssreflect.eqtype]
-
inj_eqAxiom [lemma, in
mathcomp.ssreflect.eqtype]
-
inj_in_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
inj_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
inlined_new_rect [abbreviation, in
mathcomp.ssreflect.eqtype]
-
inlined_sub_rect [abbreviation, in
mathcomp.ssreflect.eqtype]
-
InnerAutCyclicPgroup [section, in
mathcomp.solvable.pgroup]
-
InnerAutCyclicPgroup.C [variable, in
mathcomp.solvable.pgroup]
-
InnerAutCyclicPgroup.G [variable, in
mathcomp.solvable.pgroup]
-
InnerAutCyclicPgroup.gT [variable, in
mathcomp.solvable.pgroup]
-
InnerAutCyclicPgroup.nCG [variable, in
mathcomp.solvable.pgroup]
-
InnerAutCyclicPgroup.p [variable, in
mathcomp.solvable.pgroup]
-
InnerProduct [section, in
mathcomp.character.character]
-
InnerProduct.G [variable, in
mathcomp.character.character]
-
InnerProduct.gT [variable, in
mathcomp.character.character]
-
innew [definition, in
mathcomp.ssreflect.eqtype]
-
innew_val [lemma, in
mathcomp.ssreflect.eqtype]
-
inord [definition, in
mathcomp.ssreflect.fintype]
-
inordK [lemma, in
mathcomp.ssreflect.fintype]
-
inord_val [lemma, in
mathcomp.ssreflect.fintype]
-
InPrealField [section, in
mathcomp.algebra.rat]
-
InPrealField.F [variable, in
mathcomp.algebra.rat]
-
InRing [section, in
mathcomp.algebra.rat]
-
InRing.R [variable, in
mathcomp.algebra.rat]
-
inseparable_sum [lemma, in
mathcomp.field.separable]
-
inseparable_add [lemma, in
mathcomp.field.separable]
-
insigd [definition, in
mathcomp.ssreflect.eqtype]
-
insub [definition, in
mathcomp.ssreflect.eqtype]
-
insubd [definition, in
mathcomp.ssreflect.eqtype]
-
insubdK [lemma, in
mathcomp.ssreflect.eqtype]
-
insubF [lemma, in
mathcomp.ssreflect.eqtype]
-
insubK [lemma, in
mathcomp.ssreflect.eqtype]
-
insubN [lemma, in
mathcomp.ssreflect.eqtype]
-
InsubNone [constructor, in
mathcomp.ssreflect.eqtype]
-
insubP [lemma, in
mathcomp.ssreflect.eqtype]
-
InsubSome [constructor, in
mathcomp.ssreflect.eqtype]
-
insubT [lemma, in
mathcomp.ssreflect.eqtype]
-
insub_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
insub_eq [definition, in
mathcomp.ssreflect.eqtype]
-
insub_spec [inductive, in
mathcomp.ssreflect.eqtype]
-
int [inductive, in
mathcomp.algebra.ssrint]
-
intCK [lemma, in
mathcomp.field.algC]
-
IntDist [module, in
mathcomp.algebra.ssrint]
-
IntDist.Distn [section, in
mathcomp.algebra.ssrint]
-
IntDist.distnC [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnDl [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnDr [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnEl [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnEr [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnn [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distnS [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distn_eq1 [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distn_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distn0 [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.distSn [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.dist0n [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.leqif_add_dist [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.leqif_add_distz [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.leq_add_dist [lemma, in
mathcomp.algebra.ssrint]
-
IntDist.sqrn_dist [lemma, in
mathcomp.algebra.ssrint]
-
_ - _ (distn_scope) [notation, in
mathcomp.algebra.ssrint]
-
`| _ | (nat_scope) [notation, in
mathcomp.algebra.ssrint]
-
intdiv [library]
-
IntegralChar [section, in
mathcomp.character.integral_char]
-
IntegralChar.G [variable, in
mathcomp.character.integral_char]
-
IntegralChar.GringIrrMode [section, in
mathcomp.character.integral_char]
-
IntegralChar.GringIrrMode.i [variable, in
mathcomp.character.integral_char]
-
IntegralChar.GringIrrMode.mxZn_inj [variable, in
mathcomp.character.integral_char]
-
IntegralChar.GringIrrMode.n [variable, in
mathcomp.character.integral_char]
-
IntegralChar.gT [variable, in
mathcomp.character.integral_char]
-
integralOver [definition, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing [section, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing.intR_XsubC [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing.K [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing.R [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing.RtoK [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverComRing.XsubC0 [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverField [section, in
mathcomp.algebra.mxpoly]
-
IntegralOverField.E [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverField.F [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverField.FtoE [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing [section, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing.B [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing.BtoR [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing.K [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing.R [variable, in
mathcomp.algebra.mxpoly]
-
IntegralOverRing.RtoK [variable, in
mathcomp.algebra.mxpoly]
-
integralRange [definition, in
mathcomp.algebra.mxpoly]
-
integral_root [lemma, in
mathcomp.algebra.mxpoly]
-
integral_div [lemma, in
mathcomp.algebra.mxpoly]
-
integral_inv [lemma, in
mathcomp.algebra.mxpoly]
-
integral_algebraic [lemma, in
mathcomp.algebra.mxpoly]
-
integral_mul [lemma, in
mathcomp.algebra.mxpoly]
-
integral_add [lemma, in
mathcomp.algebra.mxpoly]
-
integral_sub [lemma, in
mathcomp.algebra.mxpoly]
-
integral_horner [lemma, in
mathcomp.algebra.mxpoly]
-
integral_opp [lemma, in
mathcomp.algebra.mxpoly]
-
integral_root_monic [lemma, in
mathcomp.algebra.mxpoly]
-
integral_horner_root [lemma, in
mathcomp.algebra.mxpoly]
-
integral_poly [lemma, in
mathcomp.algebra.mxpoly]
-
integral_nat [lemma, in
mathcomp.algebra.mxpoly]
-
integral_id [lemma, in
mathcomp.algebra.mxpoly]
-
integral_rmorph [lemma, in
mathcomp.algebra.mxpoly]
-
integral_char [library]
-
integral0 [lemma, in
mathcomp.algebra.mxpoly]
-
integral1 [lemma, in
mathcomp.algebra.mxpoly]
-
InternalAction [section, in
mathcomp.solvable.hall]
-
InternalActionDefs [section, in
mathcomp.fingroup.action]
-
InternalActionDefs.gT [variable, in
mathcomp.fingroup.action]
-
InternalAction.gT [variable, in
mathcomp.solvable.hall]
-
InternalAction.pi [variable, in
mathcomp.solvable.hall]
-
InternalGroupAction [section, in
mathcomp.fingroup.action]
-
InternalGroupAction.CardClass [section, in
mathcomp.fingroup.action]
-
InternalGroupAction.CardClass.G [variable, in
mathcomp.fingroup.action]
-
InternalGroupAction.gT [variable, in
mathcomp.fingroup.action]
-
InternalProd [section, in
mathcomp.fingroup.gproduct]
-
InternalProd.DisjointRem [section, in
mathcomp.fingroup.gproduct]
-
InternalProd.DisjointRem.H [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.DisjointRem.K [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.DisjointRem.tiKH [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.gT [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.NormalComplement [section, in
mathcomp.fingroup.gproduct]
-
InternalProd.NormalComplement.complH_K [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.NormalComplement.G [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.NormalComplement.H [variable, in
mathcomp.fingroup.gproduct]
-
InternalProd.NormalComplement.K [variable, in
mathcomp.fingroup.gproduct]
-
Interval [constructor, in
mathcomp.algebra.interval]
-
interval [inductive, in
mathcomp.algebra.interval]
-
interval [library]
-
IntervalEq [section, in
mathcomp.algebra.interval]
-
IntervalEq.T [variable, in
mathcomp.algebra.interval]
-
IntervalField [section, in
mathcomp.algebra.interval]
-
IntervalField.R [variable, in
mathcomp.algebra.interval]
-
IntervalOrdered [section, in
mathcomp.algebra.interval]
-
IntervalOrdered.R [variable, in
mathcomp.algebra.interval]
-
IntervalPo [section, in
mathcomp.algebra.interval]
-
IntervalPo.R [variable, in
mathcomp.algebra.interval]
-
intEsg [lemma, in
mathcomp.algebra.ssrint]
-
intEsign [lemma, in
mathcomp.algebra.ssrint]
-
intmul [definition, in
mathcomp.algebra.ssrint]
-
intmul1_is_rmorphism [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered [module, in
mathcomp.algebra.ssrint]
-
intOrderedTheory [section, in
mathcomp.algebra.ssrint]
-
intOrdered.abszN [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.eq0_normz [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.intOrdered [section, in
mathcomp.algebra.ssrint]
-
intOrdered.lez [definition, in
mathcomp.algebra.ssrint]
-
intOrdered.lez_def [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.lez_total [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.lez_norm_add [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.ltz [definition, in
mathcomp.algebra.ssrint]
-
intOrdered.ltz_def [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.ltz_add [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.Mixin [definition, in
mathcomp.algebra.ssrint]
-
intOrdered.normz [abbreviation, in
mathcomp.algebra.ssrint]
-
intOrdered.normzM [lemma, in
mathcomp.algebra.ssrint]
-
intOrdered.subz_ge0 [lemma, in
mathcomp.algebra.ssrint]
-
intP [lemma, in
mathcomp.algebra.ssrint]
-
intq_eq0 [lemma, in
mathcomp.algebra.rat]
-
intr [abbreviation, in
mathcomp.algebra.ssrint]
-
intrD [lemma, in
mathcomp.algebra.ssrint]
-
intRing [module, in
mathcomp.algebra.ssrint]
-
intRingTheory [section, in
mathcomp.algebra.ssrint]
-
intRing.comMixin [definition, in
mathcomp.algebra.ssrint]
-
intRing.intRing [section, in
mathcomp.algebra.ssrint]
-
_ * _ (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
*%Z (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
1 (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
intRing.mulNz [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulz [definition, in
mathcomp.algebra.ssrint]
-
intRing.mulzA [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulzC [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulzN [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulzS [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulz_addl [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mulz0 [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mul0z [lemma, in
mathcomp.algebra.ssrint]
-
intRing.mul1z [lemma, in
mathcomp.algebra.ssrint]
-
intRing.nonzero1z [lemma, in
mathcomp.algebra.ssrint]
-
intrM [lemma, in
mathcomp.algebra.ssrint]
-
intro_mxsemisimple [lemma, in
mathcomp.character.mxrepresentation]
-
intro_unitmx [lemma, in
mathcomp.algebra.matrix]
-
intro_isoGrp [lemma, in
mathcomp.fingroup.presentation]
-
intro_class_fun [lemma, in
mathcomp.character.classfun]
-
intro_adjunction [lemma, in
mathcomp.ssreflect.fingraph]
-
intro_closed [lemma, in
mathcomp.ssreflect.fingraph]
-
intrp [abbreviation, in
mathcomp.field.algC]
-
intrp [abbreviation, in
mathcomp.field.cyclotomic]
-
intrp [abbreviation, in
mathcomp.field.algnum]
-
intrV [lemma, in
mathcomp.algebra.ssrint]
-
intr_norm [lemma, in
mathcomp.algebra.ssrint]
-
intr_sign [lemma, in
mathcomp.algebra.ssrint]
-
intr_sg [lemma, in
mathcomp.algebra.ssrint]
-
intr_inj [definition, in
mathcomp.algebra.ssrint]
-
intr_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
intS [lemma, in
mathcomp.algebra.ssrint]
-
intUnitRing [module, in
mathcomp.algebra.ssrint]
-
intUnitRing.comMixin [definition, in
mathcomp.algebra.ssrint]
-
intUnitRing.idomain_axiomz [lemma, in
mathcomp.algebra.ssrint]
-
intUnitRing.intUnitRing [section, in
mathcomp.algebra.ssrint]
-
intUnitRing.invz [definition, in
mathcomp.algebra.ssrint]
-
intUnitRing.invz_out [lemma, in
mathcomp.algebra.ssrint]
-
intUnitRing.mulVz [lemma, in
mathcomp.algebra.ssrint]
-
intUnitRing.mulzn_eq1 [lemma, in
mathcomp.algebra.ssrint]
-
intUnitRing.unitz [definition, in
mathcomp.algebra.ssrint]
-
intUnitRing.unitzPl [lemma, in
mathcomp.algebra.ssrint]
-
intz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod [module, in
mathcomp.algebra.ssrint]
-
intZmoduleTheory [section, in
mathcomp.algebra.ssrint]
-
intZmod.addNz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.addPz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.addSnz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.addSz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.addz [definition, in
mathcomp.algebra.ssrint]
-
intZmod.addzA [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.addzC [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.add0z [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.add1Pz [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.intP [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.intZmod [section, in
mathcomp.algebra.ssrint]
-
_ - _ (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
_ + _ (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
+%Z (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
- _ (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
-%Z (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
0 (int_scope) [notation, in
mathcomp.algebra.ssrint]
-
intZmod.int_spec [inductive, in
mathcomp.algebra.ssrint]
-
intZmod.int_ind [definition, in
mathcomp.algebra.ssrint]
-
intZmod.int_rec [definition, in
mathcomp.algebra.ssrint]
-
intZmod.int_rect [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.Mixin [definition, in
mathcomp.algebra.ssrint]
-
intZmod.NegzE [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.oppz [definition, in
mathcomp.algebra.ssrint]
-
intZmod.oppzK [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.oppz_add [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.PoszD [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.predn_int [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.subSz1 [lemma, in
mathcomp.algebra.ssrint]
-
intZmod.ZintNeg [constructor, in
mathcomp.algebra.ssrint]
-
intZmod.ZintNull [constructor, in
mathcomp.algebra.ssrint]
-
intZmod.ZintPos [constructor, in
mathcomp.algebra.ssrint]
-
int_Smith_normal_form [lemma, in
mathcomp.algebra.intdiv]
-
int_spec [inductive, in
mathcomp.algebra.ssrint]
-
int_ind [definition, in
mathcomp.algebra.ssrint]
-
int_rec [definition, in
mathcomp.algebra.ssrint]
-
int_rect [lemma, in
mathcomp.algebra.ssrint]
-
int_choiceMixin [definition, in
mathcomp.algebra.ssrint]
-
int_countMixin [definition, in
mathcomp.algebra.ssrint]
-
int_eqMixin [definition, in
mathcomp.algebra.ssrint]
-
int_of_natsum [definition, in
mathcomp.algebra.ssrint]
-
invariant [definition, in
mathcomp.ssreflect.eqtype]
-
invariant_chief_irr_cases [lemma, in
mathcomp.character.inertia]
-
invariant_subnormal [lemma, in
mathcomp.solvable.gseries]
-
invariant_factor [definition, in
mathcomp.solvable.gseries]
-
invariant_inj [lemma, in
mathcomp.ssreflect.eqtype]
-
invariant_comp [lemma, in
mathcomp.ssreflect.eqtype]
-
invCg [lemma, in
mathcomp.fingroup.fingroup]
-
invDg [lemma, in
mathcomp.fingroup.fingroup]
-
InverseMorphism [section, in
mathcomp.fingroup.morphism]
-
InverseMorphism.aT [variable, in
mathcomp.fingroup.morphism]
-
InverseMorphism.f [variable, in
mathcomp.fingroup.morphism]
-
InverseMorphism.G [variable, in
mathcomp.fingroup.morphism]
-
InverseMorphism.injf [variable, in
mathcomp.fingroup.morphism]
-
InverseMorphism.rT [variable, in
mathcomp.fingroup.morphism]
-
invF [definition, in
mathcomp.ssreflect.fintype]
-
invF_f [lemma, in
mathcomp.ssreflect.fintype]
-
invg [definition, in
mathcomp.fingroup.fingroup]
-
invGid [lemma, in
mathcomp.fingroup.fingroup]
-
invgK [lemma, in
mathcomp.fingroup.fingroup]
-
invg_expg [lemma, in
mathcomp.fingroup.fingroup]
-
invg_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
invg_lcoset [lemma, in
mathcomp.fingroup.fingroup]
-
invg_lcosets [lemma, in
mathcomp.fingroup.fingroup]
-
invg_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
invg_comm [lemma, in
mathcomp.fingroup.fingroup]
-
invg_inj [lemma, in
mathcomp.fingroup.fingroup]
-
invg1 [lemma, in
mathcomp.fingroup.fingroup]
-
invg2id [lemma, in
mathcomp.fingroup.fingroup]
-
invIg [lemma, in
mathcomp.fingroup.fingroup]
-
invm [definition, in
mathcomp.fingroup.morphism]
-
invmE [lemma, in
mathcomp.fingroup.morphism]
-
invMG [lemma, in
mathcomp.fingroup.fingroup]
-
invMg [lemma, in
mathcomp.fingroup.fingroup]
-
invmK [lemma, in
mathcomp.fingroup.morphism]
-
InvMorphism [section, in
mathcomp.character.classfun]
-
InvMorphism.aT [variable, in
mathcomp.character.classfun]
-
InvMorphism.f [variable, in
mathcomp.character.classfun]
-
InvMorphism.G [variable, in
mathcomp.character.classfun]
-
InvMorphism.isoGR [variable, in
mathcomp.character.classfun]
-
InvMorphism.R [variable, in
mathcomp.character.classfun]
-
InvMorphism.rT [variable, in
mathcomp.character.classfun]
-
invmx [definition, in
mathcomp.algebra.matrix]
-
invmxK [lemma, in
mathcomp.algebra.matrix]
-
invmxZ [lemma, in
mathcomp.algebra.matrix]
-
invmx_out [lemma, in
mathcomp.algebra.matrix]
-
invmx_scalar [lemma, in
mathcomp.algebra.matrix]
-
invmx1 [lemma, in
mathcomp.algebra.matrix]
-
invm_subker [lemma, in
mathcomp.fingroup.morphism]
-
involutions_gen_dihedral [lemma, in
mathcomp.solvable.extremal]
-
invq [definition, in
mathcomp.algebra.rat]
-
InvQuotientSpec [constructor, in
mathcomp.fingroup.quotient]
-
invq_frac [lemma, in
mathcomp.algebra.rat]
-
invq_subdef [definition, in
mathcomp.algebra.rat]
-
invq0 [lemma, in
mathcomp.algebra.rat]
-
invr_lin_char [lemma, in
mathcomp.character.character]
-
invr_expz [lemma, in
mathcomp.algebra.ssrint]
-
invSg [lemma, in
mathcomp.fingroup.fingroup]
-
invUg [lemma, in
mathcomp.fingroup.fingroup]
-
inv_is_ahom [lemma, in
mathcomp.field.galois]
-
inv_kHomf [lemma, in
mathcomp.field.galois]
-
inv_quotientN [lemma, in
mathcomp.fingroup.quotient]
-
inv_quotientS [lemma, in
mathcomp.fingroup.quotient]
-
inv_quotient_spec [inductive, in
mathcomp.fingroup.quotient]
-
inv_lfun_def [lemma, in
mathcomp.algebra.vector]
-
inv_lfun [definition, in
mathcomp.algebra.vector]
-
inv_dprod_Iirr0 [lemma, in
mathcomp.character.character]
-
inv_dprod_IirrK [lemma, in
mathcomp.character.character]
-
inv_dprod_Iirr [definition, in
mathcomp.character.character]
-
inv_eq [lemma, in
mathcomp.ssreflect.eqtype]
-
inv_subG [lemma, in
mathcomp.fingroup.fingroup]
-
inZp [definition, in
mathcomp.algebra.zmodp]
-
in_factmod_module [lemma, in
mathcomp.character.mxrepresentation]
-
in_submod_module [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmodJ [lemma, in
mathcomp.character.mxrepresentation]
-
in_submodJ [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmodsK [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmod_addsK [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmodK [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmod_eq0 [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmodE [lemma, in
mathcomp.character.mxrepresentation]
-
in_factmod [definition, in
mathcomp.character.mxrepresentation]
-
in_submod_eq0 [lemma, in
mathcomp.character.mxrepresentation]
-
in_submodK [lemma, in
mathcomp.character.mxrepresentation]
-
in_submodE [lemma, in
mathcomp.character.mxrepresentation]
-
in_submod [definition, in
mathcomp.character.mxrepresentation]
-
in_tupleE [lemma, in
mathcomp.ssreflect.tuple]
-
in_tuple [definition, in
mathcomp.ssreflect.tuple]
-
in_Crat_span [definition, in
mathcomp.field.algnum]
-
in_nil [lemma, in
mathcomp.ssreflect.seq]
-
in_cons [lemma, in
mathcomp.ssreflect.seq]
-
in_iinv_f [lemma, in
mathcomp.ssreflect.fintype]
-
in_group [definition, in
mathcomp.fingroup.fingroup]
-
in_cprodM [lemma, in
mathcomp.solvable.center]
-
in_cprod [definition, in
mathcomp.solvable.center]
-
in_setX [lemma, in
mathcomp.ssreflect.finset]
-
in_setD [lemma, in
mathcomp.ssreflect.finset]
-
in_setC [lemma, in
mathcomp.ssreflect.finset]
-
in_setI [lemma, in
mathcomp.ssreflect.finset]
-
in_setU [lemma, in
mathcomp.ssreflect.finset]
-
in_set2 [lemma, in
mathcomp.ssreflect.finset]
-
in_setD1 [lemma, in
mathcomp.ssreflect.finset]
-
in_setC1 [lemma, in
mathcomp.ssreflect.finset]
-
in_setU1 [lemma, in
mathcomp.ssreflect.finset]
-
in_set1 [lemma, in
mathcomp.ssreflect.finset]
-
in_set0 [lemma, in
mathcomp.ssreflect.finset]
-
in_setT [lemma, in
mathcomp.ssreflect.finset]
-
in_set [lemma, in
mathcomp.ssreflect.finset]
-
iota [definition, in
mathcomp.ssreflect.seq]
-
iotaPz [abbreviation, in
mathcomp.field.fieldext]
-
iota_ltn_sorted [lemma, in
mathcomp.ssreflect.path]
-
iota_sorted [lemma, in
mathcomp.ssreflect.path]
-
iota_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
iota_uniq [lemma, in
mathcomp.ssreflect.seq]
-
iota_addl [lemma, in
mathcomp.ssreflect.seq]
-
iota_add [lemma, in
mathcomp.ssreflect.seq]
-
irr [definition, in
mathcomp.character.character]
-
IrrClass [section, in
mathcomp.character.character]
-
IrrClassDef [section, in
mathcomp.character.character]
-
IrrClassDef.G [variable, in
mathcomp.character.character]
-
IrrClassDef.gT [variable, in
mathcomp.character.character]
-
IrrClassDef.offset [variable, in
mathcomp.character.character]
-
IrrClassDef.sG [variable, in
mathcomp.character.character]
-
IrrClass.aG [variable, in
mathcomp.character.character]
-
IrrClass.closG [variable, in
mathcomp.character.character]
-
IrrClass.C'G [variable, in
mathcomp.character.character]
-
IrrClass.G [variable, in
mathcomp.character.character]
-
IrrClass.gT [variable, in
mathcomp.character.character]
-
IrrClass.R_G [variable, in
mathcomp.character.character]
-
IrrClass.sG [variable, in
mathcomp.character.character]
-
'e_ _ [notation, in
mathcomp.character.character]
-
'n_ _ [notation, in
mathcomp.character.character]
-
'R_ _ [notation, in
mathcomp.character.character]
-
IrrConstt [section, in
mathcomp.character.character]
-
IrrConstt.G [variable, in
mathcomp.character.character]
-
IrrConstt.gT [variable, in
mathcomp.character.character]
-
IrrConstt.H [variable, in
mathcomp.character.character]
-
irrEchar [lemma, in
mathcomp.character.character]
-
irredp_FAdjoin [lemma, in
mathcomp.field.fieldext]
-
irrK [lemma, in
mathcomp.character.character]
-
irrP [lemma, in
mathcomp.character.character]
-
irrRepr [lemma, in
mathcomp.character.character]
-
irrType [definition, in
mathcomp.character.mxrepresentation]
-
irrWchar [lemma, in
mathcomp.character.character]
-
irrWnorm [lemma, in
mathcomp.character.character]
-
irr_gring_center [lemma, in
mathcomp.character.integral_char]
-
irr_constt_to_dirr [lemma, in
mathcomp.character.vcharacter]
-
irr_dirr [lemma, in
mathcomp.character.vcharacter]
-
irr_vchar [lemma, in
mathcomp.character.vcharacter]
-
irr_vchar_on [lemma, in
mathcomp.character.vcharacter]
-
irr_modeV [lemma, in
mathcomp.character.mxrepresentation]
-
irr_mode_neq0 [lemma, in
mathcomp.character.mxrepresentation]
-
irr_mode_unit [lemma, in
mathcomp.character.mxrepresentation]
-
irr_modeX [lemma, in
mathcomp.character.mxrepresentation]
-
irr_modeM [lemma, in
mathcomp.character.mxrepresentation]
-
irr_center_scalar [lemma, in
mathcomp.character.mxrepresentation]
-
irr_mode1 [lemma, in
mathcomp.character.mxrepresentation]
-
irr_mode [definition, in
mathcomp.character.mxrepresentation]
-
irr_degree_abelian [lemma, in
mathcomp.character.mxrepresentation]
-
irr_mx_mult [lemma, in
mathcomp.character.mxrepresentation]
-
irr_comp_id [lemma, in
mathcomp.character.mxrepresentation]
-
irr_repr'_op0 [lemma, in
mathcomp.character.mxrepresentation]
-
irr_reprK [lemma, in
mathcomp.character.mxrepresentation]
-
irr_comp_rsim [lemma, in
mathcomp.character.mxrepresentation]
-
irr_comp_envelop [lemma, in
mathcomp.character.mxrepresentation]
-
irr_comp'_op0 [lemma, in
mathcomp.character.mxrepresentation]
-
irr_comp [definition, in
mathcomp.character.mxrepresentation]
-
irr_mx_sum [lemma, in
mathcomp.character.mxrepresentation]
-
irr_reprE [lemma, in
mathcomp.character.mxrepresentation]
-
irr_repr [definition, in
mathcomp.character.mxrepresentation]
-
irr_degree_gt0 [lemma, in
mathcomp.character.mxrepresentation]
-
irr_degreeE [lemma, in
mathcomp.character.mxrepresentation]
-
irr_degree [definition, in
mathcomp.character.mxrepresentation]
-
irr_faithful_center [lemma, in
mathcomp.character.character]
-
irr_cfcenterE [lemma, in
mathcomp.character.character]
-
irr_prime_injP [lemma, in
mathcomp.character.character]
-
irr_aut_closed [lemma, in
mathcomp.character.character]
-
irr_consttE [lemma, in
mathcomp.character.character]
-
irr_constt [definition, in
mathcomp.character.character]
-
irr_orthonormal [lemma, in
mathcomp.character.character]
-
irr_classK [lemma, in
mathcomp.character.character]
-
irr_classP [lemma, in
mathcomp.character.character]
-
irr_class [definition, in
mathcomp.character.character]
-
irr_inv [lemma, in
mathcomp.character.character]
-
irr_prime_lin [lemma, in
mathcomp.character.character]
-
irr_cyclic_lin [lemma, in
mathcomp.character.character]
-
irr_repr_lin_char [lemma, in
mathcomp.character.character]
-
irr_char [lemma, in
mathcomp.character.character]
-
irr_reprP [lemma, in
mathcomp.character.character]
-
irr_basis [lemma, in
mathcomp.character.character]
-
irr_eq1 [lemma, in
mathcomp.character.character]
-
irr_inj [lemma, in
mathcomp.character.character]
-
irr_free [lemma, in
mathcomp.character.character]
-
irr_sum_square [lemma, in
mathcomp.character.character]
-
irr_neq0 [lemma, in
mathcomp.character.character]
-
irr_def [definition, in
mathcomp.character.character]
-
irr_key [lemma, in
mathcomp.character.character]
-
irr_of_socle_bij [lemma, in
mathcomp.character.character]
-
irr_of_socleK [lemma, in
mathcomp.character.character]
-
irr_of_socle [definition, in
mathcomp.character.character]
-
irr_induced_Frobenius_ker [lemma, in
mathcomp.character.inertia]
-
irr0 [lemma, in
mathcomp.character.character]
-
irr1_mode [lemma, in
mathcomp.character.mxrepresentation]
-
irr1_repr [lemma, in
mathcomp.character.mxrepresentation]
-
irr1_rfix [lemma, in
mathcomp.character.mxrepresentation]
-
irr1_abelian_bound [lemma, in
mathcomp.character.character]
-
irr1_bound [lemma, in
mathcomp.character.character]
-
irr1_neq0 [lemma, in
mathcomp.character.character]
-
irr1_gt0 [lemma, in
mathcomp.character.character]
-
irr1_degree [lemma, in
mathcomp.character.character]
-
IsChar [section, in
mathcomp.character.character]
-
IsChar.G [variable, in
mathcomp.character.character]
-
IsChar.gT [variable, in
mathcomp.character.character]
-
isgroupP [lemma, in
mathcomp.fingroup.fingroup]
-
IsMxvecIndex [constructor, in
mathcomp.algebra.matrix]
-
isob [abbreviation, in
mathcomp.solvable.center]
-
IsoBoolEquiv [section, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.G [variable, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.gT [variable, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.H [variable, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.hT [variable, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.K [variable, in
mathcomp.fingroup.morphism]
-
IsoBoolEquiv.kT [variable, in
mathcomp.fingroup.morphism]
-
IsoCyclic [section, in
mathcomp.solvable.cyclic]
-
IsoCyclic.gT [variable, in
mathcomp.solvable.cyclic]
-
IsoCyclic.rT [variable, in
mathcomp.solvable.cyclic]
-
IsoFitting [section, in
mathcomp.solvable.maximal]
-
IsoFitting.D [variable, in
mathcomp.solvable.maximal]
-
IsoFitting.f [variable, in
mathcomp.solvable.maximal]
-
IsoFitting.G [variable, in
mathcomp.solvable.maximal]
-
IsoFitting.gT [variable, in
mathcomp.solvable.maximal]
-
IsoFitting.rT [variable, in
mathcomp.solvable.maximal]
-
IsoFunctorTheory [section, in
mathcomp.solvable.gfunctor]
-
IsoFunctorTheory.F [variable, in
mathcomp.solvable.gfunctor]
-
Isog [section, in
mathcomp.solvable.pgroup]
-
isog [definition, in
mathcomp.fingroup.morphism]
-
IsogAbelem [section, in
mathcomp.solvable.abelian]
-
IsogAbelem.aT [variable, in
mathcomp.solvable.abelian]
-
IsogAbelem.G [variable, in
mathcomp.solvable.abelian]
-
IsogAbelem.H [variable, in
mathcomp.solvable.abelian]
-
IsogAbelem.isoGH [variable, in
mathcomp.solvable.abelian]
-
IsogAbelem.rT [variable, in
mathcomp.solvable.abelian]
-
IsogAbelian [section, in
mathcomp.solvable.abelian]
-
IsogAbelian.aT [variable, in
mathcomp.solvable.abelian]
-
IsogAbelian.D [variable, in
mathcomp.solvable.abelian]
-
IsogAbelian.f [variable, in
mathcomp.solvable.abelian]
-
IsogAbelian.rT [variable, in
mathcomp.solvable.abelian]
-
isogEcard [lemma, in
mathcomp.fingroup.morphism]
-
isogEhom [lemma, in
mathcomp.fingroup.morphism]
-
isogP [lemma, in
mathcomp.fingroup.morphism]
-
isoGrpP [lemma, in
mathcomp.fingroup.presentation]
-
isoGrp_trans [lemma, in
mathcomp.fingroup.presentation]
-
isoGrp_hom [lemma, in
mathcomp.fingroup.presentation]
-
isog_pseries [lemma, in
mathcomp.solvable.pgroup]
-
isog_pcore [lemma, in
mathcomp.solvable.pgroup]
-
isog_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
isog_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
isog_set1X [lemma, in
mathcomp.fingroup.gproduct]
-
isog_setX1 [lemma, in
mathcomp.fingroup.gproduct]
-
isog_2extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
isog_2X1p2 [lemma, in
mathcomp.solvable.extraspecial]
-
isog_pX1p2n [lemma, in
mathcomp.solvable.extraspecial]
-
isog_pX1p2 [lemma, in
mathcomp.solvable.extraspecial]
-
isog_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
isog_abelem_card [lemma, in
mathcomp.solvable.abelian]
-
isog_abelian_type [lemma, in
mathcomp.solvable.abelian]
-
isog_Mho [lemma, in
mathcomp.solvable.abelian]
-
isog_Ohm [lemma, in
mathcomp.solvable.abelian]
-
isog_rank [lemma, in
mathcomp.solvable.abelian]
-
isog_p_rank [lemma, in
mathcomp.solvable.abelian]
-
isog_grank [lemma, in
mathcomp.solvable.abelian]
-
isog_abelem [lemma, in
mathcomp.solvable.abelian]
-
isog_simple [lemma, in
mathcomp.solvable.gseries]
-
isog_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
isog_special [lemma, in
mathcomp.solvable.maximal]
-
isog_Fitting [lemma, in
mathcomp.solvable.maximal]
-
isog_Phi [lemma, in
mathcomp.solvable.maximal]
-
isog_abelem_rV [lemma, in
mathcomp.character.mxabelem]
-
isog_sol [lemma, in
mathcomp.solvable.nilpotent]
-
isog_nil_class [lemma, in
mathcomp.solvable.nilpotent]
-
isog_nil [lemma, in
mathcomp.solvable.nilpotent]
-
isog_der [lemma, in
mathcomp.solvable.commutator]
-
isog_subg [lemma, in
mathcomp.fingroup.morphism]
-
isog_hom [lemma, in
mathcomp.fingroup.morphism]
-
isog_transr [lemma, in
mathcomp.fingroup.morphism]
-
isog_transl [lemma, in
mathcomp.fingroup.morphism]
-
isog_sym [lemma, in
mathcomp.fingroup.morphism]
-
isog_trans [lemma, in
mathcomp.fingroup.morphism]
-
isog_symr [lemma, in
mathcomp.fingroup.morphism]
-
isog_eq1 [lemma, in
mathcomp.fingroup.morphism]
-
isog_abelian [lemma, in
mathcomp.fingroup.morphism]
-
isog_refl [lemma, in
mathcomp.fingroup.morphism]
-
isog_isom [lemma, in
mathcomp.fingroup.morphism]
-
isog_xcprod [lemma, in
mathcomp.solvable.center]
-
isog_cprod_by [lemma, in
mathcomp.solvable.center]
-
isog_center [lemma, in
mathcomp.solvable.center]
-
isog_cyclic_card [lemma, in
mathcomp.solvable.cyclic]
-
isog_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
Isog.aT [variable, in
mathcomp.solvable.pgroup]
-
Isog.G [variable, in
mathcomp.solvable.pgroup]
-
Isog.H [variable, in
mathcomp.solvable.pgroup]
-
Isog.rT [variable, in
mathcomp.solvable.pgroup]
-
Isom [section, in
mathcomp.character.character]
-
isom [definition, in
mathcomp.fingroup.morphism]
-
Isometries [section, in
mathcomp.character.vcharacter]
-
isometries [definition, in
mathcomp.solvable.burnside_app]
-
isometries_iso [lemma, in
mathcomp.solvable.burnside_app]
-
Isometries.G [variable, in
mathcomp.character.vcharacter]
-
Isometries.gT [variable, in
mathcomp.character.vcharacter]
-
Isometries.L [variable, in
mathcomp.character.vcharacter]
-
Isometries.S [variable, in
mathcomp.character.vcharacter]
-
isometries2 [definition, in
mathcomp.solvable.burnside_app]
-
isometry [definition, in
mathcomp.character.classfun]
-
isometry_in_zchar [lemma, in
mathcomp.character.vcharacter]
-
isometry_raddf_inj [lemma, in
mathcomp.character.classfun]
-
isometry_of_cfnorm [lemma, in
mathcomp.character.classfun]
-
isometry_of_free [lemma, in
mathcomp.character.classfun]
-
isometry_from_to [definition, in
mathcomp.character.classfun]
-
IsomInv [section, in
mathcomp.character.character]
-
IsomInv.aT [variable, in
mathcomp.character.character]
-
IsomInv.f [variable, in
mathcomp.character.character]
-
IsomInv.G [variable, in
mathcomp.character.character]
-
IsomInv.isoGR [variable, in
mathcomp.character.character]
-
IsomInv.R [variable, in
mathcomp.character.character]
-
IsomInv.rT [variable, in
mathcomp.character.character]
-
Isomorphism [section, in
mathcomp.character.classfun]
-
Isomorphisms [section, in
mathcomp.fingroup.morphism]
-
Isomorphisms.G [variable, in
mathcomp.fingroup.morphism]
-
Isomorphisms.gT [variable, in
mathcomp.fingroup.morphism]
-
Isomorphisms.H [variable, in
mathcomp.fingroup.morphism]
-
Isomorphisms.hT [variable, in
mathcomp.fingroup.morphism]
-
Isomorphisms.K [variable, in
mathcomp.fingroup.morphism]
-
Isomorphisms.kT [variable, in
mathcomp.fingroup.morphism]
-
Isomorphism.aT [variable, in
mathcomp.character.classfun]
-
Isomorphism.defG [variable, in
mathcomp.character.classfun]
-
Isomorphism.defR [variable, in
mathcomp.character.classfun]
-
Isomorphism.f [variable, in
mathcomp.character.classfun]
-
Isomorphism.G [variable, in
mathcomp.character.classfun]
-
Isomorphism.isoGR [variable, in
mathcomp.character.classfun]
-
Isomorphism.R [variable, in
mathcomp.character.classfun]
-
Isomorphism.rT [variable, in
mathcomp.character.classfun]
-
isomP [lemma, in
mathcomp.fingroup.morphism]
-
isom_IirrKV [lemma, in
mathcomp.character.character]
-
isom_IirrK [lemma, in
mathcomp.character.character]
-
isom_Iirr0 [lemma, in
mathcomp.character.character]
-
isom_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
isom_Iirr_inj [lemma, in
mathcomp.character.character]
-
isom_IirrE [lemma, in
mathcomp.character.character]
-
isom_Iirr [definition, in
mathcomp.character.character]
-
isom_restr_perm [lemma, in
mathcomp.fingroup.action]
-
isom_sgval [lemma, in
mathcomp.fingroup.morphism]
-
isom_subg [lemma, in
mathcomp.fingroup.morphism]
-
isom_sym [lemma, in
mathcomp.fingroup.morphism]
-
isom_inv [definition, in
mathcomp.fingroup.morphism]
-
isom_sub_im [lemma, in
mathcomp.fingroup.morphism]
-
isom_card [lemma, in
mathcomp.fingroup.morphism]
-
isom_im [lemma, in
mathcomp.fingroup.morphism]
-
isom_inj [lemma, in
mathcomp.fingroup.morphism]
-
isom_isog [lemma, in
mathcomp.fingroup.morphism]
-
Isom.aT [variable, in
mathcomp.character.character]
-
Isom.f [variable, in
mathcomp.character.character]
-
Isom.G [variable, in
mathcomp.character.character]
-
Isom.isoGR [variable, in
mathcomp.character.character]
-
Isom.R [variable, in
mathcomp.character.character]
-
Isom.rT [variable, in
mathcomp.character.character]
-
iso_eq_F0_F1_F2 [lemma, in
mathcomp.solvable.burnside_app]
-
iso_eq_F0_F1 [lemma, in
mathcomp.solvable.burnside_app]
-
iso0_1 [lemma, in
mathcomp.solvable.burnside_app]
-
iso3 [definition, in
mathcomp.solvable.burnside_app]
-
iso3l [definition, in
mathcomp.solvable.burnside_app]
-
iso3_ndir [lemma, in
mathcomp.solvable.burnside_app]
-
isSome_insub [lemma, in
mathcomp.ssreflect.eqtype]
-
is_perm_mxV [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mxMr [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mx_tr [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mxMl [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mx1 [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mxP [lemma, in
mathcomp.algebra.matrix]
-
is_perm_mx [definition, in
mathcomp.algebra.matrix]
-
is_scalar_mxP [lemma, in
mathcomp.algebra.matrix]
-
is_scalar_mx [definition, in
mathcomp.algebra.matrix]
-
is_mxvec_index [inductive, in
mathcomp.algebra.matrix]
-
is_abelemP [lemma, in
mathcomp.solvable.abelian]
-
is_abelem_pgroup [lemma, in
mathcomp.solvable.abelian]
-
is_abelem [definition, in
mathcomp.solvable.abelian]
-
is_groupAction [definition, in
mathcomp.fingroup.action]
-
is_total_action [lemma, in
mathcomp.fingroup.action]
-
is_action [definition, in
mathcomp.fingroup.action]
-
is_class_fun [definition, in
mathcomp.character.classfun]
-
is_aspace [definition, in
mathcomp.field.falgebra]
-
is_algid [definition, in
mathcomp.field.falgebra]
-
is_iso3P [lemma, in
mathcomp.solvable.burnside_app]
-
is_iso3b [definition, in
mathcomp.solvable.burnside_app]
-
is_iso3 [definition, in
mathcomp.solvable.burnside_app]
-
is_isoP [lemma, in
mathcomp.solvable.burnside_app]
-
is_iso [definition, in
mathcomp.solvable.burnside_app]
-
is_rot [definition, in
mathcomp.solvable.burnside_app]
-
is_transversal [definition, in
mathcomp.ssreflect.finset]
-
iter [definition, in
mathcomp.ssreflect.ssrnat]
-
Iteration [section, in
mathcomp.ssreflect.ssrnat]
-
Iteration.T [variable, in
mathcomp.ssreflect.ssrnat]
-
IterCprod [section, in
mathcomp.solvable.center]
-
IterCprod.G [variable, in
mathcomp.solvable.center]
-
IterCprod.gT [variable, in
mathcomp.solvable.center]
-
iteri [definition, in
mathcomp.ssreflect.ssrnat]
-
iteriS [lemma, in
mathcomp.ssreflect.ssrnat]
-
iterop [definition, in
mathcomp.ssreflect.ssrnat]
-
iteropS [lemma, in
mathcomp.ssreflect.ssrnat]
-
iterS [lemma, in
mathcomp.ssreflect.ssrnat]
-
iterSr [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_pcycle [lemma, in
mathcomp.fingroup.perm]
-
iter_muln_1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_muln [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_addn_0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_addn [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_predn [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_succn_0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_succn [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_add [lemma, in
mathcomp.ssreflect.ssrnat]
-
iter_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
iter_order [lemma, in
mathcomp.ssreflect.fingraph]
-
iter_finv_in [lemma, in
mathcomp.ssreflect.fingraph]
-
iter_order_in [lemma, in
mathcomp.ssreflect.fingraph]
-
iter_in [lemma, in
mathcomp.ssreflect.fingraph]
-
iter_findex [lemma, in
mathcomp.ssreflect.fingraph]
-
itvP [lemma, in
mathcomp.algebra.interval]
-
itv_intersectionA [lemma, in
mathcomp.algebra.interval]
-
itv_intersectionC [lemma, in
mathcomp.algebra.interval]
-
itv_splitU2 [lemma, in
mathcomp.algebra.interval]
-
itv_splitU [lemma, in
mathcomp.algebra.interval]
-
itv_splitI [lemma, in
mathcomp.algebra.interval]
-
itv_intersectionii [lemma, in
mathcomp.algebra.interval]
-
itv_intersectioni1 [definition, in
mathcomp.algebra.interval]
-
itv_intersection1i [definition, in
mathcomp.algebra.interval]
-
itv_intersection [definition, in
mathcomp.algebra.interval]
-
itv_gte [lemma, in
mathcomp.algebra.interval]
-
itv_xx [lemma, in
mathcomp.algebra.interval]
-
itv_boundlr [lemma, in
mathcomp.algebra.interval]
-
itv_dec [lemma, in
mathcomp.algebra.interval]
-
itv_decompose [definition, in
mathcomp.algebra.interval]
-
itv_rewrite [definition, in
mathcomp.algebra.interval]
-
itv_bound [inductive, in
mathcomp.algebra.interval]
-
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-N |
-O |
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-Q |
-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
J
-
joinG [definition, in
mathcomp.fingroup.fingroup]
-
joing [definition, in
mathcomp.fingroup.fingroup]
-
joinGA [lemma, in
mathcomp.fingroup.fingroup]
-
joingA [lemma, in
mathcomp.fingroup.fingroup]
-
joinGC [lemma, in
mathcomp.fingroup.fingroup]
-
joingC [lemma, in
mathcomp.fingroup.fingroup]
-
joinGE [lemma, in
mathcomp.fingroup.fingroup]
-
joingE [lemma, in
mathcomp.fingroup.fingroup]
-
joingG1 [lemma, in
mathcomp.fingroup.fingroup]
-
joinGT [abbreviation, in
mathcomp.fingroup.fingroup]
-
joingT [abbreviation, in
mathcomp.fingroup.fingroup]
-
joing_sub [lemma, in
mathcomp.fingroup.fingroup]
-
joing_subP [lemma, in
mathcomp.fingroup.fingroup]
-
joing_idPr [lemma, in
mathcomp.fingroup.fingroup]
-
joing_idPl [lemma, in
mathcomp.fingroup.fingroup]
-
joing_subr [lemma, in
mathcomp.fingroup.fingroup]
-
joing_subl [lemma, in
mathcomp.fingroup.fingroup]
-
joing_idl [lemma, in
mathcomp.fingroup.fingroup]
-
joing_idr [lemma, in
mathcomp.fingroup.fingroup]
-
joinG1 [lemma, in
mathcomp.fingroup.fingroup]
-
joing1G [lemma, in
mathcomp.fingroup.fingroup]
-
join_subG [lemma, in
mathcomp.fingroup.fingroup]
-
join1G [lemma, in
mathcomp.fingroup.fingroup]
-
jordanholder [library]
-
JordanHolderUniqueness [lemma, in
mathcomp.solvable.jordanholder]
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
K
-
kAHomP [lemma, in
mathcomp.field.galois]
-
kAut [definition, in
mathcomp.field.galois]
-
kAutE [lemma, in
mathcomp.field.galois]
-
kAutfE [lemma, in
mathcomp.field.galois]
-
kAutf_lker0 [lemma, in
mathcomp.field.galois]
-
kAutS [lemma, in
mathcomp.field.galois]
-
kAut_to_gal [lemma, in
mathcomp.field.galois]
-
kAut_eq [lemma, in
mathcomp.field.galois]
-
kAut1E [lemma, in
mathcomp.field.galois]
-
ker [definition, in
mathcomp.fingroup.morphism]
-
kercoset_rcoset [lemma, in
mathcomp.fingroup.quotient]
-
kerE [lemma, in
mathcomp.fingroup.morphism]
-
kermx [definition, in
mathcomp.algebra.mxalgebra]
-
kermx_centg_module [lemma, in
mathcomp.character.mxrepresentation]
-
kermx_hom_module [lemma, in
mathcomp.character.mxrepresentation]
-
kermx_eq0 [lemma, in
mathcomp.algebra.mxalgebra]
-
Kernel [section, in
mathcomp.character.character]
-
Kernel.G [variable, in
mathcomp.character.character]
-
Kernel.gT [variable, in
mathcomp.character.character]
-
Kernel.KerLin [section, in
mathcomp.character.character]
-
Kernel.KerLin.lin_xi [variable, in
mathcomp.character.character]
-
Kernel.KerLin.Nxi [variable, in
mathcomp.character.character]
-
Kernel.KerLin.xi [variable, in
mathcomp.character.character]
-
kerP [lemma, in
mathcomp.fingroup.morphism]
-
ker_quotm [lemma, in
mathcomp.fingroup.quotient]
-
ker_coset [lemma, in
mathcomp.fingroup.quotient]
-
ker_coset_prim [lemma, in
mathcomp.fingroup.quotient]
-
ker_irr_comp_op [lemma, in
mathcomp.character.mxrepresentation]
-
ker_dprodm [lemma, in
mathcomp.fingroup.gproduct]
-
ker_cprodm [lemma, in
mathcomp.fingroup.gproduct]
-
ker_sdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
ker_pprodm [lemma, in
mathcomp.fingroup.gproduct]
-
ker_conj_aut [lemma, in
mathcomp.fingroup.automorphism]
-
ker_autm [lemma, in
mathcomp.fingroup.automorphism]
-
ker_restr_perm [lemma, in
mathcomp.fingroup.action]
-
ker_actperm [lemma, in
mathcomp.fingroup.action]
-
ker_reprGLm [lemma, in
mathcomp.character.mxabelem]
-
ker_subg [lemma, in
mathcomp.fingroup.morphism]
-
ker_sgval [lemma, in
mathcomp.fingroup.morphism]
-
ker_ifactm [lemma, in
mathcomp.fingroup.morphism]
-
ker_invm [lemma, in
mathcomp.fingroup.morphism]
-
ker_factm_loc [lemma, in
mathcomp.fingroup.morphism]
-
ker_factm [lemma, in
mathcomp.fingroup.morphism]
-
ker_comp [lemma, in
mathcomp.fingroup.morphism]
-
ker_trivm [lemma, in
mathcomp.fingroup.morphism]
-
ker_restrm [lemma, in
mathcomp.fingroup.morphism]
-
ker_idm [lemma, in
mathcomp.fingroup.morphism]
-
ker_injm [lemma, in
mathcomp.fingroup.morphism]
-
ker_trivg_morphim [lemma, in
mathcomp.fingroup.morphism]
-
ker_normal_pre [lemma, in
mathcomp.fingroup.morphism]
-
ker_sub_pre [lemma, in
mathcomp.fingroup.morphism]
-
ker_normal [lemma, in
mathcomp.fingroup.morphism]
-
ker_norm [lemma, in
mathcomp.fingroup.morphism]
-
ker_rcoset [lemma, in
mathcomp.fingroup.morphism]
-
ker_in_cprod [lemma, in
mathcomp.solvable.center]
-
ker_cprod_by_central [lemma, in
mathcomp.solvable.center]
-
ker_cprod_by_is_group [lemma, in
mathcomp.solvable.center]
-
ker_cprod_by [definition, in
mathcomp.solvable.center]
-
ker_sub_ahom_is_aspace [lemma, in
mathcomp.field.falgebra]
-
ker_eltm [lemma, in
mathcomp.solvable.cyclic]
-
kHom [definition, in
mathcomp.field.galois]
-
kHom [section, in
mathcomp.field.galois]
-
kHomExtend [definition, in
mathcomp.field.galois]
-
kHomExtendE [lemma, in
mathcomp.field.galois]
-
kHomExtendP [lemma, in
mathcomp.field.galois]
-
kHomExtend_poly [lemma, in
mathcomp.field.galois]
-
kHomExtend_val [lemma, in
mathcomp.field.galois]
-
kHomExtend_id [lemma, in
mathcomp.field.galois]
-
kHomExtend_subproof [lemma, in
mathcomp.field.galois]
-
kHomP [lemma, in
mathcomp.field.galois]
-
kHomS [lemma, in
mathcomp.field.galois]
-
kHomSl [lemma, in
mathcomp.field.galois]
-
kHomSr [lemma, in
mathcomp.field.galois]
-
kHom_to_gal [lemma, in
mathcomp.field.galois]
-
kHom_to_AEnd [lemma, in
mathcomp.field.galois]
-
kHom_extends [lemma, in
mathcomp.field.galois]
-
kHom_kAut_sub [lemma, in
mathcomp.field.galois]
-
kHom_root_id [lemma, in
mathcomp.field.galois]
-
kHom_root [lemma, in
mathcomp.field.galois]
-
kHom_horner [lemma, in
mathcomp.field.galois]
-
kHom_rmorphism [definition, in
mathcomp.field.galois]
-
kHom_is_rmorphism [lemma, in
mathcomp.field.galois]
-
kHom_dim [lemma, in
mathcomp.field.galois]
-
kHom_inv [lemma, in
mathcomp.field.galois]
-
kHom_eq [lemma, in
mathcomp.field.galois]
-
kHom_poly_id [lemma, in
mathcomp.field.galois]
-
kHom_lrmorphism [lemma, in
mathcomp.field.galois]
-
kHom.F [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend [section, in
mathcomp.field.galois]
-
kHom.kHomExtend.E [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.f [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.fPx_y_0 [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.homKf [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.K [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.sKE [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.x [variable, in
mathcomp.field.galois]
-
kHom.kHomExtend.y [variable, in
mathcomp.field.galois]
-
kHom.L [variable, in
mathcomp.field.galois]
-
_ ^-1 (lrfun_scope) [notation, in
mathcomp.field.galois]
-
kHom1 [lemma, in
mathcomp.field.galois]
-
kquo_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
kquo_repr_coset [lemma, in
mathcomp.character.mxrepresentation]
-
kquo_mxE [lemma, in
mathcomp.character.mxrepresentation]
-
kquo_mx [definition, in
mathcomp.character.mxrepresentation]
-
K_F [abbreviation, in
mathcomp.field.fieldext]
-
k1AHom [lemma, in
mathcomp.field.galois]
-
k1HomE [lemma, in
mathcomp.field.galois]
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
L
-
Lagrange [lemma, in
mathcomp.fingroup.fingroup]
-
Lagrange [section, in
mathcomp.fingroup.fingroup]
-
LagrangeI [lemma, in
mathcomp.fingroup.fingroup]
-
LagrangeMl [lemma, in
mathcomp.fingroup.fingroup]
-
LagrangeMr [lemma, in
mathcomp.fingroup.fingroup]
-
Lagrange_index [lemma, in
mathcomp.fingroup.fingroup]
-
Lagrange.gT [variable, in
mathcomp.fingroup.fingroup]
-
large_field_PET [lemma, in
mathcomp.field.separable]
-
last [definition, in
mathcomp.ssreflect.seq]
-
lastI [lemma, in
mathcomp.ssreflect.seq]
-
LastNil [constructor, in
mathcomp.ssreflect.seq]
-
lastP [lemma, in
mathcomp.ssreflect.seq]
-
LastRcons [constructor, in
mathcomp.ssreflect.seq]
-
last_traject [lemma, in
mathcomp.ssreflect.path]
-
last_map [lemma, in
mathcomp.ssreflect.seq]
-
last_eq [lemma, in
mathcomp.ssreflect.seq]
-
last_nth [lemma, in
mathcomp.ssreflect.seq]
-
last_ind [lemma, in
mathcomp.ssreflect.seq]
-
last_spec [inductive, in
mathcomp.ssreflect.seq]
-
last_rcons [lemma, in
mathcomp.ssreflect.seq]
-
last_cat [lemma, in
mathcomp.ssreflect.seq]
-
last_cons [lemma, in
mathcomp.ssreflect.seq]
-
lcmn [definition, in
mathcomp.ssreflect.div]
-
lcmnA [lemma, in
mathcomp.ssreflect.div]
-
lcmnAC [lemma, in
mathcomp.ssreflect.div]
-
lcmnACA [lemma, in
mathcomp.ssreflect.div]
-
lcmnC [lemma, in
mathcomp.ssreflect.div]
-
lcmnCA [lemma, in
mathcomp.ssreflect.div]
-
lcmnMl [lemma, in
mathcomp.ssreflect.div]
-
lcmnMr [lemma, in
mathcomp.ssreflect.div]
-
lcmn_idPl [lemma, in
mathcomp.ssreflect.div]
-
lcmn_idPr [lemma, in
mathcomp.ssreflect.div]
-
lcmn_gt0 [lemma, in
mathcomp.ssreflect.div]
-
lcmn0 [lemma, in
mathcomp.ssreflect.div]
-
lcmn1 [lemma, in
mathcomp.ssreflect.div]
-
lcm0n [lemma, in
mathcomp.ssreflect.div]
-
lcm1n [lemma, in
mathcomp.ssreflect.div]
-
lcnE [lemma, in
mathcomp.solvable.nilpotent]
-
lcnP [lemma, in
mathcomp.solvable.nilpotent]
-
lcnS [lemma, in
mathcomp.solvable.nilpotent]
-
lcnSn [lemma, in
mathcomp.solvable.nilpotent]
-
lcnSnS [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_neq0 [abbreviation, in
mathcomp.field.separable]
-
lcn_cont [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_nil_classP [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_bigdprod [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_bigcprod [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_dprod [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_cprod [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_sub_leq [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_central [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_normalS [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_subS [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_norm [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_sub [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_normal [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_char [lemma, in
mathcomp.solvable.nilpotent]
-
lcn_group_set [lemma, in
mathcomp.solvable.nilpotent]
-
lcn0 [lemma, in
mathcomp.solvable.nilpotent]
-
lcn1 [lemma, in
mathcomp.solvable.nilpotent]
-
lcn2 [lemma, in
mathcomp.solvable.nilpotent]
-
Lcorrect [lemma, in
mathcomp.solvable.burnside_app]
-
lcoset [definition, in
mathcomp.fingroup.fingroup]
-
lcosetE [lemma, in
mathcomp.fingroup.fingroup]
-
lcosetK [lemma, in
mathcomp.fingroup.fingroup]
-
lcosetKV [lemma, in
mathcomp.fingroup.fingroup]
-
lcosetM [lemma, in
mathcomp.fingroup.fingroup]
-
lcosetP [lemma, in
mathcomp.fingroup.fingroup]
-
lcosetS [lemma, in
mathcomp.fingroup.fingroup]
-
lcosets [definition, in
mathcomp.fingroup.fingroup]
-
lcosetsP [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_id [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_trans [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_transl [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_eqP [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_sym [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_refl [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset_inj [lemma, in
mathcomp.fingroup.fingroup]
-
lcoset1 [lemma, in
mathcomp.fingroup.fingroup]
-
Ldiv [definition, in
mathcomp.solvable.abelian]
-
LdivJ [lemma, in
mathcomp.solvable.abelian]
-
LdivP [lemma, in
mathcomp.solvable.abelian]
-
LdivT_J [lemma, in
mathcomp.solvable.abelian]
-
lead_coef_poly_XaY [lemma, in
mathcomp.algebra.polyXY]
-
lead_coef_map [lemma, in
mathcomp.algebra.poly]
-
lead_coef_comp [lemma, in
mathcomp.algebra.poly]
-
lead_coef_exp [lemma, in
mathcomp.algebra.poly]
-
lead_coefZ [lemma, in
mathcomp.algebra.poly]
-
lead_coefM [lemma, in
mathcomp.algebra.poly]
-
lead_coef_map_eq [lemma, in
mathcomp.algebra.poly]
-
lead_coef_map_inj [lemma, in
mathcomp.algebra.poly]
-
lead_coef_map_id0 [lemma, in
mathcomp.algebra.poly]
-
lead_coef_lreg [lemma, in
mathcomp.algebra.poly]
-
lead_coef_Mmonic [lemma, in
mathcomp.algebra.poly]
-
lead_coef_monicM [lemma, in
mathcomp.algebra.poly]
-
lead_coefXn [lemma, in
mathcomp.algebra.poly]
-
lead_coefMX [lemma, in
mathcomp.algebra.poly]
-
lead_coefXsubC [lemma, in
mathcomp.algebra.poly]
-
lead_coefX [lemma, in
mathcomp.algebra.poly]
-
lead_coef_proper_mul [lemma, in
mathcomp.algebra.poly]
-
lead_coef1 [lemma, in
mathcomp.algebra.poly]
-
lead_coefDr [lemma, in
mathcomp.algebra.poly]
-
lead_coefDl [lemma, in
mathcomp.algebra.poly]
-
lead_coef_opp [lemma, in
mathcomp.algebra.poly]
-
lead_coef_eq0 [lemma, in
mathcomp.algebra.poly]
-
lead_coef0 [lemma, in
mathcomp.algebra.poly]
-
lead_coef_poly [lemma, in
mathcomp.algebra.poly]
-
lead_coefC [lemma, in
mathcomp.algebra.poly]
-
lead_coefE [lemma, in
mathcomp.algebra.poly]
-
lead_coef [definition, in
mathcomp.algebra.poly]
-
leC_nat [definition, in
mathcomp.field.algC]
-
left_arc [lemma, in
mathcomp.ssreflect.path]
-
left_trans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
left_mx_ideal [definition, in
mathcomp.algebra.mxalgebra]
-
leNz_nat [lemma, in
mathcomp.algebra.ssrint]
-
leP [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq [definition, in
mathcomp.ssreflect.ssrnat]
-
leqif [definition, in
mathcomp.ssreflect.ssrnat]
-
leqifP [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_mul [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_add [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_eq [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_geq [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_trans [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_refl [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqif_sum [lemma, in
mathcomp.ssreflect.bigop]
-
leqNgt [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
LeqNotGtn [constructor, in
mathcomp.ssreflect.ssrnat]
-
leqnSn [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqP [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqSpred [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqW [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqW_nmono_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqW_mono_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqW_nmono [lemma, in
mathcomp.ssreflect.ssrnat]
-
leqW_mono [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_quotient [lemma, in
mathcomp.fingroup.quotient]
-
leq_bin2l [lemma, in
mathcomp.ssreflect.binomial]
-
leq_index [lemma, in
mathcomp.ssreflect.path]
-
leq_divLR [lemma, in
mathcomp.ssreflect.div]
-
leq_divDl [lemma, in
mathcomp.ssreflect.div]
-
leq_div2l [lemma, in
mathcomp.ssreflect.div]
-
leq_div2r [lemma, in
mathcomp.ssreflect.div]
-
leq_divRL [lemma, in
mathcomp.ssreflect.div]
-
leq_div [lemma, in
mathcomp.ssreflect.div]
-
leq_mod [lemma, in
mathcomp.ssreflect.div]
-
leq_trunc_div [lemma, in
mathcomp.ssreflect.div]
-
leq_size_perm [abbreviation, in
mathcomp.ssreflect.seq]
-
leq_size_uniq [lemma, in
mathcomp.ssreflect.seq]
-
leq_ord [lemma, in
mathcomp.ssreflect.fintype]
-
leq_bump2 [lemma, in
mathcomp.ssreflect.fintype]
-
leq_bump [lemma, in
mathcomp.ssreflect.fintype]
-
leq_image_card [lemma, in
mathcomp.ssreflect.fintype]
-
leq_nmono_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_mono_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_nmono [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_mono [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_sqr [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_Sdouble [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_double [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_b1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_exp2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pexp2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_exp2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pmul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pmul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_mul [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_mul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_mul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pmulr [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pmull [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_min [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_maxr [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_maxl [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_max [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_sub [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_sub2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_sub2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_subr [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_subLR [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_addl [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_addr [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_add [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_add2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_add2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_xor_gtn [inductive, in
mathcomp.ssreflect.ssrnat]
-
leq_total [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_ltn_trans [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_trans [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_eqVlt [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_gtF [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_pred [lemma, in
mathcomp.ssreflect.ssrnat]
-
leq_sizeP [lemma, in
mathcomp.algebra.poly]
-
leq_bigmax [lemma, in
mathcomp.ssreflect.bigop]
-
leq_bigmax_cond [lemma, in
mathcomp.ssreflect.bigop]
-
leq_sum [lemma, in
mathcomp.ssreflect.bigop]
-
leq_homg [lemma, in
mathcomp.fingroup.morphism]
-
leq_morphim [lemma, in
mathcomp.fingroup.morphism]
-
leq_card_cover [lemma, in
mathcomp.ssreflect.finset]
-
leq_card_setU [lemma, in
mathcomp.ssreflect.finset]
-
leq_imset_card [lemma, in
mathcomp.ssreflect.finset]
-
leq0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
lerq0 [lemma, in
mathcomp.algebra.rat]
-
lersif [definition, in
mathcomp.algebra.interval]
-
lersifF [lemma, in
mathcomp.algebra.interval]
-
LersifField [section, in
mathcomp.algebra.interval]
-
LersifField.b [variable, in
mathcomp.algebra.interval]
-
LersifField.F [variable, in
mathcomp.algebra.interval]
-
LersifField.x [variable, in
mathcomp.algebra.interval]
-
LersifField.y [variable, in
mathcomp.algebra.interval]
-
LersifField.z [variable, in
mathcomp.algebra.interval]
-
lersifN [lemma, in
mathcomp.algebra.interval]
-
lersifNF [lemma, in
mathcomp.algebra.interval]
-
LersifOrdered [section, in
mathcomp.algebra.interval]
-
LersifOrdered.b [variable, in
mathcomp.algebra.interval]
-
LersifOrdered.e [variable, in
mathcomp.algebra.interval]
-
LersifOrdered.R [variable, in
mathcomp.algebra.interval]
-
LersifOrdered.x [variable, in
mathcomp.algebra.interval]
-
LersifOrdered.y [variable, in
mathcomp.algebra.interval]
-
LersifOrdered.z [variable, in
mathcomp.algebra.interval]
-
LersifPo [section, in
mathcomp.algebra.interval]
-
LersifPo.R [variable, in
mathcomp.algebra.interval]
-
_ <= _ ?< if _ (ring_scope) [notation, in
mathcomp.algebra.interval]
-
lersifS [lemma, in
mathcomp.algebra.interval]
-
lersifT [lemma, in
mathcomp.algebra.interval]
-
lersifW [lemma, in
mathcomp.algebra.interval]
-
lersifxx [lemma, in
mathcomp.algebra.interval]
-
lersif_in_itv [lemma, in
mathcomp.algebra.interval]
-
lersif_ndivr_mull [lemma, in
mathcomp.algebra.interval]
-
lersif_ndivl_mull [lemma, in
mathcomp.algebra.interval]
-
lersif_ndivr_mulr [lemma, in
mathcomp.algebra.interval]
-
lersif_ndivl_mulr [lemma, in
mathcomp.algebra.interval]
-
lersif_pdivr_mull [lemma, in
mathcomp.algebra.interval]
-
lersif_pdivl_mull [lemma, in
mathcomp.algebra.interval]
-
lersif_pdivr_mulr [lemma, in
mathcomp.algebra.interval]
-
lersif_pdivl_mulr [lemma, in
mathcomp.algebra.interval]
-
lersif_maxl [lemma, in
mathcomp.algebra.interval]
-
lersif_maxr [lemma, in
mathcomp.algebra.interval]
-
lersif_minl [lemma, in
mathcomp.algebra.interval]
-
lersif_minr [lemma, in
mathcomp.algebra.interval]
-
lersif_distl [lemma, in
mathcomp.algebra.interval]
-
lersif_normr [lemma, in
mathcomp.algebra.interval]
-
lersif_norml [lemma, in
mathcomp.algebra.interval]
-
lersif_nnormr [lemma, in
mathcomp.algebra.interval]
-
lersif_nmul2r [lemma, in
mathcomp.algebra.interval]
-
lersif_nmul2l [lemma, in
mathcomp.algebra.interval]
-
lersif_pmul2r [lemma, in
mathcomp.algebra.interval]
-
lersif_pmul2l [lemma, in
mathcomp.algebra.interval]
-
lersif_imply [lemma, in
mathcomp.algebra.interval]
-
lersif_orb [lemma, in
mathcomp.algebra.interval]
-
lersif_andb [lemma, in
mathcomp.algebra.interval]
-
lersif_sub_addl [definition, in
mathcomp.algebra.interval]
-
lersif_subr_addl [lemma, in
mathcomp.algebra.interval]
-
lersif_subl_addl [lemma, in
mathcomp.algebra.interval]
-
lersif_sub_addr [definition, in
mathcomp.algebra.interval]
-
lersif_subr_addr [lemma, in
mathcomp.algebra.interval]
-
lersif_subl_addr [lemma, in
mathcomp.algebra.interval]
-
lersif_add2 [definition, in
mathcomp.algebra.interval]
-
lersif_add2r [lemma, in
mathcomp.algebra.interval]
-
lersif_add2l [lemma, in
mathcomp.algebra.interval]
-
lersif_oppE [definition, in
mathcomp.algebra.interval]
-
lersif_opp2 [lemma, in
mathcomp.algebra.interval]
-
lersif_oppr0 [lemma, in
mathcomp.algebra.interval]
-
lersif_0oppr [lemma, in
mathcomp.algebra.interval]
-
lersif_oppr [lemma, in
mathcomp.algebra.interval]
-
lersif_oppl [lemma, in
mathcomp.algebra.interval]
-
lersif_anti [lemma, in
mathcomp.algebra.interval]
-
lersif_trans [lemma, in
mathcomp.algebra.interval]
-
lersif01 [lemma, in
mathcomp.algebra.interval]
-
lerz0 [lemma, in
mathcomp.algebra.ssrint]
-
lerz1 [lemma, in
mathcomp.algebra.ssrint]
-
ler_rat [lemma, in
mathcomp.algebra.rat]
-
ler_in_itv [lemma, in
mathcomp.algebra.interval]
-
ler_nexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_pexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_wnexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_wpexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_eexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_niexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_piexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_weexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wneexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wpeexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wniexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wpiexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_int [lemma, in
mathcomp.algebra.ssrint]
-
ler_nmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_pmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wnmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wpmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ler_wnmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_wpmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_nmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler_pmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ler0q [lemma, in
mathcomp.algebra.rat]
-
ler0z [lemma, in
mathcomp.algebra.ssrint]
-
ler1z [lemma, in
mathcomp.algebra.ssrint]
-
lezN_nat [lemma, in
mathcomp.algebra.ssrint]
-
lez_divLR [lemma, in
mathcomp.algebra.intdiv]
-
lez_divRL [lemma, in
mathcomp.algebra.intdiv]
-
lez_div [lemma, in
mathcomp.algebra.intdiv]
-
lez_floor [lemma, in
mathcomp.algebra.intdiv]
-
lez_addr1 [lemma, in
mathcomp.algebra.ssrint]
-
lez_add1r [lemma, in
mathcomp.algebra.ssrint]
-
lez_nat [lemma, in
mathcomp.algebra.ssrint]
-
lez0_abs [lemma, in
mathcomp.algebra.ssrint]
-
lez0_nat [lemma, in
mathcomp.algebra.ssrint]
-
le_rat_total [lemma, in
mathcomp.algebra.rat]
-
le_rat0_anti [lemma, in
mathcomp.algebra.rat]
-
le_rat0M [lemma, in
mathcomp.algebra.rat]
-
le_rat0D [lemma, in
mathcomp.algebra.rat]
-
le_rat0 [lemma, in
mathcomp.algebra.rat]
-
le_rat [definition, in
mathcomp.algebra.rat]
-
le_boundr_total [lemma, in
mathcomp.algebra.interval]
-
le_boundl_total [lemma, in
mathcomp.algebra.interval]
-
le_boundr_anti [lemma, in
mathcomp.algebra.interval]
-
le_boundl_anti [lemma, in
mathcomp.algebra.interval]
-
le_boundr_bb [lemma, in
mathcomp.algebra.interval]
-
le_boundl_bb [lemma, in
mathcomp.algebra.interval]
-
le_boundr_trans [lemma, in
mathcomp.algebra.interval]
-
le_boundl_trans [lemma, in
mathcomp.algebra.interval]
-
le_boundr_refl [lemma, in
mathcomp.algebra.interval]
-
le_boundl_refl [lemma, in
mathcomp.algebra.interval]
-
le_boundr [definition, in
mathcomp.algebra.interval]
-
le_boundl [definition, in
mathcomp.algebra.interval]
-
le_irrelevance [lemma, in
mathcomp.ssreflect.ssrnat]
-
le0z_nat [lemma, in
mathcomp.algebra.ssrint]
-
LfunAlgebra [section, in
mathcomp.algebra.vector]
-
LfunAlgebra.R [variable, in
mathcomp.algebra.vector]
-
LfunAlgebra.vT [variable, in
mathcomp.algebra.vector]
-
LfunAlgebra.vT_proper [variable, in
mathcomp.algebra.vector]
-
LfunDefs [section, in
mathcomp.algebra.vector]
-
LfunDefs.R [variable, in
mathcomp.algebra.vector]
-
lfunE [lemma, in
mathcomp.algebra.vector]
-
lfunP [lemma, in
mathcomp.algebra.vector]
-
lfunPn [lemma, in
mathcomp.algebra.vector]
-
LfunVectType [section, in
mathcomp.algebra.vector]
-
LfunVectType.aT [variable, in
mathcomp.algebra.vector]
-
LfunVectType.R [variable, in
mathcomp.algebra.vector]
-
LfunVectType.rT [variable, in
mathcomp.algebra.vector]
-
_ *:l _ [notation, in
mathcomp.algebra.vector]
-
LfunVspaceDefs [section, in
mathcomp.algebra.vector]
-
LfunVspaceDefs.K [variable, in
mathcomp.algebra.vector]
-
LfunZmodType [section, in
mathcomp.algebra.vector]
-
LfunZmodType.aT [variable, in
mathcomp.algebra.vector]
-
LfunZmodType.R [variable, in
mathcomp.algebra.vector]
-
LfunZmodType.rT [variable, in
mathcomp.algebra.vector]
-
lfun_algType [definition, in
mathcomp.algebra.vector]
-
lfun_lalgType [definition, in
mathcomp.algebra.vector]
-
lfun_ringType [definition, in
mathcomp.algebra.vector]
-
lfun_ringMixin [definition, in
mathcomp.algebra.vector]
-
lfun_comp_ringType [definition, in
mathcomp.algebra.vector]
-
lfun_comp_ringMixin [definition, in
mathcomp.algebra.vector]
-
lfun_simp [definition, in
mathcomp.algebra.vector]
-
lfun_vectMixin [definition, in
mathcomp.algebra.vector]
-
lfun_vect_iso [lemma, in
mathcomp.algebra.vector]
-
lfun_lmodMixin [definition, in
mathcomp.algebra.vector]
-
lfun_scaleDl [lemma, in
mathcomp.algebra.vector]
-
lfun_scaleDr [lemma, in
mathcomp.algebra.vector]
-
lfun_scale1 [lemma, in
mathcomp.algebra.vector]
-
lfun_scaleA [lemma, in
mathcomp.algebra.vector]
-
lfun_zmodMixin [definition, in
mathcomp.algebra.vector]
-
lfun_addN [lemma, in
mathcomp.algebra.vector]
-
lfun_add0 [lemma, in
mathcomp.algebra.vector]
-
lfun_addC [lemma, in
mathcomp.algebra.vector]
-
lfun_addA [lemma, in
mathcomp.algebra.vector]
-
lfun_is_linear [lemma, in
mathcomp.algebra.vector]
-
lfun_choiceMixin [definition, in
mathcomp.algebra.vector]
-
lfun_eqMixin [definition, in
mathcomp.algebra.vector]
-
lfun_preim [definition, in
mathcomp.algebra.vector]
-
lfun_img [definition, in
mathcomp.algebra.vector]
-
lfun_img_def [definition, in
mathcomp.algebra.vector]
-
lfun_img_key [lemma, in
mathcomp.algebra.vector]
-
lfun_key [lemma, in
mathcomp.algebra.vector]
-
lfun1_neq0 [lemma, in
mathcomp.algebra.vector]
-
lfun1_poly [lemma, in
mathcomp.field.falgebra]
-
lift [definition, in
mathcomp.ssreflect.fintype]
-
liftK [lemma, in
mathcomp.ssreflect.fintype]
-
LiftPerm [section, in
mathcomp.fingroup.perm]
-
LiftPerm.n [variable, in
mathcomp.fingroup.perm]
-
lift_permV [lemma, in
mathcomp.fingroup.perm]
-
lift_perm1 [lemma, in
mathcomp.fingroup.perm]
-
lift_permM [lemma, in
mathcomp.fingroup.perm]
-
lift_perm_lift [lemma, in
mathcomp.fingroup.perm]
-
lift_perm_id [lemma, in
mathcomp.fingroup.perm]
-
lift_perm [definition, in
mathcomp.fingroup.perm]
-
lift_permK [lemma, in
mathcomp.fingroup.perm]
-
lift_perm_fun [definition, in
mathcomp.fingroup.perm]
-
lift_embed [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_cst [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_op11 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_fun2 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_fun1 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_op2 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_op1 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
lift_max [lemma, in
mathcomp.ssreflect.fintype]
-
lift_inj [lemma, in
mathcomp.ssreflect.fintype]
-
lift_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
lift0 [lemma, in
mathcomp.ssreflect.fintype]
-
lift0_mx_is_perm [lemma, in
mathcomp.algebra.matrix]
-
lift0_mx_perm [lemma, in
mathcomp.algebra.matrix]
-
lift0_mx [definition, in
mathcomp.algebra.matrix]
-
lift0_perm_eq0 [lemma, in
mathcomp.algebra.matrix]
-
lift0_permK [lemma, in
mathcomp.algebra.matrix]
-
lift0_perm_lift [lemma, in
mathcomp.algebra.matrix]
-
lift0_perm0 [lemma, in
mathcomp.algebra.matrix]
-
lift0_perm [definition, in
mathcomp.algebra.matrix]
-
limg [abbreviation, in
mathcomp.algebra.vector]
-
limgS [lemma, in
mathcomp.algebra.vector]
-
limg_gal [lemma, in
mathcomp.field.galois]
-
limg_proj [lemma, in
mathcomp.algebra.vector]
-
limg_comp [lemma, in
mathcomp.algebra.vector]
-
limg_ker0 [lemma, in
mathcomp.algebra.vector]
-
limg_basis_of [lemma, in
mathcomp.algebra.vector]
-
limg_dim_eq [lemma, in
mathcomp.algebra.vector]
-
limg_ker_dim [lemma, in
mathcomp.algebra.vector]
-
limg_ker_compl [lemma, in
mathcomp.algebra.vector]
-
limg_lfunVK [lemma, in
mathcomp.algebra.vector]
-
limg_span [lemma, in
mathcomp.algebra.vector]
-
limg_bigcap [lemma, in
mathcomp.algebra.vector]
-
limg_cap [lemma, in
mathcomp.algebra.vector]
-
limg_sum [lemma, in
mathcomp.algebra.vector]
-
limg_add [lemma, in
mathcomp.algebra.vector]
-
limg_line [lemma, in
mathcomp.algebra.vector]
-
limg_amulr [lemma, in
mathcomp.field.falgebra]
-
limg0 [lemma, in
mathcomp.algebra.vector]
-
lim0g [lemma, in
mathcomp.algebra.vector]
-
lim1g [lemma, in
mathcomp.algebra.vector]
-
LinAut [section, in
mathcomp.algebra.vector]
-
LinAut.f [variable, in
mathcomp.algebra.vector]
-
LinAut.K [variable, in
mathcomp.algebra.vector]
-
LinAut.kerf0 [variable, in
mathcomp.algebra.vector]
-
LinAut.vT [variable, in
mathcomp.algebra.vector]
-
Linear [section, in
mathcomp.algebra.rat]
-
Linear [section, in
mathcomp.character.character]
-
LinearImage [section, in
mathcomp.algebra.vector]
-
LinearImageComp [section, in
mathcomp.algebra.vector]
-
LinearImageComp.aT [variable, in
mathcomp.algebra.vector]
-
LinearImageComp.K [variable, in
mathcomp.algebra.vector]
-
LinearImageComp.rT [variable, in
mathcomp.algebra.vector]
-
LinearImageComp.vT [variable, in
mathcomp.algebra.vector]
-
LinearImage.aT [variable, in
mathcomp.algebra.vector]
-
LinearImage.K [variable, in
mathcomp.algebra.vector]
-
LinearImage.rT [variable, in
mathcomp.algebra.vector]
-
linearMn [lemma, in
mathcomp.algebra.ssrint]
-
LinearPreimage [section, in
mathcomp.algebra.vector]
-
LinearPreimage.aT [variable, in
mathcomp.algebra.vector]
-
LinearPreimage.K [variable, in
mathcomp.algebra.vector]
-
LinearPreimage.rT [variable, in
mathcomp.algebra.vector]
-
linear_irr_comp [lemma, in
mathcomp.character.mxrepresentation]
-
linear_irr [definition, in
mathcomp.character.mxrepresentation]
-
linear_mxsimple [lemma, in
mathcomp.character.mxrepresentation]
-
linear_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
linear_of_free [lemma, in
mathcomp.algebra.vector]
-
linear_char_divr [lemma, in
mathcomp.character.character]
-
linear_char_key [lemma, in
mathcomp.character.character]
-
linear_char [definition, in
mathcomp.character.character]
-
Linear.G [variable, in
mathcomp.character.character]
-
Linear.gT [variable, in
mathcomp.character.character]
-
Linear.OneChar [section, in
mathcomp.character.character]
-
Linear.OneChar.CFxi [variable, in
mathcomp.character.character]
-
Linear.OneChar.xi [variable, in
mathcomp.character.character]
-
Linear.OneChar.xiMV [variable, in
mathcomp.character.character]
-
linfun [definition, in
mathcomp.algebra.vector]
-
linfun_def [definition, in
mathcomp.algebra.vector]
-
linfun_is_ahom [lemma, in
mathcomp.field.falgebra]
-
lin_mul_row_is_linear [lemma, in
mathcomp.algebra.matrix]
-
lin_mul_row [definition, in
mathcomp.algebra.matrix]
-
lin_mulmx_is_linear [lemma, in
mathcomp.algebra.matrix]
-
lin_mulmx [definition, in
mathcomp.algebra.matrix]
-
lin_mulmxr_is_linear [lemma, in
mathcomp.algebra.matrix]
-
lin_mulmxr [definition, in
mathcomp.algebra.matrix]
-
lin_mx [definition, in
mathcomp.algebra.matrix]
-
lin_char_group [lemma, in
mathcomp.character.character]
-
lin_irr_der1 [lemma, in
mathcomp.character.character]
-
lin_Res_IirrE [lemma, in
mathcomp.character.character]
-
lin_char_der1 [lemma, in
mathcomp.character.character]
-
lin_char_unitr [lemma, in
mathcomp.character.character]
-
lin_char_irr [lemma, in
mathcomp.character.character]
-
lin_charV_conj [lemma, in
mathcomp.character.character]
-
lin_char_unity_root [lemma, in
mathcomp.character.character]
-
lin_charX [lemma, in
mathcomp.character.character]
-
lin_charV [lemma, in
mathcomp.character.character]
-
lin_char_neq0 [lemma, in
mathcomp.character.character]
-
lin_char_prod [lemma, in
mathcomp.character.character]
-
lin_charM [lemma, in
mathcomp.character.character]
-
lin_charW [lemma, in
mathcomp.character.character]
-
lin_char1 [lemma, in
mathcomp.character.character]
-
lin1_mx [definition, in
mathcomp.algebra.matrix]
-
lin1_mx_key [lemma, in
mathcomp.algebra.matrix]
-
lker [definition, in
mathcomp.algebra.vector]
-
lkerE [lemma, in
mathcomp.algebra.vector]
-
lker_proj [lemma, in
mathcomp.algebra.vector]
-
lker0P [lemma, in
mathcomp.algebra.vector]
-
lker0_compfVK [lemma, in
mathcomp.algebra.vector]
-
lker0_compfK [lemma, in
mathcomp.algebra.vector]
-
lker0_compKf [lemma, in
mathcomp.algebra.vector]
-
lker0_compVKf [lemma, in
mathcomp.algebra.vector]
-
lker0_compfV [lemma, in
mathcomp.algebra.vector]
-
lker0_lfunVK [lemma, in
mathcomp.algebra.vector]
-
lker0_limgf [lemma, in
mathcomp.algebra.vector]
-
lker0_compVf [lemma, in
mathcomp.algebra.vector]
-
lker0_lfunK [lemma, in
mathcomp.algebra.vector]
-
lker0_amulr [lemma, in
mathcomp.field.falgebra]
-
lker0_amull [lemma, in
mathcomp.field.falgebra]
-
LMod [section, in
mathcomp.algebra.ssrint]
-
LMod.R [variable, in
mathcomp.algebra.ssrint]
-
LMod.V [variable, in
mathcomp.algebra.ssrint]
-
logn [definition, in
mathcomp.ssreflect.prime]
-
lognE [lemma, in
mathcomp.ssreflect.prime]
-
lognM [lemma, in
mathcomp.ssreflect.prime]
-
lognSg [lemma, in
mathcomp.fingroup.fingroup]
-
lognX [lemma, in
mathcomp.ssreflect.prime]
-
logn_quotient_cent_cyclic_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
logn_morphim [lemma, in
mathcomp.fingroup.quotient]
-
logn_fact [lemma, in
mathcomp.ssreflect.binomial]
-
logn_part [lemma, in
mathcomp.ssreflect.prime]
-
logn_count_dvd [lemma, in
mathcomp.ssreflect.prime]
-
logn_div [lemma, in
mathcomp.ssreflect.prime]
-
logn_Gauss [lemma, in
mathcomp.ssreflect.prime]
-
logn_prime [lemma, in
mathcomp.ssreflect.prime]
-
logn_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
logn_rec [definition, in
mathcomp.ssreflect.prime]
-
logn_quotient [lemma, in
mathcomp.solvable.abelian]
-
logn_le_p_rank [lemma, in
mathcomp.solvable.abelian]
-
logn_card_GL_p [lemma, in
mathcomp.algebra.mxalgebra]
-
logn0 [lemma, in
mathcomp.ssreflect.prime]
-
logn1 [lemma, in
mathcomp.ssreflect.prime]
-
lone_subgroup_char [lemma, in
mathcomp.fingroup.automorphism]
-
looping [definition, in
mathcomp.ssreflect.path]
-
loopingP [lemma, in
mathcomp.ssreflect.path]
-
looping_uniq [lemma, in
mathcomp.ssreflect.path]
-
looping_order [lemma, in
mathcomp.ssreflect.fingraph]
-
LowerCentral [section, in
mathcomp.solvable.nilpotent]
-
LowerCentral.gT [variable, in
mathcomp.solvable.nilpotent]
-
lower_central_at [definition, in
mathcomp.solvable.nilpotent]
-
lower_central_at_rec [definition, in
mathcomp.solvable.nilpotent]
-
lpreimK [lemma, in
mathcomp.algebra.vector]
-
lpreimS [lemma, in
mathcomp.algebra.vector]
-
lpreim_cap_limg [lemma, in
mathcomp.algebra.vector]
-
lpreim0 [lemma, in
mathcomp.algebra.vector]
-
lreg_polyZ_eq0 [lemma, in
mathcomp.algebra.poly]
-
lreg_size [lemma, in
mathcomp.algebra.poly]
-
lreg_lead0 [lemma, in
mathcomp.algebra.poly]
-
lreg_lead [lemma, in
mathcomp.algebra.poly]
-
lshift [definition, in
mathcomp.ssreflect.fintype]
-
lshift_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
lshift0 [lemma, in
mathcomp.algebra.zmodp]
-
lsubmx [definition, in
mathcomp.algebra.matrix]
-
lsubmx_key [lemma, in
mathcomp.algebra.matrix]
-
ltC_nat [definition, in
mathcomp.field.algC]
-
lteNz_nat [definition, in
mathcomp.algebra.ssrint]
-
ltezN_nat [definition, in
mathcomp.algebra.ssrint]
-
ltez_natE [definition, in
mathcomp.algebra.ssrint]
-
ltez_nat [definition, in
mathcomp.algebra.ssrint]
-
ltmx [definition, in
mathcomp.algebra.mxalgebra]
-
ltmxE [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmxEneq [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmxErank [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmxW [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmx_irrefl [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmx_trans [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmx_sub_trans [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
ltmx1 [lemma, in
mathcomp.algebra.mxalgebra]
-
ltn [definition, in
mathcomp.ssreflect.ssrnat]
-
ltngtP [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnNge [lemma, in
mathcomp.ssreflect.ssrnat]
-
LtnNotGeq [constructor, in
mathcomp.ssreflect.ssrnat]
-
ltnP [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnSn [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnW [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnW_nhomo_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnW_homo_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnW_nhomo [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltnW_homo [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltNz_nat [lemma, in
mathcomp.algebra.ssrint]
-
ltn_log_quotient [lemma, in
mathcomp.solvable.pgroup]
-
ltn_quotient [lemma, in
mathcomp.fingroup.quotient]
-
ltn_index [lemma, in
mathcomp.ssreflect.path]
-
ltn_sorted_uniq_leq [lemma, in
mathcomp.ssreflect.path]
-
ltn_odd_Frobenius_ker [lemma, in
mathcomp.solvable.frobenius]
-
ltn_logl [lemma, in
mathcomp.ssreflect.prime]
-
ltn_log0 [lemma, in
mathcomp.ssreflect.prime]
-
ltn_pdiv2_prime [lemma, in
mathcomp.ssreflect.prime]
-
ltn_divRL [lemma, in
mathcomp.ssreflect.div]
-
ltn_Pdiv [lemma, in
mathcomp.ssreflect.div]
-
ltn_divLR [lemma, in
mathcomp.ssreflect.div]
-
ltn_ceil [lemma, in
mathcomp.ssreflect.div]
-
ltn_pmod [lemma, in
mathcomp.ssreflect.div]
-
ltn_mod [lemma, in
mathcomp.ssreflect.div]
-
ltn_size_undup [lemma, in
mathcomp.ssreflect.seq]
-
ltn_unsplit [lemma, in
mathcomp.ssreflect.fintype]
-
ltn_ord [lemma, in
mathcomp.ssreflect.fintype]
-
ltn_leqif [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_sqr [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_Sdouble [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_double [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_exp2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_pexp2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_exp2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_expl [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_mul [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_Pmulr [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_Pmull [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_pmul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_pmul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_mul2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_mul2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_subRL [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_sub2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_sub2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_addl [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_addr [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_add2r [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_add2l [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_xor_geq [inductive, in
mathcomp.ssreflect.ssrnat]
-
ltn_trans [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_neqAle [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_geF [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_eqF [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_predK [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn_morphim [lemma, in
mathcomp.fingroup.morphism]
-
ltn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltn0Sn [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltP [lemma, in
mathcomp.ssreflect.ssrnat]
-
ltrq0 [lemma, in
mathcomp.algebra.rat]
-
ltrW_lersif [lemma, in
mathcomp.algebra.interval]
-
ltrz0 [lemma, in
mathcomp.algebra.ssrint]
-
ltrz1 [lemma, in
mathcomp.algebra.ssrint]
-
ltr_rat [lemma, in
mathcomp.algebra.rat]
-
ltr_in_itv [lemma, in
mathcomp.algebra.interval]
-
ltr_nexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ltr_pexpz2r [lemma, in
mathcomp.algebra.ssrint]
-
ltr_eexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ltr_niexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ltr_piexpz2l [lemma, in
mathcomp.algebra.ssrint]
-
ltr_int [lemma, in
mathcomp.algebra.ssrint]
-
ltr_nmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ltr_pmulz2l [lemma, in
mathcomp.algebra.ssrint]
-
ltr_nmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ltr_pmulz2r [lemma, in
mathcomp.algebra.ssrint]
-
ltr0q [lemma, in
mathcomp.algebra.rat]
-
ltr0z [lemma, in
mathcomp.algebra.ssrint]
-
ltr0_sgz [lemma, in
mathcomp.algebra.ssrint]
-
ltr1z [lemma, in
mathcomp.algebra.ssrint]
-
ltzN_nat [lemma, in
mathcomp.algebra.ssrint]
-
ltz_divRL [lemma, in
mathcomp.algebra.intdiv]
-
ltz_divLR [lemma, in
mathcomp.algebra.intdiv]
-
ltz_ceil [lemma, in
mathcomp.algebra.intdiv]
-
ltz_mod [lemma, in
mathcomp.algebra.intdiv]
-
ltz_pmod [lemma, in
mathcomp.algebra.intdiv]
-
ltz_addr1 [lemma, in
mathcomp.algebra.ssrint]
-
ltz_add1r [lemma, in
mathcomp.algebra.ssrint]
-
ltz_nat [lemma, in
mathcomp.algebra.ssrint]
-
ltz0_abs [lemma, in
mathcomp.algebra.ssrint]
-
lt_rat_def [lemma, in
mathcomp.algebra.rat]
-
lt_rat0 [lemma, in
mathcomp.algebra.rat]
-
lt_rat [definition, in
mathcomp.algebra.rat]
-
lt_irrelevance [lemma, in
mathcomp.ssreflect.ssrnat]
-
lt_size_deriv [lemma, in
mathcomp.algebra.poly]
-
lt_eqmx [lemma, in
mathcomp.algebra.mxalgebra]
-
lt0b [lemma, in
mathcomp.ssreflect.ssrnat]
-
lt0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
lt0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
lt0n_neq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
lt1mx [lemma, in
mathcomp.algebra.mxalgebra]
-
LUP_card_GL [lemma, in
mathcomp.algebra.mxalgebra]
-
L_F [abbreviation, in
mathcomp.field.fieldext]
-
L_iso [lemma, in
mathcomp.solvable.burnside_app]
-
L0 [abbreviation, in
mathcomp.field.fieldext]
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-(107 entries) |
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-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
M
-
mact [definition, in
mathcomp.fingroup.action]
-
mactE [lemma, in
mathcomp.fingroup.action]
-
mact_is_action [lemma, in
mathcomp.fingroup.action]
-
MakeAut [section, in
mathcomp.fingroup.automorphism]
-
MakeAut.f [variable, in
mathcomp.fingroup.automorphism]
-
MakeAut.G [variable, in
mathcomp.fingroup.automorphism]
-
MakeAut.Gf [variable, in
mathcomp.fingroup.automorphism]
-
MakeAut.gT [variable, in
mathcomp.fingroup.automorphism]
-
MakeAut.injf [variable, in
mathcomp.fingroup.automorphism]
-
MakeEqSeq [section, in
mathcomp.ssreflect.seq]
-
MakeEqSeq.T [variable, in
mathcomp.ssreflect.seq]
-
MakeEqTypePred [module, in
mathcomp.ssreflect.eqtype]
-
MakeGroupSetBaseGroup [module, in
mathcomp.fingroup.fingroup]
-
MakeSeq [section, in
mathcomp.ssreflect.seq]
-
MakeSeq.T [variable, in
mathcomp.ssreflect.seq]
-
MakeSeq.x0 [variable, in
mathcomp.ssreflect.seq]
-
make_separable [lemma, in
mathcomp.field.separable]
-
map [definition, in
mathcomp.ssreflect.seq]
-
Map [section, in
mathcomp.ssreflect.seq]
-
MapComp [section, in
mathcomp.ssreflect.seq]
-
MapComp.T1 [variable, in
mathcomp.ssreflect.seq]
-
MapComp.T2 [variable, in
mathcomp.ssreflect.seq]
-
MapComp.T3 [variable, in
mathcomp.ssreflect.seq]
-
MapComRing [section, in
mathcomp.algebra.mxpoly]
-
MapComRing.A [variable, in
mathcomp.algebra.mxpoly]
-
MapComRing.aR [variable, in
mathcomp.algebra.mxpoly]
-
MapComRing.f [variable, in
mathcomp.algebra.mxpoly]
-
MapComRing.n' [variable, in
mathcomp.algebra.mxpoly]
-
MapComRing.rR [variable, in
mathcomp.algebra.mxpoly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.mxpoly]
-
MapEqPath [section, in
mathcomp.ssreflect.path]
-
MapEqPath.e [variable, in
mathcomp.ssreflect.path]
-
MapEqPath.e' [variable, in
mathcomp.ssreflect.path]
-
MapEqPath.h [variable, in
mathcomp.ssreflect.path]
-
MapEqPath.Ih [variable, in
mathcomp.ssreflect.path]
-
MapEqPath.T [variable, in
mathcomp.ssreflect.path]
-
MapEqPath.T' [variable, in
mathcomp.ssreflect.path]
-
MapField [section, in
mathcomp.algebra.mxpoly]
-
MapFieldMatrix [section, in
mathcomp.algebra.matrix]
-
MapFieldMatrix.aF [variable, in
mathcomp.algebra.matrix]
-
MapFieldMatrix.f [variable, in
mathcomp.algebra.matrix]
-
MapFieldMatrix.rF [variable, in
mathcomp.algebra.matrix]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
MapFieldPoly [section, in
mathcomp.algebra.poly]
-
MapFieldPoly.f [variable, in
mathcomp.algebra.poly]
-
MapFieldPoly.F [variable, in
mathcomp.algebra.poly]
-
MapFieldPoly.R [variable, in
mathcomp.algebra.poly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.poly]
-
MapField.A [variable, in
mathcomp.algebra.mxpoly]
-
MapField.aF [variable, in
mathcomp.algebra.mxpoly]
-
MapField.f [variable, in
mathcomp.algebra.mxpoly]
-
MapField.n' [variable, in
mathcomp.algebra.mxpoly]
-
MapField.p [variable, in
mathcomp.algebra.mxpoly]
-
MapField.rF [variable, in
mathcomp.algebra.mxpoly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.mxpoly]
-
mapK [lemma, in
mathcomp.ssreflect.seq]
-
MapMatrix [section, in
mathcomp.algebra.matrix]
-
MapMatrixSpaces [section, in
mathcomp.algebra.mxalgebra]
-
MapMatrixSpaces.aF [variable, in
mathcomp.algebra.mxalgebra]
-
MapMatrixSpaces.f [variable, in
mathcomp.algebra.mxalgebra]
-
MapMatrixSpaces.rF [variable, in
mathcomp.algebra.mxalgebra]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
MapMatrix.aT [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block [section, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Adl [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Adr [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Aul [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Aur [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.B [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Bh [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.Bv [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.m1 [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.m2 [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.n1 [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.Block.n2 [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.f [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.OneMatrix [section, in
mathcomp.algebra.matrix]
-
MapMatrix.OneMatrix.A [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.OneMatrix.m [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.OneMatrix.n [variable, in
mathcomp.algebra.matrix]
-
MapMatrix.rT [variable, in
mathcomp.algebra.matrix]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
MapMinPoly [section, in
mathcomp.field.fieldext]
-
MapMinPoly.f [variable, in
mathcomp.field.fieldext]
-
MapMinPoly.F0 [variable, in
mathcomp.field.fieldext]
-
MapMinPoly.K [variable, in
mathcomp.field.fieldext]
-
MapMinPoly.L [variable, in
mathcomp.field.fieldext]
-
MapMinPoly.rL [variable, in
mathcomp.field.fieldext]
-
MapMinPoly.x [variable, in
mathcomp.field.fieldext]
-
mapP [lemma, in
mathcomp.ssreflect.seq]
-
MapPath [section, in
mathcomp.ssreflect.path]
-
MapPath.e [variable, in
mathcomp.ssreflect.path]
-
MapPath.e' [variable, in
mathcomp.ssreflect.path]
-
MapPath.h [variable, in
mathcomp.ssreflect.path]
-
MapPath.T [variable, in
mathcomp.ssreflect.path]
-
MapPath.T' [variable, in
mathcomp.ssreflect.path]
-
MapPoly [section, in
mathcomp.algebra.poly]
-
MapPolyRoots [section, in
mathcomp.algebra.poly]
-
MapPolyRoots.f [variable, in
mathcomp.algebra.poly]
-
MapPolyRoots.F [variable, in
mathcomp.algebra.poly]
-
MapPolyRoots.R [variable, in
mathcomp.algebra.poly]
-
MapPoly.Additive [section, in
mathcomp.algebra.poly]
-
MapPoly.Additive.f [variable, in
mathcomp.algebra.poly]
-
MapPoly.Additive.iR [variable, in
mathcomp.algebra.poly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.poly]
-
MapPoly.aR [variable, in
mathcomp.algebra.poly]
-
MapPoly.Combinatorial [section, in
mathcomp.algebra.poly]
-
MapPoly.Combinatorial.f [variable, in
mathcomp.algebra.poly]
-
MapPoly.Combinatorial.f_0 [variable, in
mathcomp.algebra.poly]
-
MapPoly.Combinatorial.inj_f [variable, in
mathcomp.algebra.poly]
-
MapPoly.Combinatorial.iR [variable, in
mathcomp.algebra.poly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.poly]
-
MapPoly.Definitions [section, in
mathcomp.algebra.poly]
-
MapPoly.Definitions.aR [variable, in
mathcomp.algebra.poly]
-
MapPoly.Definitions.f [variable, in
mathcomp.algebra.poly]
-
MapPoly.Definitions.rR [variable, in
mathcomp.algebra.poly]
-
MapPoly.f [variable, in
mathcomp.algebra.poly]
-
MapPoly.HornerMorph [section, in
mathcomp.algebra.poly]
-
MapPoly.HornerMorph.cfu [variable, in
mathcomp.algebra.poly]
-
MapPoly.HornerMorph.u [variable, in
mathcomp.algebra.poly]
-
MapPoly.rR [variable, in
mathcomp.algebra.poly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.poly]
-
MapResultant [section, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix [section, in
mathcomp.algebra.matrix]
-
MapRingMatrix [section, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.A [variable, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.aR [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.aR [variable, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.d [variable, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.f [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.f [variable, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.FixedSize [section, in
mathcomp.algebra.matrix]
-
MapRingMatrix.FixedSize.m [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.FixedSize.n [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.FixedSize.p [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.n [variable, in
mathcomp.algebra.mxpoly]
-
MapRingMatrix.rR [variable, in
mathcomp.algebra.matrix]
-
MapRingMatrix.rR [variable, in
mathcomp.algebra.mxpoly]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.mxpoly]
-
MapZmodMatrix [section, in
mathcomp.algebra.matrix]
-
MapZmodMatrix.aR [variable, in
mathcomp.algebra.matrix]
-
MapZmodMatrix.f [variable, in
mathcomp.algebra.matrix]
-
MapZmodMatrix.m [variable, in
mathcomp.algebra.matrix]
-
MapZmodMatrix.n [variable, in
mathcomp.algebra.matrix]
-
MapZmodMatrix.rR [variable, in
mathcomp.algebra.matrix]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
map_path [lemma, in
mathcomp.ssreflect.path]
-
map_orthonormal [lemma, in
mathcomp.character.vcharacter]
-
map_pairwise_orthogonal [lemma, in
mathcomp.character.vcharacter]
-
map_minPoly [lemma, in
mathcomp.field.fieldext]
-
map_regular_subseries [lemma, in
mathcomp.character.mxrepresentation]
-
map_section_repr [lemma, in
mathcomp.character.mxrepresentation]
-
map_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
map_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
map_rfix_mx [lemma, in
mathcomp.character.mxrepresentation]
-
map_group_ring [lemma, in
mathcomp.character.mxrepresentation]
-
map_regular_repr [lemma, in
mathcomp.character.mxrepresentation]
-
map_gring_op [lemma, in
mathcomp.character.mxrepresentation]
-
map_gring_mx [lemma, in
mathcomp.character.mxrepresentation]
-
map_enveloping_algebra_mx [lemma, in
mathcomp.character.mxrepresentation]
-
map_reprJ [lemma, in
mathcomp.character.mxrepresentation]
-
map_reprE [lemma, in
mathcomp.character.mxrepresentation]
-
map_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
map_repr_mx [definition, in
mathcomp.character.mxrepresentation]
-
map_gring_proj [lemma, in
mathcomp.character.mxrepresentation]
-
map_gring_row [lemma, in
mathcomp.character.mxrepresentation]
-
map_regular_mx [lemma, in
mathcomp.character.mxrepresentation]
-
map_poly_divzK [lemma, in
mathcomp.algebra.intdiv]
-
map_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
map_tnth_enum [lemma, in
mathcomp.ssreflect.tuple]
-
map_mx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
map_mx_inv [lemma, in
mathcomp.algebra.matrix]
-
map_invmx [lemma, in
mathcomp.algebra.matrix]
-
map_mx_unit [lemma, in
mathcomp.algebra.matrix]
-
map_unitmx [lemma, in
mathcomp.algebra.matrix]
-
map_mx_is_scalar [lemma, in
mathcomp.algebra.matrix]
-
map_mx_inj [lemma, in
mathcomp.algebra.matrix]
-
map_lin_mx [lemma, in
mathcomp.algebra.matrix]
-
map_lin1_mx [lemma, in
mathcomp.algebra.matrix]
-
map_mx_is_multiplicative [lemma, in
mathcomp.algebra.matrix]
-
map_copid_mx [lemma, in
mathcomp.algebra.matrix]
-
map_mx_adj [lemma, in
mathcomp.algebra.matrix]
-
map_pid_mx [lemma, in
mathcomp.algebra.matrix]
-
map_tperm_mx [lemma, in
mathcomp.algebra.matrix]
-
map_perm_mx [lemma, in
mathcomp.algebra.matrix]
-
map_mx1 [lemma, in
mathcomp.algebra.matrix]
-
map_scalar_mx [lemma, in
mathcomp.algebra.matrix]
-
map_diag_mx [lemma, in
mathcomp.algebra.matrix]
-
map_delta_mx [lemma, in
mathcomp.algebra.matrix]
-
map_mxM [lemma, in
mathcomp.algebra.matrix]
-
map_mxZ [lemma, in
mathcomp.algebra.matrix]
-
map_mx_sum [definition, in
mathcomp.algebra.matrix]
-
map_mx_sub [lemma, in
mathcomp.algebra.matrix]
-
map_mxD [lemma, in
mathcomp.algebra.matrix]
-
map_mxN [lemma, in
mathcomp.algebra.matrix]
-
map_mx0 [lemma, in
mathcomp.algebra.matrix]
-
map_drsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_dlsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_ursubmx [lemma, in
mathcomp.algebra.matrix]
-
map_ulsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_dsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_usubmx [lemma, in
mathcomp.algebra.matrix]
-
map_rsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_lsubmx [lemma, in
mathcomp.algebra.matrix]
-
map_block_mx [lemma, in
mathcomp.algebra.matrix]
-
map_col_mx [lemma, in
mathcomp.algebra.matrix]
-
map_row_mx [lemma, in
mathcomp.algebra.matrix]
-
map_vec_mx [lemma, in
mathcomp.algebra.matrix]
-
map_mxvec [lemma, in
mathcomp.algebra.matrix]
-
map_conform_mx [lemma, in
mathcomp.algebra.matrix]
-
map_castmx [lemma, in
mathcomp.algebra.matrix]
-
map_xcol [lemma, in
mathcomp.algebra.matrix]
-
map_xrow [lemma, in
mathcomp.algebra.matrix]
-
map_col_perm [lemma, in
mathcomp.algebra.matrix]
-
map_row_perm [lemma, in
mathcomp.algebra.matrix]
-
map_col' [lemma, in
mathcomp.algebra.matrix]
-
map_row' [lemma, in
mathcomp.algebra.matrix]
-
map_col [lemma, in
mathcomp.algebra.matrix]
-
map_row [lemma, in
mathcomp.algebra.matrix]
-
map_const_mx [lemma, in
mathcomp.algebra.matrix]
-
map_trmx [lemma, in
mathcomp.algebra.matrix]
-
map_mx [definition, in
mathcomp.algebra.matrix]
-
map_mx_key [lemma, in
mathcomp.algebra.matrix]
-
map_mx_inv_horner [lemma, in
mathcomp.algebra.mxpoly]
-
map_mx_companion [lemma, in
mathcomp.algebra.mxpoly]
-
map_horner_mx [lemma, in
mathcomp.algebra.mxpoly]
-
map_powers_mx [lemma, in
mathcomp.algebra.mxpoly]
-
map_resultant [lemma, in
mathcomp.algebra.mxpoly]
-
map_char_poly [lemma, in
mathcomp.algebra.mxpoly]
-
map_char_poly_mx [lemma, in
mathcomp.algebra.mxpoly]
-
map_poly_rV [lemma, in
mathcomp.algebra.mxpoly]
-
map_rVpoly [lemma, in
mathcomp.algebra.mxpoly]
-
map_div_annihilantP [lemma, in
mathcomp.algebra.polyXY]
-
map_sub_annihilantP [lemma, in
mathcomp.algebra.polyXY]
-
map_Qnum_poly [lemma, in
mathcomp.field.algnum]
-
map_allpairs [lemma, in
mathcomp.ssreflect.seq]
-
map_reshape [lemma, in
mathcomp.ssreflect.seq]
-
map_flatten [lemma, in
mathcomp.ssreflect.seq]
-
map_pK [lemma, in
mathcomp.ssreflect.seq]
-
map_id_in [lemma, in
mathcomp.ssreflect.seq]
-
map_comp [lemma, in
mathcomp.ssreflect.seq]
-
map_id [lemma, in
mathcomp.ssreflect.seq]
-
map_of_seq [lemma, in
mathcomp.ssreflect.seq]
-
map_inj_uniq [lemma, in
mathcomp.ssreflect.seq]
-
map_subseq [lemma, in
mathcomp.ssreflect.seq]
-
map_inj_in_uniq [lemma, in
mathcomp.ssreflect.seq]
-
map_uniq [lemma, in
mathcomp.ssreflect.seq]
-
map_f [lemma, in
mathcomp.ssreflect.seq]
-
map_mask [lemma, in
mathcomp.ssreflect.seq]
-
map_rev [lemma, in
mathcomp.ssreflect.seq]
-
map_rotr [lemma, in
mathcomp.ssreflect.seq]
-
map_rot [lemma, in
mathcomp.ssreflect.seq]
-
map_drop [lemma, in
mathcomp.ssreflect.seq]
-
map_take [lemma, in
mathcomp.ssreflect.seq]
-
map_rcons [lemma, in
mathcomp.ssreflect.seq]
-
map_cat [lemma, in
mathcomp.ssreflect.seq]
-
map_nseq [lemma, in
mathcomp.ssreflect.seq]
-
map_cons [lemma, in
mathcomp.ssreflect.seq]
-
map_preim [lemma, in
mathcomp.ssreflect.fintype]
-
map_cfAut_free [lemma, in
mathcomp.character.classfun]
-
map_orthogonal [lemma, in
mathcomp.character.classfun]
-
map_uniq_roots [lemma, in
mathcomp.algebra.poly]
-
map_diff_roots [lemma, in
mathcomp.algebra.poly]
-
map_poly_com [lemma, in
mathcomp.algebra.poly]
-
map_monic [lemma, in
mathcomp.algebra.poly]
-
map_poly_inj [lemma, in
mathcomp.algebra.poly]
-
map_poly_eq0 [lemma, in
mathcomp.algebra.poly]
-
map_comp_poly [lemma, in
mathcomp.algebra.poly]
-
map_polyC_eq0 [lemma, in
mathcomp.algebra.poly]
-
map_comm_coef [lemma, in
mathcomp.algebra.poly]
-
map_comm_poly [lemma, in
mathcomp.algebra.poly]
-
map_polyXn [lemma, in
mathcomp.algebra.poly]
-
map_polyX [lemma, in
mathcomp.algebra.poly]
-
map_polyZ [lemma, in
mathcomp.algebra.poly]
-
map_poly_is_rmorphism [lemma, in
mathcomp.algebra.poly]
-
map_polyC [lemma, in
mathcomp.algebra.poly]
-
map_poly_is_additive [lemma, in
mathcomp.algebra.poly]
-
map_poly_comp [lemma, in
mathcomp.algebra.poly]
-
map_Poly [lemma, in
mathcomp.algebra.poly]
-
map_polyK [lemma, in
mathcomp.algebra.poly]
-
map_inj_poly [lemma, in
mathcomp.algebra.poly]
-
map_poly_eq0_id0 [lemma, in
mathcomp.algebra.poly]
-
map_poly_comp_id0 [lemma, in
mathcomp.algebra.poly]
-
map_Poly_id0 [lemma, in
mathcomp.algebra.poly]
-
map_poly_id [lemma, in
mathcomp.algebra.poly]
-
map_poly0 [lemma, in
mathcomp.algebra.poly]
-
map_polyE [lemma, in
mathcomp.algebra.poly]
-
map_poly [definition, in
mathcomp.algebra.poly]
-
map_center_mx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_cent_mx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_mulsmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_eigenspace [lemma, in
mathcomp.algebra.mxalgebra]
-
map_diffmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_complmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_capmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_capmx_gen [lemma, in
mathcomp.algebra.mxalgebra]
-
map_addsmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_genmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_eqmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_ltmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_submx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_cokermx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_kermx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_pinvmx [lemma, in
mathcomp.algebra.mxalgebra]
-
map_col_base [lemma, in
mathcomp.algebra.mxalgebra]
-
map_row_base [lemma, in
mathcomp.algebra.mxalgebra]
-
map_col_ebase [lemma, in
mathcomp.algebra.mxalgebra]
-
map_row_ebase [lemma, in
mathcomp.algebra.mxalgebra]
-
Map.f [variable, in
mathcomp.ssreflect.seq]
-
Map.n0 [variable, in
mathcomp.ssreflect.seq]
-
Map.T1 [variable, in
mathcomp.ssreflect.seq]
-
Map.T2 [variable, in
mathcomp.ssreflect.seq]
-
Map.x1 [variable, in
mathcomp.ssreflect.seq]
-
Map.x2 [variable, in
mathcomp.ssreflect.seq]
-
mask [definition, in
mathcomp.ssreflect.seq]
-
Mask [section, in
mathcomp.ssreflect.seq]
-
mask_subseq [lemma, in
mathcomp.ssreflect.seq]
-
mask_uniq [lemma, in
mathcomp.ssreflect.seq]
-
mask_rot [lemma, in
mathcomp.ssreflect.seq]
-
mask_cat [lemma, in
mathcomp.ssreflect.seq]
-
mask_cons [lemma, in
mathcomp.ssreflect.seq]
-
mask_true [lemma, in
mathcomp.ssreflect.seq]
-
mask_false [lemma, in
mathcomp.ssreflect.seq]
-
Mask.n0 [variable, in
mathcomp.ssreflect.seq]
-
Mask.T [variable, in
mathcomp.ssreflect.seq]
-
mask0 [lemma, in
mathcomp.ssreflect.seq]
-
mask1 [lemma, in
mathcomp.ssreflect.seq]
-
Matrix [constructor, in
mathcomp.algebra.matrix]
-
matrix [inductive, in
mathcomp.algebra.matrix]
-
matrix [library]
-
MatrixAlgebra [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra [section, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.CentMxDef [section, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.CentMxDef.m [variable, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.CentMxDef.n [variable, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.CentMxDef.R [variable, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.F [variable, in
mathcomp.algebra.mxalgebra]
-
MatrixAlgebra.LiftPerm [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LiftPerm.n [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix.f [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix.m1 [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix.m2 [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix.n1 [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinMatrix.n2 [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinRowVector [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinRowVector.f [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinRowVector.m [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.LinRowVector.n [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.MatrixRing [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.MatrixRing.n' [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Mulmxr [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Mulmxr.m [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Mulmxr.n [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Mulmxr.p [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.R [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.RingModule [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.RingModule.m [variable, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.RingModule.n [variable, in
mathcomp.algebra.matrix]
-
_ *m: _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.ScalarMx [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.ScalarMx.n [variable, in
mathcomp.algebra.matrix]
-
_ %:M (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.StructuralLinear [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Trace [section, in
mathcomp.algebra.matrix]
-
MatrixAlgebra.Trace.n [variable, in
mathcomp.algebra.matrix]
-
\tr _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
'Z ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'C ( _ ) (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ * _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\tr _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ *m _ (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ %:M (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
_ \in _ [notation, in
mathcomp.algebra.mxalgebra]
-
MatrixDef [section, in
mathcomp.algebra.matrix]
-
MatrixDef.m [variable, in
mathcomp.algebra.matrix]
-
MatrixDef.n [variable, in
mathcomp.algebra.matrix]
-
MatrixDef.R [variable, in
mathcomp.algebra.matrix]
-
MatrixDomain [section, in
mathcomp.algebra.matrix]
-
MatrixDomain.R [variable, in
mathcomp.algebra.matrix]
-
MatrixFormula [module, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.Add [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.And [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.Bool [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_row_var [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_submx [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_col_mx [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_mxvec [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_vec_mx [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_mxrank [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_mulmx [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_mx_term [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.eval_mx [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.Exists_rowP [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.Exists_row_form [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.False [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.form [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.holds [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula [section, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Env [section, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Env.d [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.F [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Schur [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx [section, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx.A [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx.B [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx.m1 [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx.m2 [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.MatrixFormula.Subsetmx.n [variable, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.morphAnd [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.mulmx_term [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.mxrank_form_qf [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.mxrank_form [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.mx_term [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.nth_row_env [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.nth_seq_of_rV [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.qf_eval [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.qf_form [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.row_env [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.row_var [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.seq_of_rV [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.size_seq_of_rV [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.submx_form_qf [lemma, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.submx_form [definition, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.term [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixFormula.True [abbreviation, in
mathcomp.algebra.mxpoly]
-
MatrixGenField [module, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.Ad [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.Ad [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.base [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.base_full [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.base_free [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.Bool [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.card_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.d [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.d [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField [section, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.A [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.Ad'T [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.cGA [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.d_gt0 [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.eval_mxT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.F [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.G [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.gT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.irrG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.mulT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.mxT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.n' [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.DecideGenField.rG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.eval_gen_term [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.eval_mulT [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.False [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField [section, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.A [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.cGA [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.F [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.G [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.gT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.irrG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.n' [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.FiniteGenField.rG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.form [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.Gen [constructor, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.genD [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField [section, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.A [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.Bijection [section, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.Bijection.m [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.Bijection2 [section, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.Bijection2.m [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.cGA [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.d_gt0 [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.F [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.G [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.gT [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.inFA [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.irrG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.n' [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.rG [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.GenField.val_genJmx [variable, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.genK [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.genM [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.genN [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.genV [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_finMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_countMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_decFieldMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_satP [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_sat [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_form [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_env [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_term [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mx [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_dim_gt0 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_dim_factor [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_base [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_dim [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_dim_ub_proof [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_dim_ex_proof [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_is_rmorphism [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_idomainMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_fieldMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_unitRingMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_invr0 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mulVr [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_ringMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_ntriv [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mulDr [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mul1r [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mulC [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_mulA [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_zmodMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_addNr [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_add0r [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_addC [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_addA [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_choiceMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_eqMixin [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen_of [record, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen0 [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.gen1 [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.groot [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.inFA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_genJ [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_gen_row [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_genZ [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_gen_sum [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_genD [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_genN [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_gen0 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_genK [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.in_gen [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.irr [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.map_mxminpoly_groot [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.morphAnd [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxmodule_rowval_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxvalD [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxvalM [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxvalN [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxvalV [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_grootX [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_groot [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_centg [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_is_multiplicative [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_sub [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_genV [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_genM [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_gen1 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_sum [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval_inj [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval0 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.mxval1 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.n [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.n [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.n [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.nA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.non_linear_gen_reducible [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.nth_map_rVval [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.pA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.pval [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rfix_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rGA [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rker_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rowval_gen_stable [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rowval_genK [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rowval_gen [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.row_gen_sum_mxval [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rstabs_rowval_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rstabs_in_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rstab_in_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.rVval [projection, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.sat_gen_form [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.set_nth_map_rVval [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.subbase [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.submx_rowval_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.submx_in_gen_eq [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.submx_in_gen [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.term [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.True [abbreviation, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_genJ [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_genZ [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_gen_row [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_gen_rV [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_gen_sum [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_genD [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_genN [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_gen0 [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_genK [lemma, in
mathcomp.character.mxrepresentation]
-
MatrixGenField.val_gen [definition, in
mathcomp.character.mxrepresentation]
-
MatrixGroups [section, in
mathcomp.character.mxabelem]
-
MatrixInv [section, in
mathcomp.algebra.matrix]
-
MatrixInv.Defs [section, in
mathcomp.algebra.matrix]
-
MatrixInv.Defs.n [variable, in
mathcomp.algebra.matrix]
-
MatrixInv.n' [variable, in
mathcomp.algebra.matrix]
-
MatrixInv.R [variable, in
mathcomp.algebra.matrix]
-
matrixP [lemma, in
mathcomp.algebra.matrix]
-
MatrixStructural [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock.A [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock.Adl [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock.Adr [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock.Aul [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CatBlock.Aur [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CutBlock [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.CutBlock.A [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.m1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.m2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.n1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.Block.n2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.m [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.m1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.m2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.n [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.n1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.CutPaste.n2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.FixedDim [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.FixedDim.m [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.FixedDim.n [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.R [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.Adl [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.Adr [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.Aul [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.Aur [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.m1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.m2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.n1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrBlock.n2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock.A [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock.m1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock.m2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock.n1 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.TrCutBlock.n2 [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.VecMatrix [section, in
mathcomp.algebra.matrix]
-
MatrixStructural.VecMatrix.m [variable, in
mathcomp.algebra.matrix]
-
MatrixStructural.VecMatrix.n [variable, in
mathcomp.algebra.matrix]
-
_ ^T (ring_scope) [notation, in
mathcomp.algebra.matrix]
-
MatrixVectType [section, in
mathcomp.algebra.vector]
-
MatrixVectType.m [variable, in
mathcomp.algebra.vector]
-
MatrixVectType.n [variable, in
mathcomp.algebra.vector]
-
MatrixVectType.R [variable, in
mathcomp.algebra.vector]
-
MatrixZmodule [section, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive [section, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.f [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.g [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.m [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.n [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.p [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.Additive.q [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.FixedDim [section, in
mathcomp.algebra.matrix]
-
MatrixZmodule.FixedDim.m [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.FixedDim.n [variable, in
mathcomp.algebra.matrix]
-
MatrixZmodule.V [variable, in
mathcomp.algebra.matrix]
-
matrix_vectMixin [definition, in
mathcomp.algebra.vector]
-
matrix_vect_iso [lemma, in
mathcomp.algebra.vector]
-
matrix_unitRingMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_ringMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_nonzero1 [lemma, in
mathcomp.algebra.matrix]
-
matrix_sum_delta [lemma, in
mathcomp.algebra.matrix]
-
matrix_lmodMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_zmodMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_finMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_countMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_choiceMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_eqMixin [definition, in
mathcomp.algebra.matrix]
-
matrix_of_fun [definition, in
mathcomp.algebra.matrix]
-
matrix_of_fun_def [definition, in
mathcomp.algebra.matrix]
-
matrix_key [lemma, in
mathcomp.algebra.matrix]
-
matrix_modr [lemma, in
mathcomp.algebra.mxalgebra]
-
matrix_modl [lemma, in
mathcomp.algebra.mxalgebra]
-
maxainv [definition, in
mathcomp.solvable.jordanholder]
-
maxainvM [lemma, in
mathcomp.solvable.jordanholder]
-
maxainvS [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_asimple_quo [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_exists [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_ainvar [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_sub [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_proper [lemma, in
mathcomp.solvable.jordanholder]
-
maxainv_norm [lemma, in
mathcomp.solvable.jordanholder]
-
maxgroup [definition, in
mathcomp.fingroup.fingroup]
-
maxgroupp [lemma, in
mathcomp.fingroup.fingroup]
-
maxgroupP [lemma, in
mathcomp.fingroup.fingroup]
-
maxgroup_exists [lemma, in
mathcomp.fingroup.fingroup]
-
maximal [definition, in
mathcomp.solvable.gseries]
-
maximal [library]
-
maximalJ [lemma, in
mathcomp.solvable.gseries]
-
maximal_cycle_extremal [lemma, in
mathcomp.solvable.extremal]
-
maximal_eqJ [lemma, in
mathcomp.solvable.gseries]
-
maximal_exists [lemma, in
mathcomp.solvable.gseries]
-
maximal_eqP [lemma, in
mathcomp.solvable.gseries]
-
maximal_eq [definition, in
mathcomp.solvable.gseries]
-
maxKn [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxminset [lemma, in
mathcomp.ssreflect.finset]
-
maxn [definition, in
mathcomp.ssreflect.ssrnat]
-
maxnA [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnACA [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnC [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnCA [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnK [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxnormal [definition, in
mathcomp.solvable.gseries]
-
maxnormalM [lemma, in
mathcomp.solvable.gseries]
-
MaxNormalProps [section, in
mathcomp.solvable.gseries]
-
MaxNormalProps.gT [variable, in
mathcomp.solvable.gseries]
-
maxnormal_minnormal [lemma, in
mathcomp.solvable.gseries]
-
maxnormal_sub [lemma, in
mathcomp.solvable.gseries]
-
maxnormal_proper [lemma, in
mathcomp.solvable.gseries]
-
maxnormal_normal [lemma, in
mathcomp.solvable.gseries]
-
maxnormal_charsimple [lemma, in
mathcomp.solvable.maximal]
-
maxnSS [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_mull [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_mulr [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_minr [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_minl [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_idPr [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn_idPl [lemma, in
mathcomp.ssreflect.ssrnat]
-
maxn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
MaxProps [section, in
mathcomp.solvable.gseries]
-
MaxProps.gT [variable, in
mathcomp.solvable.gseries]
-
MaxRoots [section, in
mathcomp.algebra.poly]
-
MaxRoots.R [variable, in
mathcomp.algebra.poly]
-
maxset [definition, in
mathcomp.ssreflect.finset]
-
MaxSetMinSet [section, in
mathcomp.ssreflect.finset]
-
MaxSetMinSet.T [variable, in
mathcomp.ssreflect.finset]
-
maxsetp [lemma, in
mathcomp.ssreflect.finset]
-
maxsetP [lemma, in
mathcomp.ssreflect.finset]
-
maxsetsup [lemma, in
mathcomp.ssreflect.finset]
-
maxset_exists [lemma, in
mathcomp.ssreflect.finset]
-
maxset_eq [lemma, in
mathcomp.ssreflect.finset]
-
maxset_key [lemma, in
mathcomp.ssreflect.finset]
-
max_pgroupJ [lemma, in
mathcomp.solvable.pgroup]
-
max_pdiv_max [lemma, in
mathcomp.ssreflect.prime]
-
max_pdiv_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
max_pdiv_leq [lemma, in
mathcomp.ssreflect.prime]
-
max_pdiv_dvd [lemma, in
mathcomp.ssreflect.prime]
-
max_pdiv_prime [lemma, in
mathcomp.ssreflect.prime]
-
max_pdiv [definition, in
mathcomp.ssreflect.prime]
-
max_size_mx_series [lemma, in
mathcomp.character.mxrepresentation]
-
max_submod_eqmx [lemma, in
mathcomp.character.mxrepresentation]
-
max_submodP [lemma, in
mathcomp.character.mxrepresentation]
-
max_submod [definition, in
mathcomp.character.mxrepresentation]
-
max_size_evalC [lemma, in
mathcomp.algebra.polyXY]
-
max_size_evalX [lemma, in
mathcomp.algebra.polyXY]
-
max_size_lead_coefXY [lemma, in
mathcomp.algebra.polyXY]
-
max_size_coefXY [lemma, in
mathcomp.algebra.polyXY]
-
max_cfRepr_mx1 [lemma, in
mathcomp.character.character]
-
max_cfRepr_norm_scalar [lemma, in
mathcomp.character.character]
-
max_card_abelian [lemma, in
mathcomp.solvable.abelian]
-
max_SCN [lemma, in
mathcomp.solvable.maximal]
-
max_card [lemma, in
mathcomp.ssreflect.fintype]
-
max_unity_roots [lemma, in
mathcomp.algebra.poly]
-
max_ring_poly_roots [lemma, in
mathcomp.algebra.poly]
-
max_poly_roots [lemma, in
mathcomp.algebra.poly]
-
max_pgroup_Sylow [lemma, in
mathcomp.solvable.sylow]
-
max0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
meet_Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
meet_center_nil [lemma, in
mathcomp.solvable.nilpotent]
-
memJ_norm [lemma, in
mathcomp.fingroup.fingroup]
-
memJ_class_support [lemma, in
mathcomp.fingroup.fingroup]
-
memJ_class [lemma, in
mathcomp.fingroup.fingroup]
-
memJ_conjg [lemma, in
mathcomp.fingroup.fingroup]
-
memmx_cent_envelop [lemma, in
mathcomp.character.mxrepresentation]
-
memmx_map [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx_sumsP [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx_addsP [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx_eqP [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx_subP [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
memmx1 [lemma, in
mathcomp.algebra.mxalgebra]
-
memPn [lemma, in
mathcomp.ssreflect.eqtype]
-
memPnC [lemma, in
mathcomp.ssreflect.eqtype]
-
mempx_Fadjoin [lemma, in
mathcomp.field.fieldext]
-
memtE [lemma, in
mathcomp.ssreflect.tuple]
-
memt_nth [lemma, in
mathcomp.ssreflect.tuple]
-
memvB [lemma, in
mathcomp.algebra.vector]
-
memvD [lemma, in
mathcomp.algebra.vector]
-
memvE [lemma, in
mathcomp.algebra.vector]
-
memvf [lemma, in
mathcomp.algebra.vector]
-
memvM [lemma, in
mathcomp.field.falgebra]
-
memvN [lemma, in
mathcomp.algebra.vector]
-
memvV [lemma, in
mathcomp.field.falgebra]
-
memvZ [lemma, in
mathcomp.algebra.vector]
-
memv_gal [lemma, in
mathcomp.field.galois]
-
memv_sum_pi [lemma, in
mathcomp.algebra.vector]
-
memv_projC [lemma, in
mathcomp.algebra.vector]
-
memv_pi2 [lemma, in
mathcomp.algebra.vector]
-
memv_pi1 [lemma, in
mathcomp.algebra.vector]
-
memv_proj [lemma, in
mathcomp.algebra.vector]
-
memv_pi [lemma, in
mathcomp.algebra.vector]
-
memv_preim [lemma, in
mathcomp.algebra.vector]
-
memv_ker [lemma, in
mathcomp.algebra.vector]
-
memv_imgP [lemma, in
mathcomp.algebra.vector]
-
memv_img [lemma, in
mathcomp.algebra.vector]
-
memv_span1 [lemma, in
mathcomp.algebra.vector]
-
memv_span [lemma, in
mathcomp.algebra.vector]
-
memv_capP [lemma, in
mathcomp.algebra.vector]
-
memv_cap [lemma, in
mathcomp.algebra.vector]
-
memv_sumP [lemma, in
mathcomp.algebra.vector]
-
memv_sumr [lemma, in
mathcomp.algebra.vector]
-
memv_addP [lemma, in
mathcomp.algebra.vector]
-
memv_add [lemma, in
mathcomp.algebra.vector]
-
memv_pick [lemma, in
mathcomp.algebra.vector]
-
memv_line [lemma, in
mathcomp.algebra.vector]
-
memv_suml [lemma, in
mathcomp.algebra.vector]
-
memv_submod_closed [lemma, in
mathcomp.algebra.vector]
-
memV_rcosetV [lemma, in
mathcomp.fingroup.fingroup]
-
memV_lcosetV [lemma, in
mathcomp.fingroup.fingroup]
-
memV_invg [lemma, in
mathcomp.fingroup.fingroup]
-
memv_adjoin [lemma, in
mathcomp.field.falgebra]
-
memv_cosetP [lemma, in
mathcomp.field.falgebra]
-
memv_algid [lemma, in
mathcomp.field.falgebra]
-
memv_mul [lemma, in
mathcomp.field.falgebra]
-
memv0 [lemma, in
mathcomp.algebra.vector]
-
mem_galNorm [lemma, in
mathcomp.field.galois]
-
mem_galTrace [lemma, in
mathcomp.field.galois]
-
mem_fixedFieldP [lemma, in
mathcomp.field.galois]
-
mem_Hall_pcore [lemma, in
mathcomp.solvable.pgroup]
-
mem_normal_Hall [lemma, in
mathcomp.solvable.pgroup]
-
mem_p_elt [lemma, in
mathcomp.solvable.pgroup]
-
mem_quotient [lemma, in
mathcomp.fingroup.quotient]
-
mem_repr_coset [lemma, in
mathcomp.fingroup.quotient]
-
mem_sort [lemma, in
mathcomp.ssreflect.path]
-
mem_merge [lemma, in
mathcomp.ssreflect.path]
-
mem_prev [lemma, in
mathcomp.ssreflect.path]
-
mem_next [lemma, in
mathcomp.ssreflect.path]
-
mem_zchar [lemma, in
mathcomp.character.vcharacter]
-
mem_zchar_on [lemma, in
mathcomp.character.vcharacter]
-
mem_baseVspace [lemma, in
mathcomp.field.fieldext]
-
mem_aspaceOver [lemma, in
mathcomp.field.fieldext]
-
mem_vspaceOver [lemma, in
mathcomp.field.fieldext]
-
mem_pcycle [lemma, in
mathcomp.fingroup.perm]
-
mem_primes [lemma, in
mathcomp.ssreflect.prime]
-
mem_prime_decomp [lemma, in
mathcomp.ssreflect.prime]
-
mem_sub_gring [lemma, in
mathcomp.character.mxrepresentation]
-
mem_gring_mx [lemma, in
mathcomp.character.mxrepresentation]
-
mem_bigdprod [lemma, in
mathcomp.fingroup.gproduct]
-
mem_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
mem_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
mem_divgr [lemma, in
mathcomp.fingroup.gproduct]
-
mem_remgr [lemma, in
mathcomp.fingroup.gproduct]
-
mem_tnth [lemma, in
mathcomp.ssreflect.tuple]
-
mem_Cint_span [lemma, in
mathcomp.field.algnum]
-
mem_Crat_span [lemma, in
mathcomp.field.algnum]
-
mem_irr [lemma, in
mathcomp.character.character]
-
mem_permutations [lemma, in
mathcomp.ssreflect.seq]
-
mem_allpairs [lemma, in
mathcomp.ssreflect.seq]
-
mem_allpairs_dep [lemma, in
mathcomp.ssreflect.seq]
-
mem_iota [lemma, in
mathcomp.ssreflect.seq]
-
mem_pmap_sub [lemma, in
mathcomp.ssreflect.seq]
-
mem_pmap [lemma, in
mathcomp.ssreflect.seq]
-
mem_map [lemma, in
mathcomp.ssreflect.seq]
-
mem_rem_uniqF [lemma, in
mathcomp.ssreflect.seq]
-
mem_rem_uniq [lemma, in
mathcomp.ssreflect.seq]
-
mem_rem [lemma, in
mathcomp.ssreflect.seq]
-
mem_subseq [lemma, in
mathcomp.ssreflect.seq]
-
mem_mask_rot [lemma, in
mathcomp.ssreflect.seq]
-
mem_mask [lemma, in
mathcomp.ssreflect.seq]
-
mem_mask_cons [lemma, in
mathcomp.ssreflect.seq]
-
mem_rotr [lemma, in
mathcomp.ssreflect.seq]
-
mem_rot [lemma, in
mathcomp.ssreflect.seq]
-
mem_undup [lemma, in
mathcomp.ssreflect.seq]
-
mem_nseq [lemma, in
mathcomp.ssreflect.seq]
-
mem_rev [lemma, in
mathcomp.ssreflect.seq]
-
mem_filter [lemma, in
mathcomp.ssreflect.seq]
-
mem_drop [lemma, in
mathcomp.ssreflect.seq]
-
mem_take [lemma, in
mathcomp.ssreflect.seq]
-
mem_nth [lemma, in
mathcomp.ssreflect.seq]
-
mem_belast [lemma, in
mathcomp.ssreflect.seq]
-
mem_behead [lemma, in
mathcomp.ssreflect.seq]
-
mem_last [lemma, in
mathcomp.ssreflect.seq]
-
mem_head [lemma, in
mathcomp.ssreflect.seq]
-
mem_rcons [lemma, in
mathcomp.ssreflect.seq]
-
mem_cat [lemma, in
mathcomp.ssreflect.seq]
-
mem_seq4 [lemma, in
mathcomp.ssreflect.seq]
-
mem_seq3 [lemma, in
mathcomp.ssreflect.seq]
-
mem_seq2 [lemma, in
mathcomp.ssreflect.seq]
-
mem_seq1 [lemma, in
mathcomp.ssreflect.seq]
-
mem_seq [definition, in
mathcomp.ssreflect.seq]
-
mem_sum_enum [lemma, in
mathcomp.ssreflect.fintype]
-
mem_ord_enum [lemma, in
mathcomp.ssreflect.fintype]
-
mem_seq_sub_enum [lemma, in
mathcomp.ssreflect.fintype]
-
mem_sub_enum [lemma, in
mathcomp.ssreflect.fintype]
-
mem_image [lemma, in
mathcomp.ssreflect.fintype]
-
mem_iinv [lemma, in
mathcomp.ssreflect.fintype]
-
mem_enum [lemma, in
mathcomp.ssreflect.fintype]
-
mem_orbit [lemma, in
mathcomp.fingroup.action]
-
mem_setact [lemma, in
mathcomp.fingroup.action]
-
mem_unity_roots [lemma, in
mathcomp.algebra.poly]
-
mem_root [lemma, in
mathcomp.algebra.poly]
-
mem_index_enum [lemma, in
mathcomp.ssreflect.bigop]
-
mem_index_iota [lemma, in
mathcomp.ssreflect.bigop]
-
mem_rVabelem [lemma, in
mathcomp.character.mxabelem]
-
mem_im_abelem_rV [lemma, in
mathcomp.character.mxabelem]
-
mem_rowg [lemma, in
mathcomp.character.mxabelem]
-
mem_morphpre [lemma, in
mathcomp.fingroup.morphism]
-
mem_morphim [lemma, in
mathcomp.fingroup.morphism]
-
mem_cycle [lemma, in
mathcomp.fingroup.fingroup]
-
mem_commg [lemma, in
mathcomp.fingroup.fingroup]
-
mem_gen [lemma, in
mathcomp.fingroup.fingroup]
-
mem_class_support [lemma, in
mathcomp.fingroup.fingroup]
-
mem_repr_classes [lemma, in
mathcomp.fingroup.fingroup]
-
mem_lcosets [lemma, in
mathcomp.fingroup.fingroup]
-
mem_rcosets [lemma, in
mathcomp.fingroup.fingroup]
-
mem_repr_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
mem_classes [lemma, in
mathcomp.fingroup.fingroup]
-
mem_conjgV [lemma, in
mathcomp.fingroup.fingroup]
-
mem_conjg [lemma, in
mathcomp.fingroup.fingroup]
-
mem_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
mem_lcoset [lemma, in
mathcomp.fingroup.fingroup]
-
mem_invg [lemma, in
mathcomp.fingroup.fingroup]
-
mem_prodg [lemma, in
mathcomp.fingroup.fingroup]
-
mem_mulg [lemma, in
mathcomp.fingroup.fingroup]
-
mem_repr [lemma, in
mathcomp.fingroup.fingroup]
-
mem_closure [lemma, in
mathcomp.ssreflect.fingraph]
-
mem_Zp [lemma, in
mathcomp.algebra.zmodp]
-
mem_mulsmx [lemma, in
mathcomp.algebra.mxalgebra]
-
mem_pblock [lemma, in
mathcomp.ssreflect.finset]
-
mem_imset2 [lemma, in
mathcomp.ssreflect.finset]
-
mem_imset [lemma, in
mathcomp.ssreflect.finset]
-
mem0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
mem0v [lemma, in
mathcomp.algebra.vector]
-
mem0_itvoo_xNx [lemma, in
mathcomp.algebra.interval]
-
mem0_itvcc_xNx [lemma, in
mathcomp.algebra.interval]
-
mem1v [lemma, in
mathcomp.field.fieldext]
-
mem2 [definition, in
mathcomp.ssreflect.path]
-
mem2l [lemma, in
mathcomp.ssreflect.path]
-
mem2lf [lemma, in
mathcomp.ssreflect.path]
-
mem2lr_splice [lemma, in
mathcomp.ssreflect.path]
-
mem2l_cat [lemma, in
mathcomp.ssreflect.path]
-
mem2r [lemma, in
mathcomp.ssreflect.path]
-
mem2rf [lemma, in
mathcomp.ssreflect.path]
-
mem2r_cat [lemma, in
mathcomp.ssreflect.path]
-
mem2_map [lemma, in
mathcomp.ssreflect.path]
-
mem2_last [lemma, in
mathcomp.ssreflect.path]
-
mem2_seq1 [lemma, in
mathcomp.ssreflect.path]
-
mem2_cons [lemma, in
mathcomp.ssreflect.path]
-
mem2_splice1 [lemma, in
mathcomp.ssreflect.path]
-
mem2_splice [lemma, in
mathcomp.ssreflect.path]
-
mem2_cat [lemma, in
mathcomp.ssreflect.path]
-
merge [definition, in
mathcomp.ssreflect.path]
-
merge_sort_rec [definition, in
mathcomp.ssreflect.path]
-
merge_sort_pop [definition, in
mathcomp.ssreflect.path]
-
merge_sort_push [definition, in
mathcomp.ssreflect.path]
-
merge_uniq [lemma, in
mathcomp.ssreflect.path]
-
merge_sorted [lemma, in
mathcomp.ssreflect.path]
-
merge_path [lemma, in
mathcomp.ssreflect.path]
-
metacyclic [definition, in
mathcomp.solvable.cyclic]
-
Metacyclic [section, in
mathcomp.solvable.cyclic]
-
metacyclicP [lemma, in
mathcomp.solvable.cyclic]
-
metacyclicS [lemma, in
mathcomp.solvable.cyclic]
-
metacyclic_sol [lemma, in
mathcomp.solvable.nilpotent]
-
Metacyclic.gT [variable, in
mathcomp.solvable.cyclic]
-
metacyclic1 [lemma, in
mathcomp.solvable.cyclic]
-
mfun [projection, in
mathcomp.fingroup.morphism]
-
mG [abbreviation, in
mathcomp.character.mxrepresentation]
-
Mho [definition, in
mathcomp.solvable.abelian]
-
MhoE [lemma, in
mathcomp.solvable.abelian]
-
MhoEabelian [lemma, in
mathcomp.solvable.abelian]
-
MhoJ [lemma, in
mathcomp.solvable.abelian]
-
MhoS [lemma, in
mathcomp.solvable.abelian]
-
Mho_leq [lemma, in
mathcomp.solvable.abelian]
-
Mho_normal [lemma, in
mathcomp.solvable.abelian]
-
Mho_char [lemma, in
mathcomp.solvable.abelian]
-
Mho_dprod [lemma, in
mathcomp.solvable.abelian]
-
Mho_cprod [lemma, in
mathcomp.solvable.abelian]
-
Mho_p_cycle [lemma, in
mathcomp.solvable.abelian]
-
Mho_cont [lemma, in
mathcomp.solvable.abelian]
-
Mho_sub [lemma, in
mathcomp.solvable.abelian]
-
Mho_p_elt [lemma, in
mathcomp.solvable.abelian]
-
Mho0 [lemma, in
mathcomp.solvable.abelian]
-
Mho1 [lemma, in
mathcomp.solvable.abelian]
-
mid [abbreviation, in
mathcomp.algebra.interval]
-
mid_in_itvcc [lemma, in
mathcomp.algebra.interval]
-
mid_in_itvoo [lemma, in
mathcomp.algebra.interval]
-
mid_in_itv [lemma, in
mathcomp.algebra.interval]
-
minCpolyP [lemma, in
mathcomp.field.algC]
-
minCpoly_aut [lemma, in
mathcomp.field.algC]
-
minCpoly_eq0 [lemma, in
mathcomp.field.algC]
-
minCpoly_monic [lemma, in
mathcomp.field.algC]
-
minCpoly_cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
mingroup [definition, in
mathcomp.fingroup.fingroup]
-
mingroupp [lemma, in
mathcomp.fingroup.fingroup]
-
mingroupP [lemma, in
mathcomp.fingroup.fingroup]
-
mingroup_exists [lemma, in
mathcomp.fingroup.fingroup]
-
minKn [lemma, in
mathcomp.ssreflect.ssrnat]
-
MinMaxGroup [section, in
mathcomp.fingroup.fingroup]
-
MinMaxGroup.G [variable, in
mathcomp.fingroup.fingroup]
-
MinMaxGroup.gP [variable, in
mathcomp.fingroup.fingroup]
-
MinMaxGroup.gPG [variable, in
mathcomp.fingroup.fingroup]
-
MinMaxGroup.gT [variable, in
mathcomp.fingroup.fingroup]
-
minmaxset [lemma, in
mathcomp.ssreflect.finset]
-
minn [definition, in
mathcomp.ssreflect.ssrnat]
-
minnA [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnACA [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnC [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnCA [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnK [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
minnormal [definition, in
mathcomp.solvable.gseries]
-
minnormal_maxnormal [lemma, in
mathcomp.solvable.gseries]
-
minnormal_exists [lemma, in
mathcomp.solvable.gseries]
-
minnormal_solvable [lemma, in
mathcomp.solvable.maximal]
-
minnormal_charsimple [lemma, in
mathcomp.solvable.maximal]
-
minnSS [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_mull [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_mulr [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_maxr [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_maxl [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_idPr [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn_idPl [lemma, in
mathcomp.ssreflect.ssrnat]
-
minn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
minPoly [definition, in
mathcomp.field.fieldext]
-
MinPoly [section, in
mathcomp.algebra.mxpoly]
-
minPolyOver [lemma, in
mathcomp.field.fieldext]
-
minPolyS [lemma, in
mathcomp.field.fieldext]
-
minPolyxx [lemma, in
mathcomp.field.fieldext]
-
minPoly_dvdp [lemma, in
mathcomp.field.fieldext]
-
minPoly_irr [lemma, in
mathcomp.field.fieldext]
-
minPoly_XsubC [lemma, in
mathcomp.field.fieldext]
-
minpoly_mx_ring [lemma, in
mathcomp.algebra.mxpoly]
-
minpoly_mxM [lemma, in
mathcomp.algebra.mxpoly]
-
minpoly_mx_free [lemma, in
mathcomp.algebra.mxpoly]
-
minpoly_mx1 [lemma, in
mathcomp.algebra.mxpoly]
-
minPoly_decidable_closure [lemma, in
mathcomp.field.algebraics_fundamentals]
-
MinPoly.A [variable, in
mathcomp.algebra.mxpoly]
-
MinPoly.F [variable, in
mathcomp.algebra.mxpoly]
-
MinPoly.n' [variable, in
mathcomp.algebra.mxpoly]
-
MinProps [section, in
mathcomp.solvable.gseries]
-
MinProps.gT [variable, in
mathcomp.solvable.gseries]
-
minset [definition, in
mathcomp.ssreflect.finset]
-
minsetinf [lemma, in
mathcomp.ssreflect.finset]
-
minsetp [lemma, in
mathcomp.ssreflect.finset]
-
minsetP [lemma, in
mathcomp.ssreflect.finset]
-
minset_exists [lemma, in
mathcomp.ssreflect.finset]
-
minset_eq [lemma, in
mathcomp.ssreflect.finset]
-
Mint_LmodMixin [definition, in
mathcomp.algebra.ssrint]
-
minusE [lemma, in
mathcomp.ssreflect.ssrnat]
-
min_subfx_vectAxiom [lemma, in
mathcomp.field.fieldext]
-
min_card_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
min0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
misom [definition, in
mathcomp.fingroup.morphism]
-
misomP [lemma, in
mathcomp.fingroup.morphism]
-
misom_isog [lemma, in
mathcomp.fingroup.morphism]
-
mker [lemma, in
mathcomp.fingroup.morphism]
-
mkerl [lemma, in
mathcomp.fingroup.morphism]
-
mkerr [lemma, in
mathcomp.fingroup.morphism]
-
mkfactors [definition, in
mathcomp.solvable.jordanholder]
-
mkFcube [definition, in
mathcomp.solvable.burnside_app]
-
MkIdeal [constructor, in
mathcomp.algebra.ring_quotient]
-
MkPrimeIdeal [constructor, in
mathcomp.algebra.ring_quotient]
-
mkRatio [constructor, in
mathcomp.algebra.fraction]
-
mkSec [definition, in
mathcomp.solvable.jordanholder]
-
mkseq [definition, in
mathcomp.ssreflect.seq]
-
mkseq_uniq [lemma, in
mathcomp.ssreflect.seq]
-
mkseq_nth [lemma, in
mathcomp.ssreflect.seq]
-
mksquare [definition, in
mathcomp.solvable.burnside_app]
-
mksrepr [definition, in
mathcomp.solvable.jordanholder]
-
mktuple [definition, in
mathcomp.ssreflect.tuple]
-
mk_mon [abbreviation, in
mathcomp.algebra.mxpoly]
-
Mmn [abbreviation, in
mathcomp.character.mxabelem]
-
modact [definition, in
mathcomp.fingroup.action]
-
modactE [lemma, in
mathcomp.fingroup.action]
-
modactEcond [lemma, in
mathcomp.fingroup.action]
-
ModAction [section, in
mathcomp.fingroup.action]
-
ModAction.aT [variable, in
mathcomp.fingroup.action]
-
ModAction.D [variable, in
mathcomp.fingroup.action]
-
ModAction.GenericMod [section, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.acts_dom [variable, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.H [variable, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.Stabilizers [section, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.Stabilizers.cSH [variable, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.Stabilizers.fixSH [variable, in
mathcomp.fingroup.action]
-
ModAction.GenericMod.Stabilizers.S [variable, in
mathcomp.fingroup.action]
-
ModAction.rT [variable, in
mathcomp.fingroup.action]
-
ModAction.to [variable, in
mathcomp.fingroup.action]
-
modact_coset_astab [lemma, in
mathcomp.fingroup.action]
-
modact_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
modact_faithful [lemma, in
mathcomp.fingroup.action]
-
modact_is_action [lemma, in
mathcomp.fingroup.action]
-
modG [abbreviation, in
mathcomp.character.mxrepresentation]
-
modgactE [lemma, in
mathcomp.fingroup.action]
-
modn [definition, in
mathcomp.ssreflect.div]
-
modnDl [lemma, in
mathcomp.ssreflect.div]
-
modnDm [lemma, in
mathcomp.ssreflect.div]
-
modnDml [lemma, in
mathcomp.ssreflect.div]
-
modnDmr [lemma, in
mathcomp.ssreflect.div]
-
modnDr [lemma, in
mathcomp.ssreflect.div]
-
modnMDl [lemma, in
mathcomp.ssreflect.div]
-
modnMl [lemma, in
mathcomp.ssreflect.div]
-
modnMm [lemma, in
mathcomp.ssreflect.div]
-
modnMml [lemma, in
mathcomp.ssreflect.div]
-
modnMmr [lemma, in
mathcomp.ssreflect.div]
-
modnMr [lemma, in
mathcomp.ssreflect.div]
-
modnn [lemma, in
mathcomp.ssreflect.div]
-
modnXm [lemma, in
mathcomp.ssreflect.div]
-
modNz_nat [lemma, in
mathcomp.algebra.intdiv]
-
modn_summ [lemma, in
mathcomp.ssreflect.binomial]
-
modn_partP [lemma, in
mathcomp.ssreflect.prime]
-
modn_coprime [lemma, in
mathcomp.ssreflect.div]
-
modn_dvdm [lemma, in
mathcomp.ssreflect.div]
-
modn_mod [lemma, in
mathcomp.ssreflect.div]
-
modn_small [lemma, in
mathcomp.ssreflect.div]
-
modn_def [lemma, in
mathcomp.ssreflect.div]
-
modn_rec [definition, in
mathcomp.ssreflect.div]
-
modn0 [lemma, in
mathcomp.ssreflect.div]
-
modn1 [lemma, in
mathcomp.ssreflect.div]
-
modn2 [lemma, in
mathcomp.ssreflect.div]
-
ModP [section, in
mathcomp.solvable.sylow]
-
modp_polyOver [lemma, in
mathcomp.field.fieldext]
-
ModP.aT [variable, in
mathcomp.solvable.sylow]
-
ModP.D [variable, in
mathcomp.solvable.sylow]
-
ModP.sT [variable, in
mathcomp.solvable.sylow]
-
ModP.to [variable, in
mathcomp.solvable.sylow]
-
ModularGroup [constructor, in
mathcomp.solvable.extremal]
-
ModularGroupAction [section, in
mathcomp.solvable.sylow]
-
ModularGroupAction.aT [variable, in
mathcomp.solvable.sylow]
-
ModularGroupAction.D [variable, in
mathcomp.solvable.sylow]
-
ModularGroupAction.p [variable, in
mathcomp.solvable.sylow]
-
ModularGroupAction.R [variable, in
mathcomp.solvable.sylow]
-
ModularGroupAction.rT [variable, in
mathcomp.solvable.sylow]
-
ModularGroupAction.to [variable, in
mathcomp.solvable.sylow]
-
ModularRepresentation [section, in
mathcomp.character.mxabelem]
-
ModularRepresentation.charFp [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.F [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.G [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.gT [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.n [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.p [variable, in
mathcomp.character.mxabelem]
-
ModularRepresentation.rG [variable, in
mathcomp.character.mxabelem]
-
modular_group_classP [lemma, in
mathcomp.solvable.extremal]
-
modular_group_structure [lemma, in
mathcomp.solvable.extremal]
-
modular_group_generators [definition, in
mathcomp.solvable.extremal]
-
modular_gtype [definition, in
mathcomp.solvable.extremal]
-
module_baseAspace [lemma, in
mathcomp.field.fieldext]
-
module_baseVspace [lemma, in
mathcomp.field.fieldext]
-
modz [definition, in
mathcomp.algebra.intdiv]
-
modzDl [lemma, in
mathcomp.algebra.intdiv]
-
modzDm [lemma, in
mathcomp.algebra.intdiv]
-
modzDml [lemma, in
mathcomp.algebra.intdiv]
-
modzDmr [lemma, in
mathcomp.algebra.intdiv]
-
modzDr [lemma, in
mathcomp.algebra.intdiv]
-
modzMDl [lemma, in
mathcomp.algebra.intdiv]
-
modzMl [lemma, in
mathcomp.algebra.intdiv]
-
modzMm [lemma, in
mathcomp.algebra.intdiv]
-
modzMml [lemma, in
mathcomp.algebra.intdiv]
-
modzMmr [lemma, in
mathcomp.algebra.intdiv]
-
modzMr [lemma, in
mathcomp.algebra.intdiv]
-
modzN [lemma, in
mathcomp.algebra.intdiv]
-
modzNm [lemma, in
mathcomp.algebra.intdiv]
-
modZp [lemma, in
mathcomp.algebra.zmodp]
-
modzXm [lemma, in
mathcomp.algebra.intdiv]
-
modzz [lemma, in
mathcomp.algebra.intdiv]
-
modz_absm [lemma, in
mathcomp.algebra.intdiv]
-
modz_mod [lemma, in
mathcomp.algebra.intdiv]
-
modz_small [lemma, in
mathcomp.algebra.intdiv]
-
modz_ge0 [lemma, in
mathcomp.algebra.intdiv]
-
modz_nat [lemma, in
mathcomp.algebra.intdiv]
-
modz_abs [lemma, in
mathcomp.algebra.intdiv]
-
modz0 [lemma, in
mathcomp.algebra.intdiv]
-
modz1 [lemma, in
mathcomp.algebra.intdiv]
-
mod_Iirr_bij [lemma, in
mathcomp.character.character]
-
mod_IirrK [lemma, in
mathcomp.character.character]
-
mod_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
mod_IirrE [lemma, in
mathcomp.character.character]
-
mod_Iirr0 [lemma, in
mathcomp.character.character]
-
mod_Iirr [definition, in
mathcomp.character.character]
-
mod0n [lemma, in
mathcomp.ssreflect.div]
-
mod0z [lemma, in
mathcomp.algebra.intdiv]
-
monic [definition, in
mathcomp.algebra.poly]
-
monicE [lemma, in
mathcomp.algebra.poly]
-
monicMl [lemma, in
mathcomp.algebra.poly]
-
monicMr [lemma, in
mathcomp.algebra.poly]
-
monicP [lemma, in
mathcomp.algebra.poly]
-
monicX [lemma, in
mathcomp.algebra.poly]
-
monicXn [lemma, in
mathcomp.algebra.poly]
-
monicXsubC [lemma, in
mathcomp.algebra.poly]
-
monic_minPoly [lemma, in
mathcomp.field.fieldext]
-
monic_map [lemma, in
mathcomp.algebra.poly]
-
monic_Xn_sub_1 [lemma, in
mathcomp.algebra.poly]
-
monic_comreg [lemma, in
mathcomp.algebra.poly]
-
monic_prod_XsubC [lemma, in
mathcomp.algebra.poly]
-
monic_prod [lemma, in
mathcomp.algebra.poly]
-
monic_exp [lemma, in
mathcomp.algebra.poly]
-
monic_mulr_closed [lemma, in
mathcomp.algebra.poly]
-
monic_neq0 [lemma, in
mathcomp.algebra.poly]
-
monic_key [lemma, in
mathcomp.algebra.poly]
-
monic1 [lemma, in
mathcomp.algebra.poly]
-
MonoHomoTheory [section, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aR [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aRE [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aR_anti [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aR_refl [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aR' [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aR'E [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.aT [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.D [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.f [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom [section, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom.aR_anti [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom.D [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom.DifferentDom [section, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom.DifferentDom.D' [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.InDom.rR_anti [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rR [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rRE [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rR_anti [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rR_refl [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rR' [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rR'E [variable, in
mathcomp.ssreflect.eqtype]
-
MonoHomoTheory.rT [variable, in
mathcomp.ssreflect.eqtype]
-
Monoid [module, in
mathcomp.ssreflect.bigop]
-
MonoidProperties [section, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.Abelian [section, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.Abelian.op [variable, in
mathcomp.ssreflect.bigop]
-
_ * _ [notation, in
mathcomp.ssreflect.bigop]
-
*%M [notation, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.idx [variable, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.Plain [section, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.Plain.op [variable, in
mathcomp.ssreflect.bigop]
-
_ * _ [notation, in
mathcomp.ssreflect.bigop]
-
*%M [notation, in
mathcomp.ssreflect.bigop]
-
MonoidProperties.R [variable, in
mathcomp.ssreflect.bigop]
-
1 [notation, in
mathcomp.ssreflect.bigop]
-
Monoid.AddLaw [constructor, in
mathcomp.ssreflect.bigop]
-
Monoid.add_operator [projection, in
mathcomp.ssreflect.bigop]
-
Monoid.add_law [record, in
mathcomp.ssreflect.bigop]
-
Monoid.clone_add_law [definition, in
mathcomp.ssreflect.bigop]
-
Monoid.clone_mul_law [definition, in
mathcomp.ssreflect.bigop]
-
Monoid.clone_com_law [definition, in
mathcomp.ssreflect.bigop]
-
Monoid.clone_law [definition, in
mathcomp.ssreflect.bigop]
-
Monoid.ComLaw [constructor, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms [section, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.add [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.inv [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.mul [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.mulC [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.one [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.T [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.CommutativeAxioms.zero [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.com_operator [projection, in
mathcomp.ssreflect.bigop]
-
Monoid.com_law [record, in
mathcomp.ssreflect.bigop]
-
Monoid.Definitions [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Definitions.idm [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Definitions.op_id [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Definitions.T [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Exports [module, in
mathcomp.ssreflect.bigop]
-
[ add_law _ of _ ] (form_scope) [notation, in
mathcomp.ssreflect.bigop]
-
[ mul_law of _ ] (form_scope) [notation, in
mathcomp.ssreflect.bigop]
-
[ com_law of _ ] (form_scope) [notation, in
mathcomp.ssreflect.bigop]
-
[ law of _ ] (form_scope) [notation, in
mathcomp.ssreflect.bigop]
-
Monoid.law [record, in
mathcomp.ssreflect.bigop]
-
Monoid.Law [constructor, in
mathcomp.ssreflect.bigop]
-
Monoid.mulC_dist [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.mulC_zero [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.mulC_id [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.MulLaw [constructor, in
mathcomp.ssreflect.bigop]
-
Monoid.mul_operator [projection, in
mathcomp.ssreflect.bigop]
-
Monoid.mul_law [record, in
mathcomp.ssreflect.bigop]
-
Monoid.operator [projection, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory [module, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.addmA [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.addmAC [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.addmC [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.addmCA [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.addm0 [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.add0m [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.iteropE [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulmA [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulmAC [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulmACA [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulmC [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulmCA [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulm_addr [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulm_addl [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulm0 [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mulm1 [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mul0m [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.mul1m [lemma, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.simpm [definition, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Add [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Add.add [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Add.mul [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Commutative [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Commutative.mul [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.idm [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Mul [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Mul.mul [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Plain [section, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.Plain.mul [variable, in
mathcomp.ssreflect.bigop]
-
Monoid.Theory.Theory.T [variable, in
mathcomp.ssreflect.bigop]
-
MonotonicFunctorTheory [section, in
mathcomp.solvable.gfunctor]
-
MonotonicFunctorTheory.Composition [section, in
mathcomp.solvable.gfunctor]
-
MonotonicFunctorTheory.Composition.F1 [variable, in
mathcomp.solvable.gfunctor]
-
MonotonicFunctorTheory.Composition.F2 [variable, in
mathcomp.solvable.gfunctor]
-
MonotonicFunctorTheory.F1 [variable, in
mathcomp.solvable.gfunctor]
-
MonotonicFunctorTheory.F2 [variable, in
mathcomp.solvable.gfunctor]
-
Monotonicity [section, in
mathcomp.ssreflect.path]
-
Monotonicity [section, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat [section, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.anti_geq [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.anti_leq [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.D [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.D' [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.f [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.gtn_neqAge [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.leq_total [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.NatToNat.ltn_neqAle [variable, in
mathcomp.ssreflect.ssrnat]
-
Monotonicity.r [variable, in
mathcomp.ssreflect.path]
-
Monotonicity.r_refl [variable, in
mathcomp.ssreflect.path]
-
Monotonicity.r_trans [variable, in
mathcomp.ssreflect.path]
-
Monotonicity.T [variable, in
mathcomp.ssreflect.path]
-
Monotonicity.T [variable, in
mathcomp.ssreflect.ssrnat]
-
mono_leqif [lemma, in
mathcomp.ssreflect.ssrnat]
-
mono_inj [lemma, in
mathcomp.ssreflect.eqtype]
-
mono_inj_in [lemma, in
mathcomp.ssreflect.eqtype]
-
MoreAlgCaut [section, in
mathcomp.field.algnum]
-
MoreConstt [section, in
mathcomp.character.character]
-
MoreConstt.G [variable, in
mathcomp.character.character]
-
MoreConstt.gT [variable, in
mathcomp.character.character]
-
MoreConstt.H [variable, in
mathcomp.character.character]
-
MoreCoset [section, in
mathcomp.character.classfun]
-
MoreCoset.G [variable, in
mathcomp.character.classfun]
-
MoreCoset.gT [variable, in
mathcomp.character.classfun]
-
MoreFieldOver [section, in
mathcomp.field.fieldext]
-
MoreFieldOver.F [variable, in
mathcomp.field.fieldext]
-
MoreFieldOver.F0 [variable, in
mathcomp.field.fieldext]
-
MoreFieldOver.L [variable, in
mathcomp.field.fieldext]
-
MoreGroupAction [section, in
mathcomp.solvable.jordanholder]
-
MoreGroupAction.A [variable, in
mathcomp.solvable.jordanholder]
-
MoreGroupAction.aT [variable, in
mathcomp.solvable.jordanholder]
-
MoreGroupAction.D [variable, in
mathcomp.solvable.jordanholder]
-
MoreGroupAction.rT [variable, in
mathcomp.solvable.jordanholder]
-
MoreGroupAction.to [variable, in
mathcomp.solvable.jordanholder]
-
MoreInertia [section, in
mathcomp.character.inertia]
-
MoreInertia.G [variable, in
mathcomp.character.inertia]
-
MoreInertia.gT [variable, in
mathcomp.character.inertia]
-
MoreInertia.H [variable, in
mathcomp.character.inertia]
-
MoreInertia.i [variable, in
mathcomp.character.inertia]
-
MoreInertia.T [variable, in
mathcomp.character.inertia]
-
MoreIntegralChar [section, in
mathcomp.character.integral_char]
-
MoreQuotientAction [section, in
mathcomp.solvable.jordanholder]
-
MoreQuotientAction.A [variable, in
mathcomp.solvable.jordanholder]
-
MoreQuotientAction.aT [variable, in
mathcomp.solvable.jordanholder]
-
MoreQuotientAction.D [variable, in
mathcomp.solvable.jordanholder]
-
MoreQuotientAction.rT [variable, in
mathcomp.solvable.jordanholder]
-
MoreQuotientAction.to [variable, in
mathcomp.solvable.jordanholder]
-
MoreRestrict [section, in
mathcomp.character.classfun]
-
MoreRestrict.G [variable, in
mathcomp.character.classfun]
-
MoreRestrict.gT [variable, in
mathcomp.character.classfun]
-
MoreRestrict.H [variable, in
mathcomp.character.classfun]
-
MoreSgz [section, in
mathcomp.algebra.ssrint]
-
MoreSgz.R [variable, in
mathcomp.algebra.ssrint]
-
MoreSylow [section, in
mathcomp.solvable.sylow]
-
MoreSylow.gT [variable, in
mathcomp.solvable.sylow]
-
MoreSylow.p [variable, in
mathcomp.solvable.sylow]
-
MoreVchar [section, in
mathcomp.character.vcharacter]
-
MoreVchar.G [variable, in
mathcomp.character.vcharacter]
-
MoreVchar.gT [variable, in
mathcomp.character.vcharacter]
-
MoreVchar.H [variable, in
mathcomp.character.vcharacter]
-
MorphAbelem [section, in
mathcomp.solvable.abelian]
-
MorphAbelem.aT [variable, in
mathcomp.solvable.abelian]
-
MorphAbelem.D [variable, in
mathcomp.solvable.abelian]
-
MorphAbelem.f [variable, in
mathcomp.solvable.abelian]
-
MorphAbelem.rT [variable, in
mathcomp.solvable.abelian]
-
MorphAct [section, in
mathcomp.fingroup.action]
-
MorphAction [section, in
mathcomp.fingroup.action]
-
MorphAction.A [variable, in
mathcomp.fingroup.action]
-
MorphAction.actsDR [variable, in
mathcomp.fingroup.action]
-
MorphAction.aT1 [variable, in
mathcomp.fingroup.action]
-
MorphAction.aT2 [variable, in
mathcomp.fingroup.action]
-
MorphAction.defD2 [variable, in
mathcomp.fingroup.action]
-
MorphAction.D1 [variable, in
mathcomp.fingroup.action]
-
MorphAction.D2 [variable, in
mathcomp.fingroup.action]
-
MorphAction.f [variable, in
mathcomp.fingroup.action]
-
MorphAction.h [variable, in
mathcomp.fingroup.action]
-
MorphAction.hfJ [variable, in
mathcomp.fingroup.action]
-
MorphAction.injh [variable, in
mathcomp.fingroup.action]
-
MorphAction.R [variable, in
mathcomp.fingroup.action]
-
MorphAction.rT1 [variable, in
mathcomp.fingroup.action]
-
MorphAction.rT2 [variable, in
mathcomp.fingroup.action]
-
MorphAction.S [variable, in
mathcomp.fingroup.action]
-
MorphAction.sAD1 [variable, in
mathcomp.fingroup.action]
-
MorphAction.sSR [variable, in
mathcomp.fingroup.action]
-
MorphAction.to1 [variable, in
mathcomp.fingroup.action]
-
MorphAction.to2 [variable, in
mathcomp.fingroup.action]
-
MorphAct.aT [variable, in
mathcomp.fingroup.action]
-
MorphAct.D [variable, in
mathcomp.fingroup.action]
-
MorphAct.phi [variable, in
mathcomp.fingroup.action]
-
MorphAct.rT [variable, in
mathcomp.fingroup.action]
-
morphAnd [abbreviation, in
mathcomp.character.mxrepresentation]
-
MorPhantom [definition, in
mathcomp.fingroup.morphism]
-
morPhantom [abbreviation, in
mathcomp.fingroup.morphism]
-
MorphGroupAction [section, in
mathcomp.fingroup.action]
-
MorphGroupAction.aT1 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.aT2 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.D1 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.D2 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.f [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.h [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.hfJ [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.iso_f [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.iso_h [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.rT1 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.rT2 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.R1 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.R2 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.to1 [variable, in
mathcomp.fingroup.action]
-
MorphGroupAction.to2 [variable, in
mathcomp.fingroup.action]
-
morphic [definition, in
mathcomp.fingroup.morphism]
-
MorphicImage [section, in
mathcomp.solvable.cyclic]
-
MorphicImage.aT [variable, in
mathcomp.solvable.cyclic]
-
MorphicImage.D [variable, in
mathcomp.solvable.cyclic]
-
MorphicImage.Dx [variable, in
mathcomp.solvable.cyclic]
-
MorphicImage.f [variable, in
mathcomp.solvable.cyclic]
-
MorphicImage.rT [variable, in
mathcomp.solvable.cyclic]
-
MorphicImage.x [variable, in
mathcomp.solvable.cyclic]
-
morphicP [lemma, in
mathcomp.fingroup.morphism]
-
morphic_aut [lemma, in
mathcomp.fingroup.automorphism]
-
Morphim [section, in
mathcomp.solvable.pgroup]
-
Morphim [section, in
mathcomp.character.character]
-
Morphim [section, in
mathcomp.character.classfun]
-
morphim [definition, in
mathcomp.fingroup.morphism]
-
morphimD [lemma, in
mathcomp.fingroup.morphism]
-
morphimDG [lemma, in
mathcomp.fingroup.morphism]
-
morphimD1 [lemma, in
mathcomp.fingroup.morphism]
-
morphimE [lemma, in
mathcomp.fingroup.morphism]
-
morphimEdom [lemma, in
mathcomp.fingroup.morphism]
-
morphimEsub [lemma, in
mathcomp.fingroup.morphism]
-
morphimF [lemma, in
mathcomp.solvable.gfunctor]
-
morphimGI [lemma, in
mathcomp.fingroup.morphism]
-
morphimGK [lemma, in
mathcomp.fingroup.morphism]
-
morphimI [lemma, in
mathcomp.fingroup.morphism]
-
morphimIdom [lemma, in
mathcomp.fingroup.morphism]
-
morphimIG [lemma, in
mathcomp.fingroup.morphism]
-
morphimIim [lemma, in
mathcomp.fingroup.morphism]
-
MorphimInternalProd [section, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.D [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.f [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.gT [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.OneProd [section, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.OneProd.G [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.OneProd.H [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.OneProd.K [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.OneProd.sGD [variable, in
mathcomp.fingroup.gproduct]
-
MorphimInternalProd.rT [variable, in
mathcomp.fingroup.gproduct]
-
morphimJ [lemma, in
mathcomp.fingroup.morphism]
-
morphimK [lemma, in
mathcomp.fingroup.morphism]
-
morphimMl [lemma, in
mathcomp.fingroup.morphism]
-
morphimMr [lemma, in
mathcomp.fingroup.morphism]
-
morphimP [lemma, in
mathcomp.fingroup.morphism]
-
morphimR [lemma, in
mathcomp.fingroup.morphism]
-
morphimS [lemma, in
mathcomp.fingroup.morphism]
-
morphimSGK [lemma, in
mathcomp.fingroup.morphism]
-
morphimSK [lemma, in
mathcomp.fingroup.morphism]
-
MorphimSpec [constructor, in
mathcomp.fingroup.morphism]
-
morphimT [lemma, in
mathcomp.fingroup.morphism]
-
morphimU [lemma, in
mathcomp.fingroup.morphism]
-
morphimV [lemma, in
mathcomp.fingroup.morphism]
-
morphimY [lemma, in
mathcomp.fingroup.morphism]
-
morphim_pseries [lemma, in
mathcomp.solvable.pgroup]
-
morphim_pcore_mod [lemma, in
mathcomp.solvable.pgroup]
-
morphim_pcore [lemma, in
mathcomp.solvable.pgroup]
-
morphim_Sylow [lemma, in
mathcomp.solvable.pgroup]
-
morphim_p_group [lemma, in
mathcomp.solvable.pgroup]
-
morphim_pSylow [lemma, in
mathcomp.solvable.pgroup]
-
morphim_Hall [lemma, in
mathcomp.solvable.pgroup]
-
morphim_pHall [lemma, in
mathcomp.solvable.pgroup]
-
morphim_p_index [lemma, in
mathcomp.solvable.pgroup]
-
morphim_odd [lemma, in
mathcomp.solvable.pgroup]
-
morphim_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
morphim_qisom_inj [lemma, in
mathcomp.fingroup.quotient]
-
morphim_qisom [lemma, in
mathcomp.fingroup.quotient]
-
morphim_quotm [lemma, in
mathcomp.fingroup.quotient]
-
morphim_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
morphim_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
morphim_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
morphim_mxE [lemma, in
mathcomp.character.mxrepresentation]
-
morphim_mx [definition, in
mathcomp.character.mxrepresentation]
-
morphim_dprodmr [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_dprodml [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_dprodm [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_cprodmr [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_cprodml [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_cprodm [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_sdprodmr [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_sdprodml [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_sdprodm [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pprodmr [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pprodml [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pprodm [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_sndX [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_fstX [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pair1g [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pairg1 [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_coprime_bigdprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_bigcprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_coprime_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_cprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_coprime_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_pprod [lemma, in
mathcomp.fingroup.gproduct]
-
morphim_conj [lemma, in
mathcomp.fingroup.automorphism]
-
morphim_fixP [lemma, in
mathcomp.fingroup.automorphism]
-
morphim_p_rank_abelian [lemma, in
mathcomp.solvable.abelian]
-
morphim_rank_abelian [lemma, in
mathcomp.solvable.abelian]
-
morphim_Ohm [lemma, in
mathcomp.solvable.abelian]
-
morphim_Mho [lemma, in
mathcomp.solvable.abelian]
-
morphim_grank [lemma, in
mathcomp.solvable.abelian]
-
morphim_pnElem [lemma, in
mathcomp.solvable.abelian]
-
morphim_pElem [lemma, in
mathcomp.solvable.abelian]
-
morphim_abelem [lemma, in
mathcomp.solvable.abelian]
-
morphim_Ldiv [lemma, in
mathcomp.solvable.abelian]
-
morphim_LdivT [lemma, in
mathcomp.solvable.abelian]
-
morphim_subnormal [lemma, in
mathcomp.solvable.gseries]
-
morphim_Fitting [lemma, in
mathcomp.solvable.maximal]
-
morphim_Phi [lemma, in
mathcomp.solvable.maximal]
-
morphim_actm [lemma, in
mathcomp.fingroup.action]
-
morphim_sol [lemma, in
mathcomp.solvable.nilpotent]
-
morphim_nil [lemma, in
mathcomp.solvable.nilpotent]
-
morphim_lcn [lemma, in
mathcomp.solvable.nilpotent]
-
morphim_ucn [lemma, in
mathcomp.solvable.nilpotent]
-
morphim_der [lemma, in
mathcomp.solvable.commutator]
-
morphim_homg [lemma, in
mathcomp.fingroup.morphism]
-
morphim_isom [lemma, in
mathcomp.fingroup.morphism]
-
morphim_ifactm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_invmE [lemma, in
mathcomp.fingroup.morphism]
-
morphim_invm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_factm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_comp [lemma, in
mathcomp.fingroup.morphism]
-
morphim_trivm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_restrm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_idm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_injm_eq1 [lemma, in
mathcomp.fingroup.morphism]
-
morphim_subnormG [lemma, in
mathcomp.fingroup.morphism]
-
morphim_normG [lemma, in
mathcomp.fingroup.morphism]
-
morphim_abelian [lemma, in
mathcomp.fingroup.morphism]
-
morphim_subcent [lemma, in
mathcomp.fingroup.morphism]
-
morphim_cents [lemma, in
mathcomp.fingroup.morphism]
-
morphim_cent [lemma, in
mathcomp.fingroup.morphism]
-
morphim_subcent1 [lemma, in
mathcomp.fingroup.morphism]
-
morphim_cent1s [lemma, in
mathcomp.fingroup.morphism]
-
morphim_cent1 [lemma, in
mathcomp.fingroup.morphism]
-
morphim_normal [lemma, in
mathcomp.fingroup.morphism]
-
morphim_subnorm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_norms [lemma, in
mathcomp.fingroup.morphism]
-
morphim_norm [lemma, in
mathcomp.fingroup.morphism]
-
morphim_cycle [lemma, in
mathcomp.fingroup.morphism]
-
morphim_gen [lemma, in
mathcomp.fingroup.morphism]
-
morphim_inj [lemma, in
mathcomp.fingroup.morphism]
-
morphim_injG [lemma, in
mathcomp.fingroup.morphism]
-
morphim_ker [lemma, in
mathcomp.fingroup.morphism]
-
morphim_groupset [lemma, in
mathcomp.fingroup.morphism]
-
morphim_class [lemma, in
mathcomp.fingroup.morphism]
-
morphim_set1 [lemma, in
mathcomp.fingroup.morphism]
-
morphim_eq0 [lemma, in
mathcomp.fingroup.morphism]
-
morphim_setIpre [lemma, in
mathcomp.fingroup.morphism]
-
morphim_sub [lemma, in
mathcomp.fingroup.morphism]
-
morphim_spec [inductive, in
mathcomp.fingroup.morphism]
-
morphim_center [lemma, in
mathcomp.solvable.center]
-
morphim_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
morphim_Zgroup [lemma, in
mathcomp.solvable.sylow]
-
Morphim.aT [variable, in
mathcomp.solvable.pgroup]
-
Morphim.aT [variable, in
mathcomp.character.character]
-
Morphim.aT [variable, in
mathcomp.character.classfun]
-
Morphim.D [variable, in
mathcomp.solvable.pgroup]
-
Morphim.D [variable, in
mathcomp.character.character]
-
Morphim.D [variable, in
mathcomp.character.classfun]
-
Morphim.f [variable, in
mathcomp.solvable.pgroup]
-
Morphim.f [variable, in
mathcomp.character.character]
-
Morphim.f [variable, in
mathcomp.character.classfun]
-
Morphim.G [variable, in
mathcomp.character.character]
-
Morphim.Main [section, in
mathcomp.character.classfun]
-
Morphim.Main.G [variable, in
mathcomp.character.classfun]
-
Morphim.Main.sGD [variable, in
mathcomp.character.classfun]
-
Morphim.rT [variable, in
mathcomp.solvable.pgroup]
-
Morphim.rT [variable, in
mathcomp.character.character]
-
Morphim.rT [variable, in
mathcomp.character.classfun]
-
Morphim.sGD [variable, in
mathcomp.character.character]
-
morphim0 [lemma, in
mathcomp.fingroup.morphism]
-
morphim1 [lemma, in
mathcomp.fingroup.morphism]
-
MorphInduced [section, in
mathcomp.character.classfun]
-
MorphInduced.aT [variable, in
mathcomp.character.classfun]
-
MorphInduced.D [variable, in
mathcomp.character.classfun]
-
MorphInduced.eq_hg [variable, in
mathcomp.character.classfun]
-
MorphInduced.g [variable, in
mathcomp.character.classfun]
-
MorphInduced.G [variable, in
mathcomp.character.classfun]
-
MorphInduced.h [variable, in
mathcomp.character.classfun]
-
MorphInduced.H [variable, in
mathcomp.character.classfun]
-
MorphInduced.isoG [variable, in
mathcomp.character.classfun]
-
MorphInduced.isoH [variable, in
mathcomp.character.classfun]
-
MorphInduced.R [variable, in
mathcomp.character.classfun]
-
MorphInduced.rT [variable, in
mathcomp.character.classfun]
-
MorphInduced.S [variable, in
mathcomp.character.classfun]
-
MorphInduced.sHG [variable, in
mathcomp.character.classfun]
-
Morphism [section, in
mathcomp.ssreflect.generic_quotient]
-
morphism [record, in
mathcomp.fingroup.morphism]
-
Morphism [constructor, in
mathcomp.fingroup.morphism]
-
morphism [library]
-
MorphismComposition [section, in
mathcomp.fingroup.morphism]
-
MorphismComposition.f [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.g [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.G [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.gT [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.H [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.hT [variable, in
mathcomp.fingroup.morphism]
-
MorphismComposition.rT [variable, in
mathcomp.fingroup.morphism]
-
MorphismOps1 [section, in
mathcomp.fingroup.morphism]
-
MorphismOps1.aT [variable, in
mathcomp.fingroup.morphism]
-
MorphismOps1.D [variable, in
mathcomp.fingroup.morphism]
-
MorphismOps1.f [variable, in
mathcomp.fingroup.morphism]
-
MorphismOps1.rT [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure [section, in
mathcomp.fingroup.morphism]
-
MorphismStructure.A [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.aT [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.D [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.f [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.R [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.rT [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.x [variable, in
mathcomp.fingroup.morphism]
-
MorphismStructure.y [variable, in
mathcomp.fingroup.morphism]
-
MorphismTheory [section, in
mathcomp.fingroup.morphism]
-
MorphismTheory.aT [variable, in
mathcomp.fingroup.morphism]
-
MorphismTheory.D [variable, in
mathcomp.fingroup.morphism]
-
MorphismTheory.f [variable, in
mathcomp.fingroup.morphism]
-
MorphismTheory.Injective [section, in
mathcomp.fingroup.morphism]
-
MorphismTheory.Injective.injf [variable, in
mathcomp.fingroup.morphism]
-
MorphismTheory.rT [variable, in
mathcomp.fingroup.morphism]
-
morphism_for [definition, in
mathcomp.fingroup.morphism]
-
Morphism.a [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.b [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.f [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.fq [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.g [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.gq [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.h [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.hq [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.p [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pi_h [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pi_r [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pi_p [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pi_g [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pi_f [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.pq [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.qT [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.qU [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.r [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.rq [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.U [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.x [variable, in
mathcomp.ssreflect.generic_quotient]
-
Morphism.y [variable, in
mathcomp.ssreflect.generic_quotient]
-
MorphIsometry [section, in
mathcomp.character.classfun]
-
MorphIsometry.gT [variable, in
mathcomp.character.classfun]
-
morphJ [lemma, in
mathcomp.fingroup.morphism]
-
morphm [definition, in
mathcomp.fingroup.morphism]
-
morphM [lemma, in
mathcomp.fingroup.morphism]
-
morphmE [lemma, in
mathcomp.fingroup.morphism]
-
MorphNil [section, in
mathcomp.solvable.nilpotent]
-
MorphNil.aT [variable, in
mathcomp.solvable.nilpotent]
-
MorphNil.D [variable, in
mathcomp.solvable.nilpotent]
-
MorphNil.f [variable, in
mathcomp.solvable.nilpotent]
-
MorphNil.rT [variable, in
mathcomp.solvable.nilpotent]
-
MorphOrder [section, in
mathcomp.character.classfun]
-
MorphOrder.aT [variable, in
mathcomp.character.classfun]
-
MorphOrder.f [variable, in
mathcomp.character.classfun]
-
MorphOrder.G [variable, in
mathcomp.character.classfun]
-
MorphOrder.R [variable, in
mathcomp.character.classfun]
-
MorphOrder.rT [variable, in
mathcomp.character.classfun]
-
MorphPcore [section, in
mathcomp.solvable.pgroup]
-
MorphPcore.PcoreMod [section, in
mathcomp.solvable.pgroup]
-
MorphPcore.PcoreMod.F [variable, in
mathcomp.solvable.pgroup]
-
MorphPoly [section, in
mathcomp.algebra.poly]
-
MorphPoly.aR [variable, in
mathcomp.algebra.poly]
-
MorphPoly.pf [variable, in
mathcomp.algebra.poly]
-
MorphPoly.rR [variable, in
mathcomp.algebra.poly]
-
morphpre [definition, in
mathcomp.fingroup.morphism]
-
morphpreD [lemma, in
mathcomp.fingroup.morphism]
-
morphpreE [lemma, in
mathcomp.fingroup.morphism]
-
morphpreI [lemma, in
mathcomp.fingroup.morphism]
-
morphpreIdom [lemma, in
mathcomp.fingroup.morphism]
-
morphpreIim [lemma, in
mathcomp.fingroup.morphism]
-
morphpreJ [lemma, in
mathcomp.fingroup.morphism]
-
morphpreK [lemma, in
mathcomp.fingroup.morphism]
-
MorphPreMax [section, in
mathcomp.solvable.gseries]
-
MorphPreMax.D [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.dG [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.dM [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.f [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.G [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.gT [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.M [variable, in
mathcomp.solvable.gseries]
-
MorphPreMax.rT [variable, in
mathcomp.solvable.gseries]
-
morphpreMl [lemma, in
mathcomp.fingroup.morphism]
-
morphpreMr [lemma, in
mathcomp.fingroup.morphism]
-
morphpreP [lemma, in
mathcomp.fingroup.morphism]
-
morphpreS [lemma, in
mathcomp.fingroup.morphism]
-
morphpreSK [lemma, in
mathcomp.fingroup.morphism]
-
morphpreT [lemma, in
mathcomp.fingroup.morphism]
-
morphpreU [lemma, in
mathcomp.fingroup.morphism]
-
morphpreV [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_qisom [lemma, in
mathcomp.fingroup.quotient]
-
morphpre_quotm [lemma, in
mathcomp.fingroup.quotient]
-
morphpre_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
morphpre_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
morphpre_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
morphpre_maximal_eq [lemma, in
mathcomp.solvable.gseries]
-
morphpre_maximal [lemma, in
mathcomp.solvable.gseries]
-
morphpre_ifactm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_invm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_factm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_comp [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_restrm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_idm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_subcent [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_cents [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_cent [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_subcent1 [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_cent1s [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_cent1 [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_subnorm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_normal [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_norms [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_norm [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_gen [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_inj [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_proper [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_set1 [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_groupset [lemma, in
mathcomp.fingroup.morphism]
-
morphpre_sub [lemma, in
mathcomp.fingroup.morphism]
-
morphpre0 [lemma, in
mathcomp.fingroup.morphism]
-
morphR [lemma, in
mathcomp.fingroup.morphism]
-
MorphSol [section, in
mathcomp.solvable.nilpotent]
-
MorphSol.D [variable, in
mathcomp.solvable.nilpotent]
-
MorphSol.f [variable, in
mathcomp.solvable.nilpotent]
-
MorphSol.G [variable, in
mathcomp.solvable.nilpotent]
-
MorphSol.gT [variable, in
mathcomp.solvable.nilpotent]
-
MorphSol.rT [variable, in
mathcomp.solvable.nilpotent]
-
MorphSubNormal [section, in
mathcomp.solvable.gseries]
-
MorphSubNormal.gT [variable, in
mathcomp.solvable.gseries]
-
MorphTheory [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Additive [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Additive.f [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Additive.U [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Additive.V [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Frobenius [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Frobenius.charFp [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Frobenius.p [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Frobenius.R [variable, in
mathcomp.algebra.ssrint]
-
_ ^f [notation, in
mathcomp.algebra.ssrint]
-
MorphTheory.Linear [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Linear.f [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Linear.R [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Linear.U [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Linear.V [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Multiplicative [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Multiplicative.f [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Multiplicative.R [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Multiplicative.S [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.NumMorphism [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.NumMorphism.PO [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.NumMorphism.PO.R [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.ZintBigMorphism [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.ZintBigMorphism.R [variable, in
mathcomp.algebra.ssrint]
-
MorphTheory.Zintmul1rMorph [section, in
mathcomp.algebra.ssrint]
-
MorphTheory.Zintmul1rMorph.R [variable, in
mathcomp.algebra.ssrint]
-
morphV [lemma, in
mathcomp.fingroup.morphism]
-
morphX [lemma, in
mathcomp.fingroup.morphism]
-
morph_constt [lemma, in
mathcomp.solvable.pgroup]
-
morph_p_elt [lemma, in
mathcomp.solvable.pgroup]
-
morph_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
morph_Iirr_inj [lemma, in
mathcomp.character.character]
-
morph_IirrE [lemma, in
mathcomp.character.character]
-
morph_Iirr0 [lemma, in
mathcomp.character.character]
-
morph_Iirr [definition, in
mathcomp.character.character]
-
morph_gact_irr [lemma, in
mathcomp.fingroup.action]
-
morph_gacent [lemma, in
mathcomp.fingroup.action]
-
morph_gastab [lemma, in
mathcomp.fingroup.action]
-
morph_gastabs [lemma, in
mathcomp.fingroup.action]
-
morph_afix [lemma, in
mathcomp.fingroup.action]
-
morph_astab [lemma, in
mathcomp.fingroup.action]
-
morph_astabs [lemma, in
mathcomp.fingroup.action]
-
morph_act [definition, in
mathcomp.fingroup.action]
-
morph_injm_eq1 [lemma, in
mathcomp.fingroup.morphism]
-
morph_dom_groupset [lemma, in
mathcomp.fingroup.morphism]
-
morph_prod [lemma, in
mathcomp.fingroup.morphism]
-
morph_generator [lemma, in
mathcomp.solvable.cyclic]
-
morph_order [lemma, in
mathcomp.solvable.cyclic]
-
morph1 [lemma, in
mathcomp.fingroup.morphism]
-
MPi [module, in
mathcomp.ssreflect.generic_quotient]
-
mpiE [lemma, in
mathcomp.ssreflect.generic_quotient]
-
MPi.E [definition, in
mathcomp.ssreflect.generic_quotient]
-
MPi.f [definition, in
mathcomp.ssreflect.generic_quotient]
-
mulfxA [lemma, in
mathcomp.field.fieldext]
-
mulfxC [lemma, in
mathcomp.field.fieldext]
-
mulfx_addl [lemma, in
mathcomp.field.fieldext]
-
mulg [definition, in
mathcomp.fingroup.fingroup]
-
mulgA [lemma, in
mathcomp.fingroup.fingroup]
-
mulgI [lemma, in
mathcomp.fingroup.fingroup]
-
mulGid [lemma, in
mathcomp.fingroup.fingroup]
-
mulGidPl [lemma, in
mathcomp.fingroup.fingroup]
-
mulGidPr [lemma, in
mathcomp.fingroup.fingroup]
-
mulgK [lemma, in
mathcomp.fingroup.fingroup]
-
mulgKV [lemma, in
mathcomp.fingroup.fingroup]
-
mulgm [definition, in
mathcomp.fingroup.gproduct]
-
mulgmP [lemma, in
mathcomp.fingroup.gproduct]
-
mulgr_action [definition, in
mathcomp.fingroup.action]
-
mulGS [lemma, in
mathcomp.fingroup.fingroup]
-
mulgS [lemma, in
mathcomp.fingroup.fingroup]
-
mulGSgid [lemma, in
mathcomp.fingroup.fingroup]
-
mulGSid [lemma, in
mathcomp.fingroup.fingroup]
-
mulgSS [lemma, in
mathcomp.fingroup.fingroup]
-
mulGsubP [lemma, in
mathcomp.fingroup.fingroup]
-
mulgT [abbreviation, in
mathcomp.fingroup.fingroup]
-
mulgT [abbreviation, in
mathcomp.fingroup.fingroup]
-
mulgU [lemma, in
mathcomp.fingroup.fingroup]
-
mulgV [lemma, in
mathcomp.fingroup.fingroup]
-
mulg_normal_maximal [lemma, in
mathcomp.solvable.gseries]
-
mulg_exp_card_rcosets [lemma, in
mathcomp.solvable.finmodule]
-
mulg_nil [lemma, in
mathcomp.solvable.nilpotent]
-
mulG_sub [lemma, in
mathcomp.fingroup.fingroup]
-
mulG_subG [lemma, in
mathcomp.fingroup.fingroup]
-
mulG_subr [lemma, in
mathcomp.fingroup.fingroup]
-
mulG_subl [lemma, in
mathcomp.fingroup.fingroup]
-
mulg_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
mulg_subr [lemma, in
mathcomp.fingroup.fingroup]
-
mulg_subl [lemma, in
mathcomp.fingroup.fingroup]
-
mulg0 [lemma, in
mathcomp.fingroup.gproduct]
-
mulg1 [lemma, in
mathcomp.fingroup.fingroup]
-
mulIg [lemma, in
mathcomp.fingroup.fingroup]
-
mulKg [lemma, in
mathcomp.fingroup.fingroup]
-
mulKmx [lemma, in
mathcomp.algebra.matrix]
-
mulKn [lemma, in
mathcomp.ssreflect.div]
-
mulKVg [lemma, in
mathcomp.fingroup.fingroup]
-
mulKVmx [lemma, in
mathcomp.algebra.matrix]
-
mulKz [lemma, in
mathcomp.algebra.intdiv]
-
mulmx [definition, in
mathcomp.algebra.matrix]
-
mulmxA [lemma, in
mathcomp.algebra.matrix]
-
mulmxBl [lemma, in
mathcomp.algebra.matrix]
-
mulmxBr [lemma, in
mathcomp.algebra.matrix]
-
mulmxDl [lemma, in
mathcomp.algebra.matrix]
-
mulmxDr [lemma, in
mathcomp.algebra.matrix]
-
mulmxE [lemma, in
mathcomp.algebra.matrix]
-
mulmxK [lemma, in
mathcomp.algebra.matrix]
-
mulmxKpV [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmxKV [lemma, in
mathcomp.algebra.matrix]
-
mulmxKV_ker [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmxN [lemma, in
mathcomp.algebra.matrix]
-
mulmxnE [lemma, in
mathcomp.algebra.matrix]
-
mulmxr [abbreviation, in
mathcomp.algebra.matrix]
-
mulmxr [abbreviation, in
mathcomp.algebra.matrix]
-
mulmxr_is_linear [lemma, in
mathcomp.algebra.matrix]
-
mulmxr_head [definition, in
mathcomp.algebra.matrix]
-
mulmxV [lemma, in
mathcomp.algebra.matrix]
-
mulmx_is_scalable [lemma, in
mathcomp.algebra.matrix]
-
mulmx_block [lemma, in
mathcomp.algebra.matrix]
-
mulmx_diag [lemma, in
mathcomp.algebra.matrix]
-
mulmx_sum_row [lemma, in
mathcomp.algebra.matrix]
-
mulmx_sumr [lemma, in
mathcomp.algebra.matrix]
-
mulmx_suml [lemma, in
mathcomp.algebra.matrix]
-
mulmx_key [lemma, in
mathcomp.algebra.matrix]
-
mulmx_delta_companion [lemma, in
mathcomp.algebra.mxpoly]
-
mulmx_ker [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx_coker [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx_max_rank [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx_base [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx_ebase [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx0 [lemma, in
mathcomp.algebra.matrix]
-
mulmx0_rank_max [lemma, in
mathcomp.algebra.mxalgebra]
-
mulmx1 [lemma, in
mathcomp.algebra.matrix]
-
mulmx1C [lemma, in
mathcomp.algebra.matrix]
-
mulmx1_unit [lemma, in
mathcomp.algebra.matrix]
-
mulmx1_min [lemma, in
mathcomp.algebra.matrix]
-
mulmx1_min_rank [lemma, in
mathcomp.algebra.mxalgebra]
-
muln [definition, in
mathcomp.ssreflect.ssrnat]
-
mulnA [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnACA [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnb [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnbl [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnBl [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnbr [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnBr [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnC [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnCA [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnDl [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnDr [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnK [lemma, in
mathcomp.ssreflect.div]
-
mulNmx [lemma, in
mathcomp.algebra.matrix]
-
mulnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulNrNz [lemma, in
mathcomp.algebra.ssrint]
-
mulNrz [lemma, in
mathcomp.algebra.ssrint]
-
mulnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulnSr [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln_lcml [lemma, in
mathcomp.ssreflect.div]
-
muln_lcmr [lemma, in
mathcomp.ssreflect.div]
-
muln_lcm_gcd [lemma, in
mathcomp.ssreflect.div]
-
muln_divCA_gcd [lemma, in
mathcomp.ssreflect.div]
-
muln_gcdl [lemma, in
mathcomp.ssreflect.div]
-
muln_gcdr [lemma, in
mathcomp.ssreflect.div]
-
muln_divCA [lemma, in
mathcomp.ssreflect.div]
-
muln_divA [lemma, in
mathcomp.ssreflect.div]
-
muln_modl [lemma, in
mathcomp.ssreflect.div]
-
muln_modr [lemma, in
mathcomp.ssreflect.div]
-
muln_grepr [definition, in
mathcomp.character.character]
-
muln_cfunE [lemma, in
mathcomp.character.classfun]
-
muln_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln_eq1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln_eq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
muln0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
muln2 [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulpz [lemma, in
mathcomp.algebra.ssrint]
-
mulq [definition, in
mathcomp.algebra.rat]
-
mulqA [lemma, in
mathcomp.algebra.rat]
-
mulqC [lemma, in
mathcomp.algebra.rat]
-
mulq_addl [lemma, in
mathcomp.algebra.rat]
-
mulq_frac [lemma, in
mathcomp.algebra.rat]
-
mulq_subdefC [lemma, in
mathcomp.algebra.rat]
-
mulq_subdef [definition, in
mathcomp.algebra.rat]
-
mulrbz [lemma, in
mathcomp.algebra.ssrint]
-
mulrIz [lemma, in
mathcomp.algebra.ssrint]
-
mulrNz [lemma, in
mathcomp.algebra.ssrint]
-
mulrN1z [lemma, in
mathcomp.algebra.ssrint]
-
mulrzA [lemma, in
mathcomp.algebra.ssrint]
-
mulrzAC [lemma, in
mathcomp.algebra.ssrint]
-
mulrzAl [lemma, in
mathcomp.algebra.ssrint]
-
mulrzAr [lemma, in
mathcomp.algebra.ssrint]
-
mulrzA_C [lemma, in
mathcomp.algebra.ssrint]
-
mulrzBl [lemma, in
mathcomp.algebra.ssrint]
-
mulrzBl_nat [lemma, in
mathcomp.algebra.ssrint]
-
mulrzBr [lemma, in
mathcomp.algebra.ssrint]
-
mulrzDl [lemma, in
mathcomp.algebra.ssrint]
-
mulrzDr [lemma, in
mathcomp.algebra.ssrint]
-
mulrzl [lemma, in
mathcomp.algebra.ssrint]
-
mulrzr [lemma, in
mathcomp.algebra.ssrint]
-
mulrzz [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_neq0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_le0_ge0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_ge0_le0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_le0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_ge0 [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_int [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_suml [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_sumr [lemma, in
mathcomp.algebra.ssrint]
-
mulrz_nat [lemma, in
mathcomp.algebra.ssrint]
-
mulr0z [lemma, in
mathcomp.algebra.ssrint]
-
mulr1z [lemma, in
mathcomp.algebra.ssrint]
-
mulr2z [lemma, in
mathcomp.algebra.ssrint]
-
mulSG [lemma, in
mathcomp.fingroup.fingroup]
-
mulSg [lemma, in
mathcomp.fingroup.fingroup]
-
mulSgGid [lemma, in
mathcomp.fingroup.fingroup]
-
mulSGid [lemma, in
mathcomp.fingroup.fingroup]
-
mulsgP [lemma, in
mathcomp.fingroup.fingroup]
-
mulsmx [definition, in
mathcomp.algebra.mxalgebra]
-
mulsmxA [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmxS [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmx_addr [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmx_addl [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmx_subP [lemma, in
mathcomp.algebra.mxalgebra]
-
mulsmx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
mulSn [lemma, in
mathcomp.ssreflect.ssrnat]
-
mulSnr [lemma, in
mathcomp.ssreflect.ssrnat]
-
muls_eqmx [lemma, in
mathcomp.algebra.mxalgebra]
-
muls0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
multE [lemma, in
mathcomp.ssreflect.ssrnat]
-
multiplicity_XsubC [lemma, in
mathcomp.algebra.poly]
-
mulUg [lemma, in
mathcomp.fingroup.fingroup]
-
mulVg [lemma, in
mathcomp.fingroup.fingroup]
-
mulVmx [lemma, in
mathcomp.algebra.matrix]
-
mulVq [lemma, in
mathcomp.algebra.rat]
-
mulzK [lemma, in
mathcomp.algebra.intdiv]
-
mulz_divCA_gcd [lemma, in
mathcomp.algebra.intdiv]
-
mulz_gcdl [lemma, in
mathcomp.algebra.intdiv]
-
mulz_gcdr [lemma, in
mathcomp.algebra.intdiv]
-
mulz_divCA [lemma, in
mathcomp.algebra.intdiv]
-
mulz_divA [lemma, in
mathcomp.algebra.intdiv]
-
mulz_modl [lemma, in
mathcomp.algebra.intdiv]
-
mulz_modr [lemma, in
mathcomp.algebra.intdiv]
-
mulz_Nsign_abs [lemma, in
mathcomp.algebra.ssrint]
-
mulz_sign_abs [lemma, in
mathcomp.algebra.ssrint]
-
mulz_sg_eqN1 [lemma, in
mathcomp.algebra.ssrint]
-
mulz_sg_eq1 [lemma, in
mathcomp.algebra.ssrint]
-
mulz_sg [lemma, in
mathcomp.algebra.ssrint]
-
mulz2 [lemma, in
mathcomp.algebra.ssrint]
-
mul_subdefA [lemma, in
mathcomp.algebra.rat]
-
mul_bin_left [lemma, in
mathcomp.ssreflect.binomial]
-
mul_bin_down [lemma, in
mathcomp.ssreflect.binomial]
-
mul_bin_diag [lemma, in
mathcomp.ssreflect.binomial]
-
mul_vchar [lemma, in
mathcomp.character.vcharacter]
-
mul_pair [definition, in
mathcomp.algebra.ssralg]
-
mul_adj_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_mx_adj [lemma, in
mathcomp.algebra.matrix]
-
mul_mx_scalar [lemma, in
mathcomp.algebra.matrix]
-
mul_vec_lin_row [lemma, in
mathcomp.algebra.matrix]
-
mul_vec_lin [lemma, in
mathcomp.algebra.matrix]
-
mul_rV_lin [lemma, in
mathcomp.algebra.matrix]
-
mul_rV_lin1 [lemma, in
mathcomp.algebra.matrix]
-
mul_block_col [lemma, in
mathcomp.algebra.matrix]
-
mul_row_block [lemma, in
mathcomp.algebra.matrix]
-
mul_col_row [lemma, in
mathcomp.algebra.matrix]
-
mul_row_col [lemma, in
mathcomp.algebra.matrix]
-
mul_col_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_mx_row [lemma, in
mathcomp.algebra.matrix]
-
mul_pid_mx_copid [lemma, in
mathcomp.algebra.matrix]
-
mul_copid_mx_pid [lemma, in
mathcomp.algebra.matrix]
-
mul_pid_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_xcol [lemma, in
mathcomp.algebra.matrix]
-
mul_row_perm [lemma, in
mathcomp.algebra.matrix]
-
mul_col_perm [lemma, in
mathcomp.algebra.matrix]
-
mul_scalar_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_mx_diag [lemma, in
mathcomp.algebra.matrix]
-
mul_diag_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_delta_mx_0 [lemma, in
mathcomp.algebra.matrix]
-
mul_delta_mx [lemma, in
mathcomp.algebra.matrix]
-
mul_delta_mx_cond [lemma, in
mathcomp.algebra.matrix]
-
mul_lin_irr [lemma, in
mathcomp.character.character]
-
mul_conjC_lin_char [lemma, in
mathcomp.character.character]
-
mul_char [lemma, in
mathcomp.character.character]
-
mul_mod_Iirr [definition, in
mathcomp.character.inertia]
-
mul_Iirr [definition, in
mathcomp.character.inertia]
-
mul_card_Ohm_Mho_abelian [lemma, in
mathcomp.solvable.abelian]
-
mul_cfuni_on [lemma, in
mathcomp.character.classfun]
-
mul_cfuni [lemma, in
mathcomp.character.classfun]
-
mul_polyC [lemma, in
mathcomp.algebra.poly]
-
mul_lead_coef [lemma, in
mathcomp.algebra.poly]
-
mul_polyDr [lemma, in
mathcomp.algebra.poly]
-
mul_polyDl [lemma, in
mathcomp.algebra.poly]
-
mul_poly1 [lemma, in
mathcomp.algebra.poly]
-
mul_1poly [lemma, in
mathcomp.algebra.poly]
-
mul_polyA [lemma, in
mathcomp.algebra.poly]
-
mul_poly [definition, in
mathcomp.algebra.poly]
-
mul_poly_key [lemma, in
mathcomp.algebra.poly]
-
mul_poly_def [definition, in
mathcomp.algebra.poly]
-
mul_cardG [lemma, in
mathcomp.fingroup.fingroup]
-
mul_subG [lemma, in
mathcomp.fingroup.fingroup]
-
mul0g [lemma, in
mathcomp.fingroup.gproduct]
-
mul0mx [lemma, in
mathcomp.algebra.matrix]
-
mul0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
mul0rz [lemma, in
mathcomp.algebra.ssrint]
-
mul1fx [lemma, in
mathcomp.field.fieldext]
-
mul1g [lemma, in
mathcomp.fingroup.fingroup]
-
mul1mx [lemma, in
mathcomp.algebra.matrix]
-
mul1n [lemma, in
mathcomp.ssreflect.ssrnat]
-
mul1q [lemma, in
mathcomp.algebra.rat]
-
mul2n [lemma, in
mathcomp.ssreflect.ssrnat]
-
mul2z [lemma, in
mathcomp.algebra.ssrint]
-
MV [abbreviation, in
mathcomp.algebra.matrix]
-
mxabelem [library]
-
mxalgebra [library]
-
mxdirect [abbreviation, in
mathcomp.algebra.mxalgebra]
-
mxdirect [abbreviation, in
mathcomp.algebra.mxalgebra]
-
mxdirectE [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirectEgeq [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirectP [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_sums_center [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_adds_center [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_delta [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_sum_eigenspace [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_sumsE [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_sumsP [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_addsP [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_addsE [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_trivial [lemma, in
mathcomp.algebra.mxalgebra]
-
mxdirect_def [definition, in
mathcomp.algebra.mxalgebra]
-
mxE [lemma, in
mathcomp.algebra.matrix]
-
MxIso [constructor, in
mathcomp.character.mxrepresentation]
-
mxminpoly [definition, in
mathcomp.algebra.mxpoly]
-
mxminpoly_map [lemma, in
mathcomp.algebra.mxpoly]
-
mxminpoly_dvd_char [lemma, in
mathcomp.algebra.mxpoly]
-
mxminpoly_linear_is_scalar [lemma, in
mathcomp.algebra.mxpoly]
-
mxminpoly_min [lemma, in
mathcomp.algebra.mxpoly]
-
mxminpoly_monic [lemma, in
mathcomp.algebra.mxpoly]
-
mxminpoly_nonconstant [lemma, in
mathcomp.algebra.mxpoly]
-
mxmodule [definition, in
mathcomp.character.mxrepresentation]
-
mxmoduleP [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_map [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_form_qf [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_form [definition, in
mathcomp.character.mxrepresentation]
-
mxmodule_quo [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_conj [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_morphpre [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_subg [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_envelop [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_eigenvector [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_trans [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule_abelem_subg [lemma, in
mathcomp.character.mxabelem]
-
mxmodule_abelemG [lemma, in
mathcomp.character.mxabelem]
-
mxmodule_abelem [lemma, in
mathcomp.character.mxabelem]
-
mxmodule0 [lemma, in
mathcomp.character.mxrepresentation]
-
mxmodule1 [lemma, in
mathcomp.character.mxrepresentation]
-
mxnonsimple [definition, in
mathcomp.character.mxrepresentation]
-
mxnonsimpleP [lemma, in
mathcomp.character.mxrepresentation]
-
mxnonsimple_sat [definition, in
mathcomp.character.mxrepresentation]
-
mxnonsimple_form [definition, in
mathcomp.character.mxrepresentation]
-
mxpoly [library]
-
mxrank [definition, in
mathcomp.algebra.mxalgebra]
-
mxrankE [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrankMfree [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrankM_maxr [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrankM_maxl [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrankS [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_rsim [lemma, in
mathcomp.character.mxrepresentation]
-
mxrank_iso [lemma, in
mathcomp.character.mxrepresentation]
-
mxrank_in_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
mxrank_in_submod [lemma, in
mathcomp.character.mxrepresentation]
-
mxrank_rowg [lemma, in
mathcomp.character.mxabelem]
-
mxrank_map [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_sum_leqif [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_adds_leqif [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_sum_cap [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_cap_compl [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_disjoint_sum [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_injP [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_mul_ker [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_mul_min [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_Frobenius [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_coker [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_ker [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_compl [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_leqif_eq [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_leqif_sup [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_gen [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_delta [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_unit [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_eq0 [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_opp [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_scale_nz [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_scale [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_add [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank_tr [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank0 [lemma, in
mathcomp.algebra.mxalgebra]
-
mxrank1 [lemma, in
mathcomp.algebra.mxalgebra]
-
MxRepresentation [constructor, in
mathcomp.character.mxrepresentation]
-
mxrepresentation [library]
-
MxReprSim [constructor, in
mathcomp.character.mxrepresentation]
-
mxring [definition, in
mathcomp.algebra.mxalgebra]
-
mxring_id_uniq [lemma, in
mathcomp.algebra.mxalgebra]
-
mxring_idP [lemma, in
mathcomp.algebra.mxalgebra]
-
mxring_id [definition, in
mathcomp.algebra.mxalgebra]
-
MxSemisimple [constructor, in
mathcomp.character.mxrepresentation]
-
mxsemisimple [inductive, in
mathcomp.character.mxrepresentation]
-
mxsemisimpleS [lemma, in
mathcomp.character.mxrepresentation]
-
mxsemisimple_reducible [lemma, in
mathcomp.character.mxrepresentation]
-
mxsemisimple_module [lemma, in
mathcomp.character.mxrepresentation]
-
mxsemisimple0 [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple [definition, in
mathcomp.character.mxrepresentation]
-
mxsimpleP [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_map [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_abelian_linear [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_subg [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_iso_simple [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_isoP [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_iso [definition, in
mathcomp.character.mxrepresentation]
-
mxsimple_cyclic [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_exists [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_module [lemma, in
mathcomp.character.mxrepresentation]
-
mxsimple_abelem_subg [lemma, in
mathcomp.character.mxabelem]
-
mxsimple_abelemGP [lemma, in
mathcomp.character.mxabelem]
-
mxsimple_abelemP [lemma, in
mathcomp.character.mxabelem]
-
MxSplits [constructor, in
mathcomp.character.mxrepresentation]
-
mxsplits [inductive, in
mathcomp.character.mxrepresentation]
-
Mxsum [constructor, in
mathcomp.algebra.mxalgebra]
-
mxsum_rank [projection, in
mathcomp.algebra.mxalgebra]
-
mxsum_val [projection, in
mathcomp.algebra.mxalgebra]
-
mxsum_expr [record, in
mathcomp.algebra.mxalgebra]
-
mxsum_spec [inductive, in
mathcomp.algebra.mxalgebra]
-
mxtrace [definition, in
mathcomp.algebra.matrix]
-
mxtraceD [lemma, in
mathcomp.algebra.matrix]
-
mxtraceZ [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_regular [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_Socle [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_component [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_dsum_mod [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_dadd_mod [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_submod1 [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_rsim [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_sub_fact_mod [lemma, in
mathcomp.character.mxrepresentation]
-
mxtrace_mulC [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_block [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_scalar [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_diag [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_is_scalar [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_tr [lemma, in
mathcomp.algebra.matrix]
-
mxtrace_prod [lemma, in
mathcomp.character.character]
-
mxtrace0 [lemma, in
mathcomp.algebra.matrix]
-
mxtrace1 [lemma, in
mathcomp.algebra.matrix]
-
mxvec [definition, in
mathcomp.algebra.matrix]
-
mxvecE [lemma, in
mathcomp.algebra.matrix]
-
mxvecK [lemma, in
mathcomp.algebra.matrix]
-
mxvec_dotmul [lemma, in
mathcomp.algebra.matrix]
-
mxvec_delta [lemma, in
mathcomp.algebra.matrix]
-
mxvec_is_linear [definition, in
mathcomp.algebra.matrix]
-
mxvec_eq0 [lemma, in
mathcomp.algebra.matrix]
-
mxvec_indexP [lemma, in
mathcomp.algebra.matrix]
-
mxvec_index [definition, in
mathcomp.algebra.matrix]
-
mxvec_cast [lemma, in
mathcomp.algebra.matrix]
-
mx_irr_gring_op_center_scalar [lemma, in
mathcomp.character.integral_char]
-
mx_rsim_map [lemma, in
mathcomp.character.mxrepresentation]
-
mx_irr_map [lemma, in
mathcomp.character.mxrepresentation]
-
mx_JordanHolder_max [lemma, in
mathcomp.character.mxrepresentation]
-
mx_JordanHolder [lemma, in
mathcomp.character.mxrepresentation]
-
mx_JordanHolder_exists [lemma, in
mathcomp.character.mxrepresentation]
-
mx_butterfly [lemma, in
mathcomp.character.mxrepresentation]
-
mx_second_rsim [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Schreier [lemma, in
mathcomp.character.mxrepresentation]
-
mx_series_rcons [lemma, in
mathcomp.character.mxrepresentation]
-
mx_series_repr_irr [lemma, in
mathcomp.character.mxrepresentation]
-
mx_series_lt [lemma, in
mathcomp.character.mxrepresentation]
-
mx_subseries_module' [lemma, in
mathcomp.character.mxrepresentation]
-
mx_subseries_module [lemma, in
mathcomp.character.mxrepresentation]
-
mx_series [abbreviation, in
mathcomp.character.mxrepresentation]
-
mx_composition_series [definition, in
mathcomp.character.mxrepresentation]
-
mx_subseries [definition, in
mathcomp.character.mxrepresentation]
-
mx_factmod_sub [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_in_submod [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_scalar [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_irr [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_iso [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_def [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_trans [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_sym [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim_refl [lemma, in
mathcomp.character.mxrepresentation]
-
mx_rsim [inductive, in
mathcomp.character.mxrepresentation]
-
mx_irr_abelian_linear [lemma, in
mathcomp.character.mxrepresentation]
-
mx_faithful_irr_abelian_cyclic [lemma, in
mathcomp.character.mxrepresentation]
-
mx_faithful_irr_center_cyclic [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Jacobson_density [lemma, in
mathcomp.character.mxrepresentation]
-
mx_abs_irrW [lemma, in
mathcomp.character.mxrepresentation]
-
mx_abs_irr_cent_scalar [lemma, in
mathcomp.character.mxrepresentation]
-
mx_abs_irrP [lemma, in
mathcomp.character.mxrepresentation]
-
mx_absolutely_irreducible [definition, in
mathcomp.character.mxrepresentation]
-
mx_Schur [lemma, in
mathcomp.character.mxrepresentation]
-
mx_irrP [lemma, in
mathcomp.character.mxrepresentation]
-
mx_irreducible [definition, in
mathcomp.character.mxrepresentation]
-
mx_iso_component [lemma, in
mathcomp.character.mxrepresentation]
-
mx_reducible_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Maschke [lemma, in
mathcomp.character.mxrepresentation]
-
mx_reducibleS [lemma, in
mathcomp.character.mxrepresentation]
-
mx_completely_reducible [definition, in
mathcomp.character.mxrepresentation]
-
mx_Schur_iso [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Schur_inj_iso [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Schur_inj [lemma, in
mathcomp.character.mxrepresentation]
-
mx_Schur_onto [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso_simple [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso_module [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso_trans [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso_sym [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso_refl [lemma, in
mathcomp.character.mxrepresentation]
-
mx_iso [inductive, in
mathcomp.character.mxrepresentation]
-
mx_faithful_inj [lemma, in
mathcomp.character.mxrepresentation]
-
mx_faithful [definition, in
mathcomp.character.mxrepresentation]
-
mx_representation [record, in
mathcomp.character.mxrepresentation]
-
mx_repr [definition, in
mathcomp.character.mxrepresentation]
-
mx_vec_lin [lemma, in
mathcomp.algebra.matrix]
-
mx_rV_lin [lemma, in
mathcomp.algebra.matrix]
-
mx_val [definition, in
mathcomp.algebra.matrix]
-
mx_root_minpoly [lemma, in
mathcomp.algebra.mxpoly]
-
mx_inv_hornerK [lemma, in
mathcomp.algebra.mxpoly]
-
mx_inv_horner0 [lemma, in
mathcomp.algebra.mxpoly]
-
mx_inv_horner [definition, in
mathcomp.algebra.mxpoly]
-
mx_poly_ring_isom [lemma, in
mathcomp.algebra.mxpoly]
-
mx_rsim_standard [lemma, in
mathcomp.character.character]
-
mx_rsim_socle [lemma, in
mathcomp.character.character]
-
mx_rsim_dsum [lemma, in
mathcomp.character.character]
-
mx_rsim_dadd [lemma, in
mathcomp.character.character]
-
mx_repr0 [lemma, in
mathcomp.character.character]
-
mx_repr_of_repr [projection, in
mathcomp.character.character]
-
mx_Fp_stable [lemma, in
mathcomp.character.mxabelem]
-
mx_Fp_abelem [lemma, in
mathcomp.character.mxabelem]
-
mx_group_homocyclic [lemma, in
mathcomp.character.mxabelem]
-
mx_repr_action_faithful [lemma, in
mathcomp.character.mxabelem]
-
mx_repr_is_groupAction [lemma, in
mathcomp.character.mxabelem]
-
mx_repr_is_action [lemma, in
mathcomp.character.mxabelem]
-
mx_repr_actE [lemma, in
mathcomp.character.mxabelem]
-
mx_repr_act [definition, in
mathcomp.character.mxabelem]
-
mx_ideal [definition, in
mathcomp.algebra.mxalgebra]
-
mx'_cast [lemma, in
mathcomp.algebra.matrix]
-
mx0_is_scalar [lemma, in
mathcomp.algebra.matrix]
-
mx1_sum_delta [lemma, in
mathcomp.algebra.matrix]
-
mx11_scalar [lemma, in
mathcomp.algebra.matrix]
-
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-(90 entries) |
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-| Lemma Index |
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-(368 entries) |
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-| Axiom Index |
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-(45 entries) |
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-(107 entries) |
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-| Projection Index |
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-(273 entries) |
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-| Section Index |
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-(1140 entries) |
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-(728 entries) |
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-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-(189 entries) |
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-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
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-(23836 entries) |
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-| Notation Index |
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-(3574 entries) |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-
-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-other |
-(273 entries) |
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-
-| Section Index |
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-F |
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-other |
-(1140 entries) |
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-
-| Abbreviation Index |
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-other |
-(728 entries) |
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-
-| Definition Index |
-A |
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-F |
-G |
-H |
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-K |
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-T |
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-X |
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-Z |
-_ |
-other |
-(3596 entries) |
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-
-| Record Index |
-A |
-B |
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-D |
-E |
-F |
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-(189 entries) |
-
-
-
N
-
n [abbreviation, in
mathcomp.field.fieldext]
-
n [abbreviation, in
mathcomp.field.fieldext]
-
n [abbreviation, in
mathcomp.character.mxrepresentation]
-
n [abbreviation, in
mathcomp.character.mxrepresentation]
-
n [abbreviation, in
mathcomp.algebra.matrix]
-
n [abbreviation, in
mathcomp.algebra.matrix]
-
n [abbreviation, in
mathcomp.algebra.matrix]
-
n [abbreviation, in
mathcomp.algebra.mxpoly]
-
n [abbreviation, in
mathcomp.algebra.mxpoly]
-
n [abbreviation, in
mathcomp.ssreflect.fintype]
-
n [abbreviation, in
mathcomp.character.mxabelem]
-
n [abbreviation, in
mathcomp.character.mxabelem]
-
NactionDef [section, in
mathcomp.solvable.primitive_action]
-
NactionDef.gT [variable, in
mathcomp.solvable.primitive_action]
-
NactionDef.n [variable, in
mathcomp.solvable.primitive_action]
-
NactionDef.sT [variable, in
mathcomp.solvable.primitive_action]
-
NactionDef.to [variable, in
mathcomp.solvable.primitive_action]
-
nary_addv_subproof [lemma, in
mathcomp.algebra.vector]
-
nary_mxsum_proof [lemma, in
mathcomp.algebra.mxalgebra]
-
natCK [lemma, in
mathcomp.field.algC]
-
NatConst [section, in
mathcomp.ssreflect.bigop]
-
NatConst.A [variable, in
mathcomp.ssreflect.bigop]
-
NatConst.I [variable, in
mathcomp.ssreflect.bigop]
-
natnseq0P [lemma, in
mathcomp.ssreflect.seq]
-
NatPreds [section, in
mathcomp.ssreflect.prime]
-
NatPreds.n [variable, in
mathcomp.ssreflect.prime]
-
NatPreds.pi [variable, in
mathcomp.ssreflect.prime]
-
natq_div [lemma, in
mathcomp.algebra.rat]
-
natr_negZp [lemma, in
mathcomp.algebra.zmodp]
-
natr_Zp [lemma, in
mathcomp.algebra.zmodp]
-
natsum_of_intK [lemma, in
mathcomp.algebra.ssrint]
-
natsum_of_int [definition, in
mathcomp.algebra.ssrint]
-
NatTrec [module, in
mathcomp.ssreflect.ssrnat]
-
natTrecE [abbreviation, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.add [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.addE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.add_mulE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.add_mul [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.double [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.doubleE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.doublen [abbreviation, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.exp [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.expE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.mul [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.mulE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.mul_expE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.mul_exp [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.odd [definition, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.oddE [lemma, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.oddn [abbreviation, in
mathcomp.ssreflect.ssrnat]
-
NatTrec.trecE [definition, in
mathcomp.ssreflect.ssrnat]
-
_ .*2 (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ ^ _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ * _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
_ + _ (nat_scope) [notation, in
mathcomp.ssreflect.ssrnat]
-
natz [lemma, in
mathcomp.algebra.ssrint]
-
nat_pred [definition, in
mathcomp.ssreflect.prime]
-
nat_countMixin [definition, in
mathcomp.ssreflect.choice]
-
nat_pickleK [lemma, in
mathcomp.ssreflect.choice]
-
nat_choiceMixin [lemma, in
mathcomp.ssreflect.choice]
-
nat_power_theory [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_semi_morph [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_semi_ring [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_exp_bin [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_mul_bin [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_add_bin [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_mul_pos [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_add_pos [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_succ_pos [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_binK [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_of_pos [definition, in
mathcomp.ssreflect.ssrnat]
-
nat_AGM2 [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_Cauchy [lemma, in
mathcomp.ssreflect.ssrnat]
-
nat_irrelevance [lemma, in
mathcomp.ssreflect.ssrnat]
-
nclasses_isog [lemma, in
mathcomp.fingroup.morphism]
-
nclasses_injm [lemma, in
mathcomp.fingroup.morphism]
-
ncons [definition, in
mathcomp.ssreflect.seq]
-
nconsK [lemma, in
mathcomp.ssreflect.seq]
-
ncprod [definition, in
mathcomp.solvable.center]
-
ncprodS [lemma, in
mathcomp.solvable.center]
-
ncprod_key [lemma, in
mathcomp.solvable.center]
-
ncprod_def [definition, in
mathcomp.solvable.center]
-
ncprod0 [lemma, in
mathcomp.solvable.center]
-
ncprod1 [lemma, in
mathcomp.solvable.center]
-
ncycles_mul_tperm [lemma, in
mathcomp.fingroup.perm]
-
nderivn [definition, in
mathcomp.algebra.poly]
-
nderivnB [lemma, in
mathcomp.algebra.poly]
-
nderivnC [lemma, in
mathcomp.algebra.poly]
-
nderivnD [lemma, in
mathcomp.algebra.poly]
-
nderivnMn [lemma, in
mathcomp.algebra.poly]
-
nderivnMNn [lemma, in
mathcomp.algebra.poly]
-
nderivnMXaddC [lemma, in
mathcomp.algebra.poly]
-
nderivnN [lemma, in
mathcomp.algebra.poly]
-
nderivnXn [lemma, in
mathcomp.algebra.poly]
-
nderivnZ [lemma, in
mathcomp.algebra.poly]
-
nderivn_map [lemma, in
mathcomp.algebra.poly]
-
nderivn_poly0 [lemma, in
mathcomp.algebra.poly]
-
nderivn_is_linear [lemma, in
mathcomp.algebra.poly]
-
nderivn_def [lemma, in
mathcomp.algebra.poly]
-
nderivn0 [lemma, in
mathcomp.algebra.poly]
-
nderivn1 [lemma, in
mathcomp.algebra.poly]
-
nderiv_taylor_wide [lemma, in
mathcomp.algebra.poly]
-
nderiv_taylor [lemma, in
mathcomp.algebra.poly]
-
ndirr [definition, in
mathcomp.character.vcharacter]
-
ndirrK [lemma, in
mathcomp.character.vcharacter]
-
ndirr_inj [lemma, in
mathcomp.character.vcharacter]
-
ndirr_diff [lemma, in
mathcomp.character.vcharacter]
-
ndir_s0p [lemma, in
mathcomp.solvable.burnside_app]
-
negb_exists_in [lemma, in
mathcomp.ssreflect.fintype]
-
negb_exists [lemma, in
mathcomp.ssreflect.fintype]
-
negb_forall_in [lemma, in
mathcomp.ssreflect.fintype]
-
negb_forall [lemma, in
mathcomp.ssreflect.fintype]
-
negb_eqb [lemma, in
mathcomp.ssreflect.eqtype]
-
negb_add [lemma, in
mathcomp.ssreflect.eqtype]
-
negn [definition, in
mathcomp.ssreflect.prime]
-
negnK [lemma, in
mathcomp.ssreflect.prime]
-
Negz [constructor, in
mathcomp.algebra.ssrint]
-
NegzE [lemma, in
mathcomp.algebra.ssrint]
-
nElem [definition, in
mathcomp.solvable.abelian]
-
nElemI [lemma, in
mathcomp.solvable.abelian]
-
nElemP [lemma, in
mathcomp.solvable.abelian]
-
nElemS [lemma, in
mathcomp.solvable.abelian]
-
nElem0 [lemma, in
mathcomp.solvable.abelian]
-
nElem1P [lemma, in
mathcomp.solvable.abelian]
-
neq_lift [lemma, in
mathcomp.ssreflect.fintype]
-
neq_bump [lemma, in
mathcomp.ssreflect.fintype]
-
neq_ltn [lemma, in
mathcomp.ssreflect.ssrnat]
-
neq0CG [lemma, in
mathcomp.character.classfun]
-
neq0CiG [lemma, in
mathcomp.character.classfun]
-
neq0_has_constt [lemma, in
mathcomp.character.character]
-
neq0_lt0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
NewType [definition, in
mathcomp.ssreflect.eqtype]
-
nexpIrz [lemma, in
mathcomp.algebra.ssrint]
-
next [definition, in
mathcomp.ssreflect.path]
-
next_map [lemma, in
mathcomp.ssreflect.path]
-
next_rev [lemma, in
mathcomp.ssreflect.path]
-
next_rotr [lemma, in
mathcomp.ssreflect.path]
-
next_rot [lemma, in
mathcomp.ssreflect.path]
-
next_prev [lemma, in
mathcomp.ssreflect.path]
-
next_cycle [lemma, in
mathcomp.ssreflect.path]
-
next_nth [lemma, in
mathcomp.ssreflect.path]
-
next_at [definition, in
mathcomp.ssreflect.path]
-
nG [abbreviation, in
mathcomp.character.mxrepresentation]
-
nG [abbreviation, in
mathcomp.character.mxrepresentation]
-
nhomo_inj_lt_in [lemma, in
mathcomp.ssreflect.ssrnat]
-
nhomo_inj_lt [lemma, in
mathcomp.ssreflect.ssrnat]
-
Nil [abbreviation, in
mathcomp.ssreflect.seq]
-
nilP [lemma, in
mathcomp.ssreflect.seq]
-
nilp [definition, in
mathcomp.ssreflect.seq]
-
NilPGroups [section, in
mathcomp.solvable.sylow]
-
NilPGroups.gT [variable, in
mathcomp.solvable.sylow]
-
NilPGroups.p [variable, in
mathcomp.solvable.sylow]
-
nilpotent [definition, in
mathcomp.solvable.nilpotent]
-
Nilpotent [section, in
mathcomp.solvable.sylow]
-
nilpotent [library]
-
NilpotentProps [section, in
mathcomp.solvable.nilpotent]
-
NilpotentProps.gT [variable, in
mathcomp.solvable.nilpotent]
-
nilpotentS [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_Fitting [lemma, in
mathcomp.solvable.maximal]
-
nilpotent_sol [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_subnormal [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_proper_norm [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_sub_norm [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_class [lemma, in
mathcomp.solvable.nilpotent]
-
nilpotent_pcoreC [lemma, in
mathcomp.solvable.sylow]
-
nilpotent_pcore_Hall [lemma, in
mathcomp.solvable.sylow]
-
nilpotent_Hall_pcore [lemma, in
mathcomp.solvable.sylow]
-
nilpotent_maxp_normal [lemma, in
mathcomp.solvable.sylow]
-
Nilpotent.gT [variable, in
mathcomp.solvable.sylow]
-
nilpotent1 [lemma, in
mathcomp.solvable.nilpotent]
-
nil_basis [lemma, in
mathcomp.algebra.vector]
-
nil_free [lemma, in
mathcomp.algebra.vector]
-
nil_poly [lemma, in
mathcomp.algebra.poly]
-
nil_class_quotient_center [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class_injm [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class_morphim [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class_ucn [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class1 [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class0 [lemma, in
mathcomp.solvable.nilpotent]
-
nil_comm_properr [lemma, in
mathcomp.solvable.nilpotent]
-
nil_comm_properl [lemma, in
mathcomp.solvable.nilpotent]
-
nil_class [definition, in
mathcomp.solvable.nilpotent]
-
nil_Zgroup_cyclic [lemma, in
mathcomp.solvable.sylow]
-
nil_class_pgroup [lemma, in
mathcomp.solvable.sylow]
-
nil_class3 [lemma, in
mathcomp.solvable.sylow]
-
nil_class2 [lemma, in
mathcomp.solvable.sylow]
-
Nirr [abbreviation, in
mathcomp.character.character]
-
NirrE [lemma, in
mathcomp.character.character]
-
nmulrn [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_rle0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_rge0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_rlt0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_rgt0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_lle0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_lge0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_llt0 [lemma, in
mathcomp.algebra.ssrint]
-
nmulrz_lgt0 [lemma, in
mathcomp.algebra.ssrint]
-
nonconform_mx [lemma, in
mathcomp.algebra.matrix]
-
nonlinear_irr_vanish [lemma, in
mathcomp.character.integral_char]
-
NonPropType [module, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.call [definition, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Call [constructor, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.callee [projection, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.call_of [record, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.check [definition, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Check [constructor, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.condition [projection, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Exports [module, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Exports.nonPropType [abbreviation, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Exports.notProp [abbreviation, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.frame [projection, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.maybeProp [definition, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.result [projection, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.test [projection, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.Test [constructor, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.test_negative [definition, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.test_Prop [definition, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.test_of [record, in
mathcomp.ssreflect.ssreflect]
-
NonPropType.type [record, in
mathcomp.ssreflect.ssreflect]
-
nontrivial_gacent_pgroup [lemma, in
mathcomp.solvable.sylow]
-
nonzero1fx [lemma, in
mathcomp.field.fieldext]
-
nonzero1q [lemma, in
mathcomp.algebra.rat]
-
Nopick [constructor, in
mathcomp.ssreflect.fintype]
-
normal [definition, in
mathcomp.fingroup.fingroup]
-
normalD1 [lemma, in
mathcomp.fingroup.fingroup]
-
normalField [definition, in
mathcomp.field.galois]
-
normalFieldf [lemma, in
mathcomp.field.galois]
-
normalFieldP [lemma, in
mathcomp.field.galois]
-
normalFieldS [lemma, in
mathcomp.field.galois]
-
normalField_isog [lemma, in
mathcomp.field.galois]
-
normalField_isom [lemma, in
mathcomp.field.galois]
-
normalField_img [lemma, in
mathcomp.field.galois]
-
normalField_normal [lemma, in
mathcomp.field.galois]
-
normalField_ker [lemma, in
mathcomp.field.galois]
-
normalField_castM [lemma, in
mathcomp.field.galois]
-
normalField_cast_eq [lemma, in
mathcomp.field.galois]
-
normalField_cast [definition, in
mathcomp.field.galois]
-
normalField_galois [lemma, in
mathcomp.field.galois]
-
normalField_factors [lemma, in
mathcomp.field.galois]
-
normalField_root_minPoly [lemma, in
mathcomp.field.galois]
-
normalField_kAut [lemma, in
mathcomp.field.galois]
-
normalG [lemma, in
mathcomp.fingroup.fingroup]
-
normalGI [lemma, in
mathcomp.fingroup.fingroup]
-
NormalHall [section, in
mathcomp.solvable.pgroup]
-
NormalHall.gT [variable, in
mathcomp.solvable.pgroup]
-
NormalHall.pi [variable, in
mathcomp.solvable.pgroup]
-
normalI [lemma, in
mathcomp.fingroup.fingroup]
-
normalised [definition, in
mathcomp.fingroup.fingroup]
-
Normaliser [section, in
mathcomp.fingroup.fingroup]
-
normaliser [definition, in
mathcomp.fingroup.fingroup]
-
Normaliser.gT [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.nCA [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.nBA [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.D [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.C [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.B [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans.A [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.norm_trans [section, in
mathcomp.fingroup.fingroup]
-
Normaliser.SubAbelian [section, in
mathcomp.fingroup.fingroup]
-
Normaliser.SubAbelian.A [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.SubAbelian.B [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.SubAbelian.C [variable, in
mathcomp.fingroup.fingroup]
-
Normaliser.SubAbelian.cAA [variable, in
mathcomp.fingroup.fingroup]
-
normalJ [lemma, in
mathcomp.fingroup.fingroup]
-
normalM [lemma, in
mathcomp.fingroup.fingroup]
-
normalP [lemma, in
mathcomp.fingroup.fingroup]
-
normalS [lemma, in
mathcomp.fingroup.fingroup]
-
normalSG [lemma, in
mathcomp.fingroup.fingroup]
-
normalY [lemma, in
mathcomp.fingroup.fingroup]
-
normalYl [lemma, in
mathcomp.fingroup.fingroup]
-
normalYr [lemma, in
mathcomp.fingroup.fingroup]
-
normal_fixedField_galois [lemma, in
mathcomp.field.galois]
-
normal_field_splitting [lemma, in
mathcomp.field.galois]
-
normal_Hall_pcore [lemma, in
mathcomp.solvable.pgroup]
-
normal_max_pgroup_Hall [lemma, in
mathcomp.solvable.pgroup]
-
normal_sub_max_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
normal_cosetpre [lemma, in
mathcomp.fingroup.quotient]
-
normal_rfix_mx_module [lemma, in
mathcomp.character.mxrepresentation]
-
normal_rank1_structure [lemma, in
mathcomp.solvable.extremal]
-
normal_Inertia [lemma, in
mathcomp.character.inertia]
-
normal_inertia [lemma, in
mathcomp.character.inertia]
-
normal_subnormal [lemma, in
mathcomp.solvable.gseries]
-
normal_subnorm [lemma, in
mathcomp.fingroup.fingroup]
-
normal_refl [lemma, in
mathcomp.fingroup.fingroup]
-
normal_norm [lemma, in
mathcomp.fingroup.fingroup]
-
normal_sub [lemma, in
mathcomp.fingroup.fingroup]
-
normal_pgroup [lemma, in
mathcomp.solvable.sylow]
-
normal_sylowP [lemma, in
mathcomp.solvable.sylow]
-
normal1 [lemma, in
mathcomp.fingroup.fingroup]
-
normC [lemma, in
mathcomp.fingroup.fingroup]
-
normCs [lemma, in
mathcomp.fingroup.fingroup]
-
normC_lin_char [lemma, in
mathcomp.character.character]
-
normD1 [lemma, in
mathcomp.fingroup.fingroup]
-
normedTI [definition, in
mathcomp.solvable.frobenius]
-
normedTI_J [lemma, in
mathcomp.solvable.frobenius]
-
normedTI_S [lemma, in
mathcomp.solvable.frobenius]
-
normedTI_memJ_P [lemma, in
mathcomp.solvable.frobenius]
-
normedTI_P [lemma, in
mathcomp.solvable.frobenius]
-
normG [lemma, in
mathcomp.fingroup.fingroup]
-
NormInt [section, in
mathcomp.algebra.ssrint]
-
NormInt.R [variable, in
mathcomp.algebra.ssrint]
-
normJ [lemma, in
mathcomp.fingroup.fingroup]
-
normP [lemma, in
mathcomp.fingroup.fingroup]
-
normq [definition, in
mathcomp.algebra.rat]
-
normrMz [lemma, in
mathcomp.algebra.ssrint]
-
normr_num_div [lemma, in
mathcomp.algebra.rat]
-
normr_denq [lemma, in
mathcomp.algebra.rat]
-
normr_sg [lemma, in
mathcomp.algebra.ssrint]
-
normr_sgz [lemma, in
mathcomp.algebra.ssrint]
-
normsD [lemma, in
mathcomp.fingroup.fingroup]
-
normsD1 [lemma, in
mathcomp.fingroup.fingroup]
-
normsG [lemma, in
mathcomp.fingroup.fingroup]
-
normsGI [lemma, in
mathcomp.fingroup.fingroup]
-
normsI [lemma, in
mathcomp.fingroup.fingroup]
-
normsIG [lemma, in
mathcomp.fingroup.fingroup]
-
normsIs [lemma, in
mathcomp.fingroup.fingroup]
-
normsM [lemma, in
mathcomp.fingroup.fingroup]
-
normsP [lemma, in
mathcomp.fingroup.fingroup]
-
normsR [lemma, in
mathcomp.fingroup.fingroup]
-
normsRl [lemma, in
mathcomp.solvable.commutator]
-
normsRr [lemma, in
mathcomp.solvable.commutator]
-
normsU [lemma, in
mathcomp.fingroup.fingroup]
-
normsY [lemma, in
mathcomp.fingroup.fingroup]
-
norms_cent [lemma, in
mathcomp.fingroup.fingroup]
-
norms_bigcup [lemma, in
mathcomp.fingroup.fingroup]
-
norms_bigcap [lemma, in
mathcomp.fingroup.fingroup]
-
norms_class_support [lemma, in
mathcomp.fingroup.fingroup]
-
norms_norm [lemma, in
mathcomp.fingroup.fingroup]
-
norms_gen [lemma, in
mathcomp.fingroup.fingroup]
-
norms_cycle [lemma, in
mathcomp.fingroup.fingroup]
-
norms1 [lemma, in
mathcomp.fingroup.fingroup]
-
normT [lemma, in
mathcomp.fingroup.fingroup]
-
norm_ratN [lemma, in
mathcomp.algebra.rat]
-
norm_conj_cent [lemma, in
mathcomp.solvable.hall]
-
norm_Cint_ge1 [lemma, in
mathcomp.field.algC]
-
norm_Cnat [lemma, in
mathcomp.field.algC]
-
norm_sub_max_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
norm_quotient_pre [lemma, in
mathcomp.fingroup.quotient]
-
norm_sub_rstabs_rfix_mx [lemma, in
mathcomp.character.mxrepresentation]
-
norm_conj_autE [lemma, in
mathcomp.fingroup.automorphism]
-
norm_conj_isom [lemma, in
mathcomp.fingroup.automorphism]
-
norm_conjg_im [lemma, in
mathcomp.fingroup.automorphism]
-
norm_Inertia [lemma, in
mathcomp.character.inertia]
-
norm_inertia [lemma, in
mathcomp.character.inertia]
-
norm_normalI [lemma, in
mathcomp.fingroup.fingroup]
-
norm_gen [lemma, in
mathcomp.fingroup.fingroup]
-
norm_conj_norm [lemma, in
mathcomp.fingroup.fingroup]
-
norm_rlcoset [lemma, in
mathcomp.fingroup.fingroup]
-
norm_joinEr [lemma, in
mathcomp.fingroup.fingroup]
-
norm_joinEl [lemma, in
mathcomp.fingroup.fingroup]
-
norm1 [lemma, in
mathcomp.fingroup.fingroup]
-
Norm1vchar [section, in
mathcomp.character.vcharacter]
-
Norm1vchar.G [variable, in
mathcomp.character.vcharacter]
-
Norm1vchar.gT [variable, in
mathcomp.character.vcharacter]
-
NotExtremal [constructor, in
mathcomp.solvable.extremal]
-
not_simple_Alt_4 [lemma, in
mathcomp.solvable.alt]
-
not_isog_Dn_DnQ [lemma, in
mathcomp.solvable.extraspecial]
-
not_asubv0 [lemma, in
mathcomp.field.falgebra]
-
nseq [definition, in
mathcomp.ssreflect.seq]
-
nseqP [lemma, in
mathcomp.ssreflect.seq]
-
nseq_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
nth [abbreviation, in
mathcomp.ssreflect.seq]
-
nth [definition, in
mathcomp.ssreflect.seq]
-
nthK [lemma, in
mathcomp.ssreflect.seq]
-
nthP [lemma, in
mathcomp.ssreflect.seq]
-
NthTheory [section, in
mathcomp.ssreflect.seq]
-
NthTheory.T [variable, in
mathcomp.ssreflect.seq]
-
nth_traject [lemma, in
mathcomp.ssreflect.path]
-
nth_mktuple [lemma, in
mathcomp.ssreflect.tuple]
-
nth_flatten [lemma, in
mathcomp.ssreflect.seq]
-
nth_shape [lemma, in
mathcomp.ssreflect.seq]
-
nth_reshape [lemma, in
mathcomp.ssreflect.seq]
-
nth_zip_cond [lemma, in
mathcomp.ssreflect.seq]
-
nth_zip [lemma, in
mathcomp.ssreflect.seq]
-
nth_scanl [lemma, in
mathcomp.ssreflect.seq]
-
nth_pairmap [lemma, in
mathcomp.ssreflect.seq]
-
nth_mkseq [lemma, in
mathcomp.ssreflect.seq]
-
nth_iota [lemma, in
mathcomp.ssreflect.seq]
-
nth_index_map [lemma, in
mathcomp.ssreflect.seq]
-
nth_map [lemma, in
mathcomp.ssreflect.seq]
-
nth_incr_nth [lemma, in
mathcomp.ssreflect.seq]
-
nth_uniq [lemma, in
mathcomp.ssreflect.seq]
-
nth_index [lemma, in
mathcomp.ssreflect.seq]
-
nth_rev [lemma, in
mathcomp.ssreflect.seq]
-
nth_take [lemma, in
mathcomp.ssreflect.seq]
-
nth_drop [lemma, in
mathcomp.ssreflect.seq]
-
nth_find [lemma, in
mathcomp.ssreflect.seq]
-
nth_set_nth [lemma, in
mathcomp.ssreflect.seq]
-
nth_nseq [lemma, in
mathcomp.ssreflect.seq]
-
nth_ncons [lemma, in
mathcomp.ssreflect.seq]
-
nth_rcons [lemma, in
mathcomp.ssreflect.seq]
-
nth_cat [lemma, in
mathcomp.ssreflect.seq]
-
nth_behead [lemma, in
mathcomp.ssreflect.seq]
-
nth_last [lemma, in
mathcomp.ssreflect.seq]
-
nth_nil [lemma, in
mathcomp.ssreflect.seq]
-
nth_default [lemma, in
mathcomp.ssreflect.seq]
-
nth_enum_rank [lemma, in
mathcomp.ssreflect.fintype]
-
nth_enum_rank_in [lemma, in
mathcomp.ssreflect.fintype]
-
nth_codom [lemma, in
mathcomp.ssreflect.fintype]
-
nth_image [lemma, in
mathcomp.ssreflect.fintype]
-
nth_ord_enum [lemma, in
mathcomp.ssreflect.fintype]
-
nth_enum_ord [lemma, in
mathcomp.ssreflect.fintype]
-
nth_fgraph_ord [lemma, in
mathcomp.ssreflect.finfun]
-
nth0 [lemma, in
mathcomp.ssreflect.seq]
-
ntransitive [definition, in
mathcomp.solvable.primitive_action]
-
NTransitive [section, in
mathcomp.solvable.primitive_action]
-
ntransitive_primitive [lemma, in
mathcomp.solvable.primitive_action]
-
ntransitive_weak [lemma, in
mathcomp.solvable.primitive_action]
-
NTransitive.A [variable, in
mathcomp.solvable.primitive_action]
-
NTransitive.gT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitive.n [variable, in
mathcomp.solvable.primitive_action]
-
NTransitive.S [variable, in
mathcomp.solvable.primitive_action]
-
NTransitive.sT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitive.to [variable, in
mathcomp.solvable.primitive_action]
-
ntransitive0 [lemma, in
mathcomp.solvable.primitive_action]
-
ntransitive1 [lemma, in
mathcomp.solvable.primitive_action]
-
NTransitveProp [section, in
mathcomp.solvable.primitive_action]
-
NTransitveProp.G [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp.gT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp.S [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp.sT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp.to [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1 [section, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1.G [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1.gT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1.S [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1.sT [variable, in
mathcomp.solvable.primitive_action]
-
NTransitveProp1.to [variable, in
mathcomp.solvable.primitive_action]
-
nt_pnElem [lemma, in
mathcomp.solvable.abelian]
-
nt_prime_order [lemma, in
mathcomp.solvable.cyclic]
-
nt_gen_prime [lemma, in
mathcomp.solvable.cyclic]
-
Num [constructor, in
mathcomp.ssreflect.ssrnat]
-
Num [module, in
mathcomp.algebra.ssrnum]
-
number [record, in
mathcomp.ssreflect.ssrnat]
-
NumberInterpretation [section, in
mathcomp.ssreflect.ssrnat]
-
NumberInterpretation.Trec [section, in
mathcomp.ssreflect.ssrnat]
-
number_eqMixin [definition, in
mathcomp.ssreflect.ssrnat]
-
numden_Ratio [definition, in
mathcomp.algebra.fraction]
-
numer_Ratio [lemma, in
mathcomp.algebra.fraction]
-
NumFactor [definition, in
mathcomp.ssreflect.prime]
-
NumFieldProj [section, in
mathcomp.field.algnum]
-
NumFieldProj.Qn [variable, in
mathcomp.field.algnum]
-
NumFieldProj.QnC [variable, in
mathcomp.field.algnum]
-
NumLRmorphism [definition, in
mathcomp.field.algnum]
-
numq [definition, in
mathcomp.algebra.rat]
-
numqE [lemma, in
mathcomp.algebra.rat]
-
numqK [lemma, in
mathcomp.algebra.rat]
-
numqN [lemma, in
mathcomp.algebra.rat]
-
numq_lt0 [lemma, in
mathcomp.algebra.rat]
-
numq_gt0 [lemma, in
mathcomp.algebra.rat]
-
numq_le0 [lemma, in
mathcomp.algebra.rat]
-
numq_ge0 [lemma, in
mathcomp.algebra.rat]
-
numq_div_lt0 [lemma, in
mathcomp.algebra.rat]
-
numq_sign_mul [lemma, in
mathcomp.algebra.rat]
-
numq_int [lemma, in
mathcomp.algebra.rat]
-
numq_eq0 [lemma, in
mathcomp.algebra.rat]
-
num_field_proj [lemma, in
mathcomp.field.algnum]
-
num_field_exists [lemma, in
mathcomp.field.algnum]
-
Num.ArchimedeanField [module, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.clone [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.Exports.ArchiFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.Exports.archiFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ archiFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ archiFieldType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.realDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.realFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.type [record, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.ArchimedeanField.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.archimedean_axiom [definition, in
mathcomp.algebra.ssrnum]
-
Num.bound [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField [module, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.base2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.clone [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.closedFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.conj_mixin [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.conj_op [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.decFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.Exports.NumClosedFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.Exports.numClosedFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ numClosedFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ numClosedFieldType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.imaginary [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ImaginaryMixin [constructor, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.imaginary_mixin_of [record, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.join_numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.join_numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.join_dec_numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.join_dec_numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.mixin [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.type [record, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.ClosedField.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def [module, in
mathcomp.algebra.ssrnum]
-
Num.Def.Def [section, in
mathcomp.algebra.ssrnum]
-
_ < _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.Def.ger [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.gtr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.ler [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.lerif [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.ltr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.maxr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.minr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.normr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.Rneg [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.Rnneg [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.Rpos [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.Rreal [definition, in
mathcomp.algebra.ssrnum]
-
Num.Def.sgr [definition, in
mathcomp.algebra.ssrnum]
-
Num.ExtensionAxioms [section, in
mathcomp.algebra.ssrnum]
-
Num.ExtensionAxioms.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.ExtraDef [module, in
mathcomp.algebra.ssrnum]
-
Num.ExtraDef.archi_bound [definition, in
mathcomp.algebra.ssrnum]
-
Num.ExtraDef.sqrtr [definition, in
mathcomp.algebra.ssrnum]
-
Num.ge [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.gt [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Internals [module, in
mathcomp.algebra.ssrnum]
-
Num.Internals.addr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.addr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.archi_bound_subproof [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.Domain [section, in
mathcomp.algebra.ssrnum]
-
Num.Internals.Domain.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ger_leVge [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ger0_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.lerr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ler_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ler_norm_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ler01 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.le0r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ltrW [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ltr_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.ltr01 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.nnegrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.nneg_addr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.nneg_divr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.normrM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.normr0_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.num_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.oppr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.pmulr_rgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.poly_ivt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.posrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.pos_divr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.RealClosed [section, in
mathcomp.algebra.ssrnum]
-
Num.Internals.RealClosed.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Internals.realE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.real_divr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.real_addr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.real_oppr_closed [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.sqrtr_subproof [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Internals.subr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Keys [module, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Keys [section, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Keys.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Keys.ler_of_leif [definition, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rneg_keyed [definition, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rneg_key [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rnneg_keyed [definition, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rnneg_key [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rpos_keyed [definition, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rpos_key [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rreal_keyed [definition, in
mathcomp.algebra.ssrnum]
-
Num.Keys.Rreal_key [lemma, in
mathcomp.algebra.ssrnum]
-
Num.le [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.le_op [projection, in
mathcomp.algebra.ssrnum]
-
Num.lt [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.lt_op [projection, in
mathcomp.algebra.ssrnum]
-
Num.max [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.min [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Mixin [constructor, in
mathcomp.algebra.ssrnum]
-
Num.mixin_of [record, in
mathcomp.algebra.ssrnum]
-
Num.neg [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.nneg [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.norm [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.norm_op [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain [module, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.clone [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Exports.NumDomainType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Exports.numDomainType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Exports.NumMixin [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ numDomainType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ numDomainType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.mixin [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.type [record, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.NumDomain.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField [module, in
mathcomp.algebra.ssrnum]
-
Num.NumField.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumField.base2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.NumField.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.NumField.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumField.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumField.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.NumField.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.NumField.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.NumField.Exports.numFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ numFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.NumField.fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.join_numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.mixin [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumField.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.NumField.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.NumField.type [record, in
mathcomp.algebra.ssrnum]
-
Num.NumField.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.NumField.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.NumField.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.num_for [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.pos [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.PredInstances [module, in
mathcomp.algebra.ssrnum]
-
Num.real [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField [module, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.clone [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.Exports.RcfType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.Exports.rcfType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ rcfType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ rcfType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.realDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.realFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.type [record, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealClosedField.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain [module, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.clone [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.Exports.RealDomainType [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.Exports.realDomainType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ realDomainType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ realDomainType of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.type [record, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealDomain.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField [module, in
mathcomp.algebra.ssrnum]
-
Num.RealField.base [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealField.base2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.choiceType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.class [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.Class [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealField.ClassDef [section, in
mathcomp.algebra.ssrnum]
-
Num.RealField.ClassDef.cT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealField.ClassDef.T [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealField.ClassDef.xT [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealField.class_of [record, in
mathcomp.algebra.ssrnum]
-
Num.RealField.comRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.comUnitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.eqType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.Exports [module, in
mathcomp.algebra.ssrnum]
-
Num.RealField.Exports.realFieldType [abbreviation, in
mathcomp.algebra.ssrnum]
-
[ realFieldType of _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.RealField.fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.idomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.join_numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.join_fieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.mixin [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealField.numDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.numFieldType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.pack [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.Pack [constructor, in
mathcomp.algebra.ssrnum]
-
Num.RealField.realDomainType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.ringType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.sort [projection, in
mathcomp.algebra.ssrnum]
-
Num.RealField.type [record, in
mathcomp.algebra.ssrnum]
-
Num.RealField.unitRingType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealField.xclass [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.RealField.zmodType [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin [module, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.eq0_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.Le [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le_total [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le_normD [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le0_total [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le0_anti [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le0_mul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.le0_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.Lt [definition, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.lt_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.lt0_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.normM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.Real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins [section, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.le [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin [section, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.ge0_norm [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.leN_total [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le0N [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le0_total [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le0_anti [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le0_mul [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le0_add [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le00 [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.le01 [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.lt_def [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.normN [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LeMixin.sub_ge0 [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.lt [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin [section, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.ge0_norm [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.le_def [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.lt0_total [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.lt0_ngt0 [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.lt0_mul [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.lt0_add [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.normN [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.LtMixin.sub_gt0 [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.norm [variable, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.RealMixins.R [variable, in
mathcomp.algebra.ssrnum]
-
`| _ | (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ < _ [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ [notation, in
mathcomp.algebra.ssrnum]
-
Num.RealMixin.sub_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.real_closed_axiom [definition, in
mathcomp.algebra.ssrnum]
-
Num.real_axiom [definition, in
mathcomp.algebra.ssrnum]
-
Num.ring_for [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.sg [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.sqrt [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Syntax [module, in
mathcomp.algebra.ssrnum]
-
_ <= _ ?= iff _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ ?= iff _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ < _ < _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ < _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ < _ <= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ <= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ >= _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ >= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ <= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ > _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ > _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ < _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ < _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
>= _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
>= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
<= _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
<= _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
> _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
< _ :> _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
< _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[notation, in mathcomp.algebra.ssrnum]
-
>=%R (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
<=%R (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
>%R (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
<%R (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
`| _ | (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.Theory [module, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_maxr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_maxl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_minr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_minl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_max_min [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_min_max [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_ss_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.addr_gt0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ArchimedeanFieldTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ArchimedeanFieldTheory.F [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ArchimedeanFieldTheory.x [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.archi_boundP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.argCle [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.arg_maxrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.arg_minrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.arg_maxr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.arg_minr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Cauchy_root_bound [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.char_num [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory.argCleP [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory.C [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory.neg_unity_root [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory.nz2 [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ClosedFieldTheory.Re2 [variable, in
mathcomp.algebra.ssrnum]
-
'Im _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
'Re _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ .-root (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ .-root (ring_core_scope) [notation, in
mathcomp.algebra.ssrnum]
-
Num.Theory.comparer [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerEq [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerEq0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerGt [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerGt0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerLt [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ComparerLt0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.comparer0 [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjCi [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjCK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conjC1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conj_normC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.conj_Creal [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.cpr_add [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.CrealE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.CrealP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Creal_ReP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Creal_ImP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Creal_Im [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Creal_Re [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Crect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decnr_inj_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decnr_inj_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decrn_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decrn_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decr_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.decr_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.distrC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.divr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.divr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqC_semipolar [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_sqrtC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_rootC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_sqrt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_maxr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_maxl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_minr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_minl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_norm2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_ltRL [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_ltLR [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_leRL [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_leLR [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_norm_idVN [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_normN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_norm_id [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_expn2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_muln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_pmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.eqr_le [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprCK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_odd_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_odd_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_odd_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_odd_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_even_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_even_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_even_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_even_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_cp1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_egte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_egt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_ege1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_ilte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_ilt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_ile1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_gte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.exprn_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_gte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_gt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_ge1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_lte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_lt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.expr_le1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.FinGroup [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.FinGroup.gT [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.FinGroup.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.geC0_unit_exp [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.geC0_conj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gerE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.GerNotLt [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_sub_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger_leVge [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Ger0NotLt0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger0_xor_lt0 [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger0_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger0_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger0_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ger1_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ge0_cp [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.GtrNotLe [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr_eqF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Gtr0NotGt0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr0_sg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr0_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gtr0_norm [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.gt0_cp [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ieexprIn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ieexprn_weq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.imaginaryC [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.imaginaryCE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ImMl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ImMr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im_rootC_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im_conj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im_i [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Im_is_additive [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incnr_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incnr_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incrn_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incrn_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incr_inj_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.incr_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltrn_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltrn_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltrn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltrn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltnr_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltnr_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltnr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltnr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltr_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltr_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_nhomo_ltr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.inj_homo_ltr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invCi [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invC_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_cp1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_lte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_lt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_le1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_gte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_ge1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invf_gt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_sg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_cp1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_lte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_lt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_le1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_gte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_ge1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_gt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_lte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_gte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.invr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.IsNoSqrtr [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.IsSqrtr [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lef_ninv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lef_pinv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenrW_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenrW_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenrW_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenrW_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenr_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenr_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenr_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lenr_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerifP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_rootC_AGM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_Re_Creal [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_normC_Re_Creal [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_AGM2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_mean_square [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_AGM2_scaled [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_mean_square_scaled [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_AGM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_AGM_scaled [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_pprod [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_nmul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_pmul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_0_sum [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_sum [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_subRL [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_subLR [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_eq [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_le [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_trans [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerif_refl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerNgt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.LerNotGt [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lernW_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lernW_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lernW_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lernW_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lern1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerN10 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerW_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerW_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerW_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lerW_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sqrtC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_rootC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_rootCl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sqrt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_psqrt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wsqrtr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_maxl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_maxr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_minl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_minr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_distl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_normr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_normlP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_total [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_ndivr_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_ndivl_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_ndivr_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_ndivl_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pdivr_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pdivl_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pdivr_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pdivl_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nnorml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_dist_norm_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_dist_dist [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub_dist [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub_norm_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_dist_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_norm_sub [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_norm_sum [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_ninv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pinv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sqr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pexpn2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_expn2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_eexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_iexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_weexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wiexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_eexpr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_iexpr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nimulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pimulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nimull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pimull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nemulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pemulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nemull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pemull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_prod [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wnmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wpmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_muln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wnmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wnmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wpmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_wpmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_nmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_pmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sum [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_naddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_paddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_naddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_paddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub_addl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_subr_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_subl_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub_addr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_subr_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_subl_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_lt_sub [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_lt_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_add2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_add2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_add2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_sub_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_xor_gt [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_leVge [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_oppl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_oppr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_opp2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_gtF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_lt_asym [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_anti [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_trans [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_lt_trans [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_asym [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_eqVlt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_def [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler_norm_add [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0n [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Ler0NotLe0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0N1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0_sqrtr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0_xor_gt0 [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler0_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler01 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler1n [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler1_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ler10 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.le0r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.le0_cp [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltef_ninv [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltef_pinv [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lterr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_maxl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_maxr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_minl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_minr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_distl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_normr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_norml [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_ndivr_mull [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_ndivl_mull [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_ndivr_mulr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_ndivl_mulr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pdivr_mull [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pdivl_mull [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pdivr_mulr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pdivl_mulr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_nnormr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pexpn2r [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_expn2r [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_eexpn2l [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_iexpn2l [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_expr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_eexpr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_iexpr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_nmul2r [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_nmul2l [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pmul2r [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_pmul2l [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_sub_addl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_sub_addr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_add2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_oppE [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_oppl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_oppr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_opp2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter_anti [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lter01 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltf_ninv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltf_pinv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltnrW_nhomo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltnrW_homo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltnrW_nhomo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltnrW_homo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrgtP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrgt0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrNge [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.LtrNotGe [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrnW_nhomo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrnW_homo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrnW_nhomo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrnW_homo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrn0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrn1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrN10 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrW [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrW_nhomo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrW_homo_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrW_nhomo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltrW_homo [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sqrtC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_rootC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_rootCl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sqrt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_maxl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_maxr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_minl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_minr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_distl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_normr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_normlP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_total [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_ndivr_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_ndivl_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_ndivr_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_ndivl_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pdivr_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pdivl_mull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pdivr_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pdivl_mulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nnorml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_ninv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pinv [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sqr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pexpn2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_wpexpn2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_expn2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_eexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_iexpn2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_eexpr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_iexpr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_prod_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_prod [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmuln2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_muln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_wpmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_wmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmuln2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_nmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmul2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_pmul2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_snsaddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_snaddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_naddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_spsaddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_spaddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_paddr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_snsaddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_snaddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_naddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_spsaddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_spaddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_paddl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sub_addl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_subr_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_subl_addl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sub_addr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_subr_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_subl_addr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_sub [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_le_sub [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_le_add [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_add2 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_add2r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_add2l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_xor_ge [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_oppl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_oppr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_opp2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_gtF [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_geF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_le_asym [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_asym [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_le_trans [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_trans [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_eqF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_neqAle [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr_def [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0n [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Ltr0NotGe0 [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0N1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0Sn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0_sqrtr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0_sg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0_norm [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr0_neq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr01 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr1n [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ltr10 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lt0r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lt0r_neq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.lt0_cp [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxNr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrA [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrAC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrCA [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxrr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_minr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_minl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Maxr_l [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Maxr_r [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_spec [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_to_min [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.maxr_l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mid [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Theory.midf_lte [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.midf_lt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.midf_le [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minKr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minNr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrA [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrAC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrCA [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minrr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_nmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_pmull [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_nmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_pmulr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_maxr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_maxl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Minr_l [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Minr_r [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_spec [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_to_max [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_r [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.minr_l [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.monic_Cauchy_bound [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mono_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mono_in_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrIn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrn_wlt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrn_wgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrn_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrn_wle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulrn_wge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_sg_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_Nsign_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_sign_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_sign_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_sg_eqN1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_sg_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_cp1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_egte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_egt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ege1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ilte1 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ilt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ile1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_le0_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ge0_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mulr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mul_conjC_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mul_conjC_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.mul_conjC_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.naddr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natf_indexg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natf_div [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natrG_neq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natrG_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natr_indexg_neq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.natr_indexg_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.negrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.neqr_lt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.neqr0_sign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.neq0Ci [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.neq0_mulr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmono_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmono_in_lerif [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulrn_rle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulrn_rge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulrn_rgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_lle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_llt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_lge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_lgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_rle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_rlt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_rge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nmulr_rgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nnegIm [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nnegrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nonRealCi [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normCi [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normCK [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normCKC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_sub_eq [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_sum_upper [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_sum_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_sum_eq [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_add_eq [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_Re_Im [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC2_Re_Im [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normC2_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normfV [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normf_div [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrE [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrEsg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrM [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrMn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrMsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrN1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrV [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normrX [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_sg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_sign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_id [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_eq0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_unit [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_prod [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr_idP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr0_eq0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.normr1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.norm_conjC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.norm_rootC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Nreal_gtF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Nreal_ltF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Nreal_geF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Nreal_leF [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.nthroot [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals.D [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals.f [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals.f' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainMonotonyTheoryForReals.R' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainOperationTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumDomainOperationTheory.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.numEsg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.numEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumFieldTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumFieldTheory.F [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.AcrossTypes [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.AcrossTypes.D [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.AcrossTypes.D' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.AcrossTypes.f [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.geq_total [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.geq_anti [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ger_antiR' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ger_antiR [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.gtnE [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.gtrE [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.gtr'E [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.leqnn [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.leq_total [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.leq_anti [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ler_antiR' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ler_antiR [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ltnE [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ltrE [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.ltr'E [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.NatToR [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.NatToR.D [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.NatToR.D' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.NatToR.f [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.RToNat [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.RToNat.D [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.RToNat.D' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.RToNat.f [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainMonotonyTheory.R' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.NumIntegralDomainTheory.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.numNEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.num_real [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_min [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_max [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_cp0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_lte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_gte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.oppr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.paddr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pexpIrn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pexprn_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pexpr_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrnI [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_rle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_rge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_rlt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_rgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_lle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_lge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_llt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulrn_lgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_lle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_llt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_lge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_lgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_rle0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_rlt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_rge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pmulr_rgt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pnatr_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.pnatr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.poly_ivt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.poly_itv_bound [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.poly_disk_bound [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.posrE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.prodr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.prodr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.psumr_eq0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.psumr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Re [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realB [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realBC [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealClosedFieldTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealClosedFieldTheory.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realD [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainArgExtremum [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony.D [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony.f [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony.f' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainMonotony.R' [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainOperations [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainOperations.MinMax [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainOperations.PolyBounds [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainOperations.PolyBounds.p [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainOperations.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainTheory [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealDomainTheory.R [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realE [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realEsg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realEsqr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealField [section, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealField.F [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealField.x [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RealField.y [variable, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realMr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realNEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realn_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realn_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realn_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realn_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realrM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realrMn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realV [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.realX [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerif_AGM2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerif_mean_square [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_nmono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_mono_in [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_nmono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_mono [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerif_AGM2_scaled [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerif_mean_square_scaled [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerif_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_mulr_Nsign_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_mulr_sign_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_normrEsign [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_normK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_odd_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_odd_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_odd_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_odd_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_even_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_even_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_even_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_exprn_even_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lter_distl [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltr_distl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler_distl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lter_normr [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltr_normr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler_normr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltr_normlP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lter_norml [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltr_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_eqr_norm2 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_eqr_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler_normlP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler_norml [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_wlog_ltr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_wlog_ler [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_neqr_lt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltrgt0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ler0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ger0P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltrgtP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerNgt [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltrNge [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_ltrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_lerP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real_leVge [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.real1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ReMl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.ReMr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Re_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Re_conj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Re_i [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.Re_is_additive [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCMl [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCMr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCpX [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.RootCspec [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCV [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootCX [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_lt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_le1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_gt1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_ge1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_Re_max [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_subproof [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC_spec [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.rootC1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.root0C [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.root1C [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrE [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrMn [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrN [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.SgrNeg [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.SgrNull [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrN1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.SgrPos [constructor, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrV [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgrX [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_smul [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_val [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_cp0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_norm [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_id [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_nat [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_odd [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr_def [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sgr1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.signr_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.signr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.signr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.signr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.signr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrCi [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrCK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrCK_P [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrn_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrp_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC [abbreviation, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtCK [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtCM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_inj [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtC1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtrM [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtrP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr_eq0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr_sqr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr_spec [inductive, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqrtr1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqr_sqrtr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqr_norm_eq1 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sqr_sg [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subC_rect [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_cp0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_gte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_lte0 [definition, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_le0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.subr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.sumr_ge0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.unitf_lt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.unitf_gt0 [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.upper_nthrootP [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.wlog_ltr [lemma, in
mathcomp.algebra.ssrnum]
-
Num.Theory.wlog_ler [lemma, in
mathcomp.algebra.ssrnum]
-
[ arg maxr_ ( _ > _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ arg maxr_ ( _ > _ in _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ arg maxr_ ( _ > _ | _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ arg minr_ ( _ < _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ arg minr_ ( _ < _ in _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
[ arg minr_ ( _ < _ | _ ) _ ] (form_scope) [notation, in
mathcomp.algebra.ssrnum]
-
'Im _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
'Re _ (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
'i (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ .-root (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
'i (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
_ ^* (ring_scope) [notation, in
mathcomp.algebra.ssrnum]
-
nz_socle [lemma, in
mathcomp.character.mxrepresentation]
-
nz_row_mxsimple [lemma, in
mathcomp.character.mxrepresentation]
-
nz_row_eq0 [lemma, in
mathcomp.algebra.matrix]
-
nz_row [definition, in
mathcomp.algebra.matrix]
-
nz_row_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
n_act_add [lemma, in
mathcomp.solvable.primitive_action]
-
n_act0 [lemma, in
mathcomp.solvable.primitive_action]
-
n_act_dtuple [lemma, in
mathcomp.solvable.primitive_action]
-
n_act_is_action [lemma, in
mathcomp.solvable.primitive_action]
-
n_act [definition, in
mathcomp.solvable.primitive_action]
-
n_comp_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
n_comp_closure2 [lemma, in
mathcomp.ssreflect.fingraph]
-
n_compC [lemma, in
mathcomp.ssreflect.fingraph]
-
n_comp [abbreviation, in
mathcomp.ssreflect.fingraph]
-
n_comp_mem [definition, in
mathcomp.ssreflect.fingraph]
-
n' [abbreviation, in
mathcomp.character.mxabelem]
-
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-(3596 entries) |
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-| Record Index |
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-(189 entries) |
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-
-
O
-
odd [definition, in
mathcomp.ssreflect.ssrnat]
-
oddb [lemma, in
mathcomp.ssreflect.ssrnat]
-
oddSg [lemma, in
mathcomp.solvable.pgroup]
-
odd_pgroup_odd [lemma, in
mathcomp.solvable.pgroup]
-
odd_lift_perm [lemma, in
mathcomp.fingroup.perm]
-
odd_permJ [lemma, in
mathcomp.fingroup.perm]
-
odd_permV [lemma, in
mathcomp.fingroup.perm]
-
odd_permM [lemma, in
mathcomp.fingroup.perm]
-
odd_perm_prod [lemma, in
mathcomp.fingroup.perm]
-
odd_tperm [lemma, in
mathcomp.fingroup.perm]
-
odd_mul_tperm [lemma, in
mathcomp.fingroup.perm]
-
odd_perm1 [lemma, in
mathcomp.fingroup.perm]
-
odd_perm [definition, in
mathcomp.fingroup.perm]
-
odd_2'nat [lemma, in
mathcomp.ssreflect.prime]
-
odd_prime_gt2 [lemma, in
mathcomp.ssreflect.prime]
-
odd_mod [lemma, in
mathcomp.ssreflect.div]
-
odd_pgroup_rank1_cyclic [lemma, in
mathcomp.solvable.extremal]
-
odd_not_extremal2 [lemma, in
mathcomp.solvable.extremal]
-
odd_gt2 [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_ltn [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_geq [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_double_half [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_double [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_exp [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_mul [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_opp [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_sub [lemma, in
mathcomp.ssreflect.ssrnat]
-
odd_add [lemma, in
mathcomp.ssreflect.ssrnat]
-
of_irrK [lemma, in
mathcomp.character.vcharacter]
-
of_irr [definition, in
mathcomp.character.vcharacter]
-
ohead [definition, in
mathcomp.ssreflect.seq]
-
Ohm [definition, in
mathcomp.solvable.abelian]
-
OhmE [lemma, in
mathcomp.solvable.abelian]
-
OhmEabelian [lemma, in
mathcomp.solvable.abelian]
-
OhmJ [lemma, in
mathcomp.solvable.abelian]
-
OhmPredP [lemma, in
mathcomp.solvable.abelian]
-
OhmProps [section, in
mathcomp.solvable.abelian]
-
OhmProps.char [section, in
mathcomp.solvable.abelian]
-
OhmProps.char.D [variable, in
mathcomp.solvable.abelian]
-
OhmProps.char.G [variable, in
mathcomp.solvable.abelian]
-
OhmProps.char.gT [variable, in
mathcomp.solvable.abelian]
-
OhmProps.char.n [variable, in
mathcomp.solvable.abelian]
-
OhmProps.char.rT [variable, in
mathcomp.solvable.abelian]
-
OhmProps.Generic [section, in
mathcomp.solvable.abelian]
-
OhmProps.Generic.gT [variable, in
mathcomp.solvable.abelian]
-
OhmProps.Generic.n [variable, in
mathcomp.solvable.abelian]
-
OhmProps.gT [variable, in
mathcomp.solvable.abelian]
-
OhmS [lemma, in
mathcomp.solvable.abelian]
-
Ohm_Mho_homocyclic [lemma, in
mathcomp.solvable.abelian]
-
Ohm_leq [lemma, in
mathcomp.solvable.abelian]
-
Ohm_normal [lemma, in
mathcomp.solvable.abelian]
-
Ohm_char [lemma, in
mathcomp.solvable.abelian]
-
Ohm_dprod [lemma, in
mathcomp.solvable.abelian]
-
Ohm_p_cycle [lemma, in
mathcomp.solvable.abelian]
-
Ohm_cont [lemma, in
mathcomp.solvable.abelian]
-
Ohm_id [lemma, in
mathcomp.solvable.abelian]
-
Ohm_sub [lemma, in
mathcomp.solvable.abelian]
-
Ohm0 [lemma, in
mathcomp.solvable.abelian]
-
Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
Ohm1Eexponent [lemma, in
mathcomp.solvable.abelian]
-
Ohm1Eprime [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_extraspecial_odd [lemma, in
mathcomp.solvable.extraspecial]
-
Ohm1_homocyclicP [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_cyclic_pgroup_prime [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_cent_max [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_eq1 [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_id [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_abelem [lemma, in
mathcomp.solvable.abelian]
-
Ohm1_cent_max_normal_abelem [lemma, in
mathcomp.solvable.maximal]
-
Ohm1_stab_Ohm1_SCN_series [lemma, in
mathcomp.solvable.maximal]
-
oneg [definition, in
mathcomp.fingroup.fingroup]
-
oneq [definition, in
mathcomp.algebra.rat]
-
on_card_preimset [lemma, in
mathcomp.ssreflect.finset]
-
opair_of_sumK [lemma, in
mathcomp.ssreflect.choice]
-
opair_of_sum [definition, in
mathcomp.ssreflect.choice]
-
opp [definition, in
mathcomp.solvable.burnside_app]
-
oppmx [definition, in
mathcomp.algebra.matrix]
-
oppmx_key [lemma, in
mathcomp.algebra.matrix]
-
oppq [definition, in
mathcomp.algebra.rat]
-
oppq_frac [lemma, in
mathcomp.algebra.rat]
-
oppq_subdef [definition, in
mathcomp.algebra.rat]
-
oppr_itvcc [lemma, in
mathcomp.algebra.interval]
-
oppr_itvoc [lemma, in
mathcomp.algebra.interval]
-
oppr_itvco [lemma, in
mathcomp.algebra.interval]
-
oppr_itvoo [lemma, in
mathcomp.algebra.interval]
-
oppr_itv [lemma, in
mathcomp.algebra.interval]
-
oppz_add [definition, in
mathcomp.algebra.ssrint]
-
opp_pair [definition, in
mathcomp.algebra.ssralg]
-
opp_lfunE [lemma, in
mathcomp.algebra.vector]
-
opp_lfun [definition, in
mathcomp.algebra.vector]
-
opp_block_mx [lemma, in
mathcomp.algebra.matrix]
-
opp_col_mx [lemma, in
mathcomp.algebra.matrix]
-
opp_row_mx [lemma, in
mathcomp.algebra.matrix]
-
opp_isometry [lemma, in
mathcomp.character.classfun]
-
opp_poly [definition, in
mathcomp.algebra.poly]
-
opp_poly_key [lemma, in
mathcomp.algebra.poly]
-
opp_poly_def [definition, in
mathcomp.algebra.poly]
-
OpsTheory [section, in
mathcomp.ssreflect.fintype]
-
OpsTheory.EnumPick [section, in
mathcomp.ssreflect.fintype]
-
OpsTheory.EnumPick.P [variable, in
mathcomp.ssreflect.fintype]
-
OpsTheory.T [variable, in
mathcomp.ssreflect.fintype]
-
OptionEqType [section, in
mathcomp.ssreflect.eqtype]
-
OptionEqType.T [variable, in
mathcomp.ssreflect.eqtype]
-
OptionFinType [section, in
mathcomp.ssreflect.fintype]
-
OptionFinType.T [variable, in
mathcomp.ssreflect.fintype]
-
option_countMixin [definition, in
mathcomp.ssreflect.choice]
-
option_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
option_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
option_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
option_enum [definition, in
mathcomp.ssreflect.fintype]
-
opt_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
opt_eq [definition, in
mathcomp.ssreflect.eqtype]
-
op_Wedderburn_id [lemma, in
mathcomp.character.mxrepresentation]
-
orbit [definition, in
mathcomp.fingroup.action]
-
orbit [definition, in
mathcomp.ssreflect.fingraph]
-
Orbit [section, in
mathcomp.ssreflect.fingraph]
-
orbitE [lemma, in
mathcomp.fingroup.action]
-
orbitJ [lemma, in
mathcomp.fingroup.action]
-
orbitJs [lemma, in
mathcomp.fingroup.action]
-
orbitP [lemma, in
mathcomp.fingroup.action]
-
orbitR [lemma, in
mathcomp.fingroup.action]
-
orbitRs [lemma, in
mathcomp.fingroup.action]
-
orbit_morphim_actperm [lemma, in
mathcomp.fingroup.action]
-
orbit_conjsg [lemma, in
mathcomp.fingroup.action]
-
orbit_rcoset [lemma, in
mathcomp.fingroup.action]
-
orbit_lcoset [lemma, in
mathcomp.fingroup.action]
-
orbit_inv [lemma, in
mathcomp.fingroup.action]
-
orbit_eq_mem [lemma, in
mathcomp.fingroup.action]
-
orbit_actr [lemma, in
mathcomp.fingroup.action]
-
orbit_act [lemma, in
mathcomp.fingroup.action]
-
orbit_transl [lemma, in
mathcomp.fingroup.action]
-
orbit_eqP [lemma, in
mathcomp.fingroup.action]
-
orbit_trans [lemma, in
mathcomp.fingroup.action]
-
orbit_sym [lemma, in
mathcomp.fingroup.action]
-
orbit_stabilizer [lemma, in
mathcomp.fingroup.action]
-
orbit_transversalP [lemma, in
mathcomp.fingroup.action]
-
orbit_transversal [definition, in
mathcomp.fingroup.action]
-
orbit_partition [lemma, in
mathcomp.fingroup.action]
-
orbit_conjsg_in [lemma, in
mathcomp.fingroup.action]
-
orbit_rcoset_in [lemma, in
mathcomp.fingroup.action]
-
orbit_lcoset_in [lemma, in
mathcomp.fingroup.action]
-
orbit_inv_in [lemma, in
mathcomp.fingroup.action]
-
orbit_actr_in [lemma, in
mathcomp.fingroup.action]
-
orbit_act_in [lemma, in
mathcomp.fingroup.action]
-
orbit_in_transl [lemma, in
mathcomp.fingroup.action]
-
orbit_in_eqP [lemma, in
mathcomp.fingroup.action]
-
orbit_in_trans [lemma, in
mathcomp.fingroup.action]
-
orbit_in_sym [lemma, in
mathcomp.fingroup.action]
-
orbit_rel [abbreviation, in
mathcomp.fingroup.action]
-
orbit_refl [lemma, in
mathcomp.fingroup.action]
-
orbit_id [lemma, in
mathcomp.ssreflect.fingraph]
-
orbit_rot_cycle [lemma, in
mathcomp.ssreflect.fingraph]
-
orbit_uniq [lemma, in
mathcomp.ssreflect.fingraph]
-
Orbit.f [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.injf [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop [section, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop.f_p [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop.p [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop.p_x [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop.Up [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.Loop.x [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.orbit_in.injf [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.orbit_in.f_in [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.orbit_in.S [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.orbit_in [section, in
mathcomp.ssreflect.fingraph]
-
Orbit.symf [variable, in
mathcomp.ssreflect.fingraph]
-
Orbit.T [variable, in
mathcomp.ssreflect.fingraph]
-
orbit1P [lemma, in
mathcomp.fingroup.action]
-
order [definition, in
mathcomp.fingroup.fingroup]
-
order [definition, in
mathcomp.ssreflect.fingraph]
-
orderC [definition, in
mathcomp.field.algnum]
-
orderE [lemma, in
mathcomp.fingroup.fingroup]
-
orderJ [lemma, in
mathcomp.fingroup.fingroup]
-
orderM [lemma, in
mathcomp.solvable.cyclic]
-
orderSpred [lemma, in
mathcomp.ssreflect.fingraph]
-
orderV [lemma, in
mathcomp.fingroup.fingroup]
-
orderXdiv [lemma, in
mathcomp.solvable.cyclic]
-
orderXdvd [lemma, in
mathcomp.solvable.cyclic]
-
orderXexp [lemma, in
mathcomp.solvable.cyclic]
-
orderXgcd [lemma, in
mathcomp.solvable.cyclic]
-
orderXpfactor [lemma, in
mathcomp.solvable.cyclic]
-
orderXpnat [lemma, in
mathcomp.solvable.cyclic]
-
orderXprime [lemma, in
mathcomp.solvable.cyclic]
-
order_constt [lemma, in
mathcomp.solvable.pgroup]
-
order_path_min [lemma, in
mathcomp.ssreflect.path]
-
order_primeChar [lemma, in
mathcomp.field.finfield]
-
order_injm [lemma, in
mathcomp.fingroup.morphism]
-
order_gt1 [lemma, in
mathcomp.fingroup.fingroup]
-
order_eq1 [lemma, in
mathcomp.fingroup.fingroup]
-
order_gt0 [lemma, in
mathcomp.fingroup.fingroup]
-
order_set_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
order_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
order_id [lemma, in
mathcomp.ssreflect.fingraph]
-
order_set [definition, in
mathcomp.ssreflect.fingraph]
-
order_cycle [lemma, in
mathcomp.ssreflect.fingraph]
-
order_Zp1 [lemma, in
mathcomp.algebra.zmodp]
-
order_inj_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
order_dvdG [lemma, in
mathcomp.solvable.cyclic]
-
order_inf [lemma, in
mathcomp.solvable.cyclic]
-
order_dvdn [lemma, in
mathcomp.solvable.cyclic]
-
order1 [lemma, in
mathcomp.fingroup.fingroup]
-
Ordinal [constructor, in
mathcomp.ssreflect.fintype]
-
ordinal [inductive, in
mathcomp.ssreflect.fintype]
-
OrdinalEnum [section, in
mathcomp.ssreflect.fintype]
-
OrdinalEnum.n [variable, in
mathcomp.ssreflect.fintype]
-
OrdinalPos [section, in
mathcomp.ssreflect.fintype]
-
OrdinalPos.n' [variable, in
mathcomp.ssreflect.fintype]
-
OrdinalSub [section, in
mathcomp.ssreflect.fintype]
-
OrdinalSub.n [variable, in
mathcomp.ssreflect.fintype]
-
ordinal_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
ordinal_countMixin [definition, in
mathcomp.ssreflect.fintype]
-
ordinal_choiceMixin [definition, in
mathcomp.ssreflect.fintype]
-
ordinal_eqMixin [definition, in
mathcomp.ssreflect.fintype]
-
ord_tuple [definition, in
mathcomp.ssreflect.tuple]
-
ord_max [definition, in
mathcomp.ssreflect.fintype]
-
ord_enum_uniq [lemma, in
mathcomp.ssreflect.fintype]
-
ord_enum [definition, in
mathcomp.ssreflect.fintype]
-
ord_inj [lemma, in
mathcomp.ssreflect.fintype]
-
ord_enum4 [lemma, in
mathcomp.solvable.burnside_app]
-
ord0 [definition, in
mathcomp.ssreflect.fintype]
-
ord1 [lemma, in
mathcomp.algebra.zmodp]
-
orthogonal [definition, in
mathcomp.character.classfun]
-
OrthogonalityRelations [section, in
mathcomp.character.character]
-
OrthogonalityRelations.A [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.aT [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.G [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.gT [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.uX [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.XX'_1 [variable, in
mathcomp.character.character]
-
OrthogonalityRelations.X' [variable, in
mathcomp.character.character]
-
orthogonalP [lemma, in
mathcomp.character.classfun]
-
orthogonal_span [lemma, in
mathcomp.character.vcharacter]
-
orthogonal_free [lemma, in
mathcomp.character.classfun]
-
orthogonal_oppl [lemma, in
mathcomp.character.classfun]
-
orthogonal_oppr [lemma, in
mathcomp.character.classfun]
-
orthogonal_split [lemma, in
mathcomp.character.classfun]
-
orthogonal_catr [lemma, in
mathcomp.character.classfun]
-
orthogonal_catl [lemma, in
mathcomp.character.classfun]
-
orthogonal_sym [lemma, in
mathcomp.character.classfun]
-
orthogonal_cons [lemma, in
mathcomp.character.classfun]
-
orthonormal [definition, in
mathcomp.character.classfun]
-
orthonormalE [lemma, in
mathcomp.character.classfun]
-
orthonormalP [lemma, in
mathcomp.character.classfun]
-
orthonormal_span [lemma, in
mathcomp.character.vcharacter]
-
orthonormal_free [lemma, in
mathcomp.character.classfun]
-
orthonormal_cat [lemma, in
mathcomp.character.classfun]
-
orthonormal_orthogonal [lemma, in
mathcomp.character.classfun]
-
orthonormal_not0 [lemma, in
mathcomp.character.classfun]
-
orthonormal2P [lemma, in
mathcomp.character.classfun]
-
orthoP [lemma, in
mathcomp.character.classfun]
-
orthoPl [lemma, in
mathcomp.character.classfun]
-
orthoPr [lemma, in
mathcomp.character.classfun]
-
ortho_rec [definition, in
mathcomp.character.classfun]
-
OtherEncodings [section, in
mathcomp.ssreflect.choice]
-
OtherEncodings.T [variable, in
mathcomp.ssreflect.choice]
-
OtherEncodings.T1 [variable, in
mathcomp.ssreflect.choice]
-
OtherEncodings.T2 [variable, in
mathcomp.ssreflect.choice]
-
out_perm [lemma, in
mathcomp.fingroup.perm]
-
out_Aut [lemma, in
mathcomp.fingroup.automorphism]
-
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-other |
-(45 entries) |
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-| Inductive Index |
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-(107 entries) |
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-| Projection Index |
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-(273 entries) |
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-| Section Index |
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-(1140 entries) |
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-| Abbreviation Index |
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-(728 entries) |
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-| Definition Index |
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-other |
-(3596 entries) |
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-| Record Index |
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-other |
-(189 entries) |
-
-
-
P
-
p [abbreviation, in
mathcomp.algebra.zmodp]
-
p [abbreviation, in
mathcomp.algebra.zmodp]
-
P [abbreviation, in
mathcomp.ssreflect.finset]
-
PackSocle [constructor, in
mathcomp.character.mxrepresentation]
-
PackSocleK [lemma, in
mathcomp.character.mxrepresentation]
-
pack_subCountType [definition, in
mathcomp.ssreflect.choice]
-
pack_subFinType [definition, in
mathcomp.ssreflect.fintype]
-
PairAlg [section, in
mathcomp.algebra.ssralg]
-
PairAlg.A1 [variable, in
mathcomp.algebra.ssralg]
-
PairAlg.A2 [variable, in
mathcomp.algebra.ssralg]
-
PairAlg.R [variable, in
mathcomp.algebra.ssralg]
-
PairComRing [section, in
mathcomp.algebra.ssralg]
-
PairComRing.R1 [variable, in
mathcomp.algebra.ssralg]
-
PairComRing.R2 [variable, in
mathcomp.algebra.ssralg]
-
pairg1 [definition, in
mathcomp.fingroup.gproduct]
-
pairg1_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
PairLalg [section, in
mathcomp.algebra.ssralg]
-
PairLalg.A1 [variable, in
mathcomp.algebra.ssralg]
-
PairLalg.A2 [variable, in
mathcomp.algebra.ssralg]
-
PairLalg.R [variable, in
mathcomp.algebra.ssralg]
-
PairLmod [section, in
mathcomp.algebra.ssralg]
-
PairLmod.R [variable, in
mathcomp.algebra.ssralg]
-
PairLmod.V1 [variable, in
mathcomp.algebra.ssralg]
-
PairLmod.V2 [variable, in
mathcomp.algebra.ssralg]
-
pairmap [definition, in
mathcomp.ssreflect.seq]
-
pairmapK [lemma, in
mathcomp.ssreflect.seq]
-
pairmap_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
pairmap_cat [lemma, in
mathcomp.ssreflect.seq]
-
PairRing [section, in
mathcomp.algebra.ssralg]
-
PairRing.R1 [variable, in
mathcomp.algebra.ssralg]
-
PairRing.R2 [variable, in
mathcomp.algebra.ssralg]
-
PairUnitRing [section, in
mathcomp.algebra.ssralg]
-
PairUnitRing.R1 [variable, in
mathcomp.algebra.ssralg]
-
PairUnitRing.R2 [variable, in
mathcomp.algebra.ssralg]
-
pairwise_orthogonal_cat [lemma, in
mathcomp.character.classfun]
-
pairwise_orthogonalP [lemma, in
mathcomp.character.classfun]
-
pairwise_orthogonal [definition, in
mathcomp.character.classfun]
-
PairZmod [section, in
mathcomp.algebra.ssralg]
-
PairZmod.M1 [variable, in
mathcomp.algebra.ssralg]
-
PairZmod.M2 [variable, in
mathcomp.algebra.ssralg]
-
pair_unitRingMixin [definition, in
mathcomp.algebra.ssralg]
-
pair_invr_out [lemma, in
mathcomp.algebra.ssralg]
-
pair_unitP [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulVr [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulVl [lemma, in
mathcomp.algebra.ssralg]
-
pair_invr [definition, in
mathcomp.algebra.ssralg]
-
pair_unitr [definition, in
mathcomp.algebra.ssralg]
-
pair_scaleAr [lemma, in
mathcomp.algebra.ssralg]
-
pair_scaleAl [lemma, in
mathcomp.algebra.ssralg]
-
pair_lmodMixin [definition, in
mathcomp.algebra.ssralg]
-
pair_scaleDl [lemma, in
mathcomp.algebra.ssralg]
-
pair_scaleDr [lemma, in
mathcomp.algebra.ssralg]
-
pair_scale1 [lemma, in
mathcomp.algebra.ssralg]
-
pair_scaleA [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulC [lemma, in
mathcomp.algebra.ssralg]
-
pair_ringMixin [definition, in
mathcomp.algebra.ssralg]
-
pair_one_neq0 [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulDr [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulDl [lemma, in
mathcomp.algebra.ssralg]
-
pair_mul1r [lemma, in
mathcomp.algebra.ssralg]
-
pair_mul1l [lemma, in
mathcomp.algebra.ssralg]
-
pair_mulA [lemma, in
mathcomp.algebra.ssralg]
-
pair_zmodMixin [definition, in
mathcomp.algebra.ssralg]
-
pair_addN [lemma, in
mathcomp.algebra.ssralg]
-
pair_add0 [lemma, in
mathcomp.algebra.ssralg]
-
pair_addC [lemma, in
mathcomp.algebra.ssralg]
-
pair_addA [lemma, in
mathcomp.algebra.ssralg]
-
pair_vectMixin [definition, in
mathcomp.algebra.vector]
-
pair_vect_iso [lemma, in
mathcomp.algebra.vector]
-
pair_of_tagK [lemma, in
mathcomp.ssreflect.choice]
-
pair_of_tag [definition, in
mathcomp.ssreflect.choice]
-
pair_ortho_rec [definition, in
mathcomp.character.classfun]
-
pair_bigA [lemma, in
mathcomp.ssreflect.bigop]
-
pair_big [lemma, in
mathcomp.ssreflect.bigop]
-
pair_big_dep [lemma, in
mathcomp.ssreflect.bigop]
-
pair_eq2 [lemma, in
mathcomp.ssreflect.eqtype]
-
pair_eq1 [lemma, in
mathcomp.ssreflect.eqtype]
-
pair_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
pair_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
pair_eq [definition, in
mathcomp.ssreflect.eqtype]
-
pair1g [definition, in
mathcomp.fingroup.gproduct]
-
pair1g_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
partG_eq1 [lemma, in
mathcomp.solvable.pgroup]
-
PartialAction [section, in
mathcomp.fingroup.action]
-
PartialAction.aT [variable, in
mathcomp.fingroup.action]
-
PartialAction.D [variable, in
mathcomp.fingroup.action]
-
PartialAction.OrbitStabilizer [section, in
mathcomp.fingroup.action]
-
PartialAction.OrbitStabilizer.G [variable, in
mathcomp.fingroup.action]
-
PartialAction.OrbitStabilizer.sGD [variable, in
mathcomp.fingroup.action]
-
PartialAction.OrbitStabilizer.ssGD [variable, in
mathcomp.fingroup.action]
-
PartialAction.OrbitStabilizer.x [variable, in
mathcomp.fingroup.action]
-
PartialAction.rT [variable, in
mathcomp.fingroup.action]
-
PartialAction.to [variable, in
mathcomp.fingroup.action]
-
PartialFunctorTheory [section, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.BasicTheory [section, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.BasicTheory.F [variable, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.F1 [variable, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.F2 [variable, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.Modulo [section, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.Modulo.F1 [variable, in
mathcomp.solvable.gfunctor]
-
PartialFunctorTheory.Modulo.F2 [variable, in
mathcomp.solvable.gfunctor]
-
partial_product [definition, in
mathcomp.fingroup.gproduct]
-
partition [definition, in
mathcomp.ssreflect.finset]
-
Partitions [section, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps [section, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps.idx [variable, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps.op [variable, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps.R [variable, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps.rhs [variable, in
mathcomp.ssreflect.finset]
-
Partitions.BigOps.rhs_cond [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence [section, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.D [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.eqiR [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.PPx [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.Px [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.Pxx [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Equivalence.R [variable, in
mathcomp.ssreflect.finset]
-
Partitions.I [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Preim [section, in
mathcomp.ssreflect.finset]
-
Partitions.Preim.f [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Preim.rT [variable, in
mathcomp.ssreflect.finset]
-
Partitions.T [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals [section, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.D [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.P [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.sXP [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.tiP [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.trPX [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.trX [variable, in
mathcomp.ssreflect.finset]
-
Partitions.Transversals.X [variable, in
mathcomp.ssreflect.finset]
-
partition_normedTI [lemma, in
mathcomp.solvable.frobenius]
-
partition_class_support [lemma, in
mathcomp.solvable.frobenius]
-
partition_big [lemma, in
mathcomp.ssreflect.bigop]
-
partition_partition [lemma, in
mathcomp.ssreflect.finset]
-
partition_disjoint_bigcup [lemma, in
mathcomp.ssreflect.finset]
-
partition_big_imset [lemma, in
mathcomp.ssreflect.finset]
-
partn [definition, in
mathcomp.ssreflect.prime]
-
partnC [lemma, in
mathcomp.ssreflect.prime]
-
partnI [lemma, in
mathcomp.ssreflect.prime]
-
partnM [lemma, in
mathcomp.ssreflect.prime]
-
partnNK [lemma, in
mathcomp.ssreflect.prime]
-
partnT [lemma, in
mathcomp.ssreflect.prime]
-
partnX [lemma, in
mathcomp.ssreflect.prime]
-
partn_part [lemma, in
mathcomp.ssreflect.prime]
-
partn_eq1 [lemma, in
mathcomp.ssreflect.prime]
-
partn_biggcd [lemma, in
mathcomp.ssreflect.prime]
-
partn_biglcm [lemma, in
mathcomp.ssreflect.prime]
-
partn_gcd [lemma, in
mathcomp.ssreflect.prime]
-
partn_lcm [lemma, in
mathcomp.ssreflect.prime]
-
partn_pi [lemma, in
mathcomp.ssreflect.prime]
-
partn_dvd [lemma, in
mathcomp.ssreflect.prime]
-
partn_exponentS [lemma, in
mathcomp.solvable.abelian]
-
partn0 [lemma, in
mathcomp.ssreflect.prime]
-
partn1 [lemma, in
mathcomp.ssreflect.prime]
-
part_p'nat [lemma, in
mathcomp.ssreflect.prime]
-
part_pnat_id [lemma, in
mathcomp.ssreflect.prime]
-
part_pnat [lemma, in
mathcomp.ssreflect.prime]
-
part_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
Pascal [lemma, in
mathcomp.ssreflect.binomial]
-
path [definition, in
mathcomp.ssreflect.path]
-
path [library]
-
pathP [lemma, in
mathcomp.ssreflect.path]
-
Paths [section, in
mathcomp.ssreflect.path]
-
Paths.n0 [variable, in
mathcomp.ssreflect.path]
-
Paths.Path [section, in
mathcomp.ssreflect.path]
-
Paths.Path.e [variable, in
mathcomp.ssreflect.path]
-
Paths.Path.x0_cycle [variable, in
mathcomp.ssreflect.path]
-
Paths.T [variable, in
mathcomp.ssreflect.path]
-
path_min_sorted [lemma, in
mathcomp.ssreflect.path]
-
path_sorted [lemma, in
mathcomp.ssreflect.path]
-
path_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
pblock [definition, in
mathcomp.ssreflect.finset]
-
pblockK [lemma, in
mathcomp.ssreflect.finset]
-
pblock_transversal [lemma, in
mathcomp.ssreflect.finset]
-
pblock_inj [lemma, in
mathcomp.ssreflect.finset]
-
pblock_equivalence [lemma, in
mathcomp.ssreflect.finset]
-
pblock_equivalence_partition [lemma, in
mathcomp.ssreflect.finset]
-
pblock_mem [lemma, in
mathcomp.ssreflect.finset]
-
PcanChoiceMixin [lemma, in
mathcomp.ssreflect.choice]
-
PcanCountMixin [definition, in
mathcomp.ssreflect.choice]
-
PcanEqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
PcanFinMixin [definition, in
mathcomp.ssreflect.fintype]
-
pcan_pickleK [lemma, in
mathcomp.ssreflect.choice]
-
pcan_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
pcore [definition, in
mathcomp.solvable.pgroup]
-
PcoreDef [section, in
mathcomp.solvable.pgroup]
-
PcoreDef.A [variable, in
mathcomp.solvable.pgroup]
-
PcoreDef.gT [variable, in
mathcomp.solvable.pgroup]
-
PcoreDef.pi [variable, in
mathcomp.solvable.pgroup]
-
pcoreI [lemma, in
mathcomp.solvable.pgroup]
-
pcoreJ [lemma, in
mathcomp.solvable.pgroup]
-
pcoreNK [lemma, in
mathcomp.solvable.pgroup]
-
PCoreProps [section, in
mathcomp.solvable.pgroup]
-
PCoreProps.gT [variable, in
mathcomp.solvable.pgroup]
-
PCoreProps.pi [variable, in
mathcomp.solvable.pgroup]
-
pcoreS [lemma, in
mathcomp.solvable.pgroup]
-
pcore_setI_normal [lemma, in
mathcomp.solvable.pgroup]
-
pcore_modp [lemma, in
mathcomp.solvable.pgroup]
-
pcore_mod1 [lemma, in
mathcomp.solvable.pgroup]
-
pcore_mod_res [lemma, in
mathcomp.solvable.pgroup]
-
pcore_mod_sub [lemma, in
mathcomp.solvable.pgroup]
-
pcore_char [lemma, in
mathcomp.solvable.pgroup]
-
pcore_normal [lemma, in
mathcomp.solvable.pgroup]
-
pcore_pgroup_id [lemma, in
mathcomp.solvable.pgroup]
-
pcore_max [lemma, in
mathcomp.solvable.pgroup]
-
pcore_sub_Hall [lemma, in
mathcomp.solvable.pgroup]
-
pcore_sub [lemma, in
mathcomp.solvable.pgroup]
-
pcore_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
pcore_psubgroup [lemma, in
mathcomp.solvable.pgroup]
-
pcore_mod [definition, in
mathcomp.solvable.pgroup]
-
pcore_Fitting [lemma, in
mathcomp.solvable.maximal]
-
pcore_faithful_mx_irr [lemma, in
mathcomp.character.mxabelem]
-
pcore_sub_rker_mx_irr [lemma, in
mathcomp.character.mxabelem]
-
pcore_sub_rstab_mxsimple [lemma, in
mathcomp.character.mxabelem]
-
pcore_faithful_irr_act [lemma, in
mathcomp.solvable.sylow]
-
pcore_sub_astab_irr [lemma, in
mathcomp.solvable.sylow]
-
pcycle [definition, in
mathcomp.fingroup.perm]
-
pcycleE [lemma, in
mathcomp.fingroup.action]
-
pcycles [definition, in
mathcomp.fingroup.perm]
-
pcycle_perm [lemma, in
mathcomp.fingroup.perm]
-
pcycle_sym [lemma, in
mathcomp.fingroup.perm]
-
pcycle_traject [lemma, in
mathcomp.fingroup.perm]
-
pcycle_id [lemma, in
mathcomp.fingroup.perm]
-
pcycle_actperm [lemma, in
mathcomp.fingroup.action]
-
pdiv [definition, in
mathcomp.ssreflect.prime]
-
Pdiv [module, in
mathcomp.algebra.polydiv]
-
pdivP [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_pfactor [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_id [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_min_dvd [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_leq [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_dvd [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_prime [lemma, in
mathcomp.ssreflect.prime]
-
pdiv_p_elt [lemma, in
mathcomp.solvable.abelian]
-
Pdiv.ClosedField [module, in
mathcomp.algebra.polydiv]
-
Pdiv.ClosedField.closed [section, in
mathcomp.algebra.polydiv]
-
Pdiv.ClosedField.closed.F [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.ClosedField.coprimepP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ClosedField.root_coprimep [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain [module, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.apply_irredp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Bezoutp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Bezout_coprimepPn [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Bezout_coprimepP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimepP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimepp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimepPn [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimepX [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_addl_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_comp_poly [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_gdco [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_div_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_expr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_expl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_pexpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_pexpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_mulr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_root [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_modr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_modl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_dvdr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_dvdl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_sym [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_def [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep_size_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprimep1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprime0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.coprime1p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divpN0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divp_eq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divp_dvd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.divp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.div0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdpN0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_prod_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mul_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_comp_poly [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gdco [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_pexp2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_div_eq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcd_idr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcd_idl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcdr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcdl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_gcdlr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_size_eqp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_opp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_eqp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_XsubCl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_exp_sub [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_exp2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_Pexp2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_exp2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_exp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mul2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mul2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mulIr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mulIl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_trans [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mod [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_sub [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_subl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_subr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_add_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_addl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_addr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mulr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp_leq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvdUp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvd_eqp_divl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvd0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvd0pP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.dvd1p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdp_recP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdp_rec [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.egcdp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqpxx [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_monic [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_coprimepl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_coprimepr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_rgcd_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_gcdl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_gcdr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_rdiv_div [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_rmod_mod [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_root [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_exp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_mulr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_mul2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_mul2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_dvdl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_dvdr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_size [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_scale [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_rtrans [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_ltrans [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_trans [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_sym [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp_div_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eqp01 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.eq_dvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Gauss_gcdpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Gauss_gcdpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Gauss_dvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Gauss_dvdpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.Gauss_dvdpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdpC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_comp_poly [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_mul2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_mul2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_eqp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_def [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_modl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_modr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_eq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_exp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_mulr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_addr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_addl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_addl_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp_rec [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcdp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcd0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gcd1p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcop [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcopP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.GdcopSpec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcop_recP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcop_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcop_rec [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gdcop0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.gtNdvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.IDomainPseudoDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.IDomainPseudoDivision.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.irredp_XsubCP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.irredp_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.irredp_neq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.irreducible_poly [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_gcdpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_gcdpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_divpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_modp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_divpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.leq_divp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.ltn_divpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.ltn_modpN0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.ltn_divpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.ltn_modp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modpC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_XsubC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_coprime [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_eq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_eq0P [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_mod [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_mulr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.modp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.mod0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.mulp_gcdl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.mulp_gcdr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.polyC_eqp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.polyXsubCP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.polyXsubC_eqp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.rcoprimep_coprimep [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.root_gdco [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.root_biggcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.root_gcd [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.root_bigmul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.root_factor_theorem [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.scalp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.size_gcdp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.size_gcd1p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.size_poly_eq1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.size_divp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.size2_dvdp_gdco [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonIdomain.uniq_roots_dvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing [module, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.ComEdivnSpec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.comm_redivpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.comm_redivp_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.leq_rmodp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.leq_rdivp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.ltn_rmodpN0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.ltn_rmodp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.Nrdvdp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rcoprimep [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdivp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdivp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdivp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdiv0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvdp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvdpN0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvdp_leq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvdp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvdp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvd0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvd0pP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rdvd1p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.redivp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.redivp_def [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.redivp_key [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.redivp_expanded_def [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.redivp_rec [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgcdp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgcdpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgcdp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgcd0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgdcop [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgdcop_rec [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rgdcop0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.RingPseudoDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.RingPseudoDivision.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodpC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp_eq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp_eq0P [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmodp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rmod0p [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rscalp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.CommonRing.rscalp_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing [module, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.CommutativeRingPseudoDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.CommutativeRingPseudoDivision.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.EdivnSpec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.rdivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.rdvdp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.rdvdp_eqP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.redivpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.ComRing.redivp_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.Field [module, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.Bezout_eq1_coprimepP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.coprimep_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.cubic_irreducible [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpAC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpKC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_divl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_pmul2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_pmul2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_mulCA [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_mulAC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_mulA [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_addl_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_opp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_modpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.divp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdp_gdcor [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdp_eq_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdp_eq_div [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.dvdp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.edivpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.EdivpSpec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.edivp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.edivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.edivp_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.edivp_def [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.egcdp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqpfP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqpf_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_rgdco_gdco [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_gdcol [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_gdcor [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_div [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_divr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_mod [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_modpr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_divl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.eqp_modpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.expp_sub [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.F [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldMap [section, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldMap.f [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldMap.rR [variable, in
mathcomp.algebra.polydiv]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldRingMap [section, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldRingMap.f [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.FieldDivision.FieldRingMap.rR [variable, in
mathcomp.algebra.polydiv]
-
_ ^f (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.gcdp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.gdcop_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.gdcop_rec_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.leq_trunc_divp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.map_modp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.map_divp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modNp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_opp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.modp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.mulKp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.mulpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.redivp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.reducible_cubic_root [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.scalpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Field.scalp_map [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Idomain [module, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs [module, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.divp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.dvdp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.edivp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.edivp_key [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.edivp_expanded_def [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.eqp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.IDomainPseudoDivisionDefs [section, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.IDomainPseudoDivisionDefs.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.modp [definition, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainDefs.scalp [definition, in
mathcomp.algebra.polydiv]
-
_ %= _ (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
_ %| _ (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
_ %% _ (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
_ %/ _ (ring_scope) [notation, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic [module, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.divpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.divpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.divp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.dvdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.dvdp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.modpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.MonicDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.MonicDivisor.monq [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.MonicDivisor.q [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.MonicDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.mulKp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.mulpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainMonic.scalpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit [module, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divpAC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divpKC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_divl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_pmul2r [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_pmul2l [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_mulCA [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_mulAC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_mulA [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_addl_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_opp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.divp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.dvdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.dvdp_eq_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.dvdp_eq_div [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.dvdp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.edivpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.eqp_divl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.eqp_modpl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.expp_sub [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.leq_trunc_divp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_scaler [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_opp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.modp_scalel [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.MoreUnitDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.MoreUnitDivisor.d [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.MoreUnitDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.MoreUnitDivisor.ulcd [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.mulKp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.mulpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.ucl_eqp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.ulc_eqpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.UnitDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.UnitDivisor.d [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.UnitDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.IdomainUnit.UnitDivisor.ulcd [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring [module, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg [module, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.ComRegDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.ComRegDivisor.Cdl [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.ComRegDivisor.d [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.ComRegDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.ComRegDivisor.Rreg [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.eq_rdvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdivpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdivpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.Rdvdp [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.RdvdpN [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdvdpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdvdp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdvdp_eqP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rdvdp_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.redivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rmodpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingComRreg.rmodp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic [module, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.eq_rdvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.MonicDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.MonicDivisor.d [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.MonicDivisor.mond [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.MonicDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_addr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_addl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_addl_mul [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdvdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdvdpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rdvdp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.redivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rmodpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rmodp_mulmr [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rmodp_add [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rmodp_addl_mul_small [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.RingMonic.rmodp_mull [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.ExtraMonicDivisor [section, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.ExtraMonicDivisor.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.polyXsubCP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.rdivp1 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.rdvdp_XsubCl [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.Ring.root_factor_theorem [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.UnitRing [module, in
mathcomp.algebra.polydiv]
-
Pdiv.UnitRing.uniq_roots_rdvdp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.UnitRing.UnitRingPseudoDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.UnitRing.UnitRingPseudoDivision.R [variable, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain [module, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.divpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.divpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.divpKC [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.divpp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.divp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.dvdpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.dvdpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.dvdp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.edivpP [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.edivp_eq [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.edivp_spec [inductive, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.edivp_redivp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.edivp_def [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.Fedivp_spec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.lc_expn_scalp_neq0 [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.modpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.mulKp [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.mulpK [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.Redivp_spec [constructor, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.scalpE [lemma, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.WeakTheoryForIDomainPseudoDivision [section, in
mathcomp.algebra.polydiv]
-
Pdiv.WeakIdomain.WeakTheoryForIDomainPseudoDivision.R [variable, in
mathcomp.algebra.polydiv]
-
pElem [definition, in
mathcomp.solvable.abelian]
-
pElemI [lemma, in
mathcomp.solvable.abelian]
-
pElemJ [lemma, in
mathcomp.solvable.abelian]
-
pElemP [lemma, in
mathcomp.solvable.abelian]
-
pElemS [lemma, in
mathcomp.solvable.abelian]
-
perm [abbreviation, in
mathcomp.fingroup.perm]
-
Perm [constructor, in
mathcomp.fingroup.perm]
-
perm [library]
-
PermAction [section, in
mathcomp.fingroup.action]
-
PermAction.rT [variable, in
mathcomp.fingroup.action]
-
PermDef [module, in
mathcomp.fingroup.perm]
-
PermDefSection [section, in
mathcomp.fingroup.perm]
-
PermDefSection.T [variable, in
mathcomp.fingroup.perm]
-
PermDefSig [module, in
mathcomp.fingroup.perm]
-
PermDefSig.fun_of_permE [axiom, in
mathcomp.fingroup.perm]
-
PermDefSig.fun_of_perm [axiom, in
mathcomp.fingroup.perm]
-
PermDefSig.perm [axiom, in
mathcomp.fingroup.perm]
-
PermDefSig.permE [axiom, in
mathcomp.fingroup.perm]
-
PermDef.fun_of_permE [lemma, in
mathcomp.fingroup.perm]
-
PermDef.fun_of_perm [definition, in
mathcomp.fingroup.perm]
-
PermDef.perm [definition, in
mathcomp.fingroup.perm]
-
PermDef.permE [lemma, in
mathcomp.fingroup.perm]
-
permE [lemma, in
mathcomp.fingroup.perm]
-
permEl [lemma, in
mathcomp.ssreflect.seq]
-
PermIn [section, in
mathcomp.fingroup.automorphism]
-
PermIn.A [variable, in
mathcomp.fingroup.automorphism]
-
PermIn.f [variable, in
mathcomp.fingroup.automorphism]
-
PermIn.injf [variable, in
mathcomp.fingroup.automorphism]
-
PermIn.sBf [variable, in
mathcomp.fingroup.automorphism]
-
PermIn.T [variable, in
mathcomp.fingroup.automorphism]
-
permJ [lemma, in
mathcomp.fingroup.perm]
-
permK [lemma, in
mathcomp.fingroup.perm]
-
permKV [lemma, in
mathcomp.fingroup.perm]
-
permM [lemma, in
mathcomp.fingroup.perm]
-
permP [lemma, in
mathcomp.fingroup.perm]
-
permP [lemma, in
mathcomp.ssreflect.seq]
-
permPl [lemma, in
mathcomp.ssreflect.seq]
-
permPr [lemma, in
mathcomp.ssreflect.seq]
-
perms [abbreviation, in
mathcomp.ssreflect.seq]
-
PermSeq [section, in
mathcomp.ssreflect.seq]
-
PermSeq.T [variable, in
mathcomp.ssreflect.seq]
-
perms_rec [definition, in
mathcomp.ssreflect.seq]
-
PermutationParity [section, in
mathcomp.fingroup.perm]
-
PermutationParity.T [variable, in
mathcomp.fingroup.perm]
-
permutations [definition, in
mathcomp.ssreflect.seq]
-
Permutations [section, in
mathcomp.ssreflect.seq]
-
permutationsE [lemma, in
mathcomp.ssreflect.seq]
-
permutationsErot [lemma, in
mathcomp.ssreflect.seq]
-
permutations_all_uniq [lemma, in
mathcomp.ssreflect.seq]
-
permutations_uniq [lemma, in
mathcomp.ssreflect.seq]
-
Permutations.cons_permsE [variable, in
mathcomp.ssreflect.seq]
-
Permutations.permsP [variable, in
mathcomp.ssreflect.seq]
-
Permutations.T [variable, in
mathcomp.ssreflect.seq]
-
permX [lemma, in
mathcomp.fingroup.perm]
-
perm_sortP [lemma, in
mathcomp.ssreflect.path]
-
perm_sort [lemma, in
mathcomp.ssreflect.path]
-
perm_merge [lemma, in
mathcomp.ssreflect.path]
-
perm_onM [lemma, in
mathcomp.fingroup.perm]
-
perm_on1 [lemma, in
mathcomp.fingroup.perm]
-
perm_closed [lemma, in
mathcomp.fingroup.perm]
-
perm_on [definition, in
mathcomp.fingroup.perm]
-
perm_of_baseFinGroupMixin [definition, in
mathcomp.fingroup.perm]
-
perm_mulP [lemma, in
mathcomp.fingroup.perm]
-
perm_invP [lemma, in
mathcomp.fingroup.perm]
-
perm_oneP [lemma, in
mathcomp.fingroup.perm]
-
perm_mul [definition, in
mathcomp.fingroup.perm]
-
perm_inv [definition, in
mathcomp.fingroup.perm]
-
perm_invK [lemma, in
mathcomp.fingroup.perm]
-
perm_one [definition, in
mathcomp.fingroup.perm]
-
perm_onto [lemma, in
mathcomp.fingroup.perm]
-
perm_inj [lemma, in
mathcomp.fingroup.perm]
-
perm_def [abbreviation, in
mathcomp.fingroup.perm]
-
perm_proof [lemma, in
mathcomp.fingroup.perm]
-
perm_finMixin [definition, in
mathcomp.fingroup.perm]
-
perm_countMixin [definition, in
mathcomp.fingroup.perm]
-
perm_choiceMixin [definition, in
mathcomp.fingroup.perm]
-
perm_eqMixin [definition, in
mathcomp.fingroup.perm]
-
perm_of [definition, in
mathcomp.fingroup.perm]
-
perm_type [inductive, in
mathcomp.fingroup.perm]
-
perm_bigcprod [lemma, in
mathcomp.fingroup.gproduct]
-
perm_basis [lemma, in
mathcomp.algebra.vector]
-
perm_free [lemma, in
mathcomp.algebra.vector]
-
perm_mxV [lemma, in
mathcomp.algebra.matrix]
-
perm_mx_is_perm [lemma, in
mathcomp.algebra.matrix]
-
perm_mxM [lemma, in
mathcomp.algebra.matrix]
-
perm_mx1 [lemma, in
mathcomp.algebra.matrix]
-
perm_mx [definition, in
mathcomp.algebra.matrix]
-
perm_inE [lemma, in
mathcomp.fingroup.automorphism]
-
perm_in_on [lemma, in
mathcomp.fingroup.automorphism]
-
perm_in [definition, in
mathcomp.fingroup.automorphism]
-
perm_in_inj [lemma, in
mathcomp.fingroup.automorphism]
-
perm_undup_count [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_iotaP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_consP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_nilP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_small [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_all [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_flatten [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_rev [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_uniq [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_mem [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_size [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_trans [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_sym [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eq_refl [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eqlE [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eqrP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eqlP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eqP [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_permutations [lemma, in
mathcomp.ssreflect.seq]
-
perm_count_undup [lemma, in
mathcomp.ssreflect.seq]
-
perm_tseq [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_tally_seq [lemma, in
mathcomp.ssreflect.seq]
-
perm_tally [lemma, in
mathcomp.ssreflect.seq]
-
perm_flatten [lemma, in
mathcomp.ssreflect.seq]
-
perm_sumn [lemma, in
mathcomp.ssreflect.seq]
-
perm_iotaP [lemma, in
mathcomp.ssreflect.seq]
-
perm_pmap [lemma, in
mathcomp.ssreflect.seq]
-
perm_map_inj [lemma, in
mathcomp.ssreflect.seq]
-
perm_map [lemma, in
mathcomp.ssreflect.seq]
-
perm_to_subseq [lemma, in
mathcomp.ssreflect.seq]
-
perm_to_rem [lemma, in
mathcomp.ssreflect.seq]
-
perm_eqr [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eql [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_undup [lemma, in
mathcomp.ssreflect.seq]
-
perm_uniq [lemma, in
mathcomp.ssreflect.seq]
-
perm_small_eq [lemma, in
mathcomp.ssreflect.seq]
-
perm_all [lemma, in
mathcomp.ssreflect.seq]
-
perm_has [lemma, in
mathcomp.ssreflect.seq]
-
perm_consP [lemma, in
mathcomp.ssreflect.seq]
-
perm_nilP [lemma, in
mathcomp.ssreflect.seq]
-
perm_mem [lemma, in
mathcomp.ssreflect.seq]
-
perm_size [lemma, in
mathcomp.ssreflect.seq]
-
perm_filterC [lemma, in
mathcomp.ssreflect.seq]
-
perm_filter [lemma, in
mathcomp.ssreflect.seq]
-
perm_rev [lemma, in
mathcomp.ssreflect.seq]
-
perm_rotr [lemma, in
mathcomp.ssreflect.seq]
-
perm_rot [lemma, in
mathcomp.ssreflect.seq]
-
perm_rcons [lemma, in
mathcomp.ssreflect.seq]
-
perm_catCA [lemma, in
mathcomp.ssreflect.seq]
-
perm_catAC [lemma, in
mathcomp.ssreflect.seq]
-
perm_cat [lemma, in
mathcomp.ssreflect.seq]
-
perm_catr [lemma, in
mathcomp.ssreflect.seq]
-
perm_cat2r [lemma, in
mathcomp.ssreflect.seq]
-
perm_cons [lemma, in
mathcomp.ssreflect.seq]
-
perm_catl [lemma, in
mathcomp.ssreflect.seq]
-
perm_cat2l [lemma, in
mathcomp.ssreflect.seq]
-
perm_catC [lemma, in
mathcomp.ssreflect.seq]
-
perm_eqr [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_eql [abbreviation, in
mathcomp.ssreflect.seq]
-
perm_trans [lemma, in
mathcomp.ssreflect.seq]
-
perm_sym [lemma, in
mathcomp.ssreflect.seq]
-
perm_refl [lemma, in
mathcomp.ssreflect.seq]
-
perm_eq [definition, in
mathcomp.ssreflect.seq]
-
perm_faithful [lemma, in
mathcomp.fingroup.action]
-
perm_act1P [lemma, in
mathcomp.fingroup.action]
-
perm_mact [lemma, in
mathcomp.fingroup.action]
-
perm_big [lemma, in
mathcomp.ssreflect.bigop]
-
perm1 [lemma, in
mathcomp.fingroup.perm]
-
PervasiveMonoids [section, in
mathcomp.ssreflect.bigop]
-
pexpIrz [lemma, in
mathcomp.algebra.ssrint]
-
pexprz_eq1 [lemma, in
mathcomp.algebra.ssrint]
-
Pextraspecial [module, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.act [definition, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.actP [lemma, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.Construction [section, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.Construction.p [variable, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.gactP [lemma, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.groupAction [definition, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.gtype [definition, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.gtype_key [lemma, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.ngtype [definition, in
mathcomp.solvable.extraspecial]
-
Pextraspecial.ngtypeQ [definition, in
mathcomp.solvable.extraspecial]
-
pfactor [definition, in
mathcomp.ssreflect.prime]
-
pfactorK [lemma, in
mathcomp.ssreflect.prime]
-
pfactorKpdiv [lemma, in
mathcomp.ssreflect.prime]
-
pfactor_coprime [lemma, in
mathcomp.ssreflect.prime]
-
pfactor_dvdnn [lemma, in
mathcomp.ssreflect.prime]
-
pfactor_dvdn [lemma, in
mathcomp.ssreflect.prime]
-
pfactor_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
pfamily [abbreviation, in
mathcomp.ssreflect.finfun]
-
pfamilyP [lemma, in
mathcomp.ssreflect.finfun]
-
pfamily_mem [definition, in
mathcomp.ssreflect.finfun]
-
pffun_on [abbreviation, in
mathcomp.ssreflect.finfun]
-
pffun_onP [lemma, in
mathcomp.ssreflect.finfun]
-
pffun_on_mem [definition, in
mathcomp.ssreflect.finfun]
-
pFtoE [abbreviation, in
mathcomp.algebra.polyXY]
-
pgroup [definition, in
mathcomp.solvable.pgroup]
-
pgroup [library]
-
PgroupDefs [section, in
mathcomp.solvable.pgroup]
-
PgroupDefs.gT [variable, in
mathcomp.solvable.pgroup]
-
pgroupE [lemma, in
mathcomp.solvable.pgroup]
-
pgroupJ [lemma, in
mathcomp.solvable.pgroup]
-
pgroupM [lemma, in
mathcomp.solvable.pgroup]
-
pgroupNK [lemma, in
mathcomp.solvable.pgroup]
-
pgroupP [lemma, in
mathcomp.solvable.pgroup]
-
PgroupProps [section, in
mathcomp.solvable.pgroup]
-
PgroupProps.gT [variable, in
mathcomp.solvable.pgroup]
-
pgroupS [lemma, in
mathcomp.solvable.pgroup]
-
pgroup_pdiv [lemma, in
mathcomp.solvable.pgroup]
-
pgroup_p [lemma, in
mathcomp.solvable.pgroup]
-
pgroup_pi [lemma, in
mathcomp.solvable.pgroup]
-
pgroup_cyclic_faithful [lemma, in
mathcomp.character.character]
-
pgroup_sol [lemma, in
mathcomp.solvable.sylow]
-
pgroup_nil [lemma, in
mathcomp.solvable.sylow]
-
pgroup_fix_mod [lemma, in
mathcomp.solvable.sylow]
-
pgroup1 [lemma, in
mathcomp.solvable.pgroup]
-
pHall [definition, in
mathcomp.solvable.pgroup]
-
pHallE [lemma, in
mathcomp.solvable.pgroup]
-
pHallJ [lemma, in
mathcomp.solvable.pgroup]
-
pHallJnorm [lemma, in
mathcomp.solvable.pgroup]
-
pHallJ2 [lemma, in
mathcomp.solvable.pgroup]
-
pHallNK [lemma, in
mathcomp.solvable.pgroup]
-
pHallP [lemma, in
mathcomp.solvable.pgroup]
-
pHall_id [lemma, in
mathcomp.solvable.pgroup]
-
pHall_subl [lemma, in
mathcomp.solvable.pgroup]
-
pHall_Hall [lemma, in
mathcomp.solvable.pgroup]
-
pHall_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
pHall_sub [lemma, in
mathcomp.solvable.pgroup]
-
PhiJ [lemma, in
mathcomp.solvable.maximal]
-
PhiS [lemma, in
mathcomp.solvable.maximal]
-
Phi_mulg [lemma, in
mathcomp.solvable.maximal]
-
Phi_cprod [lemma, in
mathcomp.solvable.maximal]
-
Phi_min [lemma, in
mathcomp.solvable.maximal]
-
Phi_Mho [lemma, in
mathcomp.solvable.maximal]
-
Phi_joing [lemma, in
mathcomp.solvable.maximal]
-
Phi_quotient_abelem [lemma, in
mathcomp.solvable.maximal]
-
Phi_quotient_cyclic [lemma, in
mathcomp.solvable.maximal]
-
Phi_quotient_id [lemma, in
mathcomp.solvable.maximal]
-
Phi_normal [lemma, in
mathcomp.solvable.maximal]
-
Phi_char [lemma, in
mathcomp.solvable.maximal]
-
Phi_nongen [lemma, in
mathcomp.solvable.maximal]
-
Phi_proper [lemma, in
mathcomp.solvable.maximal]
-
Phi_sub_max [lemma, in
mathcomp.solvable.maximal]
-
Phi_sub [lemma, in
mathcomp.solvable.maximal]
-
Pi [module, in
mathcomp.ssreflect.generic_quotient]
-
PiAdditive [section, in
mathcomp.algebra.ring_quotient]
-
PiAdditive.equivV [variable, in
mathcomp.algebra.ring_quotient]
-
PiAdditive.Q [variable, in
mathcomp.algebra.ring_quotient]
-
PiAdditive.V [variable, in
mathcomp.algebra.ring_quotient]
-
PiAdditive.zeroV [variable, in
mathcomp.algebra.ring_quotient]
-
Pick [constructor, in
mathcomp.ssreflect.fintype]
-
pick [definition, in
mathcomp.ssreflect.fintype]
-
pickle [definition, in
mathcomp.ssreflect.choice]
-
pickleK [lemma, in
mathcomp.ssreflect.choice]
-
pickleK_inv [lemma, in
mathcomp.ssreflect.choice]
-
pickle_taggedK [lemma, in
mathcomp.ssreflect.choice]
-
pickle_tagged [definition, in
mathcomp.ssreflect.choice]
-
pickle_seqK [lemma, in
mathcomp.ssreflect.choice]
-
pickle_seq [definition, in
mathcomp.ssreflect.choice]
-
pickle_invK [lemma, in
mathcomp.ssreflect.choice]
-
pickle_inv [definition, in
mathcomp.ssreflect.choice]
-
pickP [lemma, in
mathcomp.ssreflect.fintype]
-
pick_spec [inductive, in
mathcomp.ssreflect.fintype]
-
pick_true [definition, in
mathcomp.ssreflect.fintype]
-
PiConst [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
pid_mx_id [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_minh [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_minv [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_block [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_col [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_row [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_1 [lemma, in
mathcomp.algebra.matrix]
-
pid_mx_0 [lemma, in
mathcomp.algebra.matrix]
-
pid_mx [definition, in
mathcomp.algebra.matrix]
-
pid_mx_key [lemma, in
mathcomp.algebra.matrix]
-
piE [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiEmbed [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMono1 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMono2 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMorph [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMorph1 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMorph11 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
PiMorph2 [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
pinvmx [definition, in
mathcomp.algebra.mxalgebra]
-
piOhm1 [lemma, in
mathcomp.solvable.abelian]
-
piP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
PiRMorphism [section, in
mathcomp.algebra.ring_quotient]
-
PiRMorphism.equivR [variable, in
mathcomp.algebra.ring_quotient]
-
PiRMorphism.Q [variable, in
mathcomp.algebra.ring_quotient]
-
PiRMorphism.R [variable, in
mathcomp.algebra.ring_quotient]
-
PiRMorphism.zeroR [variable, in
mathcomp.algebra.ring_quotient]
-
piSg [lemma, in
mathcomp.fingroup.fingroup]
-
PiSig [module, in
mathcomp.ssreflect.generic_quotient]
-
PiSig.E [axiom, in
mathcomp.ssreflect.generic_quotient]
-
PiSig.f [axiom, in
mathcomp.ssreflect.generic_quotient]
-
PiSpec [constructor, in
mathcomp.ssreflect.generic_quotient]
-
pi_p'group [lemma, in
mathcomp.solvable.pgroup]
-
pi_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
pi_subfext_inv [lemma, in
mathcomp.field.fieldext]
-
pi_subfext_mul [lemma, in
mathcomp.field.fieldext]
-
pi_subfext_opp [lemma, in
mathcomp.field.fieldext]
-
pi_subfext_add [lemma, in
mathcomp.field.fieldext]
-
pi_subfx_inj [lemma, in
mathcomp.field.fieldext]
-
pi_p'nat [lemma, in
mathcomp.ssreflect.prime]
-
pi_pnat [lemma, in
mathcomp.ssreflect.prime]
-
pi_of_prime [lemma, in
mathcomp.ssreflect.prime]
-
pi_of_exp [lemma, in
mathcomp.ssreflect.prime]
-
pi_of_part [lemma, in
mathcomp.ssreflect.prime]
-
pi_ofM [lemma, in
mathcomp.ssreflect.prime]
-
pi_of_dvd [lemma, in
mathcomp.ssreflect.prime]
-
pi_max_pdiv [lemma, in
mathcomp.ssreflect.prime]
-
pi_pdiv [lemma, in
mathcomp.ssreflect.prime]
-
pi_of [definition, in
mathcomp.ssreflect.prime]
-
pi_arg [definition, in
mathcomp.ssreflect.prime]
-
pi_invr [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_unitr [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_is_multiplicative [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_mulr [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_oner [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_is_additive [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_addr [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_oppr [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_zeror [lemma, in
mathcomp.algebra.ring_quotient]
-
pi_eq_quot [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_eq_quot_mixin [projection, in
mathcomp.ssreflect.generic_quotient]
-
pi_morph11 [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_mono2 [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_mono1 [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_morph2 [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_morph1 [lemma, in
mathcomp.ssreflect.generic_quotient]
-
pi_spec [inductive, in
mathcomp.ssreflect.generic_quotient]
-
pi_phant [definition, in
mathcomp.ssreflect.generic_quotient]
-
pi_of_exponent [lemma, in
mathcomp.solvable.abelian]
-
pi_center_nilpotent [lemma, in
mathcomp.solvable.sylow]
-
pi'_p'group [lemma, in
mathcomp.solvable.pgroup]
-
pi'_p'nat [lemma, in
mathcomp.ssreflect.prime]
-
Pi.E [definition, in
mathcomp.ssreflect.generic_quotient]
-
Pi.f [definition, in
mathcomp.ssreflect.generic_quotient]
-
plusE [lemma, in
mathcomp.ssreflect.ssrnat]
-
pmap [definition, in
mathcomp.ssreflect.seq]
-
Pmap [section, in
mathcomp.ssreflect.seq]
-
PmapSub [section, in
mathcomp.ssreflect.seq]
-
PmapSub.p [variable, in
mathcomp.ssreflect.seq]
-
PmapSub.sT [variable, in
mathcomp.ssreflect.seq]
-
PmapSub.T [variable, in
mathcomp.ssreflect.seq]
-
pmapS_filter [lemma, in
mathcomp.ssreflect.seq]
-
pmap_sub_uniq [lemma, in
mathcomp.ssreflect.seq]
-
pmap_uniq [lemma, in
mathcomp.ssreflect.seq]
-
pmap_cat [lemma, in
mathcomp.ssreflect.seq]
-
pmap_filter [lemma, in
mathcomp.ssreflect.seq]
-
Pmap.aT [variable, in
mathcomp.ssreflect.seq]
-
Pmap.f [variable, in
mathcomp.ssreflect.seq]
-
Pmap.fK [variable, in
mathcomp.ssreflect.seq]
-
Pmap.g [variable, in
mathcomp.ssreflect.seq]
-
Pmap.rT [variable, in
mathcomp.ssreflect.seq]
-
PMax [section, in
mathcomp.solvable.maximal]
-
pmaxElem [definition, in
mathcomp.solvable.abelian]
-
pmaxElemJ [lemma, in
mathcomp.solvable.abelian]
-
pmaxElemP [lemma, in
mathcomp.solvable.abelian]
-
pmaxElemS [lemma, in
mathcomp.solvable.abelian]
-
pmaxElem_LdivP [lemma, in
mathcomp.solvable.abelian]
-
pmaxElem_exists [lemma, in
mathcomp.solvable.abelian]
-
pmaxElem_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
PMax.gT [variable, in
mathcomp.solvable.maximal]
-
PMax.M [variable, in
mathcomp.solvable.maximal]
-
PMax.P [variable, in
mathcomp.solvable.maximal]
-
PMax.p [variable, in
mathcomp.solvable.maximal]
-
PMax.pP [variable, in
mathcomp.solvable.maximal]
-
pmorphimF [lemma, in
mathcomp.solvable.gfunctor]
-
pmorphim_pHall [lemma, in
mathcomp.solvable.pgroup]
-
pmorphim_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
pmulrn [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_rle0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_rge0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_rlt0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_rgt0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_lle0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_lge0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_llt0 [lemma, in
mathcomp.algebra.ssrint]
-
pmulrz_lgt0 [lemma, in
mathcomp.algebra.ssrint]
-
pnat [definition, in
mathcomp.ssreflect.prime]
-
pnatE [lemma, in
mathcomp.ssreflect.prime]
-
pnatI [lemma, in
mathcomp.ssreflect.prime]
-
pnatNK [lemma, in
mathcomp.ssreflect.prime]
-
pnatP [lemma, in
mathcomp.ssreflect.prime]
-
pnatPpi [lemma, in
mathcomp.ssreflect.prime]
-
PnatTheory [section, in
mathcomp.ssreflect.prime]
-
pnat_1 [lemma, in
mathcomp.ssreflect.prime]
-
pnat_coprime [lemma, in
mathcomp.ssreflect.prime]
-
pnat_div [lemma, in
mathcomp.ssreflect.prime]
-
pnat_dvd [lemma, in
mathcomp.ssreflect.prime]
-
pnat_pi [lemma, in
mathcomp.ssreflect.prime]
-
pnat_id [lemma, in
mathcomp.ssreflect.prime]
-
pnat_exp [lemma, in
mathcomp.ssreflect.prime]
-
pnat_mul [lemma, in
mathcomp.ssreflect.prime]
-
pnat_exponent [lemma, in
mathcomp.solvable.abelian]
-
pnElem [definition, in
mathcomp.solvable.abelian]
-
pnElemE [lemma, in
mathcomp.solvable.abelian]
-
pnElemI [lemma, in
mathcomp.solvable.abelian]
-
pnElemJ [lemma, in
mathcomp.solvable.abelian]
-
pnElemP [lemma, in
mathcomp.solvable.abelian]
-
pnElemPcard [lemma, in
mathcomp.solvable.abelian]
-
pnElemS [lemma, in
mathcomp.solvable.abelian]
-
pnElem_prime [lemma, in
mathcomp.solvable.abelian]
-
pnElem0 [lemma, in
mathcomp.solvable.abelian]
-
poly [definition, in
mathcomp.algebra.poly]
-
Poly [definition, in
mathcomp.algebra.poly]
-
poly [library]
-
polyC [definition, in
mathcomp.algebra.poly]
-
polyCK [lemma, in
mathcomp.algebra.poly]
-
PolyCompose [section, in
mathcomp.algebra.poly]
-
PolyCompose.R [variable, in
mathcomp.algebra.poly]
-
_ \Po _ (ring_scope) [notation, in
mathcomp.algebra.poly]
-
polyC_inv [lemma, in
mathcomp.algebra.poly]
-
polyC_exp [lemma, in
mathcomp.algebra.poly]
-
polyC_multiplicative [lemma, in
mathcomp.algebra.poly]
-
polyC_mul [lemma, in
mathcomp.algebra.poly]
-
polyC_muln [lemma, in
mathcomp.algebra.poly]
-
polyC_sub [lemma, in
mathcomp.algebra.poly]
-
polyC_opp [lemma, in
mathcomp.algebra.poly]
-
polyC_add [lemma, in
mathcomp.algebra.poly]
-
polyC_eq0 [lemma, in
mathcomp.algebra.poly]
-
polyC_inj [lemma, in
mathcomp.algebra.poly]
-
polyC_mulrz [lemma, in
mathcomp.algebra.ssrint]
-
polyC0 [lemma, in
mathcomp.algebra.poly]
-
polyC1 [lemma, in
mathcomp.algebra.poly]
-
polydiv [library]
-
PolyK [lemma, in
mathcomp.algebra.poly]
-
polynomial [record, in
mathcomp.algebra.poly]
-
Polynomial [constructor, in
mathcomp.algebra.poly]
-
Polynomial [section, in
mathcomp.algebra.poly]
-
PolynomialComRing [section, in
mathcomp.algebra.poly]
-
PolynomialComRing.R [variable, in
mathcomp.algebra.poly]
-
PolynomialIdomain [section, in
mathcomp.algebra.poly]
-
PolynomialIdomain.R [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory [section, in
mathcomp.algebra.poly]
-
PolynomialTheory.OnePrimitive [section, in
mathcomp.algebra.poly]
-
PolynomialTheory.OnePrimitive.n [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.OnePrimitive.n_gt0 [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.OnePrimitive.prim_z [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.OnePrimitive.z [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverAdd [section, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverAdd.addS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverAdd.kS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverAdd.S [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverRing [section, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverRing.kS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverRing.ringS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverRing.S [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverSemiring [section, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverSemiring.kS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverSemiring.ringS [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.PolyOverSemiring.S [variable, in
mathcomp.algebra.poly]
-
PolynomialTheory.R [variable, in
mathcomp.algebra.poly]
-
_ ^`N ( _ ) (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^` ( _ ) (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .-primitive_root (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .-unity_root (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ .[ _ ] (ring_scope) [notation, in
mathcomp.algebra.poly]
-
_ ^` [notation, in
mathcomp.algebra.poly]
-
_ %:P [notation, in
mathcomp.algebra.poly]
-
'X [notation, in
mathcomp.algebra.poly]
-
'X^ _ [notation, in
mathcomp.algebra.poly]
-
\poly_ ( _ < _ ) _ [notation, in
mathcomp.algebra.poly]
-
polynomial_choiceMixin [definition, in
mathcomp.algebra.poly]
-
polynomial_eqMixin [definition, in
mathcomp.algebra.poly]
-
Polynomial.R [variable, in
mathcomp.algebra.poly]
-
polyOver [definition, in
mathcomp.algebra.poly]
-
polyOverC [lemma, in
mathcomp.algebra.poly]
-
polyOverNr [lemma, in
mathcomp.algebra.poly]
-
polyOverP [lemma, in
mathcomp.algebra.poly]
-
polyOverS [lemma, in
mathcomp.algebra.poly]
-
polyOverSv [lemma, in
mathcomp.field.fieldext]
-
polyOverX [lemma, in
mathcomp.algebra.poly]
-
polyOverXsubC [lemma, in
mathcomp.algebra.poly]
-
polyOverZ [lemma, in
mathcomp.algebra.poly]
-
polyOver_subvs [lemma, in
mathcomp.field.fieldext]
-
polyOver_dvdzP [lemma, in
mathcomp.algebra.intdiv]
-
polyOver_comp [lemma, in
mathcomp.algebra.poly]
-
polyOver_nderivn [lemma, in
mathcomp.algebra.poly]
-
polyOver_derivn [lemma, in
mathcomp.algebra.poly]
-
polyOver_deriv [lemma, in
mathcomp.algebra.poly]
-
polyOver_mulr_closed [lemma, in
mathcomp.algebra.poly]
-
polyOver_addr_closed [lemma, in
mathcomp.algebra.poly]
-
polyOver_poly [lemma, in
mathcomp.algebra.poly]
-
polyOver_key [lemma, in
mathcomp.algebra.poly]
-
polyOver0 [lemma, in
mathcomp.algebra.poly]
-
polyOver1P [lemma, in
mathcomp.field.falgebra]
-
polyP [lemma, in
mathcomp.algebra.poly]
-
polyseq [projection, in
mathcomp.algebra.poly]
-
polyseqC [lemma, in
mathcomp.algebra.poly]
-
polyseqK [lemma, in
mathcomp.algebra.poly]
-
polyseqMX [lemma, in
mathcomp.algebra.poly]
-
polyseqMXn [lemma, in
mathcomp.algebra.poly]
-
polyseqX [lemma, in
mathcomp.algebra.poly]
-
polyseqXn [lemma, in
mathcomp.algebra.poly]
-
polyseqXsubC [lemma, in
mathcomp.algebra.poly]
-
polyseq_poly [lemma, in
mathcomp.algebra.poly]
-
polyseq_cons [lemma, in
mathcomp.algebra.poly]
-
polyseq0 [lemma, in
mathcomp.algebra.poly]
-
polyseq1 [lemma, in
mathcomp.algebra.poly]
-
polySpred [lemma, in
mathcomp.algebra.poly]
-
polyX [definition, in
mathcomp.algebra.poly]
-
polyXsubC_eq0 [lemma, in
mathcomp.algebra.poly]
-
polyXY [library]
-
PolyXY_Field.FtoE [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_Field.E [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_Field.F [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_Field [section, in
mathcomp.algebra.polyXY]
-
PolyXY_Idomain.R [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_Idomain [section, in
mathcomp.algebra.polyXY]
-
PolyXY_ComRing.R [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_ComRing [section, in
mathcomp.algebra.polyXY]
-
PolyXY_Ring.R [variable, in
mathcomp.algebra.polyXY]
-
PolyXY_Ring [section, in
mathcomp.algebra.polyXY]
-
polyX_eq0 [lemma, in
mathcomp.algebra.poly]
-
polyX_key [lemma, in
mathcomp.algebra.poly]
-
polyX_def [definition, in
mathcomp.algebra.poly]
-
PolyZintOIdom [section, in
mathcomp.algebra.ssrint]
-
PolyZintOIdom.R [variable, in
mathcomp.algebra.ssrint]
-
PolyZintRing [section, in
mathcomp.algebra.ssrint]
-
PolyZintRing.R [variable, in
mathcomp.algebra.ssrint]
-
poly_square_freeP [lemma, in
mathcomp.field.separable]
-
poly_rV_is_linear [lemma, in
mathcomp.algebra.mxpoly]
-
poly_rV_K [lemma, in
mathcomp.algebra.mxpoly]
-
poly_rV [definition, in
mathcomp.algebra.mxpoly]
-
poly_XmY_eq0 [lemma, in
mathcomp.algebra.polyXY]
-
poly_XaY_eq0 [lemma, in
mathcomp.algebra.polyXY]
-
poly_XmY0 [lemma, in
mathcomp.algebra.polyXY]
-
poly_XaY0 [lemma, in
mathcomp.algebra.polyXY]
-
poly_XmY [definition, in
mathcomp.algebra.polyXY]
-
poly_XaY [definition, in
mathcomp.algebra.polyXY]
-
poly_invE [lemma, in
mathcomp.algebra.poly]
-
poly_unitE [lemma, in
mathcomp.algebra.poly]
-
poly_comUnitMixin [definition, in
mathcomp.algebra.poly]
-
poly_inv_out [lemma, in
mathcomp.algebra.poly]
-
poly_intro_unit [lemma, in
mathcomp.algebra.poly]
-
poly_mulVp [lemma, in
mathcomp.algebra.poly]
-
poly_inv [definition, in
mathcomp.algebra.poly]
-
poly_unit [definition, in
mathcomp.algebra.poly]
-
poly_idomainAxiom [lemma, in
mathcomp.algebra.poly]
-
poly_mul_comm [lemma, in
mathcomp.algebra.poly]
-
poly_initial [lemma, in
mathcomp.algebra.poly]
-
poly_morphX_comm [lemma, in
mathcomp.algebra.poly]
-
poly_def [lemma, in
mathcomp.algebra.poly]
-
poly_ind [lemma, in
mathcomp.algebra.poly]
-
poly_lmodMixin [definition, in
mathcomp.algebra.poly]
-
poly_ringMixin [definition, in
mathcomp.algebra.poly]
-
poly_zmodMixin [definition, in
mathcomp.algebra.poly]
-
poly_key [lemma, in
mathcomp.algebra.poly]
-
poly_expanded_def [definition, in
mathcomp.algebra.poly]
-
poly_nil [definition, in
mathcomp.algebra.poly]
-
poly_countMixin [definition, in
mathcomp.algebra.poly]
-
poly_of [definition, in
mathcomp.algebra.poly]
-
poly_inj [lemma, in
mathcomp.algebra.poly]
-
poly0Vpos [lemma, in
mathcomp.algebra.poly]
-
poly1_neq0 [lemma, in
mathcomp.algebra.poly]
-
poly2_root [lemma, in
mathcomp.algebra.poly]
-
pop_succn [definition, in
mathcomp.ssreflect.ssrnat]
-
PosNotEq0 [constructor, in
mathcomp.ssreflect.ssrnat]
-
posnP [lemma, in
mathcomp.ssreflect.ssrnat]
-
Posz [constructor, in
mathcomp.algebra.ssrint]
-
PoszD [lemma, in
mathcomp.algebra.ssrint]
-
PoszM [lemma, in
mathcomp.algebra.ssrint]
-
pos_of_nat [definition, in
mathcomp.ssreflect.ssrnat]
-
powerset [definition, in
mathcomp.ssreflect.finset]
-
powersetCE [lemma, in
mathcomp.ssreflect.finset]
-
powersetE [lemma, in
mathcomp.ssreflect.finset]
-
powersetI [lemma, in
mathcomp.ssreflect.finset]
-
powersetS [lemma, in
mathcomp.ssreflect.finset]
-
powersetT [lemma, in
mathcomp.ssreflect.finset]
-
powerset0 [lemma, in
mathcomp.ssreflect.finset]
-
powerset1 [lemma, in
mathcomp.ssreflect.finset]
-
powers_mx [definition, in
mathcomp.algebra.mxpoly]
-
pprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
pprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
pprodE [lemma, in
mathcomp.fingroup.gproduct]
-
pprodEY [lemma, in
mathcomp.fingroup.gproduct]
-
pprodg1 [lemma, in
mathcomp.fingroup.gproduct]
-
pprodJ [lemma, in
mathcomp.fingroup.gproduct]
-
pprodm [definition, in
mathcomp.fingroup.gproduct]
-
pprodmE [lemma, in
mathcomp.fingroup.gproduct]
-
pprodmEl [lemma, in
mathcomp.fingroup.gproduct]
-
pprodmEr [lemma, in
mathcomp.fingroup.gproduct]
-
pprodmM [lemma, in
mathcomp.fingroup.gproduct]
-
pprodP [lemma, in
mathcomp.fingroup.gproduct]
-
pprodW [lemma, in
mathcomp.fingroup.gproduct]
-
pprodWC [lemma, in
mathcomp.fingroup.gproduct]
-
pprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
pprod1g [lemma, in
mathcomp.fingroup.gproduct]
-
pQtoC [abbreviation, in
mathcomp.field.algC]
-
pQtoC [abbreviation, in
mathcomp.field.cyclotomic]
-
pQtoC [abbreviation, in
mathcomp.field.algnum]
-
Pquotient [section, in
mathcomp.solvable.pgroup]
-
pquotient_pcore [lemma, in
mathcomp.solvable.pgroup]
-
pquotient_pHall [lemma, in
mathcomp.solvable.pgroup]
-
pquotient_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
Pquotient.G [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.gT [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.H [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.K [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.p [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.pi [variable, in
mathcomp.solvable.pgroup]
-
Pquotient.piK [variable, in
mathcomp.solvable.pgroup]
-
PreClosedField [module, in
mathcomp.algebra.poly]
-
PreClosedField.closed_nonrootP [lemma, in
mathcomp.algebra.poly]
-
PreClosedField.closed_rootP [lemma, in
mathcomp.algebra.poly]
-
PreClosedField.UseAxiom [section, in
mathcomp.algebra.poly]
-
PreClosedField.UseAxiom.closedF [variable, in
mathcomp.algebra.poly]
-
PreClosedField.UseAxiom.F [variable, in
mathcomp.algebra.poly]
-
predC_closed [lemma, in
mathcomp.ssreflect.fingraph]
-
predC1 [definition, in
mathcomp.ssreflect.eqtype]
-
predD1 [definition, in
mathcomp.ssreflect.eqtype]
-
predD1P [lemma, in
mathcomp.ssreflect.eqtype]
-
Predicates [section, in
mathcomp.character.classfun]
-
Predicates.D [variable, in
mathcomp.character.classfun]
-
Predicates.gT [variable, in
mathcomp.character.classfun]
-
Predicates.R [variable, in
mathcomp.character.classfun]
-
Predicates.rT [variable, in
mathcomp.character.classfun]
-
predn [abbreviation, in
mathcomp.ssreflect.ssrnat]
-
prednK [lemma, in
mathcomp.ssreflect.ssrnat]
-
predn_exp [lemma, in
mathcomp.ssreflect.binomial]
-
predn_int [lemma, in
mathcomp.algebra.ssrint]
-
predOfType [abbreviation, in
mathcomp.ssreflect.finset]
-
PredType [definition, in
mathcomp.ssreflect.ssrbool]
-
predT_subset [lemma, in
mathcomp.ssreflect.fintype]
-
predU1 [definition, in
mathcomp.ssreflect.eqtype]
-
predU1l [lemma, in
mathcomp.ssreflect.eqtype]
-
predU1P [lemma, in
mathcomp.ssreflect.eqtype]
-
predU1r [lemma, in
mathcomp.ssreflect.eqtype]
-
predX [definition, in
mathcomp.ssreflect.eqtype]
-
predX_prod_enum [lemma, in
mathcomp.ssreflect.fintype]
-
pred_of_vspace [definition, in
mathcomp.algebra.vector]
-
pred_of_itv [definition, in
mathcomp.algebra.interval]
-
pred_Nirr [definition, in
mathcomp.character.character]
-
pred_of_set [abbreviation, in
mathcomp.ssreflect.finset]
-
pred_of_set_def [abbreviation, in
mathcomp.ssreflect.finset]
-
pred0b [definition, in
mathcomp.ssreflect.fintype]
-
pred0P [lemma, in
mathcomp.ssreflect.fintype]
-
pred0Pn [lemma, in
mathcomp.ssreflect.fintype]
-
pred1 [definition, in
mathcomp.ssreflect.eqtype]
-
pred1E [lemma, in
mathcomp.ssreflect.eqtype]
-
pred2 [definition, in
mathcomp.ssreflect.eqtype]
-
pred2P [lemma, in
mathcomp.ssreflect.eqtype]
-
pred3 [definition, in
mathcomp.ssreflect.eqtype]
-
pred4 [definition, in
mathcomp.ssreflect.eqtype]
-
prefix_subseq [lemma, in
mathcomp.ssreflect.seq]
-
PreGroupIdentities [section, in
mathcomp.fingroup.fingroup]
-
PreGroupIdentities.T [variable, in
mathcomp.fingroup.fingroup]
-
preimset [definition, in
mathcomp.ssreflect.finset]
-
preimsetC [lemma, in
mathcomp.ssreflect.finset]
-
preimsetD [lemma, in
mathcomp.ssreflect.finset]
-
preimsetI [lemma, in
mathcomp.ssreflect.finset]
-
preimsetS [lemma, in
mathcomp.ssreflect.finset]
-
preimsetT [lemma, in
mathcomp.ssreflect.finset]
-
preimsetU [lemma, in
mathcomp.ssreflect.finset]
-
preimset_proper [lemma, in
mathcomp.ssreflect.finset]
-
preimset0 [lemma, in
mathcomp.ssreflect.finset]
-
preim_permV [lemma, in
mathcomp.fingroup.perm]
-
preim_autE [lemma, in
mathcomp.fingroup.automorphism]
-
preim_seq [definition, in
mathcomp.ssreflect.fintype]
-
preim_iinv [lemma, in
mathcomp.ssreflect.fintype]
-
preim_partition_pblock [lemma, in
mathcomp.ssreflect.finset]
-
preim_partitionP [lemma, in
mathcomp.ssreflect.finset]
-
preim_partition [definition, in
mathcomp.ssreflect.finset]
-
Presentation [module, in
mathcomp.fingroup.presentation]
-
presentation [library]
-
PresentationTheory [section, in
mathcomp.fingroup.presentation]
-
Presentation.And [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.and_rel [definition, in
mathcomp.fingroup.presentation]
-
Presentation.bool_of_rel [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Cast [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Comm [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Conj [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Cst [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Env [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.env [inductive, in
mathcomp.fingroup.presentation]
-
Presentation.env1 [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Eq1 [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Eq2 [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Eq3 [definition, in
mathcomp.fingroup.presentation]
-
Presentation.eval [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Exp [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Formula [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.formula [inductive, in
mathcomp.fingroup.presentation]
-
Presentation.Generator [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.hom [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Idx [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Inv [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.iso [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Mul [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.NoRel [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.Presentation [section, in
mathcomp.fingroup.presentation]
-
Presentation.rel [definition, in
mathcomp.fingroup.presentation]
-
Presentation.Rel [constructor, in
mathcomp.fingroup.presentation]
-
Presentation.rel_type [inductive, in
mathcomp.fingroup.presentation]
-
Presentation.sat [definition, in
mathcomp.fingroup.presentation]
-
Presentation.term [inductive, in
mathcomp.fingroup.presentation]
-
Presentation.type [inductive, in
mathcomp.fingroup.presentation]
-
prev [definition, in
mathcomp.ssreflect.path]
-
prev_map [lemma, in
mathcomp.ssreflect.path]
-
prev_rev [lemma, in
mathcomp.ssreflect.path]
-
prev_rotr [lemma, in
mathcomp.ssreflect.path]
-
prev_rot [lemma, in
mathcomp.ssreflect.path]
-
prev_next [lemma, in
mathcomp.ssreflect.path]
-
prev_cycle [lemma, in
mathcomp.ssreflect.path]
-
prev_nth [lemma, in
mathcomp.ssreflect.path]
-
prev_at [definition, in
mathcomp.ssreflect.path]
-
pre_image [lemma, in
mathcomp.ssreflect.fintype]
-
prime [definition, in
mathcomp.ssreflect.prime]
-
prime [library]
-
PrimeChar [section, in
mathcomp.field.finfield]
-
PrimeCharType [definition, in
mathcomp.field.finfield]
-
primeChar_dimf [lemma, in
mathcomp.field.finfield]
-
primeChar_vectMixin [definition, in
mathcomp.field.finfield]
-
primeChar_vectAxiom [lemma, in
mathcomp.field.finfield]
-
primeChar_pgroup [lemma, in
mathcomp.field.finfield]
-
primeChar_abelem [lemma, in
mathcomp.field.finfield]
-
primeChar_scaleAr [lemma, in
mathcomp.field.finfield]
-
primeChar_scaleAl [lemma, in
mathcomp.field.finfield]
-
primeChar_lmodMixin [definition, in
mathcomp.field.finfield]
-
primeChar_scaleDl [lemma, in
mathcomp.field.finfield]
-
primeChar_scaleDr [lemma, in
mathcomp.field.finfield]
-
primeChar_scale1 [lemma, in
mathcomp.field.finfield]
-
primeChar_scaleA [lemma, in
mathcomp.field.finfield]
-
primeChar_scale [definition, in
mathcomp.field.finfield]
-
PrimeChar.FinField [section, in
mathcomp.field.finfield]
-
PrimeChar.FinField.charFp [variable, in
mathcomp.field.finfield]
-
PrimeChar.FinField.F0 [variable, in
mathcomp.field.finfield]
-
PrimeChar.FinRing [section, in
mathcomp.field.finfield]
-
PrimeChar.FinRing.charRp [variable, in
mathcomp.field.finfield]
-
PrimeChar.FinRing.n [variable, in
mathcomp.field.finfield]
-
PrimeChar.FinRing.pr_p [variable, in
mathcomp.field.finfield]
-
PrimeChar.FinRing.R0 [variable, in
mathcomp.field.finfield]
-
PrimeChar.p [variable, in
mathcomp.field.finfield]
-
PrimeChar.PrimeCharRing [section, in
mathcomp.field.finfield]
-
PrimeChar.PrimeCharRing.charRp [variable, in
mathcomp.field.finfield]
-
PrimeChar.PrimeCharRing.natrFp [variable, in
mathcomp.field.finfield]
-
PrimeChar.PrimeCharRing.R0 [variable, in
mathcomp.field.finfield]
-
_ *p: _ [notation, in
mathcomp.field.finfield]
-
PrimeDecompAux [module, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.add_totient_factor [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.add_divisors [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.cons_pfactor [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.edivn2 [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.edivn2P [lemma, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.elogn2 [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.elogn2P [lemma, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.Elogn2Spec [constructor, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.elogn2_spec [inductive, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.ifnz [definition, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.ifnzP [lemma, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.IfnzPos [constructor, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.IfnzZero [constructor, in
mathcomp.ssreflect.prime]
-
PrimeDecompAux.ifnz_spec [inductive, in
mathcomp.ssreflect.prime]
-
_ ^? _ :: _ (nat_scope) [notation, in
mathcomp.ssreflect.prime]
-
PrimeField [section, in
mathcomp.algebra.zmodp]
-
PrimeField.F_prime.p_pr [variable, in
mathcomp.algebra.zmodp]
-
PrimeField.F_prime [section, in
mathcomp.algebra.zmodp]
-
PrimeField.p [variable, in
mathcomp.algebra.zmodp]
-
primeP [lemma, in
mathcomp.ssreflect.prime]
-
primePn [lemma, in
mathcomp.ssreflect.prime]
-
primePns [lemma, in
mathcomp.ssreflect.prime]
-
PrimePowerField [lemma, in
mathcomp.field.finfield]
-
primes [definition, in
mathcomp.ssreflect.prime]
-
primes_class_simple_gt1 [lemma, in
mathcomp.character.integral_char]
-
primes_part [lemma, in
mathcomp.ssreflect.prime]
-
primes_prime [lemma, in
mathcomp.ssreflect.prime]
-
primes_exp [lemma, in
mathcomp.ssreflect.prime]
-
primes_mul [lemma, in
mathcomp.ssreflect.prime]
-
primes_uniq [lemma, in
mathcomp.ssreflect.prime]
-
primes_exponent [lemma, in
mathcomp.solvable.abelian]
-
prime_subgroupVti [lemma, in
mathcomp.solvable.pgroup]
-
prime_dvd_bin [lemma, in
mathcomp.ssreflect.binomial]
-
prime_FrobeniusP [lemma, in
mathcomp.solvable.frobenius]
-
prime_decompE [lemma, in
mathcomp.ssreflect.prime]
-
prime_above [lemma, in
mathcomp.ssreflect.prime]
-
prime_coprime [lemma, in
mathcomp.ssreflect.prime]
-
prime_oddPn [lemma, in
mathcomp.ssreflect.prime]
-
prime_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
prime_gt1 [lemma, in
mathcomp.ssreflect.prime]
-
prime_nt_dvdP [lemma, in
mathcomp.ssreflect.prime]
-
prime_decomp_correct [lemma, in
mathcomp.ssreflect.prime]
-
prime_decomp [definition, in
mathcomp.ssreflect.prime]
-
[ rec _ , _ , _ , _ , _ , _ ] [notation, in
mathcomp.ssreflect.prime]
-
prime_decomp_rec [definition, in
mathcomp.ssreflect.prime]
-
prime_decomp [section, in
mathcomp.ssreflect.prime]
-
prime_idealrM [lemma, in
mathcomp.algebra.ring_quotient]
-
prime_idealr_zmod [projection, in
mathcomp.algebra.ring_quotient]
-
prime_idealr [record, in
mathcomp.algebra.ring_quotient]
-
prime_idealr_closed [definition, in
mathcomp.algebra.ring_quotient]
-
prime_Ohm1P [lemma, in
mathcomp.solvable.extremal]
-
prime_invariant_irr_extendible [lemma, in
mathcomp.character.inertia]
-
prime_abelem [lemma, in
mathcomp.solvable.abelian]
-
prime_meetG [lemma, in
mathcomp.fingroup.fingroup]
-
prime_TIg [lemma, in
mathcomp.fingroup.fingroup]
-
prime_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
Primitive [section, in
mathcomp.solvable.primitive_action]
-
primitive [definition, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef [section, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef.A [variable, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef.aT [variable, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef.S [variable, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef.sT [variable, in
mathcomp.solvable.primitive_action]
-
PrimitiveDef.to [variable, in
mathcomp.solvable.primitive_action]
-
PrimitiveRoots [section, in
mathcomp.solvable.cyclic]
-
primitive_root_splitting_abelian [lemma, in
mathcomp.character.mxrepresentation]
-
Primitive_Element_Theorem [lemma, in
mathcomp.field.separable]
-
primitive_root_of_unity [definition, in
mathcomp.algebra.poly]
-
primitive_action [library]
-
Primitive.aT [variable, in
mathcomp.solvable.primitive_action]
-
Primitive.G [variable, in
mathcomp.solvable.primitive_action]
-
Primitive.S [variable, in
mathcomp.solvable.primitive_action]
-
Primitive.sT [variable, in
mathcomp.solvable.primitive_action]
-
Primitive.to [variable, in
mathcomp.solvable.primitive_action]
-
prim_trans_norm [lemma, in
mathcomp.solvable.primitive_action]
-
prim_rootP [lemma, in
mathcomp.algebra.poly]
-
prim_root_exp_coprime [lemma, in
mathcomp.algebra.poly]
-
prim_order_dvd [lemma, in
mathcomp.algebra.poly]
-
prim_expr_mod [lemma, in
mathcomp.algebra.poly]
-
prim_expr_order [lemma, in
mathcomp.algebra.poly]
-
prim_order_gt0 [lemma, in
mathcomp.algebra.poly]
-
prim_order_exists [lemma, in
mathcomp.algebra.poly]
-
principal_comp [definition, in
mathcomp.character.mxrepresentation]
-
principal_comp_def [definition, in
mathcomp.character.mxrepresentation]
-
principal_comp_key [lemma, in
mathcomp.character.mxrepresentation]
-
principal_comp_subproof [lemma, in
mathcomp.character.mxrepresentation]
-
ProdEqType [section, in
mathcomp.ssreflect.eqtype]
-
ProdEqType.T1 [variable, in
mathcomp.ssreflect.eqtype]
-
ProdEqType.T2 [variable, in
mathcomp.ssreflect.eqtype]
-
ProdFinType [section, in
mathcomp.ssreflect.fintype]
-
ProdFinType.T1 [variable, in
mathcomp.ssreflect.fintype]
-
ProdFinType.T2 [variable, in
mathcomp.ssreflect.fintype]
-
ProdMorph [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.cfHK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.eqfHK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.eqHK_G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.fH [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.fK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.H [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Cprodm.K [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.defs [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.defs.A [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.defs.B [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.defs.fA [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.defs.fB [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.cfHK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.eqHK_G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.fH [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.fK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.H [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Dprodm.K [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.gT [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.actf [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.eqfHK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.fH [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.fK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.H [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.K [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Props.nHK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.rT [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm [section, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.actf [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.eqHK_G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.fH [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.fK [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.G [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.H [variable, in
mathcomp.fingroup.gproduct]
-
ProdMorph.Sdprodm.K [variable, in
mathcomp.fingroup.gproduct]
-
prodMz [lemma, in
mathcomp.algebra.ssrint]
-
prodn_gt0 [lemma, in
mathcomp.ssreflect.bigop]
-
prodn_cond_gt0 [lemma, in
mathcomp.ssreflect.bigop]
-
prodsgP [lemma, in
mathcomp.fingroup.fingroup]
-
Product [section, in
mathcomp.character.classfun]
-
Product [section, in
mathcomp.solvable.center]
-
Product.G [variable, in
mathcomp.character.classfun]
-
Product.gT [variable, in
mathcomp.character.classfun]
-
Product.gT [variable, in
mathcomp.solvable.center]
-
prodv [definition, in
mathcomp.field.falgebra]
-
prodvA [lemma, in
mathcomp.field.falgebra]
-
prodvAC [lemma, in
mathcomp.field.fieldext]
-
prodvC [lemma, in
mathcomp.field.fieldext]
-
prodvCA [lemma, in
mathcomp.field.fieldext]
-
prodvDl [lemma, in
mathcomp.field.falgebra]
-
prodvDr [lemma, in
mathcomp.field.falgebra]
-
ProdVector [section, in
mathcomp.algebra.vector]
-
ProdVector.R [variable, in
mathcomp.algebra.vector]
-
ProdVector.vT1 [variable, in
mathcomp.algebra.vector]
-
ProdVector.vT2 [variable, in
mathcomp.algebra.vector]
-
prodvP [lemma, in
mathcomp.field.falgebra]
-
prodvS [lemma, in
mathcomp.field.falgebra]
-
prodvSl [lemma, in
mathcomp.field.falgebra]
-
prodvSr [lemma, in
mathcomp.field.falgebra]
-
prodv_is_aspace [lemma, in
mathcomp.field.fieldext]
-
prodv_sub [lemma, in
mathcomp.field.falgebra]
-
prodv_id [lemma, in
mathcomp.field.falgebra]
-
prodv_line [lemma, in
mathcomp.field.falgebra]
-
prodv_key [lemma, in
mathcomp.field.falgebra]
-
prodv0 [lemma, in
mathcomp.field.falgebra]
-
prodv1 [lemma, in
mathcomp.field.falgebra]
-
prod_constt [lemma, in
mathcomp.solvable.pgroup]
-
prod_tpermP [lemma, in
mathcomp.fingroup.perm]
-
prod_prime_decomp [lemma, in
mathcomp.ssreflect.prime]
-
prod_Cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
prod_cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
prod_repr_lin [lemma, in
mathcomp.character.character]
-
prod_repr [definition, in
mathcomp.character.character]
-
prod_mx_repr [lemma, in
mathcomp.character.character]
-
prod_countMixin [definition, in
mathcomp.ssreflect.choice]
-
prod_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
prod_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
prod_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
prod_enum [definition, in
mathcomp.ssreflect.fintype]
-
prod_cfunE [lemma, in
mathcomp.character.classfun]
-
prod_nat_const_nat [lemma, in
mathcomp.ssreflect.bigop]
-
prod_nat_const [lemma, in
mathcomp.ssreflect.bigop]
-
prod_t_correct [lemma, in
mathcomp.solvable.burnside_app]
-
prod_tuple [definition, in
mathcomp.solvable.burnside_app]
-
prod0v [lemma, in
mathcomp.field.falgebra]
-
prod1v [lemma, in
mathcomp.field.falgebra]
-
Projection [section, in
mathcomp.algebra.vector]
-
Projection.K [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.defV [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.V [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.sumv_pi_rec [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.Vs [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.P [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.r0 [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi.I [variable, in
mathcomp.algebra.vector]
-
Projection.Sumv_Pi [section, in
mathcomp.algebra.vector]
-
Projection.vT [variable, in
mathcomp.algebra.vector]
-
projv [definition, in
mathcomp.algebra.vector]
-
projv_proj [lemma, in
mathcomp.algebra.vector]
-
projv_id [lemma, in
mathcomp.algebra.vector]
-
proj_mx_hom [lemma, in
mathcomp.character.mxrepresentation]
-
proj_factmodS [lemma, in
mathcomp.character.mxrepresentation]
-
proj_mx_proj [lemma, in
mathcomp.algebra.mxalgebra]
-
proj_mx_0 [lemma, in
mathcomp.algebra.mxalgebra]
-
proj_mx_id [lemma, in
mathcomp.algebra.mxalgebra]
-
proj_mx_compl_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
proj_mx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
proj_mx [definition, in
mathcomp.algebra.mxalgebra]
-
proper [definition, in
mathcomp.ssreflect.fintype]
-
Proper [section, in
mathcomp.field.falgebra]
-
properD [lemma, in
mathcomp.ssreflect.finset]
-
properD1 [lemma, in
mathcomp.ssreflect.finset]
-
properE [lemma, in
mathcomp.ssreflect.fintype]
-
properEcard [lemma, in
mathcomp.ssreflect.finset]
-
properEneq [lemma, in
mathcomp.ssreflect.finset]
-
properG_ltn_log [lemma, in
mathcomp.solvable.pgroup]
-
properI [lemma, in
mathcomp.ssreflect.finset]
-
properIl [lemma, in
mathcomp.ssreflect.finset]
-
properIr [lemma, in
mathcomp.ssreflect.finset]
-
properIset [lemma, in
mathcomp.ssreflect.finset]
-
properJ [lemma, in
mathcomp.fingroup.fingroup]
-
ProperMxsum [constructor, in
mathcomp.algebra.mxalgebra]
-
ProperMxsumExpr [constructor, in
mathcomp.algebra.mxalgebra]
-
properP [lemma, in
mathcomp.ssreflect.fintype]
-
ProperSumvExpr [constructor, in
mathcomp.algebra.vector]
-
properT [lemma, in
mathcomp.ssreflect.finset]
-
PropertiesDefs [section, in
mathcomp.solvable.nilpotent]
-
PropertiesDefs.A [variable, in
mathcomp.solvable.nilpotent]
-
PropertiesDefs.gT [variable, in
mathcomp.solvable.nilpotent]
-
properU [lemma, in
mathcomp.ssreflect.finset]
-
properUl [lemma, in
mathcomp.ssreflect.finset]
-
properUr [lemma, in
mathcomp.ssreflect.finset]
-
properxx [lemma, in
mathcomp.ssreflect.fintype]
-
proper_addvP [definition, in
mathcomp.algebra.vector]
-
proper_addv_dim [projection, in
mathcomp.algebra.vector]
-
proper_addv_val [projection, in
mathcomp.algebra.vector]
-
proper_addv_expr [record, in
mathcomp.algebra.vector]
-
proper_ideal [definition, in
mathcomp.algebra.ring_quotient]
-
proper_irrefl [lemma, in
mathcomp.ssreflect.fintype]
-
proper_card [lemma, in
mathcomp.ssreflect.fintype]
-
proper_sub_trans [lemma, in
mathcomp.ssreflect.fintype]
-
proper_trans [lemma, in
mathcomp.ssreflect.fintype]
-
proper_subn [lemma, in
mathcomp.ssreflect.fintype]
-
proper_sub [lemma, in
mathcomp.ssreflect.fintype]
-
proper_mxsumP [definition, in
mathcomp.algebra.mxalgebra]
-
proper_mxsum_rank [projection, in
mathcomp.algebra.mxalgebra]
-
proper_mxsum_val [projection, in
mathcomp.algebra.mxalgebra]
-
proper_mxsum_expr [record, in
mathcomp.algebra.mxalgebra]
-
proper_neq [lemma, in
mathcomp.ssreflect.finset]
-
Proper.aT [variable, in
mathcomp.field.falgebra]
-
Proper.R [variable, in
mathcomp.field.falgebra]
-
proper0 [lemma, in
mathcomp.ssreflect.finset]
-
proper1G [lemma, in
mathcomp.fingroup.fingroup]
-
proper1set [lemma, in
mathcomp.ssreflect.finset]
-
pseries [definition, in
mathcomp.solvable.pgroup]
-
PseriesDefs [section, in
mathcomp.solvable.pgroup]
-
PseriesDefs.A [variable, in
mathcomp.solvable.pgroup]
-
PseriesDefs.gT [variable, in
mathcomp.solvable.pgroup]
-
PseriesDefs.pis [variable, in
mathcomp.solvable.pgroup]
-
pseriesJ [lemma, in
mathcomp.solvable.pgroup]
-
pseriesS [lemma, in
mathcomp.solvable.pgroup]
-
pseries_rcons_id [lemma, in
mathcomp.solvable.pgroup]
-
pseries_char_catr [lemma, in
mathcomp.solvable.pgroup]
-
pseries_catr_id [lemma, in
mathcomp.solvable.pgroup]
-
pseries_char_catl [lemma, in
mathcomp.solvable.pgroup]
-
pseries_catl_id [lemma, in
mathcomp.solvable.pgroup]
-
pseries_sub_catr [lemma, in
mathcomp.solvable.pgroup]
-
pseries_norm2 [lemma, in
mathcomp.solvable.pgroup]
-
pseries_sub_catl [lemma, in
mathcomp.solvable.pgroup]
-
pseries_pop2 [lemma, in
mathcomp.solvable.pgroup]
-
pseries_pop [lemma, in
mathcomp.solvable.pgroup]
-
pseries_normal [lemma, in
mathcomp.solvable.pgroup]
-
pseries_char [lemma, in
mathcomp.solvable.pgroup]
-
pseries_sub [lemma, in
mathcomp.solvable.pgroup]
-
pseries_subfun [lemma, in
mathcomp.solvable.pgroup]
-
pseries_rcons [lemma, in
mathcomp.solvable.pgroup]
-
pseries_group_set [lemma, in
mathcomp.solvable.pgroup]
-
pseries1 [lemma, in
mathcomp.solvable.pgroup]
-
psubgroup [definition, in
mathcomp.solvable.pgroup]
-
psubgroupJ [lemma, in
mathcomp.solvable.pgroup]
-
psubgroup1 [lemma, in
mathcomp.solvable.pgroup]
-
pT [abbreviation, in
mathcomp.fingroup.perm]
-
purely_inseparable_trans [lemma, in
mathcomp.field.separable]
-
purely_inseparable_refl [lemma, in
mathcomp.field.separable]
-
purely_inseparableP [lemma, in
mathcomp.field.separable]
-
purely_inseparable [definition, in
mathcomp.field.separable]
-
purely_inseparable_elementP [lemma, in
mathcomp.field.separable]
-
purely_inseparable_element [definition, in
mathcomp.field.separable]
-
pval [definition, in
mathcomp.fingroup.perm]
-
pvalE [lemma, in
mathcomp.fingroup.perm]
-
Px [abbreviation, in
mathcomp.field.galois]
-
pX1p2id [lemma, in
mathcomp.solvable.extraspecial]
-
pX1p2n_extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
pX1p2n_pgroup [lemma, in
mathcomp.solvable.extraspecial]
-
pX1p2S [lemma, in
mathcomp.solvable.extraspecial]
-
pX1p2_extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
pX1p2_pgroup [lemma, in
mathcomp.solvable.extraspecial]
-
pZtoC [abbreviation, in
mathcomp.field.algC]
-
pZtoC [abbreviation, in
mathcomp.field.cyclotomic]
-
pZtoC [abbreviation, in
mathcomp.field.algnum]
-
pZtoQ [abbreviation, in
mathcomp.field.algC]
-
pZtoQ [abbreviation, in
mathcomp.algebra.intdiv]
-
pZtoQ [abbreviation, in
mathcomp.field.cyclotomic]
-
pZtoQ [abbreviation, in
mathcomp.field.algnum]
-
p_elt_constt [lemma, in
mathcomp.solvable.pgroup]
-
p_eltNK [lemma, in
mathcomp.solvable.pgroup]
-
p_eltJ [lemma, in
mathcomp.solvable.pgroup]
-
p_eltX [lemma, in
mathcomp.solvable.pgroup]
-
p_eltV [lemma, in
mathcomp.solvable.pgroup]
-
p_elt1 [lemma, in
mathcomp.solvable.pgroup]
-
p_eltM [lemma, in
mathcomp.solvable.pgroup]
-
p_eltM_norm [lemma, in
mathcomp.solvable.pgroup]
-
p_elt_exp [lemma, in
mathcomp.solvable.pgroup]
-
p_group1 [lemma, in
mathcomp.solvable.pgroup]
-
p_Sylow [lemma, in
mathcomp.solvable.pgroup]
-
p_groupJ [lemma, in
mathcomp.solvable.pgroup]
-
p_groupP [lemma, in
mathcomp.solvable.pgroup]
-
p_elt [definition, in
mathcomp.solvable.pgroup]
-
p_group [definition, in
mathcomp.solvable.pgroup]
-
p_natP [lemma, in
mathcomp.ssreflect.prime]
-
p_part_gt1 [lemma, in
mathcomp.ssreflect.prime]
-
p_part_eq1 [lemma, in
mathcomp.ssreflect.prime]
-
p_part [lemma, in
mathcomp.ssreflect.prime]
-
p_A [abbreviation, in
mathcomp.algebra.mxpoly]
-
p_rank_abelian [lemma, in
mathcomp.solvable.abelian]
-
p_rank_Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
p_rank_p'quotient [lemma, in
mathcomp.solvable.abelian]
-
p_rank_dprod [lemma, in
mathcomp.solvable.abelian]
-
p_rank_quotient [lemma, in
mathcomp.solvable.abelian]
-
p_rank_le_rank [lemma, in
mathcomp.solvable.abelian]
-
p_rank_pmaxElem_exists [lemma, in
mathcomp.solvable.abelian]
-
p_rank_Hall [lemma, in
mathcomp.solvable.abelian]
-
p_rank_Sylow [lemma, in
mathcomp.solvable.abelian]
-
p_rankJ [lemma, in
mathcomp.solvable.abelian]
-
p_rankElem_max [lemma, in
mathcomp.solvable.abelian]
-
p_rankS [lemma, in
mathcomp.solvable.abelian]
-
p_rank_abelem [lemma, in
mathcomp.solvable.abelian]
-
p_rank_le_logn [lemma, in
mathcomp.solvable.abelian]
-
p_rank1 [lemma, in
mathcomp.solvable.abelian]
-
p_rank_gt0 [lemma, in
mathcomp.solvable.abelian]
-
p_rank_geP [lemma, in
mathcomp.solvable.abelian]
-
p_rank_witness [lemma, in
mathcomp.solvable.abelian]
-
p_rank [definition, in
mathcomp.solvable.abelian]
-
p_abelem_split1 [lemma, in
mathcomp.solvable.maximal]
-
p_core_Fitting [lemma, in
mathcomp.solvable.maximal]
-
p_index_maximal [lemma, in
mathcomp.solvable.maximal]
-
p_maximal_index [lemma, in
mathcomp.solvable.maximal]
-
p_maximal_normal [lemma, in
mathcomp.solvable.maximal]
-
p'groupEpi [lemma, in
mathcomp.solvable.pgroup]
-
p'group_quotient_cent_prime [lemma, in
mathcomp.solvable.pgroup]
-
p'natE [lemma, in
mathcomp.ssreflect.prime]
-
p'natEpi [lemma, in
mathcomp.ssreflect.prime]
-
p'nat_coprime [lemma, in
mathcomp.ssreflect.prime]
-
p'_elt_constt [lemma, in
mathcomp.solvable.pgroup]
-
p1ElemE [lemma, in
mathcomp.solvable.abelian]
-
p2Elem_dprodP [lemma, in
mathcomp.solvable.abelian]
-
p2group_abelian [lemma, in
mathcomp.solvable.sylow]
-
p3group_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
-
-| Global Index |
-A |
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-F |
-G |
-H |
-I |
-J |
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-M |
-N |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
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-D |
-E |
-F |
-G |
-H |
-I |
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-L |
-M |
-N |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-O |
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-Q |
-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-U |
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-_ |
-other |
-(12096 entries) |
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-
-| Constructor Index |
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-E |
-F |
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-H |
-I |
-J |
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-M |
-N |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
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-B |
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-F |
-G |
-H |
-I |
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-M |
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-T |
-U |
-V |
-W |
-X |
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-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
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-L |
-M |
-N |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
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-D |
-E |
-F |
-G |
-H |
-I |
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-M |
-N |
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-Q |
-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
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-
-| Definition Index |
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-F |
-G |
-H |
-I |
-J |
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-M |
-N |
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-T |
-U |
-V |
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-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
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-D |
-E |
-F |
-G |
-H |
-I |
-J |
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-L |
-M |
-N |
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-Q |
-R |
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-V |
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-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
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-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
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-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
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-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
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-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
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-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
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-_ |
-other |
-(189 entries) |
-
-
-
Q
-
qact [definition, in
mathcomp.fingroup.action]
-
qactE [lemma, in
mathcomp.fingroup.action]
-
qactEcond [lemma, in
mathcomp.fingroup.action]
-
qactJ [lemma, in
mathcomp.fingroup.action]
-
qacts_coset [lemma, in
mathcomp.solvable.jordanholder]
-
qacts_cosetpre [lemma, in
mathcomp.solvable.jordanholder]
-
qact_dom_doms [lemma, in
mathcomp.solvable.jordanholder]
-
qact_domE [lemma, in
mathcomp.fingroup.action]
-
qact_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
qact_proof [lemma, in
mathcomp.fingroup.action]
-
qact_subdomE [lemma, in
mathcomp.fingroup.action]
-
qact_dom [definition, in
mathcomp.fingroup.action]
-
QEdecFieldMixin [abbreviation, in
mathcomp.algebra.ssralg]
-
qf_eval [abbreviation, in
mathcomp.character.mxrepresentation]
-
qf_form [abbreviation, in
mathcomp.character.mxrepresentation]
-
Qint [definition, in
mathcomp.algebra.rat]
-
QintP [lemma, in
mathcomp.algebra.rat]
-
QintPred [section, in
mathcomp.algebra.rat]
-
Qint_subring_closed [lemma, in
mathcomp.algebra.rat]
-
Qint_def [lemma, in
mathcomp.algebra.rat]
-
Qint_key [lemma, in
mathcomp.algebra.rat]
-
Qint_dvdz [lemma, in
mathcomp.algebra.intdiv]
-
qisom [definition, in
mathcomp.fingroup.quotient]
-
qisomE [lemma, in
mathcomp.fingroup.quotient]
-
qisom_inj [lemma, in
mathcomp.fingroup.quotient]
-
qisom_isog [lemma, in
mathcomp.fingroup.quotient]
-
qisom_isom [lemma, in
mathcomp.fingroup.quotient]
-
qisom_restr_proof [lemma, in
mathcomp.fingroup.quotient]
-
qisom_ker_proof [lemma, in
mathcomp.fingroup.quotient]
-
Qmorphism [abbreviation, in
mathcomp.field.algebraics_fundamentals]
-
Qnat [definition, in
mathcomp.algebra.rat]
-
QnatP [lemma, in
mathcomp.algebra.rat]
-
QnatPred [section, in
mathcomp.algebra.rat]
-
Qnat_semiring_closed [lemma, in
mathcomp.algebra.rat]
-
Qnat_def [lemma, in
mathcomp.algebra.rat]
-
Qnat_key [lemma, in
mathcomp.algebra.rat]
-
Qnat_dvd [lemma, in
mathcomp.algebra.intdiv]
-
Qn_aut_exists [lemma, in
mathcomp.field.algnum]
-
QtoC [abbreviation, in
mathcomp.field.algC]
-
QtoC [abbreviation, in
mathcomp.field.cyclotomic]
-
QtoC [abbreviation, in
mathcomp.field.algnum]
-
QtoCm [abbreviation, in
mathcomp.field.algC]
-
QtoCm [abbreviation, in
mathcomp.field.algnum]
-
QtoC_M [abbreviation, in
mathcomp.field.cyclotomic]
-
QuantifierCombinators [section, in
mathcomp.ssreflect.fintype]
-
QuantifierCombinators.P [variable, in
mathcomp.ssreflect.fintype]
-
QuantifierCombinators.PP [variable, in
mathcomp.ssreflect.fintype]
-
QuantifierCombinators.T [variable, in
mathcomp.ssreflect.fintype]
-
QuantifierCombinators.viewP [variable, in
mathcomp.ssreflect.fintype]
-
Quantifiers [section, in
mathcomp.ssreflect.fintype]
-
Quantifiers.rT [variable, in
mathcomp.ssreflect.fintype]
-
Quantifiers.T [variable, in
mathcomp.ssreflect.fintype]
-
Quaternion [constructor, in
mathcomp.solvable.extremal]
-
quaternion_classP [lemma, in
mathcomp.solvable.extremal]
-
quaternion_structure [lemma, in
mathcomp.solvable.extremal]
-
quaternion_gtype [definition, in
mathcomp.solvable.extremal]
-
quaternion_kernel [definition, in
mathcomp.solvable.extremal]
-
QuoMax [section, in
mathcomp.solvable.gseries]
-
QuoMax.G [variable, in
mathcomp.solvable.gseries]
-
QuoMax.gT [variable, in
mathcomp.solvable.gseries]
-
QuoMax.H [variable, in
mathcomp.solvable.gseries]
-
QuoMax.K [variable, in
mathcomp.solvable.gseries]
-
QuotClass [constructor, in
mathcomp.ssreflect.generic_quotient]
-
quotient [definition, in
mathcomp.fingroup.quotient]
-
Quotient [module, in
mathcomp.algebra.ring_quotient]
-
quotient [library]
-
QuotientAbelem [section, in
mathcomp.solvable.abelian]
-
QuotientAbelem.gT [variable, in
mathcomp.solvable.abelian]
-
QuotientAbelem.p [variable, in
mathcomp.solvable.abelian]
-
QuotientAction [section, in
mathcomp.fingroup.action]
-
QuotientAction.aT [variable, in
mathcomp.fingroup.action]
-
QuotientAction.D [variable, in
mathcomp.fingroup.action]
-
QuotientAction.H [variable, in
mathcomp.fingroup.action]
-
QuotientAction.rT [variable, in
mathcomp.fingroup.action]
-
QuotientAction.to [variable, in
mathcomp.fingroup.action]
-
quotientD [lemma, in
mathcomp.fingroup.quotient]
-
QuotientDef [section, in
mathcomp.ssreflect.generic_quotient]
-
QuotientDef.qT [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotientDef.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
\pi [notation, in
mathcomp.ssreflect.generic_quotient]
-
quotientDG [lemma, in
mathcomp.fingroup.quotient]
-
quotientD1 [lemma, in
mathcomp.fingroup.quotient]
-
quotientE [lemma, in
mathcomp.fingroup.quotient]
-
quotientGI [lemma, in
mathcomp.fingroup.quotient]
-
quotientGK [lemma, in
mathcomp.fingroup.quotient]
-
quotientI [lemma, in
mathcomp.fingroup.quotient]
-
quotientIG [lemma, in
mathcomp.fingroup.quotient]
-
quotientInorm [lemma, in
mathcomp.fingroup.quotient]
-
QuotientInternalProd [section, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.G [variable, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.gT [variable, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.H [variable, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.K [variable, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.M [variable, in
mathcomp.fingroup.gproduct]
-
QuotientInternalProd.nMG [variable, in
mathcomp.fingroup.gproduct]
-
quotientJ [lemma, in
mathcomp.fingroup.quotient]
-
quotientK [lemma, in
mathcomp.fingroup.quotient]
-
quotientMidl [lemma, in
mathcomp.fingroup.quotient]
-
quotientMidr [lemma, in
mathcomp.fingroup.quotient]
-
quotientMl [lemma, in
mathcomp.fingroup.quotient]
-
QuotientMorphism [section, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.f [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.G [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.gT [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.H [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.nfHfG [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.nHG [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.nsHG [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.rT [variable, in
mathcomp.fingroup.quotient]
-
QuotientMorphism.sHG [variable, in
mathcomp.fingroup.quotient]
-
quotientMr [lemma, in
mathcomp.fingroup.quotient]
-
QuotientNil [section, in
mathcomp.solvable.nilpotent]
-
QuotientNil.gT [variable, in
mathcomp.solvable.nilpotent]
-
quotientR [lemma, in
mathcomp.fingroup.quotient]
-
QuotientRank [section, in
mathcomp.solvable.abelian]
-
QuotientRank.cGG [variable, in
mathcomp.solvable.abelian]
-
QuotientRank.G [variable, in
mathcomp.solvable.abelian]
-
QuotientRank.gT [variable, in
mathcomp.solvable.abelian]
-
QuotientRank.H [variable, in
mathcomp.solvable.abelian]
-
QuotientRank.p [variable, in
mathcomp.solvable.abelian]
-
quotientS [lemma, in
mathcomp.fingroup.quotient]
-
quotientSGK [lemma, in
mathcomp.fingroup.quotient]
-
quotientSK [lemma, in
mathcomp.fingroup.quotient]
-
QuotientSol [section, in
mathcomp.solvable.nilpotent]
-
QuotientSol.gT [variable, in
mathcomp.solvable.nilpotent]
-
QuotientSol.rT [variable, in
mathcomp.solvable.nilpotent]
-
quotientS1 [lemma, in
mathcomp.fingroup.quotient]
-
quotientT [lemma, in
mathcomp.fingroup.quotient]
-
quotientU [lemma, in
mathcomp.fingroup.quotient]
-
quotientV [lemma, in
mathcomp.fingroup.quotient]
-
quotientY [lemma, in
mathcomp.fingroup.quotient]
-
quotientYidl [lemma, in
mathcomp.fingroup.quotient]
-
quotientYidr [lemma, in
mathcomp.fingroup.quotient]
-
quotientYK [lemma, in
mathcomp.fingroup.quotient]
-
quotient_TI_subcent [lemma, in
mathcomp.solvable.hall]
-
quotient_pseries_cat [lemma, in
mathcomp.solvable.pgroup]
-
quotient_pseries2 [lemma, in
mathcomp.solvable.pgroup]
-
quotient_pseries [lemma, in
mathcomp.solvable.pgroup]
-
quotient_pcore_mod [lemma, in
mathcomp.solvable.pgroup]
-
quotient_odd [lemma, in
mathcomp.solvable.pgroup]
-
quotient_pHall [lemma, in
mathcomp.solvable.pgroup]
-
quotient_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
quotient_isog [lemma, in
mathcomp.fingroup.quotient]
-
quotient_isom [lemma, in
mathcomp.fingroup.quotient]
-
quotient_subnormG [lemma, in
mathcomp.fingroup.quotient]
-
quotient_normG [lemma, in
mathcomp.fingroup.quotient]
-
quotient_subcent [lemma, in
mathcomp.fingroup.quotient]
-
quotient_abelian [lemma, in
mathcomp.fingroup.quotient]
-
quotient_cents [lemma, in
mathcomp.fingroup.quotient]
-
quotient_cent [lemma, in
mathcomp.fingroup.quotient]
-
quotient_subcent1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient_cent1s [lemma, in
mathcomp.fingroup.quotient]
-
quotient_cent1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient_normal [lemma, in
mathcomp.fingroup.quotient]
-
quotient_subnorm [lemma, in
mathcomp.fingroup.quotient]
-
quotient_norms [lemma, in
mathcomp.fingroup.quotient]
-
quotient_norm [lemma, in
mathcomp.fingroup.quotient]
-
quotient_gen [lemma, in
mathcomp.fingroup.quotient]
-
quotient_neq1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient_inj [lemma, in
mathcomp.fingroup.quotient]
-
quotient_injG [lemma, in
mathcomp.fingroup.quotient]
-
quotient_sub1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient_proper [lemma, in
mathcomp.fingroup.quotient]
-
quotient_class [lemma, in
mathcomp.fingroup.quotient]
-
quotient_homg [lemma, in
mathcomp.fingroup.quotient]
-
quotient_set1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient_setIpre [lemma, in
mathcomp.fingroup.quotient]
-
quotient_splitting_field [lemma, in
mathcomp.character.mxrepresentation]
-
quotient_coprime_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_cprod [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_coprime_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_pprod [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_sdprodr_isog [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_sdprodr_isom [lemma, in
mathcomp.fingroup.gproduct]
-
quotient_p_rank_abelian [lemma, in
mathcomp.solvable.abelian]
-
quotient_rank_abelian [lemma, in
mathcomp.solvable.abelian]
-
quotient_grank [lemma, in
mathcomp.solvable.abelian]
-
quotient_pnElem [lemma, in
mathcomp.solvable.abelian]
-
quotient_pElem [lemma, in
mathcomp.solvable.abelian]
-
quotient_abelem [lemma, in
mathcomp.solvable.abelian]
-
quotient_Ldiv [lemma, in
mathcomp.solvable.abelian]
-
quotient_LdivT [lemma, in
mathcomp.solvable.abelian]
-
quotient_simple [lemma, in
mathcomp.solvable.gseries]
-
quotient_maximal_eq [lemma, in
mathcomp.solvable.gseries]
-
quotient_maximal [lemma, in
mathcomp.solvable.gseries]
-
quotient_subnormal [lemma, in
mathcomp.solvable.gseries]
-
quotient_Phi [lemma, in
mathcomp.solvable.maximal]
-
quotient_astabQ [lemma, in
mathcomp.fingroup.action]
-
quotient_cfker_mod [lemma, in
mathcomp.character.classfun]
-
quotient_sol [lemma, in
mathcomp.solvable.nilpotent]
-
quotient_center_nil [lemma, in
mathcomp.solvable.nilpotent]
-
quotient_nil [lemma, in
mathcomp.solvable.nilpotent]
-
quotient_ucn_add [lemma, in
mathcomp.solvable.nilpotent]
-
quotient_der [lemma, in
mathcomp.solvable.commutator]
-
quotient_cents2r [lemma, in
mathcomp.solvable.commutator]
-
quotient_cents2 [lemma, in
mathcomp.solvable.commutator]
-
quotient_generator [lemma, in
mathcomp.solvable.cyclic]
-
quotient_cyclic [lemma, in
mathcomp.solvable.cyclic]
-
quotient_cycle [lemma, in
mathcomp.solvable.cyclic]
-
Quotient.add [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.addNq [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.addqA [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.addqC [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.add0q [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.equiv [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.equivE [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.equiv_is_equiv [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.idealrBE [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.idealrDE [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.IDomainQuotient [section, in
mathcomp.algebra.ring_quotient]
-
Quotient.IDomainQuotient.I [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.IDomainQuotient.kI [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.IDomainQuotient.pidealI [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.IDomainQuotient.R [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.mul [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.mulqA [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.mulqC [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.mulq_addl [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.mul1q [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.nonzero1q [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.one [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.opp [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.pi_mul [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.pi_add [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.pi_opp [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.RingQuotient [section, in
mathcomp.algebra.ring_quotient]
-
Quotient.RingQuotient.I [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.RingQuotient.idealI [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.RingQuotient.kI [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.RingQuotient.R [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.rquot_IdomainAxiom [lemma, in
mathcomp.algebra.ring_quotient]
-
Quotient.rquot_ringQuotMixin [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.rquot_comRingMixin [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.rquot_zmodQuotMixin [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.rquot_zmodMixin [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.type [abbreviation, in
mathcomp.algebra.ring_quotient]
-
Quotient.type [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.type_of [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.zero [definition, in
mathcomp.algebra.ring_quotient]
-
Quotient.ZmodQuotient [section, in
mathcomp.algebra.ring_quotient]
-
Quotient.ZmodQuotient.I [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.ZmodQuotient.kI [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.ZmodQuotient.R [variable, in
mathcomp.algebra.ring_quotient]
-
Quotient.ZmodQuotient.zmodI [variable, in
mathcomp.algebra.ring_quotient]
-
{quot _ } [notation, in
mathcomp.algebra.ring_quotient]
-
quotient0 [lemma, in
mathcomp.fingroup.quotient]
-
Quotient1 [section, in
mathcomp.fingroup.quotient]
-
quotient1 [lemma, in
mathcomp.fingroup.quotient]
-
quotient1_isog [lemma, in
mathcomp.fingroup.quotient]
-
quotient1_isom [lemma, in
mathcomp.fingroup.quotient]
-
Quotient1.A [variable, in
mathcomp.fingroup.quotient]
-
Quotient1.gT [variable, in
mathcomp.fingroup.quotient]
-
quotm [definition, in
mathcomp.fingroup.quotient]
-
quotmE [lemma, in
mathcomp.fingroup.quotient]
-
quotm_ker_proof [lemma, in
mathcomp.fingroup.quotient]
-
quotm_dom_proof [lemma, in
mathcomp.fingroup.quotient]
-
quotP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType [module, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.choiceMixin [definition, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.countMixin [definition, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.eqMixin [definition, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.finMixin [definition, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.finType [section, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.finType.qT [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.finType.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.qreprK [lemma, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.reprP [lemma, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.sortPx [lemma, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.sort_Sub [lemma, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.Sub [definition, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.SubTypeMixin [section, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.SubTypeMixin.qT [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotSubType.SubTypeMixin.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotType [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
quotType [record, in
mathcomp.ssreflect.generic_quotient]
-
QuotTypePack [constructor, in
mathcomp.ssreflect.generic_quotient]
-
QuotTypeTheory [section, in
mathcomp.ssreflect.generic_quotient]
-
QuotTypeTheory.qT [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotTypeTheory.T [variable, in
mathcomp.ssreflect.generic_quotient]
-
QuotType_clone [definition, in
mathcomp.ssreflect.generic_quotient]
-
quotW [lemma, in
mathcomp.ssreflect.generic_quotient]
-
quot_class_of [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
quot_class [projection, in
mathcomp.ssreflect.generic_quotient]
-
quot_sort [projection, in
mathcomp.ssreflect.generic_quotient]
-
quot_class_of [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
quot_pi [projection, in
mathcomp.ssreflect.generic_quotient]
-
quot_repr [projection, in
mathcomp.ssreflect.generic_quotient]
-
quot_mixin_of [record, in
mathcomp.ssreflect.generic_quotient]
-
quo_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
quo_mx_quotient [lemma, in
mathcomp.character.mxrepresentation]
-
quo_repr_coset [lemma, in
mathcomp.character.mxrepresentation]
-
quo_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
quo_mx_coset [lemma, in
mathcomp.character.mxrepresentation]
-
quo_mx [definition, in
mathcomp.character.mxrepresentation]
-
quo_IirrKeq [lemma, in
mathcomp.character.character]
-
quo_IirrK [lemma, in
mathcomp.character.character]
-
quo_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
quo_IirrE [lemma, in
mathcomp.character.character]
-
quo_Iirr0 [lemma, in
mathcomp.character.character]
-
quo_Iirr [definition, in
mathcomp.character.character]
-
Q8_extraspecial [lemma, in
mathcomp.solvable.extraspecial]
-
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-(3574 entries) |
-
-
-| Library Index |
-A |
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-other |
-(90 entries) |
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-
-| Lemma Index |
-A |
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-F |
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-other |
-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
-A |
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-other |
-(45 entries) |
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-| Inductive Index |
-A |
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-other |
-(107 entries) |
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-| Projection Index |
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-other |
-(273 entries) |
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-| Section Index |
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-other |
-(1140 entries) |
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-
-| Abbreviation Index |
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-other |
-(728 entries) |
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-
-| Definition Index |
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-other |
-(3596 entries) |
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-
-| Record Index |
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-other |
-(189 entries) |
-
-
-
R
-
R [abbreviation, in
mathcomp.field.finfield]
-
R [abbreviation, in
mathcomp.field.finfield]
-
r [abbreviation, in
mathcomp.character.mxabelem]
-
ract [definition, in
mathcomp.fingroup.action]
-
ractE [lemma, in
mathcomp.fingroup.action]
-
ractpermE [lemma, in
mathcomp.fingroup.action]
-
ract_is_groupAction [lemma, in
mathcomp.fingroup.action]
-
ract_is_action [lemma, in
mathcomp.fingroup.action]
-
raddfMz [lemma, in
mathcomp.algebra.ssrint]
-
raddfZ_Cint [lemma, in
mathcomp.field.algC]
-
raddfZ_Cnat [lemma, in
mathcomp.field.algC]
-
raddf_int_scalable [lemma, in
mathcomp.algebra.ssrint]
-
range [abbreviation, in
mathcomp.fingroup.action]
-
rank [definition, in
mathcomp.solvable.abelian]
-
rankJ [lemma, in
mathcomp.solvable.abelian]
-
rankS [lemma, in
mathcomp.solvable.abelian]
-
rank_Wedderburn_subring [lemma, in
mathcomp.character.mxrepresentation]
-
rank_irr_comp [lemma, in
mathcomp.character.mxrepresentation]
-
rank_irr1 [lemma, in
mathcomp.character.mxrepresentation]
-
rank_DnQ [lemma, in
mathcomp.solvable.extraspecial]
-
rank_Dn [lemma, in
mathcomp.solvable.extraspecial]
-
rank_cycle [lemma, in
mathcomp.solvable.abelian]
-
rank_abelian_pgroup [lemma, in
mathcomp.solvable.abelian]
-
rank_Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
rank_geP [lemma, in
mathcomp.solvable.abelian]
-
rank_abelem [lemma, in
mathcomp.solvable.abelian]
-
rank_Sylow [lemma, in
mathcomp.solvable.abelian]
-
rank_pgroup [lemma, in
mathcomp.solvable.abelian]
-
rank_witness [lemma, in
mathcomp.solvable.abelian]
-
rank_gt0 [lemma, in
mathcomp.solvable.abelian]
-
rank_mx_group [lemma, in
mathcomp.character.mxabelem]
-
rank_copid_mx [lemma, in
mathcomp.algebra.mxalgebra]
-
rank_pid_mx [lemma, in
mathcomp.algebra.mxalgebra]
-
rank_ltmx [lemma, in
mathcomp.algebra.mxalgebra]
-
rank_rV [lemma, in
mathcomp.algebra.mxalgebra]
-
rank_leq_col [lemma, in
mathcomp.algebra.mxalgebra]
-
rank_leq_row [lemma, in
mathcomp.algebra.mxalgebra]
-
rank1 [lemma, in
mathcomp.solvable.abelian]
-
rat [record, in
mathcomp.algebra.rat]
-
Rat [constructor, in
mathcomp.algebra.rat]
-
rat [library]
-
ratCK [lemma, in
mathcomp.field.algC]
-
RatFieldIdomainMixin [definition, in
mathcomp.algebra.rat]
-
RatFieldUnitMixin [definition, in
mathcomp.algebra.rat]
-
Ratio [definition, in
mathcomp.algebra.fraction]
-
ratio [record, in
mathcomp.algebra.fraction]
-
RatioNonNull [constructor, in
mathcomp.algebra.fraction]
-
RatioNull [constructor, in
mathcomp.algebra.fraction]
-
RatioP [lemma, in
mathcomp.algebra.fraction]
-
Ratio_numden [lemma, in
mathcomp.algebra.fraction]
-
Ratio_spec [inductive, in
mathcomp.algebra.fraction]
-
ratio_ChoiceMixin [definition, in
mathcomp.algebra.fraction]
-
ratio_EqMixin [definition, in
mathcomp.algebra.fraction]
-
ratio_of [definition, in
mathcomp.algebra.fraction]
-
Ratio0 [lemma, in
mathcomp.algebra.fraction]
-
ratio0 [definition, in
mathcomp.algebra.fraction]
-
RatK [lemma, in
mathcomp.algebra.rat]
-
ratLeMixin [definition, in
mathcomp.algebra.rat]
-
ratP [lemma, in
mathcomp.algebra.rat]
-
ratr [definition, in
mathcomp.algebra.rat]
-
ratr_norm [lemma, in
mathcomp.algebra.rat]
-
ratr_sg [lemma, in
mathcomp.algebra.rat]
-
ratr_is_rmorphism [lemma, in
mathcomp.algebra.rat]
-
ratr_nat [lemma, in
mathcomp.algebra.rat]
-
ratr_int [lemma, in
mathcomp.algebra.rat]
-
ratz [definition, in
mathcomp.algebra.rat]
-
ratzD [lemma, in
mathcomp.algebra.rat]
-
ratzE [lemma, in
mathcomp.algebra.rat]
-
ratzM [lemma, in
mathcomp.algebra.rat]
-
ratzN [lemma, in
mathcomp.algebra.rat]
-
ratz_frac [lemma, in
mathcomp.algebra.rat]
-
rat_field_theory [lemma, in
mathcomp.algebra.rat]
-
rat_ring_theory [lemma, in
mathcomp.algebra.rat]
-
rat_lrmorphism [lemma, in
mathcomp.algebra.rat]
-
rat_linear [lemma, in
mathcomp.algebra.rat]
-
rat_archimedean [lemma, in
mathcomp.algebra.rat]
-
Rat_spec [constructor, in
mathcomp.algebra.rat]
-
rat_spec [inductive, in
mathcomp.algebra.rat]
-
rat_field_axiom [lemma, in
mathcomp.algebra.rat]
-
rat_comRingMixin [definition, in
mathcomp.algebra.rat]
-
rat_ZmodMixin [definition, in
mathcomp.algebra.rat]
-
rat_eq [lemma, in
mathcomp.algebra.rat]
-
rat_eqE [lemma, in
mathcomp.algebra.rat]
-
rat_countMixin [definition, in
mathcomp.algebra.rat]
-
rat_choiceMixin [definition, in
mathcomp.algebra.rat]
-
rat_eqMixin [definition, in
mathcomp.algebra.rat]
-
rat_poly_scale [lemma, in
mathcomp.algebra.intdiv]
-
rat_algebraic_decidable [lemma, in
mathcomp.field.algebraics_fundamentals]
-
rat_algebraic_archimedean [lemma, in
mathcomp.field.algebraics_fundamentals]
-
rat0 [lemma, in
mathcomp.algebra.rat]
-
rat1 [lemma, in
mathcomp.algebra.rat]
-
RawAction [section, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop [section, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop.A [variable, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop.AactS [variable, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop.AactT [variable, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop.S [variable, in
mathcomp.fingroup.action]
-
RawAction.ActsSetop.T [variable, in
mathcomp.fingroup.action]
-
RawAction.aT [variable, in
mathcomp.fingroup.action]
-
RawAction.D [variable, in
mathcomp.fingroup.action]
-
RawAction.Reindex [section, in
mathcomp.fingroup.action]
-
RawAction.Reindex.idx [variable, in
mathcomp.fingroup.action]
-
RawAction.Reindex.op [variable, in
mathcomp.fingroup.action]
-
RawAction.Reindex.S [variable, in
mathcomp.fingroup.action]
-
RawAction.Reindex.vT [variable, in
mathcomp.fingroup.action]
-
RawAction.rT [variable, in
mathcomp.fingroup.action]
-
RawAction.to [variable, in
mathcomp.fingroup.action]
-
RawGroupAction [section, in
mathcomp.fingroup.action]
-
RawGroupAction.A [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.a [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.aT [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.B [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.D [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.Da [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.R [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.rT [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.S [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.sAD [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.sSR [variable, in
mathcomp.fingroup.action]
-
RawGroupAction.to [variable, in
mathcomp.fingroup.action]
-
rcent [definition, in
mathcomp.character.mxrepresentation]
-
rcenter [definition, in
mathcomp.character.mxrepresentation]
-
rcenter_normal [lemma, in
mathcomp.character.mxrepresentation]
-
rcenter_group_set [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_map [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_quo [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_conj [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_subg [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_group_set [lemma, in
mathcomp.character.mxrepresentation]
-
rcent_sub [lemma, in
mathcomp.character.mxrepresentation]
-
rconj_mxJ [lemma, in
mathcomp.character.mxrepresentation]
-
rconj_mxE [lemma, in
mathcomp.character.mxrepresentation]
-
rconj_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
rconj_mx [definition, in
mathcomp.character.mxrepresentation]
-
rcons [definition, in
mathcomp.ssreflect.seq]
-
rcons_path [lemma, in
mathcomp.ssreflect.path]
-
rcons_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
rcons_uniq [lemma, in
mathcomp.ssreflect.seq]
-
rcons_injr [lemma, in
mathcomp.ssreflect.seq]
-
rcons_injl [lemma, in
mathcomp.ssreflect.seq]
-
rcons_inj [lemma, in
mathcomp.ssreflect.seq]
-
rcons_cat [lemma, in
mathcomp.ssreflect.seq]
-
rcons_cons [lemma, in
mathcomp.ssreflect.seq]
-
rcoset [definition, in
mathcomp.fingroup.fingroup]
-
rcosetE [lemma, in
mathcomp.fingroup.fingroup]
-
rcosetK [lemma, in
mathcomp.fingroup.fingroup]
-
rcosetKV [lemma, in
mathcomp.fingroup.fingroup]
-
rcosetM [lemma, in
mathcomp.fingroup.fingroup]
-
rcosetP [lemma, in
mathcomp.fingroup.fingroup]
-
RcosetReprSpec [constructor, in
mathcomp.fingroup.fingroup]
-
rcosetS [lemma, in
mathcomp.fingroup.fingroup]
-
rcosets [definition, in
mathcomp.fingroup.fingroup]
-
rcosetsP [lemma, in
mathcomp.fingroup.fingroup]
-
rcosets_cycle_transversal [lemma, in
mathcomp.solvable.finmodule]
-
rcosets_cycle_partition [lemma, in
mathcomp.solvable.finmodule]
-
rcosets_partition [lemma, in
mathcomp.fingroup.fingroup]
-
rcosets_partition_mul [lemma, in
mathcomp.fingroup.fingroup]
-
rcosets_id [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_kercosetP [lemma, in
mathcomp.fingroup.quotient]
-
rcoset_is_action [lemma, in
mathcomp.fingroup.action]
-
rcoset_kerP [lemma, in
mathcomp.fingroup.morphism]
-
rcoset_index2 [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_mul [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_repr [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_repr_spec [inductive, in
mathcomp.fingroup.fingroup]
-
rcoset_id [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_trans [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_transl [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_eqP [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_sym [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_refl [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset_inj [lemma, in
mathcomp.fingroup.fingroup]
-
rcoset1 [lemma, in
mathcomp.fingroup.fingroup]
-
rdegree [projection, in
mathcomp.character.character]
-
RealLeAxiom [abbreviation, in
mathcomp.algebra.ssrnum]
-
RealLeMixin [abbreviation, in
mathcomp.algebra.ssrnum]
-
RealLtMixin [abbreviation, in
mathcomp.algebra.ssrnum]
-
realz [lemma, in
mathcomp.algebra.ssrint]
-
real_lersif_normr [lemma, in
mathcomp.algebra.interval]
-
real_lersif_norml [lemma, in
mathcomp.algebra.interval]
-
real_lersifN [lemma, in
mathcomp.algebra.interval]
-
reducebig [definition, in
mathcomp.ssreflect.bigop]
-
reducible_Socle1 [lemma, in
mathcomp.character.mxrepresentation]
-
reducible_Socle [lemma, in
mathcomp.character.mxrepresentation]
-
refBaseField [definition, in
mathcomp.field.fieldext]
-
refBaseField_key [lemma, in
mathcomp.field.fieldext]
-
ReflectProp [section, in
mathcomp.fingroup.morphism]
-
ReflectProp.aT [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Defs [section, in
mathcomp.fingroup.morphism]
-
ReflectProp.Defs.A [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Defs.B [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Defs.MorphicProps [section, in
mathcomp.fingroup.morphism]
-
ReflectProp.Defs.MorphicProps.f [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.f [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.G [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Main [section, in
mathcomp.fingroup.morphism]
-
ReflectProp.Main.f [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Main.G [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Main.H [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.Main.isoGH [variable, in
mathcomp.fingroup.morphism]
-
ReflectProp.rT [variable, in
mathcomp.fingroup.morphism]
-
_ \isog _ [notation, in
mathcomp.fingroup.morphism]
-
RegularVectType [section, in
mathcomp.algebra.vector]
-
RegularVectType.R [variable, in
mathcomp.algebra.vector]
-
regular_splittingAxiom [lemma, in
mathcomp.field.galois]
-
regular_norm_coprime [lemma, in
mathcomp.solvable.frobenius]
-
regular_norm_dvd_pred [lemma, in
mathcomp.solvable.frobenius]
-
regular_op_inj [lemma, in
mathcomp.character.mxrepresentation]
-
regular_module_ideal [lemma, in
mathcomp.character.mxrepresentation]
-
regular_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
regular_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
regular_mx [definition, in
mathcomp.character.mxrepresentation]
-
regular_vectMixin [definition, in
mathcomp.algebra.vector]
-
regular_vect_iso [lemma, in
mathcomp.algebra.vector]
-
regular_fullv [lemma, in
mathcomp.field.falgebra]
-
reindex [lemma, in
mathcomp.ssreflect.bigop]
-
reindex_perm [abbreviation, in
mathcomp.fingroup.perm]
-
reindex_bigcprod [lemma, in
mathcomp.fingroup.gproduct]
-
reindex_irr_class [lemma, in
mathcomp.character.character]
-
reindex_cfclass [lemma, in
mathcomp.character.inertia]
-
reindex_acts [lemma, in
mathcomp.fingroup.action]
-
reindex_astabs [lemma, in
mathcomp.fingroup.action]
-
reindex_dprod [lemma, in
mathcomp.character.classfun]
-
reindex_inj [lemma, in
mathcomp.ssreflect.bigop]
-
reindex_onto [lemma, in
mathcomp.ssreflect.bigop]
-
RelAdjunction [constructor, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction [section, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.a [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.ccl_a [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.cl_a [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.e [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.e' [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.h [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.sym_e' [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.sym_e [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.T [variable, in
mathcomp.ssreflect.fingraph]
-
RelAdjunction.T' [variable, in
mathcomp.ssreflect.fingraph]
-
relpre [definition, in
mathcomp.ssreflect.ssrbool]
-
relU_sym [lemma, in
mathcomp.ssreflect.fingraph]
-
rel_base [definition, in
mathcomp.ssreflect.path]
-
rel_adjunction [abbreviation, in
mathcomp.ssreflect.fingraph]
-
rel_adjunction [abbreviation, in
mathcomp.ssreflect.fingraph]
-
rel_functor [projection, in
mathcomp.ssreflect.fingraph]
-
rel_unit [projection, in
mathcomp.ssreflect.fingraph]
-
rel_adjunction_mem [record, in
mathcomp.ssreflect.fingraph]
-
rem [definition, in
mathcomp.ssreflect.seq]
-
Rem [section, in
mathcomp.ssreflect.seq]
-
remgr [definition, in
mathcomp.fingroup.gproduct]
-
remgrM [lemma, in
mathcomp.fingroup.gproduct]
-
remgrMid [lemma, in
mathcomp.fingroup.gproduct]
-
remgrMl [lemma, in
mathcomp.fingroup.gproduct]
-
remgrP [lemma, in
mathcomp.fingroup.gproduct]
-
remgr_id [lemma, in
mathcomp.fingroup.gproduct]
-
remgr1 [lemma, in
mathcomp.fingroup.gproduct]
-
rem_filter [lemma, in
mathcomp.ssreflect.seq]
-
rem_uniq [lemma, in
mathcomp.ssreflect.seq]
-
rem_subseq [lemma, in
mathcomp.ssreflect.seq]
-
rem_id [lemma, in
mathcomp.ssreflect.seq]
-
Rem.T [variable, in
mathcomp.ssreflect.seq]
-
Rem.x [variable, in
mathcomp.ssreflect.seq]
-
repr [abbreviation, in
mathcomp.ssreflect.generic_quotient]
-
Repr [module, in
mathcomp.ssreflect.generic_quotient]
-
repr [definition, in
mathcomp.fingroup.fingroup]
-
Repr [section, in
mathcomp.fingroup.fingroup]
-
representation [record, in
mathcomp.character.character]
-
Representation [constructor, in
mathcomp.character.character]
-
reprG [abbreviation, in
mathcomp.character.mxrepresentation]
-
reprG [abbreviation, in
mathcomp.character.character]
-
reprG [abbreviation, in
mathcomp.character.character]
-
reprGLm [definition, in
mathcomp.character.mxabelem]
-
reprGLmM [lemma, in
mathcomp.character.mxabelem]
-
reprK [lemma, in
mathcomp.ssreflect.generic_quotient]
-
ReprSig [module, in
mathcomp.ssreflect.generic_quotient]
-
ReprSig.E [axiom, in
mathcomp.ssreflect.generic_quotient]
-
ReprSig.f [axiom, in
mathcomp.ssreflect.generic_quotient]
-
repr_coset_norm [lemma, in
mathcomp.fingroup.quotient]
-
repr_coset1 [lemma, in
mathcomp.fingroup.quotient]
-
repr_mx_free [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxX [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mx_unitr [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxVr [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxMr [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxV [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mx_unit [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxKV [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxK [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mxM [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mx1 [lemma, in
mathcomp.character.mxrepresentation]
-
repr_mx [projection, in
mathcomp.character.mxrepresentation]
-
repr_ofK [lemma, in
mathcomp.ssreflect.generic_quotient]
-
repr_of [definition, in
mathcomp.ssreflect.generic_quotient]
-
repr_irr_classK [lemma, in
mathcomp.character.character]
-
repr_rsim_diag [lemma, in
mathcomp.character.character]
-
repr_classesP [lemma, in
mathcomp.fingroup.fingroup]
-
repr_class [lemma, in
mathcomp.fingroup.fingroup]
-
repr_rcosetP [lemma, in
mathcomp.fingroup.fingroup]
-
repr_group [lemma, in
mathcomp.fingroup.fingroup]
-
repr_set0 [lemma, in
mathcomp.fingroup.fingroup]
-
repr_set1 [lemma, in
mathcomp.fingroup.fingroup]
-
repr_mem_transversal [lemma, in
mathcomp.ssreflect.finset]
-
repr_mem_pblock [lemma, in
mathcomp.ssreflect.finset]
-
Repr.E [definition, in
mathcomp.ssreflect.generic_quotient]
-
Repr.f [definition, in
mathcomp.ssreflect.generic_quotient]
-
Repr.gT [variable, in
mathcomp.fingroup.fingroup]
-
reshape [definition, in
mathcomp.ssreflect.seq]
-
reshapeKl [lemma, in
mathcomp.ssreflect.seq]
-
reshapeKr [lemma, in
mathcomp.ssreflect.seq]
-
reshape_leq [lemma, in
mathcomp.ssreflect.seq]
-
reshape_indexK [lemma, in
mathcomp.ssreflect.seq]
-
reshape_offsetP [lemma, in
mathcomp.ssreflect.seq]
-
reshape_indexP [lemma, in
mathcomp.ssreflect.seq]
-
reshape_rcons [lemma, in
mathcomp.ssreflect.seq]
-
reshape_offset [definition, in
mathcomp.ssreflect.seq]
-
reshape_index [definition, in
mathcomp.ssreflect.seq]
-
resize_mask [lemma, in
mathcomp.ssreflect.seq]
-
Restrict [section, in
mathcomp.solvable.alt]
-
Restrict [section, in
mathcomp.character.character]
-
Restrict [section, in
mathcomp.fingroup.action]
-
Restrict [section, in
mathcomp.character.classfun]
-
RestrictActionTheory [section, in
mathcomp.fingroup.action]
-
RestrictActionTheory.A [variable, in
mathcomp.fingroup.action]
-
RestrictActionTheory.aT [variable, in
mathcomp.fingroup.action]
-
RestrictActionTheory.D [variable, in
mathcomp.fingroup.action]
-
RestrictActionTheory.rT [variable, in
mathcomp.fingroup.action]
-
RestrictActionTheory.sAD [variable, in
mathcomp.fingroup.action]
-
RestrictActionTheory.to [variable, in
mathcomp.fingroup.action]
-
RestrictedMorphism [section, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.A [variable, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.aT [variable, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.D [variable, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.Props [section, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.Props.f [variable, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.Props.sAD [variable, in
mathcomp.fingroup.morphism]
-
RestrictedMorphism.rT [variable, in
mathcomp.fingroup.morphism]
-
RestrictPerm [section, in
mathcomp.fingroup.action]
-
RestrictPerm.S [variable, in
mathcomp.fingroup.action]
-
RestrictPerm.T [variable, in
mathcomp.fingroup.action]
-
restrict_aut_to_normal_num_field [lemma, in
mathcomp.field.algnum]
-
restrict_aut_to_num_field [lemma, in
mathcomp.field.algnum]
-
Restrict.A [variable, in
mathcomp.fingroup.action]
-
Restrict.A [variable, in
mathcomp.character.classfun]
-
Restrict.aT [variable, in
mathcomp.fingroup.action]
-
Restrict.B [variable, in
mathcomp.character.classfun]
-
Restrict.card_T [variable, in
mathcomp.solvable.alt]
-
Restrict.D [variable, in
mathcomp.fingroup.action]
-
Restrict.G [variable, in
mathcomp.character.character]
-
Restrict.gT [variable, in
mathcomp.character.character]
-
Restrict.gT [variable, in
mathcomp.character.classfun]
-
Restrict.H [variable, in
mathcomp.character.character]
-
Restrict.rT [variable, in
mathcomp.fingroup.action]
-
Restrict.sAD [variable, in
mathcomp.fingroup.action]
-
Restrict.T [variable, in
mathcomp.solvable.alt]
-
Restrict.to [variable, in
mathcomp.fingroup.action]
-
Restrict.x [variable, in
mathcomp.solvable.alt]
-
restrm [definition, in
mathcomp.fingroup.morphism]
-
restrmEsub [lemma, in
mathcomp.fingroup.morphism]
-
restrmP [lemma, in
mathcomp.fingroup.morphism]
-
restrm_quotientE [lemma, in
mathcomp.fingroup.quotient]
-
restr_perm_isom [lemma, in
mathcomp.fingroup.action]
-
restr_perm_Aut [lemma, in
mathcomp.fingroup.action]
-
restr_permE [lemma, in
mathcomp.fingroup.action]
-
restr_perm_on [lemma, in
mathcomp.fingroup.action]
-
restr_perm [definition, in
mathcomp.fingroup.action]
-
restr_isom [lemma, in
mathcomp.fingroup.morphism]
-
restr_isom_to [lemma, in
mathcomp.fingroup.morphism]
-
resultant [definition, in
mathcomp.algebra.mxpoly]
-
Resultant [section, in
mathcomp.algebra.mxpoly]
-
resultant_eq0 [lemma, in
mathcomp.algebra.mxpoly]
-
resultant_in_ideal [lemma, in
mathcomp.algebra.mxpoly]
-
Resultant.dS [variable, in
mathcomp.algebra.mxpoly]
-
Resultant.p [variable, in
mathcomp.algebra.mxpoly]
-
Resultant.q [variable, in
mathcomp.algebra.mxpoly]
-
Resultant.R [variable, in
mathcomp.algebra.mxpoly]
-
Res_sdprod_irr [lemma, in
mathcomp.character.character]
-
Res_Iirr0 [lemma, in
mathcomp.character.character]
-
Res_Iirr [definition, in
mathcomp.character.character]
-
Res_irr_neq0 [lemma, in
mathcomp.character.character]
-
rev [definition, in
mathcomp.ssreflect.seq]
-
revK [lemma, in
mathcomp.ssreflect.seq]
-
rev_sorted [lemma, in
mathcomp.ssreflect.path]
-
rev_path [lemma, in
mathcomp.ssreflect.path]
-
rev_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
rev_reshape [lemma, in
mathcomp.ssreflect.seq]
-
rev_flatten [lemma, in
mathcomp.ssreflect.seq]
-
rev_zip [lemma, in
mathcomp.ssreflect.seq]
-
rev_rot [lemma, in
mathcomp.ssreflect.seq]
-
rev_rotr [lemma, in
mathcomp.ssreflect.seq]
-
rev_uniq [lemma, in
mathcomp.ssreflect.seq]
-
rev_rcons [lemma, in
mathcomp.ssreflect.seq]
-
rev_cat [lemma, in
mathcomp.ssreflect.seq]
-
rev_cons [lemma, in
mathcomp.ssreflect.seq]
-
rev_ord_inj [lemma, in
mathcomp.ssreflect.fintype]
-
rev_ordK [lemma, in
mathcomp.ssreflect.fintype]
-
rev_ord [definition, in
mathcomp.ssreflect.fintype]
-
rev_ord_proof [lemma, in
mathcomp.ssreflect.fintype]
-
rF [abbreviation, in
mathcomp.character.mxrepresentation]
-
rfd [definition, in
mathcomp.solvable.alt]
-
rfdP [lemma, in
mathcomp.solvable.alt]
-
rfd_iso [lemma, in
mathcomp.solvable.alt]
-
rfd_odd [lemma, in
mathcomp.solvable.alt]
-
rfd_morph [lemma, in
mathcomp.solvable.alt]
-
rfd_fun [definition, in
mathcomp.solvable.alt]
-
rfd_funP [lemma, in
mathcomp.solvable.alt]
-
rfix_regular [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_quo [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_conj [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_submod [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_morphpre [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_subg [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mx_rstabC [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mx_module [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mx_conjsg [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mxS [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mx_id [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
rfix_mx [definition, in
mathcomp.character.mxrepresentation]
-
rfix_pgroup_char [lemma, in
mathcomp.character.mxabelem]
-
rfix_abelem [lemma, in
mathcomp.character.mxabelem]
-
rG [abbreviation, in
mathcomp.character.mxrepresentation]
-
rG [abbreviation, in
mathcomp.character.mxrepresentation]
-
rG [abbreviation, in
mathcomp.character.mxabelem]
-
rGB [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGB [abbreviation, in
mathcomp.character.mxrepresentation]
-
rgd [definition, in
mathcomp.solvable.alt]
-
rgdP [lemma, in
mathcomp.solvable.alt]
-
rgd_fun [definition, in
mathcomp.solvable.alt]
-
rGf [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGf [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGf [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGf [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rGH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rgraph [definition, in
mathcomp.ssreflect.fingraph]
-
rgraphK [lemma, in
mathcomp.ssreflect.fingraph]
-
rH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rH [abbreviation, in
mathcomp.character.mxrepresentation]
-
rH [abbreviation, in
mathcomp.character.mxabelem]
-
rHG [abbreviation, in
mathcomp.character.mxabelem]
-
right_arc [lemma, in
mathcomp.ssreflect.path]
-
right_trans [lemma, in
mathcomp.ssreflect.generic_quotient]
-
right_mx_ideal [definition, in
mathcomp.algebra.mxalgebra]
-
RingQuot [section, in
mathcomp.algebra.ring_quotient]
-
RingQuotClass [constructor, in
mathcomp.algebra.ring_quotient]
-
RingQuotMixin [abbreviation, in
mathcomp.algebra.ring_quotient]
-
RingQuotMixinPack [constructor, in
mathcomp.algebra.ring_quotient]
-
RingQuotMixin_pack [definition, in
mathcomp.algebra.ring_quotient]
-
RingQuotType [abbreviation, in
mathcomp.algebra.ring_quotient]
-
ringQuotType [record, in
mathcomp.algebra.ring_quotient]
-
RingQuotTypePack [constructor, in
mathcomp.algebra.ring_quotient]
-
RingQuotType_clone [definition, in
mathcomp.algebra.ring_quotient]
-
RingQuotType_pack [definition, in
mathcomp.algebra.ring_quotient]
-
RingQuot.addT [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.eqT [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.mulT [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.oneT [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.oppT [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.T [variable, in
mathcomp.algebra.ring_quotient]
-
RingQuot.zeroT [variable, in
mathcomp.algebra.ring_quotient]
-
RingRepr [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.gT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.H [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SameGroup [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SameGroup.eqGH [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SameGroup.Stabiliser [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SameGroup.Stabiliser.m [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SameGroup.Stabiliser.U [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SubGroup [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SubGroup.sHG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SubGroup.Stabiliser [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SubGroup.Stabiliser.m [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.ChangeGroup.SubGroup.Stabiliser.U [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.B [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.gT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Conjugate.uB [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.aT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.D [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.f [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.rGf [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.rT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.sGD [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.sG_f'fG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.Stabiliser [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.Stabiliser.m [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphim.Stabiliser.U [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.aT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.D [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.f [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.rT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.Stabiliser [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.Stabiliser.m [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Morphpre.Stabiliser.U [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.CentHom [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.CentHom.f [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.gT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.Stabiliser [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.Stabiliser.m [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.OneRepresentation.Stabiliser.U [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Proper [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Proper.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Proper.gT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Proper.n' [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Proper.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.gT [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.SubQuotient [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.SubQuotient.H [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.SubQuotient.krH [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.SubQuotient.nHG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Quotient.SubQuotient.nHGs [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.R [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.G [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringMx [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringMx.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringMx.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringOp [section, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringOp.n [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.GringOp.rG [variable, in
mathcomp.character.mxrepresentation]
-
RingRepr.Regular.gT [variable, in
mathcomp.character.mxrepresentation]
-
ring_quot_mixinP [lemma, in
mathcomp.algebra.ring_quotient]
-
ring_eq_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
ring_zmod_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
ring_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
ring_quot_sort [projection, in
mathcomp.algebra.ring_quotient]
-
ring_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
ring_quot_ring_class [projection, in
mathcomp.algebra.ring_quotient]
-
ring_quot_quot_class [projection, in
mathcomp.algebra.ring_quotient]
-
ring_quot_class_of [record, in
mathcomp.algebra.ring_quotient]
-
ring_zmod_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
ring_quot_mixin_of [record, in
mathcomp.algebra.ring_quotient]
-
ring_quotient [library]
-
RintMod [section, in
mathcomp.algebra.ssrint]
-
RintMod.R [variable, in
mathcomp.algebra.ssrint]
-
rker [definition, in
mathcomp.character.mxrepresentation]
-
rkerP [lemma, in
mathcomp.character.mxrepresentation]
-
rker_map [lemma, in
mathcomp.character.mxrepresentation]
-
rker_mx_rsim [lemma, in
mathcomp.character.mxrepresentation]
-
rker_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
rker_submod [lemma, in
mathcomp.character.mxrepresentation]
-
rker_quo [lemma, in
mathcomp.character.mxrepresentation]
-
rker_conj [lemma, in
mathcomp.character.mxrepresentation]
-
rker_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
rker_morphpre [lemma, in
mathcomp.character.mxrepresentation]
-
rker_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
rker_subg [lemma, in
mathcomp.character.mxrepresentation]
-
rker_linear [lemma, in
mathcomp.character.mxrepresentation]
-
rker_normal [lemma, in
mathcomp.character.mxrepresentation]
-
rker_norm [lemma, in
mathcomp.character.mxrepresentation]
-
rker_abelem [lemma, in
mathcomp.character.mxabelem]
-
rmorphMz [lemma, in
mathcomp.algebra.ssrint]
-
rmorphXz [lemma, in
mathcomp.algebra.ssrint]
-
rmorphzP [lemma, in
mathcomp.algebra.ssrint]
-
rmorphZ_num [lemma, in
mathcomp.field.algnum]
-
rmorph_unity_root [lemma, in
mathcomp.algebra.poly]
-
rmorph_root [lemma, in
mathcomp.algebra.poly]
-
rmorph_int [lemma, in
mathcomp.algebra.ssrint]
-
root [definition, in
mathcomp.algebra.poly]
-
root [definition, in
mathcomp.ssreflect.fingraph]
-
rootC [lemma, in
mathcomp.algebra.poly]
-
rootE [lemma, in
mathcomp.algebra.poly]
-
rootM [lemma, in
mathcomp.algebra.poly]
-
rootN [lemma, in
mathcomp.algebra.poly]
-
rootP [lemma, in
mathcomp.algebra.poly]
-
rootP [lemma, in
mathcomp.ssreflect.fingraph]
-
rootPf [lemma, in
mathcomp.algebra.poly]
-
rootPt [lemma, in
mathcomp.algebra.poly]
-
roots [definition, in
mathcomp.ssreflect.fingraph]
-
roots_geq_poly_eq0 [lemma, in
mathcomp.algebra.poly]
-
roots_root [lemma, in
mathcomp.ssreflect.fingraph]
-
rootX [lemma, in
mathcomp.algebra.poly]
-
rootZ [lemma, in
mathcomp.algebra.poly]
-
root_minPoly_gal [lemma, in
mathcomp.field.galois]
-
root_minCpoly [lemma, in
mathcomp.field.algC]
-
root_small_adjoin_poly [lemma, in
mathcomp.field.fieldext]
-
root_minPoly [lemma, in
mathcomp.field.fieldext]
-
root_annihilant [lemma, in
mathcomp.algebra.polyXY]
-
root_cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
root_monic_Aint [lemma, in
mathcomp.field.algnum]
-
root_exp_XsubC [lemma, in
mathcomp.algebra.poly]
-
root_prod_XsubC [lemma, in
mathcomp.algebra.poly]
-
root_comp [lemma, in
mathcomp.algebra.poly]
-
root_polyC [lemma, in
mathcomp.algebra.poly]
-
root_of_unity [definition, in
mathcomp.algebra.poly]
-
root_XaddC [lemma, in
mathcomp.algebra.poly]
-
root_XsubC [lemma, in
mathcomp.algebra.poly]
-
root_size_gt1 [lemma, in
mathcomp.algebra.poly]
-
root_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
root_root [lemma, in
mathcomp.ssreflect.fingraph]
-
root0 [lemma, in
mathcomp.algebra.poly]
-
root1 [lemma, in
mathcomp.algebra.poly]
-
rot [definition, in
mathcomp.ssreflect.seq]
-
rot [definition, in
mathcomp.solvable.burnside_app]
-
rotations [definition, in
mathcomp.solvable.burnside_app]
-
rotations_is_rot [lemma, in
mathcomp.solvable.burnside_app]
-
RotCompLemmas [section, in
mathcomp.ssreflect.seq]
-
RotCompLemmas.T [variable, in
mathcomp.ssreflect.seq]
-
rotK [lemma, in
mathcomp.ssreflect.seq]
-
rotr [definition, in
mathcomp.ssreflect.seq]
-
RotRcons [section, in
mathcomp.ssreflect.seq]
-
RotRcons.T [variable, in
mathcomp.ssreflect.seq]
-
rotrK [lemma, in
mathcomp.ssreflect.seq]
-
RotrLemmas [section, in
mathcomp.ssreflect.seq]
-
RotrLemmas.n0 [variable, in
mathcomp.ssreflect.seq]
-
RotrLemmas.T [variable, in
mathcomp.ssreflect.seq]
-
RotrLemmas.T' [variable, in
mathcomp.ssreflect.seq]
-
rotr_ucycle [lemma, in
mathcomp.ssreflect.path]
-
rotr_cycle [lemma, in
mathcomp.ssreflect.path]
-
rotr_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
rotr_rotr [lemma, in
mathcomp.ssreflect.seq]
-
rotr_inj [lemma, in
mathcomp.ssreflect.seq]
-
rotr_uniq [lemma, in
mathcomp.ssreflect.seq]
-
rotr_size_cat [lemma, in
mathcomp.ssreflect.seq]
-
rotr1_rcons [lemma, in
mathcomp.ssreflect.seq]
-
rotS [lemma, in
mathcomp.ssreflect.seq]
-
RotToArcSpec [constructor, in
mathcomp.ssreflect.path]
-
RotToSpec [constructor, in
mathcomp.ssreflect.seq]
-
rot_to_arc [lemma, in
mathcomp.ssreflect.path]
-
rot_to_arc_spec [inductive, in
mathcomp.ssreflect.path]
-
rot_ucycle [lemma, in
mathcomp.ssreflect.path]
-
rot_cycle [lemma, in
mathcomp.ssreflect.path]
-
rot_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
rot_rotr [lemma, in
mathcomp.ssreflect.seq]
-
rot_rot [lemma, in
mathcomp.ssreflect.seq]
-
rot_add_mod [lemma, in
mathcomp.ssreflect.seq]
-
rot_addn [lemma, in
mathcomp.ssreflect.seq]
-
rot_to [lemma, in
mathcomp.ssreflect.seq]
-
rot_to_spec [inductive, in
mathcomp.ssreflect.seq]
-
rot_uniq [lemma, in
mathcomp.ssreflect.seq]
-
rot_inj [lemma, in
mathcomp.ssreflect.seq]
-
rot_size_cat [lemma, in
mathcomp.ssreflect.seq]
-
rot_size [lemma, in
mathcomp.ssreflect.seq]
-
rot_oversize [lemma, in
mathcomp.ssreflect.seq]
-
rot_is_rot [lemma, in
mathcomp.solvable.burnside_app]
-
rot_r1 [lemma, in
mathcomp.solvable.burnside_app]
-
rot_eq_c0 [lemma, in
mathcomp.solvable.burnside_app]
-
rot_inv [definition, in
mathcomp.solvable.burnside_app]
-
rot0 [lemma, in
mathcomp.ssreflect.seq]
-
rot1_cons [lemma, in
mathcomp.ssreflect.seq]
-
row [definition, in
mathcomp.algebra.matrix]
-
rowE [lemma, in
mathcomp.algebra.matrix]
-
rowg [definition, in
mathcomp.character.mxabelem]
-
rowgD [lemma, in
mathcomp.character.mxabelem]
-
rowgI [lemma, in
mathcomp.character.mxabelem]
-
rowgK [lemma, in
mathcomp.character.mxabelem]
-
rowgS [lemma, in
mathcomp.character.mxabelem]
-
rowg_mxSK [lemma, in
mathcomp.character.mxabelem]
-
rowg_mxK [lemma, in
mathcomp.character.mxabelem]
-
rowg_mx_eq0 [lemma, in
mathcomp.character.mxabelem]
-
rowg_mx1 [lemma, in
mathcomp.character.mxabelem]
-
rowg_mxS [lemma, in
mathcomp.character.mxabelem]
-
rowg_mx [definition, in
mathcomp.character.mxabelem]
-
rowg_stable [lemma, in
mathcomp.character.mxabelem]
-
rowg_group_set [lemma, in
mathcomp.character.mxabelem]
-
rowg0 [lemma, in
mathcomp.character.mxabelem]
-
rowg1 [lemma, in
mathcomp.character.mxabelem]
-
rowK [lemma, in
mathcomp.algebra.matrix]
-
rowKd [lemma, in
mathcomp.algebra.matrix]
-
rowKu [lemma, in
mathcomp.algebra.matrix]
-
rowP [lemma, in
mathcomp.algebra.matrix]
-
RowPoly [section, in
mathcomp.algebra.mxpoly]
-
RowPoly.d [variable, in
mathcomp.algebra.mxpoly]
-
RowPoly.R [variable, in
mathcomp.algebra.mxpoly]
-
RowSpaceTheory [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub.A [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub.B [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub.m1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub.m2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.AddsmxSub.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.addsmx_nop_id [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.addsmx_nop0 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.addsmx_nop_eq0 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.addsmx_nop [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.BinaryDirect [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.BinaryDirect.m1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.BinaryDirect.m2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.BinaryDirect.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_nop_id [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_eq_norm [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_nopP [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_norm_eq [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_normP [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_witnessP [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_nop [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_norm [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.capmx_witness [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Defs [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Defs.A [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Defs.LUr [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Defs.m [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Defs.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Eigenspace [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Eigenspace.g [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.Eigenspace.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.eqmx_sum_nop [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.equivmx [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.equivmx_spec [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.F [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.genmx_witnessP [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.I [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities.A [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities.B [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities.m1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities.m2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.LtmxIdentities.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.NaryDirect [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.NaryDirect.mxdirect_sums_recP [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.NaryDirect.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.NaryDirect.P [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.NaryDirect.TIsum [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.qidmx [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.qidmx_cap [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.qidmx_eq1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.A [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.B1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.B2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.m [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.m1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.m2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDaddsmx.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx.A [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx.B [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx.m [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SubDsumsmx.P [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.sub_qidmx [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary.m1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary.m2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary.n [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary.S1 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Binary.S2 [variable, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.SumExpr.Nary [section, in
mathcomp.algebra.mxalgebra]
-
RowSpaceTheory.unitmx1F [variable, in
mathcomp.algebra.mxalgebra]
-
_ :\: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\bigcap_ ( _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ :&: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ <- _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\sum_ ( _ | _ ) _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ + _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
<< _ >> (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ :=: _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ < _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ == _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ <= _ <= _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ <= _ (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
_ ^C (matrix_set_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
\rank _ (nat_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'M_ _ (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
'M_ ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.mxalgebra]
-
rowV0P [lemma, in
mathcomp.algebra.mxalgebra]
-
rowV0Pn [lemma, in
mathcomp.algebra.mxalgebra]
-
row_full_dom_hom [lemma, in
mathcomp.character.mxrepresentation]
-
row_hom_mxP [lemma, in
mathcomp.character.mxrepresentation]
-
row_hom_mx [definition, in
mathcomp.character.mxrepresentation]
-
row_permE [lemma, in
mathcomp.algebra.matrix]
-
row_mul [lemma, in
mathcomp.algebra.matrix]
-
row_sum_delta [lemma, in
mathcomp.algebra.matrix]
-
row_mx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
row_mx0 [lemma, in
mathcomp.algebra.matrix]
-
row_row_mx [lemma, in
mathcomp.algebra.matrix]
-
row_mxAx [definition, in
mathcomp.algebra.matrix]
-
row_mxA [lemma, in
mathcomp.algebra.matrix]
-
row_mx_const [lemma, in
mathcomp.algebra.matrix]
-
row_mxKr [lemma, in
mathcomp.algebra.matrix]
-
row_mxEr [lemma, in
mathcomp.algebra.matrix]
-
row_mxKl [lemma, in
mathcomp.algebra.matrix]
-
row_mxEl [lemma, in
mathcomp.algebra.matrix]
-
row_mx [definition, in
mathcomp.algebra.matrix]
-
row_mx_key [lemma, in
mathcomp.algebra.matrix]
-
row_eq [lemma, in
mathcomp.algebra.matrix]
-
row_id [lemma, in
mathcomp.algebra.matrix]
-
row_permM [lemma, in
mathcomp.algebra.matrix]
-
row_perm1 [lemma, in
mathcomp.algebra.matrix]
-
row_const [lemma, in
mathcomp.algebra.matrix]
-
row_matrixP [lemma, in
mathcomp.algebra.matrix]
-
row_perm_const [lemma, in
mathcomp.algebra.matrix]
-
row_perm [definition, in
mathcomp.algebra.matrix]
-
row_perm_key [lemma, in
mathcomp.algebra.matrix]
-
row_full_map [lemma, in
mathcomp.algebra.mxalgebra]
-
row_free_map [lemma, in
mathcomp.algebra.mxalgebra]
-
row_base_free [lemma, in
mathcomp.algebra.mxalgebra]
-
row_full_unit [lemma, in
mathcomp.algebra.mxalgebra]
-
row_free_unit [lemma, in
mathcomp.algebra.mxalgebra]
-
row_free_inj [lemma, in
mathcomp.algebra.mxalgebra]
-
row_freeP [lemma, in
mathcomp.algebra.mxalgebra]
-
row_full_inj [lemma, in
mathcomp.algebra.mxalgebra]
-
row_fullP [lemma, in
mathcomp.algebra.mxalgebra]
-
row_subPn [lemma, in
mathcomp.algebra.mxalgebra]
-
row_subP [lemma, in
mathcomp.algebra.mxalgebra]
-
row_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
row_ebase_unit [lemma, in
mathcomp.algebra.mxalgebra]
-
row_leq_rank [lemma, in
mathcomp.algebra.mxalgebra]
-
row_base [definition, in
mathcomp.algebra.mxalgebra]
-
row_full [definition, in
mathcomp.algebra.mxalgebra]
-
row_free [definition, in
mathcomp.algebra.mxalgebra]
-
row_ebase [definition, in
mathcomp.algebra.mxalgebra]
-
row' [definition, in
mathcomp.algebra.matrix]
-
row'Kd [lemma, in
mathcomp.algebra.matrix]
-
row'Ku [lemma, in
mathcomp.algebra.matrix]
-
row'_row_mx [lemma, in
mathcomp.algebra.matrix]
-
row'_eq [lemma, in
mathcomp.algebra.matrix]
-
row'_const [lemma, in
mathcomp.algebra.matrix]
-
row0 [lemma, in
mathcomp.algebra.matrix]
-
row1 [lemma, in
mathcomp.algebra.matrix]
-
rpred [section, in
mathcomp.algebra.ssrint]
-
rpredMz [lemma, in
mathcomp.algebra.ssrint]
-
rpredXsign [lemma, in
mathcomp.algebra.ssrint]
-
rpredXz [lemma, in
mathcomp.algebra.ssrint]
-
rpredZint [lemma, in
mathcomp.algebra.ssrint]
-
rpredZ_Cint [lemma, in
mathcomp.field.algC]
-
rpredZ_Cnat [lemma, in
mathcomp.field.algC]
-
rpred_rat [lemma, in
mathcomp.algebra.rat]
-
rpred_Crat [lemma, in
mathcomp.field.algC]
-
rpred_Cnat [lemma, in
mathcomp.field.algC]
-
rpred_Cint [lemma, in
mathcomp.field.algC]
-
rpred_horner [lemma, in
mathcomp.algebra.poly]
-
rpred_int [lemma, in
mathcomp.algebra.ssrint]
-
rreg_div0 [lemma, in
mathcomp.algebra.poly]
-
rreg_polyMC_eq0 [lemma, in
mathcomp.algebra.poly]
-
rreg_size [lemma, in
mathcomp.algebra.poly]
-
rreg_lead0 [lemma, in
mathcomp.algebra.poly]
-
rreg_lead [lemma, in
mathcomp.algebra.poly]
-
rshift [definition, in
mathcomp.ssreflect.fintype]
-
rshift_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
rshift1 [lemma, in
mathcomp.algebra.zmodp]
-
rsimC [abbreviation, in
mathcomp.character.mxrepresentation]
-
rsimT [abbreviation, in
mathcomp.character.mxrepresentation]
-
rsim_irr_comp [lemma, in
mathcomp.character.mxrepresentation]
-
rsim_regular_submod [lemma, in
mathcomp.character.mxrepresentation]
-
rsim_regular_series [lemma, in
mathcomp.character.mxrepresentation]
-
rsim_regular_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
rsim_submod1 [lemma, in
mathcomp.character.mxrepresentation]
-
rsim_abelem_subg [lemma, in
mathcomp.character.mxabelem]
-
rstab [definition, in
mathcomp.character.mxrepresentation]
-
rstabS [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs [definition, in
mathcomp.character.mxrepresentation]
-
rstabs_map [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_quo [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_conj [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_submod [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_morphpre [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_subg [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_act [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_group_set [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_sub [lemma, in
mathcomp.character.mxrepresentation]
-
rstabs_abelemG [lemma, in
mathcomp.character.mxabelem]
-
rstabs_abelem [lemma, in
mathcomp.character.mxabelem]
-
rstab_map [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_normal [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_norm [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_factmod [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_submod [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_act [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_quo [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_conj [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_morphim [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_morphpre [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_eqg [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_subg [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_group_set [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_sub [lemma, in
mathcomp.character.mxrepresentation]
-
rstab_abelem [lemma, in
mathcomp.character.mxabelem]
-
rsubmx [definition, in
mathcomp.algebra.matrix]
-
rsubmx_key [lemma, in
mathcomp.algebra.matrix]
-
rT [abbreviation, in
mathcomp.fingroup.fingroup]
-
rU [abbreviation, in
mathcomp.character.mxrepresentation]
-
rU' [abbreviation, in
mathcomp.character.mxrepresentation]
-
rVabelem [definition, in
mathcomp.character.mxabelem]
-
rVabelemD [lemma, in
mathcomp.character.mxabelem]
-
rVabelemJ [lemma, in
mathcomp.character.mxabelem]
-
rVabelemK [lemma, in
mathcomp.character.mxabelem]
-
rVabelemN [lemma, in
mathcomp.character.mxabelem]
-
rVabelemS [lemma, in
mathcomp.character.mxabelem]
-
rVabelemZ [lemma, in
mathcomp.character.mxabelem]
-
rVabelem_minj [lemma, in
mathcomp.character.mxabelem]
-
rVabelem_mK [lemma, in
mathcomp.character.mxabelem]
-
rVabelem_injm [lemma, in
mathcomp.character.mxabelem]
-
rVabelem_inj [lemma, in
mathcomp.character.mxabelem]
-
rVabelem0 [lemma, in
mathcomp.character.mxabelem]
-
rVn [abbreviation, in
mathcomp.character.mxabelem]
-
rVn [abbreviation, in
mathcomp.character.mxabelem]
-
rVn [abbreviation, in
mathcomp.character.mxabelem]
-
rVpoly [definition, in
mathcomp.algebra.mxpoly]
-
rVpolyK [lemma, in
mathcomp.algebra.mxpoly]
-
rVpoly_is_linear [lemma, in
mathcomp.algebra.mxpoly]
-
rVpoly_delta [lemma, in
mathcomp.algebra.mxpoly]
-
rV_abelem_sJ [lemma, in
mathcomp.character.mxabelem]
-
rV_E [abbreviation, in
mathcomp.character.mxabelem]
-
rV_eqP [lemma, in
mathcomp.algebra.mxalgebra]
-
rV_subP [lemma, in
mathcomp.algebra.mxalgebra]
-
R_G [abbreviation, in
mathcomp.character.integral_char]
-
R_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
R_G [abbreviation, in
mathcomp.character.mxrepresentation]
-
r012 [definition, in
mathcomp.solvable.burnside_app]
-
R012 [definition, in
mathcomp.solvable.burnside_app]
-
R012f [definition, in
mathcomp.solvable.burnside_app]
-
R012_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r013 [definition, in
mathcomp.solvable.burnside_app]
-
R013 [definition, in
mathcomp.solvable.burnside_app]
-
R013f [definition, in
mathcomp.solvable.burnside_app]
-
R013_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r021 [definition, in
mathcomp.solvable.burnside_app]
-
R021 [definition, in
mathcomp.solvable.burnside_app]
-
R021f [definition, in
mathcomp.solvable.burnside_app]
-
R021_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r024 [definition, in
mathcomp.solvable.burnside_app]
-
R024 [definition, in
mathcomp.solvable.burnside_app]
-
R024f [definition, in
mathcomp.solvable.burnside_app]
-
R024_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r031 [definition, in
mathcomp.solvable.burnside_app]
-
R031 [definition, in
mathcomp.solvable.burnside_app]
-
R031f [definition, in
mathcomp.solvable.burnside_app]
-
R031_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r034 [definition, in
mathcomp.solvable.burnside_app]
-
R034 [definition, in
mathcomp.solvable.burnside_app]
-
R034f [definition, in
mathcomp.solvable.burnside_app]
-
R034_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r042 [definition, in
mathcomp.solvable.burnside_app]
-
R042 [definition, in
mathcomp.solvable.burnside_app]
-
R042f [definition, in
mathcomp.solvable.burnside_app]
-
R042_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r043 [definition, in
mathcomp.solvable.burnside_app]
-
R043 [definition, in
mathcomp.solvable.burnside_app]
-
R043f [definition, in
mathcomp.solvable.burnside_app]
-
R043_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r05 [definition, in
mathcomp.solvable.burnside_app]
-
R05 [definition, in
mathcomp.solvable.burnside_app]
-
R05f [definition, in
mathcomp.solvable.burnside_app]
-
r05_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R05_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r1 [definition, in
mathcomp.solvable.burnside_app]
-
R1 [definition, in
mathcomp.solvable.burnside_app]
-
r1_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R1_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r14 [definition, in
mathcomp.solvable.burnside_app]
-
R14 [definition, in
mathcomp.solvable.burnside_app]
-
R14f [definition, in
mathcomp.solvable.burnside_app]
-
r14_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R14_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r2 [definition, in
mathcomp.solvable.burnside_app]
-
R2 [definition, in
mathcomp.solvable.burnside_app]
-
r2_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R2_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r23 [definition, in
mathcomp.solvable.burnside_app]
-
R23 [definition, in
mathcomp.solvable.burnside_app]
-
R23f [definition, in
mathcomp.solvable.burnside_app]
-
R23_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r3 [definition, in
mathcomp.solvable.burnside_app]
-
R3 [definition, in
mathcomp.solvable.burnside_app]
-
r3_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R3_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r32 [definition, in
mathcomp.solvable.burnside_app]
-
R32 [definition, in
mathcomp.solvable.burnside_app]
-
R32f [definition, in
mathcomp.solvable.burnside_app]
-
R32_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r41 [definition, in
mathcomp.solvable.burnside_app]
-
R41 [definition, in
mathcomp.solvable.burnside_app]
-
R41f [definition, in
mathcomp.solvable.burnside_app]
-
r41_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R41_inj [lemma, in
mathcomp.solvable.burnside_app]
-
r50 [definition, in
mathcomp.solvable.burnside_app]
-
R50 [definition, in
mathcomp.solvable.burnside_app]
-
R50f [definition, in
mathcomp.solvable.burnside_app]
-
r50_inv [lemma, in
mathcomp.solvable.burnside_app]
-
R50_inj [lemma, in
mathcomp.solvable.burnside_app]
-
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-(12096 entries) |
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-(368 entries) |
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-| Axiom Index |
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-(107 entries) |
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-(273 entries) |
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-(1140 entries) |
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-(728 entries) |
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-| Definition Index |
-A |
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-X |
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-other |
-(3596 entries) |
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-| Record Index |
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-(189 entries) |
-
-
-
S
-
S [abbreviation, in
mathcomp.character.mxrepresentation]
-
same_fconnect1_r [lemma, in
mathcomp.ssreflect.fingraph]
-
same_fconnect1 [lemma, in
mathcomp.ssreflect.fingraph]
-
same_fconnect_finv [lemma, in
mathcomp.ssreflect.fingraph]
-
same_connect_rev [lemma, in
mathcomp.ssreflect.fingraph]
-
same_connect1r [lemma, in
mathcomp.ssreflect.fingraph]
-
same_connect1 [lemma, in
mathcomp.ssreflect.fingraph]
-
same_connect_r [lemma, in
mathcomp.ssreflect.fingraph]
-
same_connect [lemma, in
mathcomp.ssreflect.fingraph]
-
same_pblock [lemma, in
mathcomp.ssreflect.finset]
-
scalar_mx_hom [lemma, in
mathcomp.character.mxrepresentation]
-
scalar_mx_comm [lemma, in
mathcomp.algebra.matrix]
-
scalar_mxC [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_is_multiplicative [lemma, in
mathcomp.algebra.matrix]
-
scalar_mxM [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_block [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_is_scalar [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_sum_delta [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_is_additive [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx [definition, in
mathcomp.algebra.matrix]
-
scalar_mx_key [lemma, in
mathcomp.algebra.matrix]
-
scalar_mx_cent [lemma, in
mathcomp.algebra.mxalgebra]
-
ScaleCompLfun [section, in
mathcomp.algebra.vector]
-
ScaleCompLfun.aT [variable, in
mathcomp.algebra.vector]
-
ScaleCompLfun.R [variable, in
mathcomp.algebra.vector]
-
ScaleCompLfun.rT [variable, in
mathcomp.algebra.vector]
-
ScaleCompLfun.vT [variable, in
mathcomp.algebra.vector]
-
scalemx [definition, in
mathcomp.algebra.matrix]
-
scalemxA [lemma, in
mathcomp.algebra.matrix]
-
scalemxAl [lemma, in
mathcomp.algebra.matrix]
-
scalemxAr [lemma, in
mathcomp.algebra.matrix]
-
scalemxDl [lemma, in
mathcomp.algebra.matrix]
-
scalemxDr [lemma, in
mathcomp.algebra.matrix]
-
scalemx_inj [lemma, in
mathcomp.algebra.matrix]
-
scalemx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
scalemx_const [lemma, in
mathcomp.algebra.matrix]
-
scalemx_key [lemma, in
mathcomp.algebra.matrix]
-
scalemx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
scalemx1 [lemma, in
mathcomp.algebra.matrix]
-
scalerMzl [lemma, in
mathcomp.algebra.ssrint]
-
scalerMzr [lemma, in
mathcomp.algebra.ssrint]
-
scaler_int [lemma, in
mathcomp.algebra.ssrint]
-
scalezrE [lemma, in
mathcomp.algebra.ssrint]
-
scale_zchar [lemma, in
mathcomp.character.vcharacter]
-
scale_pair [definition, in
mathcomp.algebra.ssralg]
-
scale_lfunE [lemma, in
mathcomp.algebra.vector]
-
scale_lfun [definition, in
mathcomp.algebra.vector]
-
scale_scalar_mx [lemma, in
mathcomp.algebra.matrix]
-
scale_block_mx [lemma, in
mathcomp.algebra.matrix]
-
scale_col_mx [lemma, in
mathcomp.algebra.matrix]
-
scale_row_mx [lemma, in
mathcomp.algebra.matrix]
-
scale_poly_eq0 [lemma, in
mathcomp.algebra.poly]
-
scale_polyAl [lemma, in
mathcomp.algebra.poly]
-
scale_polyDl [lemma, in
mathcomp.algebra.poly]
-
scale_polyDr [lemma, in
mathcomp.algebra.poly]
-
scale_1poly [lemma, in
mathcomp.algebra.poly]
-
scale_polyA [lemma, in
mathcomp.algebra.poly]
-
scale_polyE [lemma, in
mathcomp.algebra.poly]
-
scale_poly [definition, in
mathcomp.algebra.poly]
-
scale_poly_key [lemma, in
mathcomp.algebra.poly]
-
scale_poly_def [definition, in
mathcomp.algebra.poly]
-
scale_is_groupAction [lemma, in
mathcomp.character.mxabelem]
-
scale_is_action [lemma, in
mathcomp.character.mxabelem]
-
scale_actE [lemma, in
mathcomp.character.mxabelem]
-
scale_act [definition, in
mathcomp.character.mxabelem]
-
scale1mx [lemma, in
mathcomp.algebra.matrix]
-
scalq [definition, in
mathcomp.algebra.rat]
-
scalqE [lemma, in
mathcomp.algebra.rat]
-
scalq_eq0 [lemma, in
mathcomp.algebra.rat]
-
scalq_def [definition, in
mathcomp.algebra.rat]
-
scalq_key [lemma, in
mathcomp.algebra.rat]
-
Scan [section, in
mathcomp.ssreflect.seq]
-
scanl [definition, in
mathcomp.ssreflect.seq]
-
scanlK [lemma, in
mathcomp.ssreflect.seq]
-
scanl_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
scanl_cat [lemma, in
mathcomp.ssreflect.seq]
-
Scan.f [variable, in
mathcomp.ssreflect.seq]
-
Scan.g [variable, in
mathcomp.ssreflect.seq]
-
Scan.T1 [variable, in
mathcomp.ssreflect.seq]
-
Scan.T2 [variable, in
mathcomp.ssreflect.seq]
-
Scan.x1 [variable, in
mathcomp.ssreflect.seq]
-
Scan.x2 [variable, in
mathcomp.ssreflect.seq]
-
SchurZassenhaus_trans_actsol [lemma, in
mathcomp.solvable.hall]
-
SchurZassenhaus_trans_sol [lemma, in
mathcomp.solvable.hall]
-
SchurZassenhaus_split [lemma, in
mathcomp.solvable.hall]
-
SCN [section, in
mathcomp.solvable.maximal]
-
SCN [definition, in
mathcomp.solvable.maximal]
-
SCN_max [lemma, in
mathcomp.solvable.maximal]
-
SCN_abelian [lemma, in
mathcomp.solvable.maximal]
-
SCN_P [lemma, in
mathcomp.solvable.maximal]
-
SCN_at [definition, in
mathcomp.solvable.maximal]
-
SCN.G [variable, in
mathcomp.solvable.maximal]
-
SCN.gT [variable, in
mathcomp.solvable.maximal]
-
SCN.p [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries [section, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.A [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.cAA [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.nZA [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.SCN_A [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.sZA [variable, in
mathcomp.solvable.maximal]
-
SCN.SCNseries.Z [variable, in
mathcomp.solvable.maximal]
-
SdPair [constructor, in
mathcomp.fingroup.gproduct]
-
sdpairE [lemma, in
mathcomp.fingroup.gproduct]
-
sdpair_setact [lemma, in
mathcomp.fingroup.gproduct]
-
sdpair_act [lemma, in
mathcomp.fingroup.gproduct]
-
sdpair1 [definition, in
mathcomp.fingroup.gproduct]
-
sdpair1_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
sdpair2 [definition, in
mathcomp.fingroup.gproduct]
-
sdpair2_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
sdprod [abbreviation, in
mathcomp.fingroup.gproduct]
-
Sdprod [section, in
mathcomp.character.character]
-
sdprodE [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodEY [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodg1 [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodJ [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodm [definition, in
mathcomp.fingroup.gproduct]
-
sdprodmE [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodmEl [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodmEr [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodm_eqf [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodm_sub [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodm_norm [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodP [lemma, in
mathcomp.fingroup.gproduct]
-
SDproduct [section, in
mathcomp.character.classfun]
-
SDproduct.defG [variable, in
mathcomp.character.classfun]
-
SDproduct.G [variable, in
mathcomp.character.classfun]
-
SDproduct.gT [variable, in
mathcomp.character.classfun]
-
SDproduct.H [variable, in
mathcomp.character.classfun]
-
SDproduct.K [variable, in
mathcomp.character.classfun]
-
SDproduct.nsKG [variable, in
mathcomp.character.classfun]
-
SDproduct.sHG [variable, in
mathcomp.character.classfun]
-
SDproduct.sKG [variable, in
mathcomp.character.classfun]
-
sdprodW [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodWC [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodWpp [lemma, in
mathcomp.fingroup.gproduct]
-
sdprodWY [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_p'core_HallP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_Hall_p'coreP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_pcore_HallP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_Hall_pcoreP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_normal_pHallP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_normal_p'HallP [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_Hall [lemma, in
mathcomp.solvable.pgroup]
-
sdprod_sdpair [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_mulgA [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_mulVg [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_mul1g [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_mul [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_mul_proof [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_inv [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_inv_proof [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_one [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_finMixin [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_countMixin [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_choiceMixin [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_eqMixin [definition, in
mathcomp.fingroup.gproduct]
-
sdprod_by [inductive, in
mathcomp.fingroup.gproduct]
-
sdprod_recr [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_recl [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_modr [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_modl [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_subr [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_isog [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_isom [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_card [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_normal_complP [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_compl [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_context [lemma, in
mathcomp.fingroup.gproduct]
-
sdprod_Res_IirrK [lemma, in
mathcomp.character.character]
-
sdprod_Res_IirrE [lemma, in
mathcomp.character.character]
-
sdprod_Iirr0 [lemma, in
mathcomp.character.character]
-
sdprod_Iirr_eq0 [lemma, in
mathcomp.character.character]
-
sdprod_Iirr_inj [lemma, in
mathcomp.character.character]
-
sdprod_IirrK [lemma, in
mathcomp.character.character]
-
sdprod_IirrE [lemma, in
mathcomp.character.character]
-
sdprod_Iirr [definition, in
mathcomp.character.character]
-
sdprod_cfker [lemma, in
mathcomp.character.classfun]
-
Sdprod.defG [variable, in
mathcomp.character.character]
-
Sdprod.G [variable, in
mathcomp.character.character]
-
Sdprod.gT [variable, in
mathcomp.character.character]
-
Sdprod.H [variable, in
mathcomp.character.character]
-
Sdprod.K [variable, in
mathcomp.character.character]
-
Sdprod.nKG [variable, in
mathcomp.character.character]
-
sdprod1g [lemma, in
mathcomp.fingroup.gproduct]
-
sdT [abbreviation, in
mathcomp.fingroup.gproduct]
-
sdval [abbreviation, in
mathcomp.fingroup.gproduct]
-
sd1 [definition, in
mathcomp.solvable.burnside_app]
-
Sd1 [definition, in
mathcomp.solvable.burnside_app]
-
sd1_inv [lemma, in
mathcomp.solvable.burnside_app]
-
Sd1_inj [lemma, in
mathcomp.solvable.burnside_app]
-
sd2 [definition, in
mathcomp.solvable.burnside_app]
-
Sd2 [definition, in
mathcomp.solvable.burnside_app]
-
sd2_inv [lemma, in
mathcomp.solvable.burnside_app]
-
Sd2_inj [lemma, in
mathcomp.solvable.burnside_app]
-
SecondIsomorphism [section, in
mathcomp.fingroup.quotient]
-
SecondIsomorphism.gT [variable, in
mathcomp.fingroup.quotient]
-
SecondIsomorphism.H [variable, in
mathcomp.fingroup.quotient]
-
SecondIsomorphism.K [variable, in
mathcomp.fingroup.quotient]
-
SecondIsomorphism.nKH [variable, in
mathcomp.fingroup.quotient]
-
second_isog [lemma, in
mathcomp.fingroup.quotient]
-
second_isom [lemma, in
mathcomp.fingroup.quotient]
-
second_orthogonality_relation [lemma, in
mathcomp.character.character]
-
section [inductive, in
mathcomp.solvable.jordanholder]
-
Sections [section, in
mathcomp.solvable.jordanholder]
-
Sections.gT [variable, in
mathcomp.solvable.jordanholder]
-
section_eqmx [lemma, in
mathcomp.character.mxrepresentation]
-
section_eqmx_add [lemma, in
mathcomp.character.mxrepresentation]
-
section_repr [definition, in
mathcomp.character.mxrepresentation]
-
section_module [lemma, in
mathcomp.character.mxrepresentation]
-
section_repr_isog [lemma, in
mathcomp.solvable.jordanholder]
-
section_reprP [lemma, in
mathcomp.solvable.jordanholder]
-
section_repr [definition, in
mathcomp.solvable.jordanholder]
-
section_isog [definition, in
mathcomp.solvable.jordanholder]
-
section_finMixin [definition, in
mathcomp.solvable.jordanholder]
-
section_countMixin [definition, in
mathcomp.solvable.jordanholder]
-
section_choiceMixin [definition, in
mathcomp.solvable.jordanholder]
-
section_eqMixin [definition, in
mathcomp.solvable.jordanholder]
-
SemiDihedral [constructor, in
mathcomp.solvable.extremal]
-
semidihedral_classP [lemma, in
mathcomp.solvable.extremal]
-
semidihedral_structure [lemma, in
mathcomp.solvable.extremal]
-
semidihedral_gtype [definition, in
mathcomp.solvable.extremal]
-
semidirect_product [definition, in
mathcomp.fingroup.gproduct]
-
semiprime [definition, in
mathcomp.solvable.frobenius]
-
semiprimeJ [lemma, in
mathcomp.solvable.frobenius]
-
semiprimeS [lemma, in
mathcomp.solvable.frobenius]
-
semiprime_regular [lemma, in
mathcomp.solvable.frobenius]
-
semiregular [definition, in
mathcomp.solvable.frobenius]
-
semiregularJ [lemma, in
mathcomp.solvable.frobenius]
-
semiregularS [lemma, in
mathcomp.solvable.frobenius]
-
semiregular_prime [lemma, in
mathcomp.solvable.frobenius]
-
semiregular_sym [lemma, in
mathcomp.solvable.frobenius]
-
semiregular1l [lemma, in
mathcomp.solvable.frobenius]
-
semiregular1r [lemma, in
mathcomp.solvable.frobenius]
-
semisimple_Socle [lemma, in
mathcomp.character.mxrepresentation]
-
separable [definition, in
mathcomp.field.separable]
-
Separable [section, in
mathcomp.field.separable]
-
separable [abbreviation, in
mathcomp.field.separable]
-
separable [library]
-
separableP [lemma, in
mathcomp.field.separable]
-
separablePn [lemma, in
mathcomp.field.separable]
-
SeparablePoly [section, in
mathcomp.field.separable]
-
SeparablePoly.R [variable, in
mathcomp.field.separable]
-
separableS [lemma, in
mathcomp.field.separable]
-
separableSl [lemma, in
mathcomp.field.separable]
-
separableSr [lemma, in
mathcomp.field.separable]
-
separable_Fadjoin_seq [lemma, in
mathcomp.field.separable]
-
separable_trans [lemma, in
mathcomp.field.separable]
-
separable_refl [lemma, in
mathcomp.field.separable]
-
separable_generator_maximal [lemma, in
mathcomp.field.separable]
-
separable_generatorP [lemma, in
mathcomp.field.separable]
-
separable_generator_mem [lemma, in
mathcomp.field.separable]
-
separable_generator [definition, in
mathcomp.field.separable]
-
separable_inseparable_decomposition [lemma, in
mathcomp.field.separable]
-
separable_sum [lemma, in
mathcomp.field.separable]
-
separable_add [lemma, in
mathcomp.field.separable]
-
separable_inseparable_element [lemma, in
mathcomp.field.separable]
-
separable_exponent [lemma, in
mathcomp.field.separable]
-
separable_elementS [lemma, in
mathcomp.field.separable]
-
separable_root_der [lemma, in
mathcomp.field.separable]
-
separable_nz_der [lemma, in
mathcomp.field.separable]
-
separable_elementP [lemma, in
mathcomp.field.separable]
-
separable_element [definition, in
mathcomp.field.separable]
-
separable_map [lemma, in
mathcomp.field.separable]
-
separable_prod_XsubC [lemma, in
mathcomp.field.separable]
-
separable_root [lemma, in
mathcomp.field.separable]
-
separable_mul [lemma, in
mathcomp.field.separable]
-
separable_deriv_eq0 [lemma, in
mathcomp.field.separable]
-
separable_nosquare [lemma, in
mathcomp.field.separable]
-
separable_coprime [lemma, in
mathcomp.field.separable]
-
separable_polyP [lemma, in
mathcomp.field.separable]
-
separable_poly_neq0 [lemma, in
mathcomp.field.separable]
-
separable_poly [definition, in
mathcomp.field.separable]
-
separable_Xn_sub_1 [lemma, in
mathcomp.field.cyclotomic]
-
Separable.Derivation [section, in
mathcomp.field.separable]
-
Separable.DerivationAlgebra [section, in
mathcomp.field.separable]
-
Separable.DerivationAlgebra.D [variable, in
mathcomp.field.separable]
-
Separable.DerivationAlgebra.derD [variable, in
mathcomp.field.separable]
-
Separable.DerivationAlgebra.E [variable, in
mathcomp.field.separable]
-
Separable.Derivation.D [variable, in
mathcomp.field.separable]
-
Separable.Derivation.derD [variable, in
mathcomp.field.separable]
-
Separable.Derivation.K [variable, in
mathcomp.field.separable]
-
Separable.F [variable, in
mathcomp.field.separable]
-
Separable.L [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem [section, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.FiniteCase [section, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.FiniteCase.cyclic_or_large [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.FiniteCase.K_is_large [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.FiniteCase.N [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.K [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.sepKy [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.x [variable, in
mathcomp.field.separable]
-
Separable.PrimitiveElementTheorem.y [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement [section, in
mathcomp.field.separable]
-
Separable.SeparableElement.ExtendDerivation [section, in
mathcomp.field.separable]
-
Separable.SeparableElement.ExtendDerivation.D [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.ExtendDerivation.derD [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.ExtendDerivation.Dx [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.K [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.Kx_x [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.sKxK [variable, in
mathcomp.field.separable]
-
Separable.SeparableElement.x [variable, in
mathcomp.field.separable]
-
seq [abbreviation, in
mathcomp.ssreflect.seq]
-
seq [library]
-
SeqFinType [section, in
mathcomp.ssreflect.fintype]
-
SeqFinType.s [variable, in
mathcomp.ssreflect.fintype]
-
SeqFinType.T [variable, in
mathcomp.ssreflect.fintype]
-
seqn [definition, in
mathcomp.ssreflect.seq]
-
seqn_rec [definition, in
mathcomp.ssreflect.seq]
-
seqn_type [definition, in
mathcomp.ssreflect.seq]
-
SeqSub [constructor, in
mathcomp.ssreflect.fintype]
-
SeqSubType [section, in
mathcomp.ssreflect.fintype]
-
SeqSubType.s [variable, in
mathcomp.ssreflect.fintype]
-
SeqSubType.T [variable, in
mathcomp.ssreflect.fintype]
-
seqs1 [lemma, in
mathcomp.solvable.burnside_app]
-
SeqTuple [section, in
mathcomp.ssreflect.tuple]
-
SeqTuple.m [variable, in
mathcomp.ssreflect.tuple]
-
SeqTuple.n [variable, in
mathcomp.ssreflect.tuple]
-
SeqTuple.rT [variable, in
mathcomp.ssreflect.tuple]
-
SeqTuple.T [variable, in
mathcomp.ssreflect.tuple]
-
SeqTuple.U [variable, in
mathcomp.ssreflect.tuple]
-
Sequences [section, in
mathcomp.ssreflect.seq]
-
Sequences.n0 [variable, in
mathcomp.ssreflect.seq]
-
Sequences.SeqFind [section, in
mathcomp.ssreflect.seq]
-
Sequences.SeqFind.a [variable, in
mathcomp.ssreflect.seq]
-
Sequences.SubPred [section, in
mathcomp.ssreflect.seq]
-
Sequences.SubPred.a1 [variable, in
mathcomp.ssreflect.seq]
-
Sequences.SubPred.a2 [variable, in
mathcomp.ssreflect.seq]
-
Sequences.SubPred.s12 [variable, in
mathcomp.ssreflect.seq]
-
Sequences.T [variable, in
mathcomp.ssreflect.seq]
-
Sequences.x0 [variable, in
mathcomp.ssreflect.seq]
-
_ ++ _ (seq_scope) [notation, in
mathcomp.ssreflect.seq]
-
seqv_sub_adjoin [lemma, in
mathcomp.field.falgebra]
-
seq_tnthP [lemma, in
mathcomp.ssreflect.tuple]
-
seq_eqclass [definition, in
mathcomp.ssreflect.seq]
-
seq_ind2 [lemma, in
mathcomp.ssreflect.seq]
-
seq_countMixin [definition, in
mathcomp.ssreflect.choice]
-
seq_choiceMixin [lemma, in
mathcomp.ssreflect.choice]
-
seq_of_optK [lemma, in
mathcomp.ssreflect.choice]
-
seq_of_opt [definition, in
mathcomp.ssreflect.choice]
-
seq_sub_choiceMixin [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_axiom [lemma, in
mathcomp.ssreflect.fintype]
-
seq_sub_countMixin [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_pickleK [lemma, in
mathcomp.ssreflect.fintype]
-
seq_sub_unpickle [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_pickle [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_enum [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub_eqMixin [definition, in
mathcomp.ssreflect.fintype]
-
seq_sub [record, in
mathcomp.ssreflect.fintype]
-
seq_iso3_L [definition, in
mathcomp.solvable.burnside_app]
-
seq_iso_L [definition, in
mathcomp.solvable.burnside_app]
-
seq1_basis [lemma, in
mathcomp.algebra.vector]
-
seq1_free [lemma, in
mathcomp.algebra.vector]
-
SeriesDefs [section, in
mathcomp.solvable.nilpotent]
-
SeriesDefs.A [variable, in
mathcomp.solvable.nilpotent]
-
SeriesDefs.gT [variable, in
mathcomp.solvable.nilpotent]
-
SeriesDefs.n [variable, in
mathcomp.solvable.nilpotent]
-
series_repr [definition, in
mathcomp.character.mxrepresentation]
-
series_sol [lemma, in
mathcomp.solvable.nilpotent]
-
setact [definition, in
mathcomp.fingroup.action]
-
setactE [lemma, in
mathcomp.fingroup.action]
-
setactJ [lemma, in
mathcomp.fingroup.action]
-
setactVin [lemma, in
mathcomp.fingroup.action]
-
setact_orbit [lemma, in
mathcomp.fingroup.action]
-
setact_is_action [lemma, in
mathcomp.fingroup.action]
-
setC [definition, in
mathcomp.ssreflect.finset]
-
setCD [lemma, in
mathcomp.ssreflect.finset]
-
setCI [lemma, in
mathcomp.ssreflect.finset]
-
setCK [lemma, in
mathcomp.ssreflect.finset]
-
setCP [lemma, in
mathcomp.ssreflect.finset]
-
setCS [lemma, in
mathcomp.ssreflect.finset]
-
setCT [lemma, in
mathcomp.ssreflect.finset]
-
setCU [lemma, in
mathcomp.ssreflect.finset]
-
setC_bigcap [lemma, in
mathcomp.ssreflect.finset]
-
setC_bigcup [lemma, in
mathcomp.ssreflect.finset]
-
setC_inj [lemma, in
mathcomp.ssreflect.finset]
-
setC0 [lemma, in
mathcomp.ssreflect.finset]
-
setC11 [lemma, in
mathcomp.ssreflect.finset]
-
setD [definition, in
mathcomp.ssreflect.finset]
-
setDDl [lemma, in
mathcomp.ssreflect.finset]
-
setDDr [lemma, in
mathcomp.ssreflect.finset]
-
setDE [lemma, in
mathcomp.ssreflect.finset]
-
SetDef [module, in
mathcomp.ssreflect.finset]
-
SetDefSig [module, in
mathcomp.ssreflect.finset]
-
SetDefSig.finset [axiom, in
mathcomp.ssreflect.finset]
-
SetDefSig.finsetE [axiom, in
mathcomp.ssreflect.finset]
-
SetDefSig.pred_of_setE [axiom, in
mathcomp.ssreflect.finset]
-
SetDefSig.pred_of_set [axiom, in
mathcomp.ssreflect.finset]
-
SetDef.finset [definition, in
mathcomp.ssreflect.finset]
-
SetDef.finsetE [lemma, in
mathcomp.ssreflect.finset]
-
SetDef.pred_of_setE [lemma, in
mathcomp.ssreflect.finset]
-
SetDef.pred_of_set [definition, in
mathcomp.ssreflect.finset]
-
setDidPl [lemma, in
mathcomp.ssreflect.finset]
-
setDIl [lemma, in
mathcomp.ssreflect.finset]
-
setDIr [lemma, in
mathcomp.ssreflect.finset]
-
setDP [lemma, in
mathcomp.ssreflect.finset]
-
setDS [lemma, in
mathcomp.ssreflect.finset]
-
setDSS [lemma, in
mathcomp.ssreflect.finset]
-
setDT [lemma, in
mathcomp.ssreflect.finset]
-
setDUl [lemma, in
mathcomp.ssreflect.finset]
-
setDUr [lemma, in
mathcomp.ssreflect.finset]
-
setDv [lemma, in
mathcomp.ssreflect.finset]
-
setD_eq0 [lemma, in
mathcomp.ssreflect.finset]
-
setD0 [lemma, in
mathcomp.ssreflect.finset]
-
setD1K [lemma, in
mathcomp.ssreflect.finset]
-
setD1P [lemma, in
mathcomp.ssreflect.finset]
-
setD11 [lemma, in
mathcomp.ssreflect.finset]
-
setI [definition, in
mathcomp.ssreflect.finset]
-
setIA [lemma, in
mathcomp.ssreflect.finset]
-
setIAC [lemma, in
mathcomp.ssreflect.finset]
-
setIACA [lemma, in
mathcomp.ssreflect.finset]
-
setIC [lemma, in
mathcomp.ssreflect.finset]
-
setICA [lemma, in
mathcomp.ssreflect.finset]
-
setICr [lemma, in
mathcomp.ssreflect.finset]
-
setID [lemma, in
mathcomp.ssreflect.finset]
-
setIDA [lemma, in
mathcomp.ssreflect.finset]
-
setIDAC [lemma, in
mathcomp.ssreflect.finset]
-
setIdE [lemma, in
mathcomp.ssreflect.finset]
-
setIdP [lemma, in
mathcomp.ssreflect.finset]
-
setId2P [lemma, in
mathcomp.ssreflect.finset]
-
setIg1 [lemma, in
mathcomp.fingroup.fingroup]
-
setIid [lemma, in
mathcomp.ssreflect.finset]
-
setIidPl [lemma, in
mathcomp.ssreflect.finset]
-
setIidPr [lemma, in
mathcomp.ssreflect.finset]
-
setIIl [lemma, in
mathcomp.ssreflect.finset]
-
setIIr [lemma, in
mathcomp.ssreflect.finset]
-
setIK [lemma, in
mathcomp.ssreflect.finset]
-
setIP [lemma, in
mathcomp.ssreflect.finset]
-
setIS [lemma, in
mathcomp.ssreflect.finset]
-
setISS [lemma, in
mathcomp.ssreflect.finset]
-
setIT [lemma, in
mathcomp.ssreflect.finset]
-
setIUl [lemma, in
mathcomp.ssreflect.finset]
-
setIUr [lemma, in
mathcomp.ssreflect.finset]
-
setI_normal_Hall [lemma, in
mathcomp.solvable.pgroup]
-
setI_subnormal [lemma, in
mathcomp.solvable.gseries]
-
setI_im_cpair [lemma, in
mathcomp.solvable.center]
-
setI_transversal_pblock [lemma, in
mathcomp.ssreflect.finset]
-
setI_eq0 [lemma, in
mathcomp.ssreflect.finset]
-
setI_powerset [lemma, in
mathcomp.ssreflect.finset]
-
setI0 [lemma, in
mathcomp.ssreflect.finset]
-
setI1g [lemma, in
mathcomp.fingroup.fingroup]
-
setKI [lemma, in
mathcomp.ssreflect.finset]
-
setKU [lemma, in
mathcomp.ssreflect.finset]
-
setOps [section, in
mathcomp.ssreflect.finset]
-
setOpsAlgebra [section, in
mathcomp.ssreflect.finset]
-
setOpsAlgebra.T [variable, in
mathcomp.ssreflect.finset]
-
setOpsDefs [section, in
mathcomp.ssreflect.finset]
-
setOpsDefs.T [variable, in
mathcomp.ssreflect.finset]
-
setOps.T [variable, in
mathcomp.ssreflect.finset]
-
setP [lemma, in
mathcomp.ssreflect.finset]
-
setSD [lemma, in
mathcomp.ssreflect.finset]
-
setSI [lemma, in
mathcomp.ssreflect.finset]
-
setSU [lemma, in
mathcomp.ssreflect.finset]
-
setT [abbreviation, in
mathcomp.ssreflect.finset]
-
setTD [lemma, in
mathcomp.ssreflect.finset]
-
setTfor [definition, in
mathcomp.ssreflect.finset]
-
setTI [lemma, in
mathcomp.ssreflect.finset]
-
setTU [lemma, in
mathcomp.ssreflect.finset]
-
SetType [section, in
mathcomp.ssreflect.finset]
-
SetType.T [variable, in
mathcomp.ssreflect.finset]
-
setU [definition, in
mathcomp.ssreflect.finset]
-
setUA [lemma, in
mathcomp.ssreflect.finset]
-
setUAC [lemma, in
mathcomp.ssreflect.finset]
-
setUACA [lemma, in
mathcomp.ssreflect.finset]
-
setUC [lemma, in
mathcomp.ssreflect.finset]
-
setUCA [lemma, in
mathcomp.ssreflect.finset]
-
setUCr [lemma, in
mathcomp.ssreflect.finset]
-
setUid [lemma, in
mathcomp.ssreflect.finset]
-
setUidPl [lemma, in
mathcomp.ssreflect.finset]
-
setUidPr [lemma, in
mathcomp.ssreflect.finset]
-
setUIl [lemma, in
mathcomp.ssreflect.finset]
-
setUIr [lemma, in
mathcomp.ssreflect.finset]
-
setUK [lemma, in
mathcomp.ssreflect.finset]
-
setUP [lemma, in
mathcomp.ssreflect.finset]
-
setUS [lemma, in
mathcomp.ssreflect.finset]
-
setUSS [lemma, in
mathcomp.ssreflect.finset]
-
setUT [lemma, in
mathcomp.ssreflect.finset]
-
setUUl [lemma, in
mathcomp.ssreflect.finset]
-
setUUr [lemma, in
mathcomp.ssreflect.finset]
-
setU_eq0 [lemma, in
mathcomp.ssreflect.finset]
-
setU0 [lemma, in
mathcomp.ssreflect.finset]
-
setU1K [lemma, in
mathcomp.ssreflect.finset]
-
setU1P [lemma, in
mathcomp.ssreflect.finset]
-
setU1r [lemma, in
mathcomp.ssreflect.finset]
-
setU11 [lemma, in
mathcomp.ssreflect.finset]
-
setX [definition, in
mathcomp.ssreflect.finset]
-
setXP [lemma, in
mathcomp.ssreflect.finset]
-
setXS [lemma, in
mathcomp.ssreflect.finset]
-
setX_gen [lemma, in
mathcomp.fingroup.gproduct]
-
setX_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
setX_prod [lemma, in
mathcomp.fingroup.gproduct]
-
set_gring_classM_coef [lemma, in
mathcomp.character.integral_char]
-
set_of_coset [projection, in
mathcomp.fingroup.quotient]
-
set_Frobenius_compl [lemma, in
mathcomp.solvable.frobenius]
-
set_nth_default [lemma, in
mathcomp.ssreflect.seq]
-
set_set_nth [lemma, in
mathcomp.ssreflect.seq]
-
set_nth_nil [lemma, in
mathcomp.ssreflect.seq]
-
set_nth [definition, in
mathcomp.ssreflect.seq]
-
set_invgM [lemma, in
mathcomp.fingroup.fingroup]
-
set_invgK [lemma, in
mathcomp.fingroup.fingroup]
-
set_mulgA [lemma, in
mathcomp.fingroup.fingroup]
-
set_mul1g [lemma, in
mathcomp.fingroup.fingroup]
-
set_invg [definition, in
mathcomp.fingroup.fingroup]
-
set_mulg [definition, in
mathcomp.fingroup.fingroup]
-
set_partition_big [lemma, in
mathcomp.ssreflect.finset]
-
set_partition_big_cond [lemma, in
mathcomp.ssreflect.finset]
-
set_cons [lemma, in
mathcomp.ssreflect.finset]
-
set_0Vmem [lemma, in
mathcomp.ssreflect.finset]
-
set_finMixin [definition, in
mathcomp.ssreflect.finset]
-
set_countMixin [definition, in
mathcomp.ssreflect.finset]
-
set_choiceMixin [definition, in
mathcomp.ssreflect.finset]
-
set_eqMixin [definition, in
mathcomp.ssreflect.finset]
-
set_of [definition, in
mathcomp.ssreflect.finset]
-
set_type [inductive, in
mathcomp.ssreflect.finset]
-
set0 [definition, in
mathcomp.ssreflect.finset]
-
set0D [lemma, in
mathcomp.ssreflect.finset]
-
set0I [lemma, in
mathcomp.ssreflect.finset]
-
set0Pn [lemma, in
mathcomp.ssreflect.finset]
-
set0U [lemma, in
mathcomp.ssreflect.finset]
-
set1 [definition, in
mathcomp.ssreflect.finset]
-
set1gE [lemma, in
mathcomp.fingroup.fingroup]
-
set1gP [lemma, in
mathcomp.fingroup.fingroup]
-
set1P [lemma, in
mathcomp.ssreflect.finset]
-
set1Ul [lemma, in
mathcomp.ssreflect.finset]
-
set1Ur [lemma, in
mathcomp.ssreflect.finset]
-
set1_inj [lemma, in
mathcomp.ssreflect.finset]
-
set11 [lemma, in
mathcomp.ssreflect.finset]
-
set2P [lemma, in
mathcomp.ssreflect.finset]
-
set21 [lemma, in
mathcomp.ssreflect.finset]
-
set22 [lemma, in
mathcomp.ssreflect.finset]
-
sG [abbreviation, in
mathcomp.character.mxrepresentation]
-
sgr [abbreviation, in
mathcomp.algebra.rat]
-
sgr [abbreviation, in
mathcomp.algebra.ssrint]
-
sgrEz [lemma, in
mathcomp.algebra.ssrint]
-
sgrMz [lemma, in
mathcomp.algebra.ssrint]
-
sgrz [lemma, in
mathcomp.algebra.ssrint]
-
sgr_numq [lemma, in
mathcomp.algebra.rat]
-
sgr_numq_div [lemma, in
mathcomp.algebra.rat]
-
sgr_denq [lemma, in
mathcomp.algebra.rat]
-
sgr_scalq [lemma, in
mathcomp.algebra.rat]
-
sgval [definition, in
mathcomp.fingroup.fingroup]
-
sgvalK [lemma, in
mathcomp.fingroup.fingroup]
-
sgvalM [lemma, in
mathcomp.fingroup.fingroup]
-
sgvalmK [lemma, in
mathcomp.fingroup.morphism]
-
sgval_sub [lemma, in
mathcomp.fingroup.morphism]
-
sgz [definition, in
mathcomp.algebra.ssrint]
-
Sgz [section, in
mathcomp.algebra.ssrint]
-
sgzE [definition, in
mathcomp.algebra.ssrint]
-
sgzM [lemma, in
mathcomp.algebra.ssrint]
-
sgzN [lemma, in
mathcomp.algebra.ssrint]
-
SgzNeg [constructor, in
mathcomp.algebra.ssrint]
-
SgzNull [constructor, in
mathcomp.algebra.ssrint]
-
sgzN1 [lemma, in
mathcomp.algebra.ssrint]
-
sgzP [lemma, in
mathcomp.algebra.ssrint]
-
SgzPos [constructor, in
mathcomp.algebra.ssrint]
-
SgzReal [section, in
mathcomp.algebra.ssrint]
-
SgzReal.R [variable, in
mathcomp.algebra.ssrint]
-
sgzX [lemma, in
mathcomp.algebra.ssrint]
-
sgz_lead_primitive [lemma, in
mathcomp.algebra.intdiv]
-
sgz_contents [lemma, in
mathcomp.algebra.intdiv]
-
sgz_eq [lemma, in
mathcomp.algebra.ssrint]
-
sgz_smul [lemma, in
mathcomp.algebra.ssrint]
-
sgz_le0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_ge0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_lt0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_gt0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_odd [lemma, in
mathcomp.algebra.ssrint]
-
sgz_eq0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_val [inductive, in
mathcomp.algebra.ssrint]
-
sgz_cp0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz_id [lemma, in
mathcomp.algebra.ssrint]
-
sgz_int [lemma, in
mathcomp.algebra.ssrint]
-
sgz_sgr [lemma, in
mathcomp.algebra.ssrint]
-
sgz_def [lemma, in
mathcomp.algebra.ssrint]
-
Sgz.R [variable, in
mathcomp.algebra.ssrint]
-
sgz0 [lemma, in
mathcomp.algebra.ssrint]
-
sgz1 [lemma, in
mathcomp.algebra.ssrint]
-
sh [definition, in
mathcomp.solvable.burnside_app]
-
Sh [definition, in
mathcomp.solvable.burnside_app]
-
shape [definition, in
mathcomp.ssreflect.seq]
-
shape_rev [lemma, in
mathcomp.ssreflect.seq]
-
shorten [definition, in
mathcomp.ssreflect.path]
-
shortenP [lemma, in
mathcomp.ssreflect.path]
-
ShortenSpec [constructor, in
mathcomp.ssreflect.path]
-
shorten_spec [inductive, in
mathcomp.ssreflect.path]
-
sh_inv [lemma, in
mathcomp.solvable.burnside_app]
-
Sh_inj [lemma, in
mathcomp.solvable.burnside_app]
-
SigEqType [section, in
mathcomp.ssreflect.eqtype]
-
SigEqType.P [variable, in
mathcomp.ssreflect.eqtype]
-
SigEqType.T [variable, in
mathcomp.ssreflect.eqtype]
-
signr_scalq [lemma, in
mathcomp.algebra.rat]
-
SigProj [section, in
mathcomp.ssreflect.eqtype]
-
SigProj.P [variable, in
mathcomp.ssreflect.eqtype]
-
SigProj.Q [variable, in
mathcomp.ssreflect.eqtype]
-
SigProj.T [variable, in
mathcomp.ssreflect.eqtype]
-
sigW [lemma, in
mathcomp.ssreflect.choice]
-
sig_countMixin [definition, in
mathcomp.ssreflect.choice]
-
sig_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
sig_eqW [lemma, in
mathcomp.ssreflect.choice]
-
sig_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
sig_eqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
sig2W [lemma, in
mathcomp.ssreflect.choice]
-
sig2_eqW [lemma, in
mathcomp.ssreflect.choice]
-
simp [abbreviation, in
mathcomp.algebra.matrix]
-
simp [abbreviation, in
mathcomp.algebra.polydiv]
-
simp [abbreviation, in
mathcomp.algebra.poly]
-
simp [abbreviation, in
mathcomp.algebra.mxalgebra]
-
Simple [section, in
mathcomp.solvable.gseries]
-
simple [definition, in
mathcomp.solvable.gseries]
-
simpleP [lemma, in
mathcomp.solvable.gseries]
-
simple_Alt5 [lemma, in
mathcomp.solvable.alt]
-
simple_Alt5_base [lemma, in
mathcomp.solvable.alt]
-
simple_Alt_3 [lemma, in
mathcomp.solvable.alt]
-
simple_Socle [lemma, in
mathcomp.character.mxrepresentation]
-
simple_compsP [lemma, in
mathcomp.solvable.jordanholder]
-
simple_maxnormal [lemma, in
mathcomp.solvable.gseries]
-
simple_sol_prime [lemma, in
mathcomp.solvable.maximal]
-
SimplRel [definition, in
mathcomp.ssreflect.ssrbool]
-
simpl_rel [definition, in
mathcomp.ssreflect.ssrbool]
-
simpl_pred_sortE [lemma, in
mathcomp.ssreflect.ssrbool]
-
size [definition, in
mathcomp.ssreflect.seq]
-
sizeY [definition, in
mathcomp.algebra.polyXY]
-
sizeYE [lemma, in
mathcomp.algebra.polyXY]
-
sizeY_mulX [lemma, in
mathcomp.algebra.polyXY]
-
sizeY_eq0 [lemma, in
mathcomp.algebra.polyXY]
-
size_minCpoly [lemma, in
mathcomp.field.algC]
-
size_traject [lemma, in
mathcomp.ssreflect.path]
-
size_sort [lemma, in
mathcomp.ssreflect.path]
-
size_merge [lemma, in
mathcomp.ssreflect.path]
-
size_minPoly [lemma, in
mathcomp.field.fieldext]
-
size_Fadjoin_poly [lemma, in
mathcomp.field.fieldext]
-
size_basis [lemma, in
mathcomp.algebra.vector]
-
size_rat_int_poly [lemma, in
mathcomp.algebra.intdiv]
-
size_zprimitive [lemma, in
mathcomp.algebra.intdiv]
-
size_tuple [lemma, in
mathcomp.ssreflect.tuple]
-
size_mod_mxminpoly [lemma, in
mathcomp.algebra.mxpoly]
-
size_mxminpoly [lemma, in
mathcomp.algebra.mxpoly]
-
size_char_poly [lemma, in
mathcomp.algebra.mxpoly]
-
size_poly_XmY [lemma, in
mathcomp.algebra.polyXY]
-
size_poly_XaY [lemma, in
mathcomp.algebra.polyXY]
-
size_Cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
size_cyclotomic [lemma, in
mathcomp.field.cyclotomic]
-
size_permutations [lemma, in
mathcomp.ssreflect.seq]
-
size_tally_seq [lemma, in
mathcomp.ssreflect.seq]
-
size_allpairs [lemma, in
mathcomp.ssreflect.seq]
-
size_allpairs_dep [lemma, in
mathcomp.ssreflect.seq]
-
size_reshape [lemma, in
mathcomp.ssreflect.seq]
-
size_flatten [lemma, in
mathcomp.ssreflect.seq]
-
size_zip [lemma, in
mathcomp.ssreflect.seq]
-
size_scanl [lemma, in
mathcomp.ssreflect.seq]
-
size_pairmap [lemma, in
mathcomp.ssreflect.seq]
-
size_mkseq [lemma, in
mathcomp.ssreflect.seq]
-
size_iota [lemma, in
mathcomp.ssreflect.seq]
-
size_pmap_sub [lemma, in
mathcomp.ssreflect.seq]
-
size_pmap [lemma, in
mathcomp.ssreflect.seq]
-
size_map [lemma, in
mathcomp.ssreflect.seq]
-
size_rem [lemma, in
mathcomp.ssreflect.seq]
-
size_subseq_leqif [lemma, in
mathcomp.ssreflect.seq]
-
size_subseq [lemma, in
mathcomp.ssreflect.seq]
-
size_mask [lemma, in
mathcomp.ssreflect.seq]
-
size_rotr [lemma, in
mathcomp.ssreflect.seq]
-
size_incr_nth [lemma, in
mathcomp.ssreflect.seq]
-
size_undup [lemma, in
mathcomp.ssreflect.seq]
-
size_eq0 [lemma, in
mathcomp.ssreflect.seq]
-
size_rev [lemma, in
mathcomp.ssreflect.seq]
-
size_rot [lemma, in
mathcomp.ssreflect.seq]
-
size_take [lemma, in
mathcomp.ssreflect.seq]
-
size_takel [lemma, in
mathcomp.ssreflect.seq]
-
size_drop [lemma, in
mathcomp.ssreflect.seq]
-
size_filter [lemma, in
mathcomp.ssreflect.seq]
-
size_set_nth [lemma, in
mathcomp.ssreflect.seq]
-
size_belast [lemma, in
mathcomp.ssreflect.seq]
-
size_rcons [lemma, in
mathcomp.ssreflect.seq]
-
size_cat [lemma, in
mathcomp.ssreflect.seq]
-
size_nseq [lemma, in
mathcomp.ssreflect.seq]
-
size_ncons [lemma, in
mathcomp.ssreflect.seq]
-
size_behead [lemma, in
mathcomp.ssreflect.seq]
-
size_cfclass [lemma, in
mathcomp.character.inertia]
-
size_abelian_type [lemma, in
mathcomp.solvable.abelian]
-
size_enum_ord [lemma, in
mathcomp.ssreflect.fintype]
-
size_codom [lemma, in
mathcomp.ssreflect.fintype]
-
size_image [lemma, in
mathcomp.ssreflect.fintype]
-
size_map_poly [lemma, in
mathcomp.algebra.poly]
-
size_comp_poly2 [lemma, in
mathcomp.algebra.poly]
-
size_comp_poly [lemma, in
mathcomp.algebra.poly]
-
size_exp [lemma, in
mathcomp.algebra.poly]
-
size_prod_eq1 [lemma, in
mathcomp.algebra.poly]
-
size_prod_seq_eq1 [lemma, in
mathcomp.algebra.poly]
-
size_mul_eq1 [lemma, in
mathcomp.algebra.poly]
-
size_prod_seq [lemma, in
mathcomp.algebra.poly]
-
size_prod [lemma, in
mathcomp.algebra.poly]
-
size_Cmul [lemma, in
mathcomp.algebra.poly]
-
size_scale [lemma, in
mathcomp.algebra.poly]
-
size_mul [lemma, in
mathcomp.algebra.poly]
-
size_comp_poly_leq [lemma, in
mathcomp.algebra.poly]
-
size_map_polyC [lemma, in
mathcomp.algebra.poly]
-
size_map_inj_poly [lemma, in
mathcomp.algebra.poly]
-
size_map_poly_id0 [lemma, in
mathcomp.algebra.poly]
-
size_Xn_sub_1 [lemma, in
mathcomp.algebra.poly]
-
size_exp_XsubC [lemma, in
mathcomp.algebra.poly]
-
size_prod_XsubC [lemma, in
mathcomp.algebra.poly]
-
size_Mmonic [lemma, in
mathcomp.algebra.poly]
-
size_monicM [lemma, in
mathcomp.algebra.poly]
-
size_polyXn [lemma, in
mathcomp.algebra.poly]
-
size_XmulC [lemma, in
mathcomp.algebra.poly]
-
size_mulX [lemma, in
mathcomp.algebra.poly]
-
size_MXaddC [lemma, in
mathcomp.algebra.poly]
-
size_XaddC [lemma, in
mathcomp.algebra.poly]
-
size_XsubC [lemma, in
mathcomp.algebra.poly]
-
size_polyX [lemma, in
mathcomp.algebra.poly]
-
size_scale_leq [lemma, in
mathcomp.algebra.poly]
-
size_Msign [lemma, in
mathcomp.algebra.poly]
-
size_exp_leq [lemma, in
mathcomp.algebra.poly]
-
size_prod_leq [lemma, in
mathcomp.algebra.poly]
-
size_proper_mul [lemma, in
mathcomp.algebra.poly]
-
size_mul_leq [lemma, in
mathcomp.algebra.poly]
-
size_poly1 [lemma, in
mathcomp.algebra.poly]
-
size_sum [lemma, in
mathcomp.algebra.poly]
-
size_addl [lemma, in
mathcomp.algebra.poly]
-
size_add [lemma, in
mathcomp.algebra.poly]
-
size_opp [lemma, in
mathcomp.algebra.poly]
-
size_polyC_leq1 [lemma, in
mathcomp.algebra.poly]
-
size_poly1P [lemma, in
mathcomp.algebra.poly]
-
size_poly_gt0 [lemma, in
mathcomp.algebra.poly]
-
size_poly_leq0P [lemma, in
mathcomp.algebra.poly]
-
size_poly_leq0 [lemma, in
mathcomp.algebra.poly]
-
size_poly_eq0 [lemma, in
mathcomp.algebra.poly]
-
size_poly0 [lemma, in
mathcomp.algebra.poly]
-
size_poly_eq [lemma, in
mathcomp.algebra.poly]
-
size_poly [lemma, in
mathcomp.algebra.poly]
-
size_Poly [lemma, in
mathcomp.algebra.poly]
-
size_cons_poly [lemma, in
mathcomp.algebra.poly]
-
size_polyC [lemma, in
mathcomp.algebra.poly]
-
size_orbit [lemma, in
mathcomp.ssreflect.fingraph]
-
size0nil [lemma, in
mathcomp.ssreflect.seq]
-
size1_zip [lemma, in
mathcomp.ssreflect.seq]
-
size1_polyC [lemma, in
mathcomp.algebra.poly]
-
size2_zip [lemma, in
mathcomp.ssreflect.seq]
-
skew_field_dimS [lemma, in
mathcomp.field.falgebra]
-
skew_field_module_dimS [lemma, in
mathcomp.field.falgebra]
-
skew_field_module_semisimple [lemma, in
mathcomp.field.falgebra]
-
skew_field_algid1 [lemma, in
mathcomp.field.falgebra]
-
small_nil_class [lemma, in
mathcomp.solvable.sylow]
-
snd_morphM [lemma, in
mathcomp.fingroup.gproduct]
-
soc [abbreviation, in
mathcomp.character.character]
-
Socle [definition, in
mathcomp.character.mxrepresentation]
-
socleP [lemma, in
mathcomp.character.mxrepresentation]
-
socleType [record, in
mathcomp.character.mxrepresentation]
-
socle_rsimP [lemma, in
mathcomp.character.mxrepresentation]
-
socle_irr [lemma, in
mathcomp.character.mxrepresentation]
-
Socle_iso [lemma, in
mathcomp.character.mxrepresentation]
-
Socle_direct [lemma, in
mathcomp.character.mxrepresentation]
-
Socle_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
Socle_module [lemma, in
mathcomp.character.mxrepresentation]
-
socle_finMixin [definition, in
mathcomp.character.mxrepresentation]
-
socle_countMixin [definition, in
mathcomp.character.mxrepresentation]
-
socle_finType_subproof [lemma, in
mathcomp.character.mxrepresentation]
-
socle_choiceMixin [definition, in
mathcomp.character.mxrepresentation]
-
socle_eqMixin [definition, in
mathcomp.character.mxrepresentation]
-
socle_mem [lemma, in
mathcomp.character.mxrepresentation]
-
socle_repr [definition, in
mathcomp.character.mxrepresentation]
-
socle_module [definition, in
mathcomp.character.mxrepresentation]
-
socle_simple [lemma, in
mathcomp.character.mxrepresentation]
-
socle_mult [definition, in
mathcomp.character.mxrepresentation]
-
socle_base [definition, in
mathcomp.character.mxrepresentation]
-
socle_sort [inductive, in
mathcomp.character.mxrepresentation]
-
socle_enum [definition, in
mathcomp.character.mxrepresentation]
-
socle_exists [lemma, in
mathcomp.character.mxrepresentation]
-
socle_base_enum [projection, in
mathcomp.character.mxrepresentation]
-
socle_of_Iirr_bij [lemma, in
mathcomp.character.character]
-
socle_of_IirrK [lemma, in
mathcomp.character.character]
-
socle_Iirr0 [lemma, in
mathcomp.character.character]
-
socle_of_Iirr [definition, in
mathcomp.character.character]
-
Solvable [section, in
mathcomp.solvable.nilpotent]
-
solvable [definition, in
mathcomp.solvable.nilpotent]
-
SolvablePrimeFactor [section, in
mathcomp.solvable.maximal]
-
SolvablePrimeFactor.G [variable, in
mathcomp.solvable.maximal]
-
SolvablePrimeFactor.gT [variable, in
mathcomp.solvable.maximal]
-
solvableS [lemma, in
mathcomp.solvable.nilpotent]
-
solvable_has_lin_char [lemma, in
mathcomp.character.character]
-
solvable_irr_extendible_from_det [lemma, in
mathcomp.character.inertia]
-
solvable_norm_abelem [lemma, in
mathcomp.solvable.maximal]
-
Solvable.gT [variable, in
mathcomp.solvable.nilpotent]
-
solvable1 [lemma, in
mathcomp.solvable.nilpotent]
-
Solver [section, in
mathcomp.algebra.vector]
-
Solver.K [variable, in
mathcomp.algebra.vector]
-
Solver.lhs [variable, in
mathcomp.algebra.vector]
-
Solver.lhsf [variable, in
mathcomp.algebra.vector]
-
Solver.n [variable, in
mathcomp.algebra.vector]
-
Solver.rhs [variable, in
mathcomp.algebra.vector]
-
Solver.vT [variable, in
mathcomp.algebra.vector]
-
sol_coprime_Sylow_subset [lemma, in
mathcomp.solvable.hall]
-
sol_coprime_Sylow_trans [lemma, in
mathcomp.solvable.hall]
-
sol_coprime_Sylow_exists [lemma, in
mathcomp.solvable.hall]
-
sol_prime_factor_exists [lemma, in
mathcomp.solvable.maximal]
-
sol_der1_proper [lemma, in
mathcomp.solvable.nilpotent]
-
SomeHall [section, in
mathcomp.solvable.sylow]
-
SomeHall.gT [variable, in
mathcomp.solvable.sylow]
-
Some_inj [lemma, in
mathcomp.ssreflect.ssrfun]
-
sop [definition, in
mathcomp.solvable.burnside_app]
-
sop_morph [lemma, in
mathcomp.solvable.burnside_app]
-
sop_spec [lemma, in
mathcomp.solvable.burnside_app]
-
sop_inj [lemma, in
mathcomp.solvable.burnside_app]
-
sort [definition, in
mathcomp.ssreflect.path]
-
sorted [definition, in
mathcomp.ssreflect.path]
-
sorted_le_nth [lemma, in
mathcomp.ssreflect.path]
-
sorted_lt_nth [lemma, in
mathcomp.ssreflect.path]
-
sorted_uniq [lemma, in
mathcomp.ssreflect.path]
-
sorted_filter [lemma, in
mathcomp.ssreflect.path]
-
sorted_divisors_ltn [lemma, in
mathcomp.ssreflect.prime]
-
sorted_divisors [lemma, in
mathcomp.ssreflect.prime]
-
sorted_primes [lemma, in
mathcomp.ssreflect.prime]
-
SortSeq [section, in
mathcomp.ssreflect.path]
-
SortSeq.leT [variable, in
mathcomp.ssreflect.path]
-
SortSeq.leT_total [variable, in
mathcomp.ssreflect.path]
-
SortSeq.T [variable, in
mathcomp.ssreflect.path]
-
SortSeq.Transitive [section, in
mathcomp.ssreflect.path]
-
SortSeq.Transitive.leT_tr [variable, in
mathcomp.ssreflect.path]
-
sort_uniq [lemma, in
mathcomp.ssreflect.path]
-
sort_sorted [lemma, in
mathcomp.ssreflect.path]
-
space_choiceMixin [definition, in
mathcomp.algebra.vector]
-
space_eqMixin [definition, in
mathcomp.algebra.vector]
-
span [definition, in
mathcomp.algebra.vector]
-
span_bigcat [lemma, in
mathcomp.algebra.vector]
-
span_basis [lemma, in
mathcomp.algebra.vector]
-
span_cat [lemma, in
mathcomp.algebra.vector]
-
span_cons [lemma, in
mathcomp.algebra.vector]
-
span_seq1 [lemma, in
mathcomp.algebra.vector]
-
span_nil [lemma, in
mathcomp.algebra.vector]
-
span_def [lemma, in
mathcomp.algebra.vector]
-
span_subvP [lemma, in
mathcomp.algebra.vector]
-
span_expanded_def [definition, in
mathcomp.algebra.vector]
-
span_key [lemma, in
mathcomp.algebra.vector]
-
span_orthogonal [lemma, in
mathcomp.character.classfun]
-
Special [section, in
mathcomp.solvable.maximal]
-
special [definition, in
mathcomp.solvable.maximal]
-
SpecializeExtremals [section, in
mathcomp.solvable.extremal]
-
SpecializeExtremals.m [variable, in
mathcomp.solvable.extremal]
-
SpecializeExtremals.p [variable, in
mathcomp.solvable.extremal]
-
SpecializeExtremals.q [variable, in
mathcomp.solvable.extremal]
-
Special.A [variable, in
mathcomp.solvable.maximal]
-
Special.G [variable, in
mathcomp.solvable.maximal]
-
Special.gT [variable, in
mathcomp.solvable.maximal]
-
Special.p [variable, in
mathcomp.solvable.maximal]
-
Split [constructor, in
mathcomp.ssreflect.path]
-
split [inductive, in
mathcomp.ssreflect.path]
-
split [definition, in
mathcomp.ssreflect.fintype]
-
SplitHi [constructor, in
mathcomp.ssreflect.fintype]
-
splitK [lemma, in
mathcomp.ssreflect.fintype]
-
Splitl [constructor, in
mathcomp.ssreflect.path]
-
splitl [inductive, in
mathcomp.ssreflect.path]
-
SplitLo [constructor, in
mathcomp.ssreflect.fintype]
-
splitP [lemma, in
mathcomp.ssreflect.path]
-
splitP [lemma, in
mathcomp.ssreflect.fintype]
-
splitPl [lemma, in
mathcomp.ssreflect.path]
-
splitPr [lemma, in
mathcomp.ssreflect.path]
-
splitP2r [lemma, in
mathcomp.ssreflect.path]
-
Splitr [constructor, in
mathcomp.ssreflect.path]
-
splitr [inductive, in
mathcomp.ssreflect.path]
-
splitsP [lemma, in
mathcomp.fingroup.gproduct]
-
splits_over [definition, in
mathcomp.fingroup.gproduct]
-
SplittingField [module, in
mathcomp.field.galois]
-
splittingFieldFor [definition, in
mathcomp.field.galois]
-
SplittingFieldFor [section, in
mathcomp.field.galois]
-
splittingFieldForS [lemma, in
mathcomp.field.galois]
-
SplittingFieldFor.F [variable, in
mathcomp.field.galois]
-
SplittingFieldFor.L [variable, in
mathcomp.field.galois]
-
splittingFieldP [lemma, in
mathcomp.field.galois]
-
SplittingFieldTheory [section, in
mathcomp.field.galois]
-
SplittingFieldTheory.F [variable, in
mathcomp.field.galois]
-
SplittingFieldTheory.L [variable, in
mathcomp.field.galois]
-
SplittingField.algType [definition, in
mathcomp.field.galois]
-
SplittingField.axiom [definition, in
mathcomp.field.galois]
-
SplittingField.base [projection, in
mathcomp.field.galois]
-
SplittingField.choiceType [definition, in
mathcomp.field.galois]
-
SplittingField.class [definition, in
mathcomp.field.galois]
-
SplittingField.Class [constructor, in
mathcomp.field.galois]
-
SplittingField.ClassDef [section, in
mathcomp.field.galois]
-
SplittingField.ClassDef.cT [variable, in
mathcomp.field.galois]
-
SplittingField.ClassDef.F [variable, in
mathcomp.field.galois]
-
SplittingField.ClassDef.phF [variable, in
mathcomp.field.galois]
-
SplittingField.ClassDef.T [variable, in
mathcomp.field.galois]
-
SplittingField.ClassDef.xT [variable, in
mathcomp.field.galois]
-
SplittingField.class_of [record, in
mathcomp.field.galois]
-
SplittingField.clone [definition, in
mathcomp.field.galois]
-
SplittingField.comRingType [definition, in
mathcomp.field.galois]
-
SplittingField.comUnitRingType [definition, in
mathcomp.field.galois]
-
SplittingField.eqType [definition, in
mathcomp.field.galois]
-
SplittingField.Exports [module, in
mathcomp.field.galois]
-
SplittingField.Exports.SplittingFieldType [abbreviation, in
mathcomp.field.galois]
-
SplittingField.Exports.splittingFieldType [abbreviation, in
mathcomp.field.galois]
-
[ splittingFieldType _ of _ ] (form_scope) [notation, in
mathcomp.field.galois]
-
[ splittingFieldType _ of _ for _ ] (form_scope) [notation, in
mathcomp.field.galois]
-
SplittingField.FalgType [definition, in
mathcomp.field.galois]
-
SplittingField.fieldExtType [definition, in
mathcomp.field.galois]
-
SplittingField.fieldType [definition, in
mathcomp.field.galois]
-
SplittingField.idomainType [definition, in
mathcomp.field.galois]
-
SplittingField.lalgType [definition, in
mathcomp.field.galois]
-
SplittingField.lmodType [definition, in
mathcomp.field.galois]
-
SplittingField.pack [definition, in
mathcomp.field.galois]
-
SplittingField.Pack [constructor, in
mathcomp.field.galois]
-
SplittingField.ringType [definition, in
mathcomp.field.galois]
-
SplittingField.sort [projection, in
mathcomp.field.galois]
-
SplittingField.type [record, in
mathcomp.field.galois]
-
SplittingField.unitAlgType [definition, in
mathcomp.field.galois]
-
SplittingField.unitRingType [definition, in
mathcomp.field.galois]
-
SplittingField.vectType [definition, in
mathcomp.field.galois]
-
SplittingField.xclass [abbreviation, in
mathcomp.field.galois]
-
SplittingField.zmodType [definition, in
mathcomp.field.galois]
-
splittingPoly [lemma, in
mathcomp.field.galois]
-
splitting_galoisField [lemma, in
mathcomp.field.galois]
-
splitting_normalField [lemma, in
mathcomp.field.galois]
-
splitting_field_normal [lemma, in
mathcomp.field.galois]
-
splitting_cyclic_primitive_root [lemma, in
mathcomp.character.mxrepresentation]
-
split_spec [inductive, in
mathcomp.ssreflect.fintype]
-
split_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
split1 [lemma, in
mathcomp.algebra.zmodp]
-
split1_extraspecial [lemma, in
mathcomp.solvable.maximal]
-
Split2r [constructor, in
mathcomp.ssreflect.path]
-
split2r [inductive, in
mathcomp.ssreflect.path]
-
sqrnD [lemma, in
mathcomp.ssreflect.ssrnat]
-
sqrnD_sub [lemma, in
mathcomp.ssreflect.ssrnat]
-
sqrn_inj [lemma, in
mathcomp.ssreflect.ssrnat]
-
sqrn_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
sqrn_sub [lemma, in
mathcomp.ssreflect.ssrnat]
-
sqrt_cfnorm_gt0 [lemma, in
mathcomp.character.classfun]
-
sqrt_cfnorm_eq0 [lemma, in
mathcomp.character.classfun]
-
sqrt_cfnorm_ge0 [lemma, in
mathcomp.character.classfun]
-
sqr_Cint_ge1 [lemma, in
mathcomp.field.algC]
-
square [definition, in
mathcomp.solvable.burnside_app]
-
square_coloring_number8 [definition, in
mathcomp.solvable.burnside_app]
-
square_coloring_number4 [definition, in
mathcomp.solvable.burnside_app]
-
square_coloring_number2 [definition, in
mathcomp.solvable.burnside_app]
-
sr [abbreviation, in
mathcomp.character.mxrepresentation]
-
ssetI [definition, in
mathcomp.ssreflect.finset]
-
ssimS [abbreviation, in
mathcomp.character.mxrepresentation]
-
ssralg [library]
-
ssrbool [library]
-
ssreflect [library]
-
ssrfun [library]
-
ssrint [library]
-
ssrmatching [library]
-
ssrnat [library]
-
ssrnotations [library]
-
ssrnum [library]
-
ssval [projection, in
mathcomp.ssreflect.fintype]
-
ssvalP [projection, in
mathcomp.ssreflect.fintype]
-
sT [abbreviation, in
mathcomp.ssreflect.fintype]
-
sT [abbreviation, in
mathcomp.fingroup.fingroup]
-
sT [abbreviation, in
mathcomp.ssreflect.finset]
-
stable [lemma, in
mathcomp.solvable.burnside_app]
-
StableCompositionSeries [section, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.A [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.aT [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.D [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.MaxAinvProps [section, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.MaxAinvProps.K [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.MaxAinvProps.N [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.rT [variable, in
mathcomp.solvable.jordanholder]
-
StableCompositionSeries.to [variable, in
mathcomp.solvable.jordanholder]
-
stable_factor [definition, in
mathcomp.solvable.gseries]
-
stable_rowg_mxK [lemma, in
mathcomp.character.mxabelem]
-
stab_semiprime [lemma, in
mathcomp.solvable.frobenius]
-
stab_ntransitiveI [lemma, in
mathcomp.solvable.primitive_action]
-
stab_ntransitive [lemma, in
mathcomp.solvable.primitive_action]
-
StandardRepresentation [section, in
mathcomp.character.character]
-
StandardRepresentation.DsumRepr [section, in
mathcomp.character.character]
-
StandardRepresentation.DsumRepr.n [variable, in
mathcomp.character.character]
-
StandardRepresentation.DsumRepr.rG [variable, in
mathcomp.character.character]
-
StandardRepresentation.G [variable, in
mathcomp.character.character]
-
StandardRepresentation.gT [variable, in
mathcomp.character.character]
-
StandardRepresentation.ProdRepr [section, in
mathcomp.character.character]
-
StandardRepresentation.ProdRepr.n1 [variable, in
mathcomp.character.character]
-
StandardRepresentation.ProdRepr.n2 [variable, in
mathcomp.character.character]
-
StandardRepresentation.ProdRepr.rG1 [variable, in
mathcomp.character.character]
-
StandardRepresentation.ProdRepr.rG2 [variable, in
mathcomp.character.character]
-
StandardRepresentation.R [variable, in
mathcomp.character.character]
-
standard_grepr [definition, in
mathcomp.character.character]
-
standard_irr_coef [definition, in
mathcomp.character.character]
-
standard_socle [definition, in
mathcomp.character.character]
-
standard_irr [definition, in
mathcomp.character.character]
-
strict_adjunction [lemma, in
mathcomp.ssreflect.fingraph]
-
strongest_coprime_quotient_cent [lemma, in
mathcomp.solvable.hall]
-
StrongJordanHolder [section, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolderUniqueness [lemma, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.A [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.aT [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas [section, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas.A [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas.aT [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas.D [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas.rT [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.AuxiliaryLemmas.to [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.D [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.rT [variable, in
mathcomp.solvable.jordanholder]
-
StrongJordanHolder.to [variable, in
mathcomp.solvable.jordanholder]
-
strong_Primitive_Element_Theorem [lemma, in
mathcomp.field.separable]
-
Sub [abbreviation, in
mathcomp.ssreflect.eqtype]
-
Sub [projection, in
mathcomp.ssreflect.eqtype]
-
subact [definition, in
mathcomp.fingroup.action]
-
SubAction [section, in
mathcomp.fingroup.action]
-
SubAction.aT [variable, in
mathcomp.fingroup.action]
-
SubAction.D [variable, in
mathcomp.fingroup.action]
-
SubAction.rT [variable, in
mathcomp.fingroup.action]
-
SubAction.sP [variable, in
mathcomp.fingroup.action]
-
SubAction.sT [variable, in
mathcomp.fingroup.action]
-
SubAction.to [variable, in
mathcomp.fingroup.action]
-
subact_is_action [lemma, in
mathcomp.fingroup.action]
-
subact_dom [definition, in
mathcomp.fingroup.action]
-
subcentP [lemma, in
mathcomp.solvable.center]
-
subcent_dprod [lemma, in
mathcomp.fingroup.gproduct]
-
subcent_sdprod [lemma, in
mathcomp.fingroup.gproduct]
-
subcent_TImulg [lemma, in
mathcomp.fingroup.gproduct]
-
subcent_char [lemma, in
mathcomp.solvable.center]
-
subcent_normal [lemma, in
mathcomp.solvable.center]
-
subcent_norm [lemma, in
mathcomp.solvable.center]
-
subcent_sub [lemma, in
mathcomp.solvable.center]
-
subcent1C [lemma, in
mathcomp.solvable.center]
-
subcent1P [lemma, in
mathcomp.solvable.center]
-
subcent1_extraspecial_maximal [lemma, in
mathcomp.solvable.maximal]
-
subcent1_cycle_normal [lemma, in
mathcomp.solvable.center]
-
subcent1_cycle_norm [lemma, in
mathcomp.solvable.center]
-
subcent1_cycle_sub [lemma, in
mathcomp.solvable.center]
-
subcent1_sub [lemma, in
mathcomp.solvable.center]
-
subcent1_id [lemma, in
mathcomp.solvable.center]
-
subCountType [record, in
mathcomp.ssreflect.choice]
-
SubCountType [constructor, in
mathcomp.ssreflect.choice]
-
SubCountType [section, in
mathcomp.ssreflect.choice]
-
SubCountType.P [variable, in
mathcomp.ssreflect.choice]
-
SubCountType.T [variable, in
mathcomp.ssreflect.choice]
-
subCount_sort [projection, in
mathcomp.ssreflect.choice]
-
subCset [lemma, in
mathcomp.ssreflect.finset]
-
SubDaddsmxSpec [constructor, in
mathcomp.algebra.mxalgebra]
-
subdom [abbreviation, in
mathcomp.fingroup.action]
-
subDset [lemma, in
mathcomp.ssreflect.finset]
-
SubDsumsmxSpec [constructor, in
mathcomp.algebra.mxalgebra]
-
subD1set [lemma, in
mathcomp.ssreflect.finset]
-
subEproper [lemma, in
mathcomp.ssreflect.finset]
-
SubEqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
SubEqType [section, in
mathcomp.ssreflect.eqtype]
-
SubEqType.P [variable, in
mathcomp.ssreflect.eqtype]
-
SubEqType.sT [variable, in
mathcomp.ssreflect.eqtype]
-
SubEqType.T [variable, in
mathcomp.ssreflect.eqtype]
-
SubFalgType [section, in
mathcomp.field.falgebra]
-
SubFalgType.A [variable, in
mathcomp.field.falgebra]
-
SubFalgType.aT [variable, in
mathcomp.field.falgebra]
-
SubFalgType.K [variable, in
mathcomp.field.falgebra]
-
subFExtend [definition, in
mathcomp.field.fieldext]
-
subfext_idomainMixin [definition, in
mathcomp.field.fieldext]
-
subfext_fieldMixin [definition, in
mathcomp.field.fieldext]
-
subfext_unitRingMixin [definition, in
mathcomp.field.fieldext]
-
subfext_inv [definition, in
mathcomp.field.fieldext]
-
subfext_comRingMixin [definition, in
mathcomp.field.fieldext]
-
subfext_mul [definition, in
mathcomp.field.fieldext]
-
subfext_zmodMixin [definition, in
mathcomp.field.fieldext]
-
subfext_opp [definition, in
mathcomp.field.fieldext]
-
subfext_add [definition, in
mathcomp.field.fieldext]
-
subfext0 [definition, in
mathcomp.field.fieldext]
-
subfext1 [definition, in
mathcomp.field.fieldext]
-
SubFieldExtension [section, in
mathcomp.field.fieldext]
-
SubFieldExtension.F [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.iota [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.iotaFz [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.iotaPz_modp [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.iotaPz_repr [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.Irreducible [section, in
mathcomp.field.fieldext]
-
SubFieldExtension.Irreducible.irr_p [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.Irreducible.nz_p [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.L [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.n [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.NonZero [section, in
mathcomp.field.fieldext]
-
SubFieldExtension.NonZero.nz_p [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.nz_p0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.n_gt0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.p [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.poly_rV_modp_K [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.pz0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.p0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.p0z0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.p0_mon [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.subfx_poly_invE [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.wf_p [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.z [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.z0 [variable, in
mathcomp.field.fieldext]
-
SubFieldExtension.z0Ciota [variable, in
mathcomp.field.fieldext]
-
_ ^iota (ring_scope) [notation, in
mathcomp.field.fieldext]
-
SubFieldExtType [definition, in
mathcomp.field.fieldext]
-
subfield_closed [lemma, in
mathcomp.field.fieldext]
-
subFinGroupMixin [definition, in
mathcomp.fingroup.fingroup]
-
SubFinMixin [definition, in
mathcomp.ssreflect.fintype]
-
SubFinMixin_for [definition, in
mathcomp.ssreflect.fintype]
-
subFinType [record, in
mathcomp.ssreflect.fintype]
-
SubFinType [constructor, in
mathcomp.ssreflect.fintype]
-
SubFinType [section, in
mathcomp.ssreflect.fintype]
-
SubFinType.P [variable, in
mathcomp.ssreflect.fintype]
-
SubFinType.T [variable, in
mathcomp.ssreflect.fintype]
-
subFin_mixin [definition, in
mathcomp.ssreflect.fintype]
-
subFin_sort [projection, in
mathcomp.ssreflect.fintype]
-
subfxE [lemma, in
mathcomp.field.fieldext]
-
subfxEroot [lemma, in
mathcomp.field.fieldext]
-
SubfxFalgType [definition, in
mathcomp.field.fieldext]
-
SubfxVectMixin [definition, in
mathcomp.field.fieldext]
-
SubfxVectType [definition, in
mathcomp.field.fieldext]
-
subfx_irreducibleP [lemma, in
mathcomp.field.fieldext]
-
subfx_inj_base [lemma, in
mathcomp.field.fieldext]
-
subfx_injZ [lemma, in
mathcomp.field.fieldext]
-
subfx_inj_root [lemma, in
mathcomp.field.fieldext]
-
subfx_inj_eval [lemma, in
mathcomp.field.fieldext]
-
subfx_evalZ [lemma, in
mathcomp.field.fieldext]
-
subfx_scaleAr [lemma, in
mathcomp.field.fieldext]
-
subfx_scaleAl [lemma, in
mathcomp.field.fieldext]
-
subfx_lmodMixin [definition, in
mathcomp.field.fieldext]
-
subfx_scalerDl [lemma, in
mathcomp.field.fieldext]
-
subfx_scalerDr [lemma, in
mathcomp.field.fieldext]
-
subfx_scaler1r [lemma, in
mathcomp.field.fieldext]
-
subfx_scalerA [lemma, in
mathcomp.field.fieldext]
-
subfx_scale [definition, in
mathcomp.field.fieldext]
-
subfx_eval_is_rmorphism [lemma, in
mathcomp.field.fieldext]
-
subfx_root [definition, in
mathcomp.field.fieldext]
-
subfx_eval [definition, in
mathcomp.field.fieldext]
-
subfx_inj_is_rmorphism [lemma, in
mathcomp.field.fieldext]
-
subfx_inv0 [lemma, in
mathcomp.field.fieldext]
-
subfx_fieldAxiom [lemma, in
mathcomp.field.fieldext]
-
subfx_inv_rep [definition, in
mathcomp.field.fieldext]
-
subfx_poly_inv [definition, in
mathcomp.field.fieldext]
-
subfx_mul_rep [definition, in
mathcomp.field.fieldext]
-
subfx_inj [definition, in
mathcomp.field.fieldext]
-
subg [definition, in
mathcomp.fingroup.fingroup]
-
Subg [constructor, in
mathcomp.fingroup.fingroup]
-
subgacentE [lemma, in
mathcomp.fingroup.action]
-
subgacent1E [lemma, in
mathcomp.fingroup.action]
-
subGcfker [lemma, in
mathcomp.character.character]
-
subgK [lemma, in
mathcomp.fingroup.fingroup]
-
subgM [lemma, in
mathcomp.fingroup.fingroup]
-
subgmK [lemma, in
mathcomp.fingroup.morphism]
-
subgP [lemma, in
mathcomp.fingroup.fingroup]
-
subgroups [definition, in
mathcomp.fingroup.fingroup]
-
subgroup_transitiveP [lemma, in
mathcomp.fingroup.action]
-
subgroup_transitivePin [lemma, in
mathcomp.fingroup.action]
-
subg_mx_abs_irr [lemma, in
mathcomp.character.mxrepresentation]
-
subg_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
subg_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
subg_repr [definition, in
mathcomp.character.mxrepresentation]
-
subg_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
subg_default [lemma, in
mathcomp.fingroup.fingroup]
-
subg_mulP [lemma, in
mathcomp.fingroup.fingroup]
-
subg_invP [lemma, in
mathcomp.fingroup.fingroup]
-
subg_oneP [lemma, in
mathcomp.fingroup.fingroup]
-
subg_mul [definition, in
mathcomp.fingroup.fingroup]
-
subg_inv [definition, in
mathcomp.fingroup.fingroup]
-
subg_one [definition, in
mathcomp.fingroup.fingroup]
-
subg_inj [lemma, in
mathcomp.fingroup.fingroup]
-
subg_finMixin [definition, in
mathcomp.fingroup.fingroup]
-
subg_countMixin [definition, in
mathcomp.fingroup.fingroup]
-
subg_choiceMixin [definition, in
mathcomp.fingroup.fingroup]
-
subg_eqMixin [definition, in
mathcomp.fingroup.fingroup]
-
subg_of [inductive, in
mathcomp.fingroup.fingroup]
-
subG1 [lemma, in
mathcomp.fingroup.fingroup]
-
subG1_contra [lemma, in
mathcomp.fingroup.fingroup]
-
subHall_Sylow [lemma, in
mathcomp.solvable.pgroup]
-
subHall_Hall [lemma, in
mathcomp.solvable.pgroup]
-
subIset [lemma, in
mathcomp.ssreflect.finset]
-
subitv [definition, in
mathcomp.algebra.interval]
-
subitvP [lemma, in
mathcomp.algebra.interval]
-
subitvPl [lemma, in
mathcomp.algebra.interval]
-
subitvPr [lemma, in
mathcomp.algebra.interval]
-
SubK [lemma, in
mathcomp.ssreflect.eqtype]
-
subKn [lemma, in
mathcomp.ssreflect.ssrnat]
-
submod_mx_irr [lemma, in
mathcomp.character.mxrepresentation]
-
submod_mx_faithful [lemma, in
mathcomp.character.mxrepresentation]
-
submod_mx_repr [lemma, in
mathcomp.character.mxrepresentation]
-
submod_mx [definition, in
mathcomp.character.mxrepresentation]
-
SubMorphism [section, in
mathcomp.fingroup.morphism]
-
SubMorphism.G [variable, in
mathcomp.fingroup.morphism]
-
SubMorphism.gT [variable, in
mathcomp.fingroup.morphism]
-
submx [definition, in
mathcomp.algebra.mxalgebra]
-
submxE [lemma, in
mathcomp.algebra.mxalgebra]
-
submxElt [lemma, in
mathcomp.algebra.mxalgebra]
-
submxK [lemma, in
mathcomp.algebra.matrix]
-
submxMfree [lemma, in
mathcomp.algebra.mxalgebra]
-
submxMl [lemma, in
mathcomp.algebra.mxalgebra]
-
submxMr [lemma, in
mathcomp.algebra.mxalgebra]
-
submxP [lemma, in
mathcomp.algebra.mxalgebra]
-
submx_full [lemma, in
mathcomp.algebra.mxalgebra]
-
submx_trans [lemma, in
mathcomp.algebra.mxalgebra]
-
submx_refl [lemma, in
mathcomp.algebra.mxalgebra]
-
submx_key [lemma, in
mathcomp.algebra.mxalgebra]
-
submx_def [definition, in
mathcomp.algebra.mxalgebra]
-
submx0 [lemma, in
mathcomp.algebra.mxalgebra]
-
submx0null [lemma, in
mathcomp.algebra.mxalgebra]
-
submx1 [lemma, in
mathcomp.algebra.mxalgebra]
-
subn [definition, in
mathcomp.ssreflect.ssrnat]
-
subnAC [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnBA [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnDA [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnDl [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnDr [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnE [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnK [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnKC [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
Subnormal [section, in
mathcomp.solvable.gseries]
-
subnormal [definition, in
mathcomp.solvable.gseries]
-
subnormalEl [lemma, in
mathcomp.solvable.gseries]
-
subnormalEr [lemma, in
mathcomp.solvable.gseries]
-
subnormalEsupport [lemma, in
mathcomp.solvable.gseries]
-
subnormalP [lemma, in
mathcomp.solvable.gseries]
-
subnormal_sub [lemma, in
mathcomp.solvable.gseries]
-
subnormal_trans [lemma, in
mathcomp.solvable.gseries]
-
subnormal_refl [lemma, in
mathcomp.solvable.gseries]
-
Subnormal.gT [variable, in
mathcomp.solvable.gseries]
-
Subnormal.path_setIgr [variable, in
mathcomp.solvable.gseries]
-
Subnormal.setIgr [variable, in
mathcomp.solvable.gseries]
-
Subnormal.sub_setIgr [variable, in
mathcomp.solvable.gseries]
-
subnS [lemma, in
mathcomp.ssreflect.ssrnat]
-
subnSK [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn_exp [lemma, in
mathcomp.ssreflect.binomial]
-
subn_sqr [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn_if_gt [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn_eq0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn_gt0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn_rec [definition, in
mathcomp.ssreflect.ssrnat]
-
subn0 [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn1 [lemma, in
mathcomp.ssreflect.ssrnat]
-
subn2 [lemma, in
mathcomp.ssreflect.ssrnat]
-
SubP [lemma, in
mathcomp.ssreflect.eqtype]
-
subq [definition, in
mathcomp.algebra.rat]
-
subq_ge0 [lemma, in
mathcomp.algebra.rat]
-
subr_lersif0 [definition, in
mathcomp.algebra.interval]
-
subr_lersif0r [lemma, in
mathcomp.algebra.interval]
-
subr_lersifr0 [lemma, in
mathcomp.algebra.interval]
-
subseq [definition, in
mathcomp.ssreflect.seq]
-
Subseq [section, in
mathcomp.ssreflect.seq]
-
subseqP [lemma, in
mathcomp.ssreflect.seq]
-
subseq_sorted [lemma, in
mathcomp.ssreflect.path]
-
subseq_order_path [lemma, in
mathcomp.ssreflect.path]
-
subseq_uniqP [lemma, in
mathcomp.ssreflect.seq]
-
subseq_filter [lemma, in
mathcomp.ssreflect.seq]
-
subseq_uniq [lemma, in
mathcomp.ssreflect.seq]
-
subseq_rcons [lemma, in
mathcomp.ssreflect.seq]
-
subseq_cons [lemma, in
mathcomp.ssreflect.seq]
-
subseq_trans [lemma, in
mathcomp.ssreflect.seq]
-
subseq_refl [lemma, in
mathcomp.ssreflect.seq]
-
Subseq.T [variable, in
mathcomp.ssreflect.seq]
-
subseq0 [lemma, in
mathcomp.ssreflect.seq]
-
subseries_repr [definition, in
mathcomp.character.mxrepresentation]
-
subsetC [lemma, in
mathcomp.ssreflect.finset]
-
subsetD [lemma, in
mathcomp.ssreflect.finset]
-
SubsetDef [module, in
mathcomp.ssreflect.fintype]
-
SubsetDefSig [module, in
mathcomp.ssreflect.fintype]
-
SubsetDefSig.subset [axiom, in
mathcomp.ssreflect.fintype]
-
SubsetDefSig.subsetEdef [axiom, in
mathcomp.ssreflect.fintype]
-
SubsetDef.subset [definition, in
mathcomp.ssreflect.fintype]
-
SubsetDef.subsetEdef [definition, in
mathcomp.ssreflect.fintype]
-
subsetDl [lemma, in
mathcomp.ssreflect.finset]
-
subsetDP [lemma, in
mathcomp.ssreflect.finset]
-
subsetDr [lemma, in
mathcomp.ssreflect.finset]
-
subsetD1 [lemma, in
mathcomp.ssreflect.finset]
-
subsetD1P [lemma, in
mathcomp.ssreflect.finset]
-
subsetE [lemma, in
mathcomp.ssreflect.fintype]
-
subsetI [lemma, in
mathcomp.ssreflect.finset]
-
subsetIidl [lemma, in
mathcomp.ssreflect.finset]
-
subsetIidr [lemma, in
mathcomp.ssreflect.finset]
-
subsetIl [lemma, in
mathcomp.ssreflect.finset]
-
subsetIP [lemma, in
mathcomp.ssreflect.finset]
-
subsetIr [lemma, in
mathcomp.ssreflect.finset]
-
subsetP [lemma, in
mathcomp.ssreflect.fintype]
-
subsetPn [lemma, in
mathcomp.ssreflect.fintype]
-
subsets_disjoint [lemma, in
mathcomp.ssreflect.finset]
-
subsetT [lemma, in
mathcomp.ssreflect.finset]
-
subsetT_hint [lemma, in
mathcomp.ssreflect.finset]
-
subsetU [lemma, in
mathcomp.ssreflect.finset]
-
subsetUl [lemma, in
mathcomp.ssreflect.finset]
-
subsetUr [lemma, in
mathcomp.ssreflect.finset]
-
subsetU1 [lemma, in
mathcomp.ssreflect.finset]
-
subsetv [definition, in
mathcomp.algebra.vector]
-
subset_disjoint [lemma, in
mathcomp.ssreflect.fintype]
-
subset_all [lemma, in
mathcomp.ssreflect.fintype]
-
subset_trans [lemma, in
mathcomp.ssreflect.fintype]
-
subset_leqif_card [lemma, in
mathcomp.ssreflect.fintype]
-
subset_cardP [lemma, in
mathcomp.ssreflect.fintype]
-
subset_eqP [lemma, in
mathcomp.ssreflect.fintype]
-
subset_pred1 [lemma, in
mathcomp.ssreflect.fintype]
-
subset_predT [lemma, in
mathcomp.ssreflect.fintype]
-
subset_leq_card [lemma, in
mathcomp.ssreflect.fintype]
-
subset_def [abbreviation, in
mathcomp.ssreflect.fintype]
-
subset_type [abbreviation, in
mathcomp.ssreflect.fintype]
-
subset_faithful [lemma, in
mathcomp.fingroup.action]
-
subset_gen [lemma, in
mathcomp.fingroup.fingroup]
-
subset_closure [lemma, in
mathcomp.ssreflect.fingraph]
-
subset_dfs [lemma, in
mathcomp.ssreflect.fingraph]
-
subset_neq0 [lemma, in
mathcomp.ssreflect.finset]
-
subset_leqif_cards [lemma, in
mathcomp.ssreflect.finset]
-
subset0 [lemma, in
mathcomp.ssreflect.finset]
-
subset1 [lemma, in
mathcomp.ssreflect.finset]
-
subSKn [lemma, in
mathcomp.ssreflect.ssrnat]
-
subSn [lemma, in
mathcomp.ssreflect.ssrnat]
-
subSnn [lemma, in
mathcomp.ssreflect.ssrnat]
-
subSocle_direct [lemma, in
mathcomp.character.mxrepresentation]
-
subSocle_iso [lemma, in
mathcomp.character.mxrepresentation]
-
subSocle_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
subSocle_module [lemma, in
mathcomp.character.mxrepresentation]
-
SubSpec [constructor, in
mathcomp.ssreflect.eqtype]
-
subSS [lemma, in
mathcomp.ssreflect.ssrnat]
-
subTset [lemma, in
mathcomp.ssreflect.finset]
-
subType [record, in
mathcomp.ssreflect.eqtype]
-
SubType [constructor, in
mathcomp.ssreflect.eqtype]
-
SubType [section, in
mathcomp.ssreflect.eqtype]
-
SubType.P [variable, in
mathcomp.ssreflect.eqtype]
-
SubType.T [variable, in
mathcomp.ssreflect.eqtype]
-
SubType.Theory [section, in
mathcomp.ssreflect.eqtype]
-
SubType.Theory.insub_eq_aux [variable, in
mathcomp.ssreflect.eqtype]
-
SubType.Theory.sT [variable, in
mathcomp.ssreflect.eqtype]
-
subUset [lemma, in
mathcomp.ssreflect.finset]
-
subUsetP [lemma, in
mathcomp.ssreflect.finset]
-
subV [abbreviation, in
mathcomp.algebra.vector]
-
SubVector [section, in
mathcomp.algebra.vector]
-
SubVector.K [variable, in
mathcomp.algebra.vector]
-
SubVector.U [variable, in
mathcomp.algebra.vector]
-
SubVector.vT [variable, in
mathcomp.algebra.vector]
-
subvf [lemma, in
mathcomp.algebra.vector]
-
subvP [lemma, in
mathcomp.algebra.vector]
-
subvPn [lemma, in
mathcomp.algebra.vector]
-
subvP_adjoin [lemma, in
mathcomp.field.falgebra]
-
Subvs [constructor, in
mathcomp.algebra.vector]
-
subvsP [lemma, in
mathcomp.algebra.vector]
-
subvs_fieldMixin [lemma, in
mathcomp.field.fieldext]
-
subvs_mul_eq0 [definition, in
mathcomp.field.fieldext]
-
subvs_mulC [definition, in
mathcomp.field.fieldext]
-
subvs_vectMixin [definition, in
mathcomp.algebra.vector]
-
subvs_vect_iso [lemma, in
mathcomp.algebra.vector]
-
subvs_inj [lemma, in
mathcomp.algebra.vector]
-
subvs_lmodMixin [definition, in
mathcomp.algebra.vector]
-
subvs_zmodMixin [definition, in
mathcomp.algebra.vector]
-
subvs_choiceMixin [definition, in
mathcomp.algebra.vector]
-
subvs_eqMixin [definition, in
mathcomp.algebra.vector]
-
subvs_of [inductive, in
mathcomp.algebra.vector]
-
subvs_scaleAr [lemma, in
mathcomp.field.falgebra]
-
subvs_scaleAl [lemma, in
mathcomp.field.falgebra]
-
subvs_ringMixin [definition, in
mathcomp.field.falgebra]
-
subvs_mulDr [lemma, in
mathcomp.field.falgebra]
-
subvs_mulDl [lemma, in
mathcomp.field.falgebra]
-
subvs_mul1 [lemma, in
mathcomp.field.falgebra]
-
subvs_mu1l [lemma, in
mathcomp.field.falgebra]
-
subvs_mulA [lemma, in
mathcomp.field.falgebra]
-
subvs_mul [definition, in
mathcomp.field.falgebra]
-
subvs_one [definition, in
mathcomp.field.falgebra]
-
subvv [lemma, in
mathcomp.algebra.vector]
-
subv_bigcapP [lemma, in
mathcomp.algebra.vector]
-
subv_cap [lemma, in
mathcomp.algebra.vector]
-
subv_sumP [lemma, in
mathcomp.algebra.vector]
-
subv_add [lemma, in
mathcomp.algebra.vector]
-
subv_anti [lemma, in
mathcomp.algebra.vector]
-
subv_trans [lemma, in
mathcomp.algebra.vector]
-
subv_adjoin_seq [lemma, in
mathcomp.field.falgebra]
-
subv_adjoin [lemma, in
mathcomp.field.falgebra]
-
subv_cent1 [lemma, in
mathcomp.field.falgebra]
-
subv0 [lemma, in
mathcomp.algebra.vector]
-
subxx [lemma, in
mathcomp.ssreflect.fintype]
-
subxx_hint [lemma, in
mathcomp.ssreflect.fintype]
-
subX_agenv [lemma, in
mathcomp.field.falgebra]
-
subzn [lemma, in
mathcomp.algebra.ssrint]
-
subzSS [lemma, in
mathcomp.algebra.ssrint]
-
sub_pcore [lemma, in
mathcomp.solvable.pgroup]
-
sub_in_pcore [lemma, in
mathcomp.solvable.pgroup]
-
sub_Hall_pcore [lemma, in
mathcomp.solvable.pgroup]
-
sub_normal_Hall [lemma, in
mathcomp.solvable.pgroup]
-
sub_pHall [lemma, in
mathcomp.solvable.pgroup]
-
sub_in_constt [lemma, in
mathcomp.solvable.pgroup]
-
sub_p_elt [lemma, in
mathcomp.solvable.pgroup]
-
sub_pgroup [lemma, in
mathcomp.solvable.pgroup]
-
sub_cosetpre_quo [lemma, in
mathcomp.fingroup.quotient]
-
sub_quotient_pre [lemma, in
mathcomp.fingroup.quotient]
-
sub_cosetpre [lemma, in
mathcomp.fingroup.quotient]
-
sub_im_coset [lemma, in
mathcomp.fingroup.quotient]
-
sub_path [lemma, in
mathcomp.ssreflect.path]
-
sub_conjC_vchar [lemma, in
mathcomp.character.vcharacter]
-
sub_aut_zchar [lemma, in
mathcomp.character.vcharacter]
-
sub_baseField [lemma, in
mathcomp.field.fieldext]
-
sub_adjoin1v [lemma, in
mathcomp.field.fieldext]
-
sub_pnat_coprime [lemma, in
mathcomp.ssreflect.prime]
-
sub_in_pnat [lemma, in
mathcomp.ssreflect.prime]
-
sub_in_partn [lemma, in
mathcomp.ssreflect.prime]
-
sub_adjoin_separable_generator [lemma, in
mathcomp.field.separable]
-
sub_inseparable [lemma, in
mathcomp.field.separable]
-
sub_span [lemma, in
mathcomp.algebra.vector]
-
sub_annihilant_neq0 [lemma, in
mathcomp.algebra.polyXY]
-
sub_annihilantP [lemma, in
mathcomp.algebra.polyXY]
-
sub_annihilant_in_ideal [lemma, in
mathcomp.algebra.polyXY]
-
sub_annihilant [definition, in
mathcomp.algebra.polyXY]
-
sub_all [lemma, in
mathcomp.ssreflect.seq]
-
sub_count [lemma, in
mathcomp.ssreflect.seq]
-
sub_has [lemma, in
mathcomp.ssreflect.seq]
-
sub_find [lemma, in
mathcomp.ssreflect.seq]
-
sub_inertia_Ind [lemma, in
mathcomp.character.inertia]
-
sub_inertia_Res [lemma, in
mathcomp.character.inertia]
-
sub_Inertia [lemma, in
mathcomp.character.inertia]
-
sub_inertia [lemma, in
mathcomp.character.inertia]
-
sub_countMixin [definition, in
mathcomp.ssreflect.choice]
-
sub_choiceClass [definition, in
mathcomp.ssreflect.choice]
-
sub_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
sub_Ldiv [lemma, in
mathcomp.solvable.abelian]
-
sub_LdivT [lemma, in
mathcomp.solvable.abelian]
-
sub_ordK [lemma, in
mathcomp.ssreflect.fintype]
-
sub_ord [definition, in
mathcomp.ssreflect.fintype]
-
sub_ord_proof [lemma, in
mathcomp.ssreflect.fintype]
-
sub_enum_uniq [lemma, in
mathcomp.ssreflect.fintype]
-
sub_enum [definition, in
mathcomp.ssreflect.fintype]
-
sub_proper_trans [lemma, in
mathcomp.ssreflect.fintype]
-
sub_astabQR [lemma, in
mathcomp.fingroup.action]
-
sub_astabQ [lemma, in
mathcomp.fingroup.action]
-
sub_afixRs_norm [lemma, in
mathcomp.fingroup.action]
-
sub_afixRs_norms [lemma, in
mathcomp.fingroup.action]
-
sub_act_proof [lemma, in
mathcomp.fingroup.action]
-
sub_astab1 [lemma, in
mathcomp.fingroup.action]
-
sub_astab1_in [lemma, in
mathcomp.fingroup.action]
-
sub_cfker_mod [lemma, in
mathcomp.character.classfun]
-
sub_morphim_cfker [lemma, in
mathcomp.character.classfun]
-
sub_cfker_morph [lemma, in
mathcomp.character.classfun]
-
sub_cfker_Res [lemma, in
mathcomp.character.classfun]
-
sub_iso_to [lemma, in
mathcomp.character.classfun]
-
sub_orthonormal [lemma, in
mathcomp.character.classfun]
-
sub_pairwise_orthogonal [lemma, in
mathcomp.character.classfun]
-
sub_eqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
Sub_spec [inductive, in
mathcomp.ssreflect.eqtype]
-
sub_sort [projection, in
mathcomp.ssreflect.eqtype]
-
sub_abelem_rV_im [lemma, in
mathcomp.character.mxabelem]
-
sub_rVabelem_im [lemma, in
mathcomp.character.mxabelem]
-
sub_rVabelem [lemma, in
mathcomp.character.mxabelem]
-
sub_im_abelem_rV [lemma, in
mathcomp.character.mxabelem]
-
sub_rowg_mx [lemma, in
mathcomp.character.mxabelem]
-
sub_der1_abelian [lemma, in
mathcomp.solvable.commutator]
-
sub_der1_normal [lemma, in
mathcomp.solvable.commutator]
-
sub_der1_norm [lemma, in
mathcomp.solvable.commutator]
-
sub_isog [lemma, in
mathcomp.fingroup.morphism]
-
sub_isom [lemma, in
mathcomp.fingroup.morphism]
-
sub_morphpre_injm [lemma, in
mathcomp.fingroup.morphism]
-
sub_morphpre_im [lemma, in
mathcomp.fingroup.morphism]
-
sub_morphim_pre [lemma, in
mathcomp.fingroup.morphism]
-
sub_abelian_normal [lemma, in
mathcomp.fingroup.fingroup]
-
sub_abelian_norm [lemma, in
mathcomp.fingroup.fingroup]
-
sub_abelian_cent2 [lemma, in
mathcomp.fingroup.fingroup]
-
sub_abelian_cent [lemma, in
mathcomp.fingroup.fingroup]
-
sub_cent1 [lemma, in
mathcomp.fingroup.fingroup]
-
sub_gcore [lemma, in
mathcomp.fingroup.fingroup]
-
sub_gen [lemma, in
mathcomp.fingroup.fingroup]
-
sub_class_support [lemma, in
mathcomp.fingroup.fingroup]
-
sub_conjgV [lemma, in
mathcomp.fingroup.fingroup]
-
sub_conjg [lemma, in
mathcomp.fingroup.fingroup]
-
sub_rcosetV [lemma, in
mathcomp.fingroup.fingroup]
-
sub_rcoset [lemma, in
mathcomp.fingroup.fingroup]
-
sub_lcosetV [lemma, in
mathcomp.fingroup.fingroup]
-
sub_lcoset [lemma, in
mathcomp.fingroup.fingroup]
-
sub_center_normal [lemma, in
mathcomp.solvable.center]
-
sub_agenv [lemma, in
mathcomp.field.falgebra]
-
sub_cyclic_char [lemma, in
mathcomp.solvable.cyclic]
-
sub_dsumsmx [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_dsumsmx_spec [inductive, in
mathcomp.algebra.mxalgebra]
-
sub_daddsmx [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_daddsmx_spec [inductive, in
mathcomp.algebra.mxalgebra]
-
sub_bigcapmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_capmx [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_capmx_gen [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_kermxP [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_sumsmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_addsmxP [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_rVP [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_ltmx_trans [lemma, in
mathcomp.algebra.mxalgebra]
-
sub_imset_pre [lemma, in
mathcomp.ssreflect.finset]
-
sub_nilpotent_cent2 [lemma, in
mathcomp.solvable.sylow]
-
sub0mx [lemma, in
mathcomp.algebra.mxalgebra]
-
sub0n [lemma, in
mathcomp.ssreflect.ssrnat]
-
sub0seq [lemma, in
mathcomp.ssreflect.seq]
-
sub0set [lemma, in
mathcomp.ssreflect.finset]
-
sub0v [lemma, in
mathcomp.algebra.vector]
-
sub1b [lemma, in
mathcomp.ssreflect.ssrnat]
-
sub1G [lemma, in
mathcomp.fingroup.fingroup]
-
sub1mx [lemma, in
mathcomp.algebra.mxalgebra]
-
sub1seq [lemma, in
mathcomp.ssreflect.seq]
-
sub1set [lemma, in
mathcomp.ssreflect.finset]
-
sub1v [lemma, in
mathcomp.field.fieldext]
-
sub1_agenv [lemma, in
mathcomp.field.falgebra]
-
succn [abbreviation, in
mathcomp.ssreflect.ssrnat]
-
succnK [lemma, in
mathcomp.ssreflect.ssrnat]
-
succn_inj [lemma, in
mathcomp.ssreflect.ssrnat]
-
suffix_subseq [lemma, in
mathcomp.ssreflect.seq]
-
SumEqType [section, in
mathcomp.ssreflect.eqtype]
-
SumEqType.T1 [variable, in
mathcomp.ssreflect.eqtype]
-
SumEqType.T2 [variable, in
mathcomp.ssreflect.eqtype]
-
SumFinType [section, in
mathcomp.ssreflect.fintype]
-
SumFinType.T1 [variable, in
mathcomp.ssreflect.fintype]
-
SumFinType.T2 [variable, in
mathcomp.ssreflect.fintype]
-
sumfv [lemma, in
mathcomp.algebra.vector]
-
sumKx [abbreviation, in
mathcomp.field.fieldext]
-
summxE [lemma, in
mathcomp.algebra.matrix]
-
summx_sub_sums [lemma, in
mathcomp.algebra.mxalgebra]
-
summx_sub [lemma, in
mathcomp.algebra.mxalgebra]
-
sumMz [lemma, in
mathcomp.algebra.ssrint]
-
sumn [definition, in
mathcomp.ssreflect.seq]
-
sumnE [lemma, in
mathcomp.ssreflect.bigop]
-
sumn_flatten [lemma, in
mathcomp.ssreflect.seq]
-
sumn_rev [lemma, in
mathcomp.ssreflect.seq]
-
sumn_rot [lemma, in
mathcomp.ssreflect.seq]
-
sumn_rcons [lemma, in
mathcomp.ssreflect.seq]
-
sumn_count [lemma, in
mathcomp.ssreflect.seq]
-
sumn_cat [lemma, in
mathcomp.ssreflect.seq]
-
sumn_nseq [lemma, in
mathcomp.ssreflect.seq]
-
sumsmxMr [lemma, in
mathcomp.algebra.mxalgebra]
-
sumsmxMr_gen [lemma, in
mathcomp.algebra.mxalgebra]
-
sumsmxS [lemma, in
mathcomp.algebra.mxalgebra]
-
sumsmx_semisimple [lemma, in
mathcomp.character.mxrepresentation]
-
sumsmx_module [lemma, in
mathcomp.character.mxrepresentation]
-
sumsmx_subP [lemma, in
mathcomp.algebra.mxalgebra]
-
sumsmx_sup [lemma, in
mathcomp.algebra.mxalgebra]
-
sumV [abbreviation, in
mathcomp.algebra.vector]
-
Sumv [constructor, in
mathcomp.algebra.vector]
-
SumvPi [section, in
mathcomp.algebra.vector]
-
SumvPi.K [variable, in
mathcomp.algebra.vector]
-
SumvPi.vT [variable, in
mathcomp.algebra.vector]
-
sumv_pi_nat_sum [lemma, in
mathcomp.algebra.vector]
-
sumv_pi_sum [lemma, in
mathcomp.algebra.vector]
-
sumv_pi [abbreviation, in
mathcomp.algebra.vector]
-
sumv_pi_uniq_sum [lemma, in
mathcomp.algebra.vector]
-
sumv_pi_for [definition, in
mathcomp.algebra.vector]
-
sumv_sup [lemma, in
mathcomp.algebra.vector]
-
sum_norm2_char_generators [lemma, in
mathcomp.character.integral_char]
-
sum_ffun [lemma, in
mathcomp.algebra.ssralg]
-
sum_ffunE [lemma, in
mathcomp.algebra.ssralg]
-
sum_irr_degree [lemma, in
mathcomp.character.mxrepresentation]
-
sum_mxsimple_direct_sub [lemma, in
mathcomp.character.mxrepresentation]
-
sum_mxsimple_direct_compl [lemma, in
mathcomp.character.mxrepresentation]
-
sum_lfunE [lemma, in
mathcomp.algebra.vector]
-
sum_norm_irr_quo [lemma, in
mathcomp.character.character]
-
sum_countMixin [definition, in
mathcomp.ssreflect.choice]
-
sum_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
sum_of_opair [definition, in
mathcomp.ssreflect.choice]
-
sum_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
sum_enum_uniq [lemma, in
mathcomp.ssreflect.fintype]
-
sum_enum [definition, in
mathcomp.ssreflect.fintype]
-
sum_card_class [lemma, in
mathcomp.fingroup.action]
-
sum_by_classes [lemma, in
mathcomp.character.classfun]
-
sum_cfunE [lemma, in
mathcomp.character.classfun]
-
sum_nat_eq0 [lemma, in
mathcomp.ssreflect.bigop]
-
sum_nat_const_nat [lemma, in
mathcomp.ssreflect.bigop]
-
sum_nat_const [lemma, in
mathcomp.ssreflect.bigop]
-
sum_index_rcosets_cycle [lemma, in
mathcomp.solvable.finmodule]
-
sum_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
sum_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
sum_eq [definition, in
mathcomp.ssreflect.eqtype]
-
sum_totient_dvd [lemma, in
mathcomp.solvable.cyclic]
-
sum_ncycle_totient [lemma, in
mathcomp.solvable.cyclic]
-
sum_nat_cond_const [lemma, in
mathcomp.ssreflect.finset]
-
sum1dep_card [lemma, in
mathcomp.ssreflect.finset]
-
sum1_size [lemma, in
mathcomp.ssreflect.bigop]
-
sum1_count [lemma, in
mathcomp.ssreflect.bigop]
-
sum1_card [lemma, in
mathcomp.ssreflect.bigop]
-
support [abbreviation, in
mathcomp.algebra.ssralg]
-
Support [section, in
mathcomp.ssreflect.finfun]
-
supportE [lemma, in
mathcomp.ssreflect.finfun]
-
supportP [lemma, in
mathcomp.ssreflect.finfun]
-
support_zchar [lemma, in
mathcomp.character.vcharacter]
-
support_cfAut [lemma, in
mathcomp.character.classfun]
-
support_cfuni [lemma, in
mathcomp.character.classfun]
-
support_cfun [lemma, in
mathcomp.character.classfun]
-
support_for [definition, in
mathcomp.ssreflect.finfun]
-
Support.aT [variable, in
mathcomp.ssreflect.finfun]
-
Support.rT [variable, in
mathcomp.ssreflect.finfun]
-
sup_field_module [lemma, in
mathcomp.field.fieldext]
-
sv [definition, in
mathcomp.solvable.burnside_app]
-
Sv [definition, in
mathcomp.solvable.burnside_app]
-
sval [abbreviation, in
mathcomp.ssreflect.eqtype]
-
svalP [lemma, in
mathcomp.ssreflect.eqtype]
-
sv_inv [lemma, in
mathcomp.solvable.burnside_app]
-
Sv_inj [lemma, in
mathcomp.solvable.burnside_app]
-
swapXY [definition, in
mathcomp.algebra.polyXY]
-
swapXYK [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_map [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_poly_XmY [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_poly_XaY [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_comp_poly [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_is_scalable [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_is_multiplicative [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_eq0 [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_map_polyC [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_is_additive [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_Y [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_X [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_polyC [lemma, in
mathcomp.algebra.polyXY]
-
swapXY_def [definition, in
mathcomp.algebra.polyXY]
-
swapXY_key [lemma, in
mathcomp.algebra.polyXY]
-
SwizzleAdd [abbreviation, in
mathcomp.algebra.matrix]
-
SwizzleLin [abbreviation, in
mathcomp.algebra.matrix]
-
swizzle_mx_is_scalable [lemma, in
mathcomp.algebra.matrix]
-
swizzle_mx_is_additive [lemma, in
mathcomp.algebra.matrix]
-
swizzle_mx [definition, in
mathcomp.algebra.matrix]
-
Syl [definition, in
mathcomp.solvable.pgroup]
-
Sylow [definition, in
mathcomp.solvable.pgroup]
-
Sylow [section, in
mathcomp.solvable.sylow]
-
sylow [library]
-
SylowJ [lemma, in
mathcomp.solvable.pgroup]
-
SylowP [lemma, in
mathcomp.solvable.pgroup]
-
SylowSolvableAct [section, in
mathcomp.solvable.hall]
-
SylowSolvableAct.gT [variable, in
mathcomp.solvable.hall]
-
SylowSolvableAct.p [variable, in
mathcomp.solvable.hall]
-
Sylow_subnorm [lemma, in
mathcomp.solvable.sylow]
-
Sylow_gen [lemma, in
mathcomp.solvable.sylow]
-
Sylow_transversal_gen [lemma, in
mathcomp.solvable.sylow]
-
Sylow_setI_normal [lemma, in
mathcomp.solvable.sylow]
-
Sylow_Jsub [lemma, in
mathcomp.solvable.sylow]
-
Sylow_subJ [lemma, in
mathcomp.solvable.sylow]
-
Sylow_trans [lemma, in
mathcomp.solvable.sylow]
-
Sylow_exists [lemma, in
mathcomp.solvable.sylow]
-
Sylow_superset [lemma, in
mathcomp.solvable.sylow]
-
Sylow's_theorem [lemma, in
mathcomp.solvable.sylow]
-
Sylow.G [variable, in
mathcomp.solvable.sylow]
-
Sylow.gT [variable, in
mathcomp.solvable.sylow]
-
Sylow.p [variable, in
mathcomp.solvable.sylow]
-
Sylow1 [lemma, in
mathcomp.solvable.pgroup]
-
Sylvester_mxE [lemma, in
mathcomp.algebra.mxpoly]
-
Sylvester_mx [definition, in
mathcomp.algebra.mxpoly]
-
Syl_trans [lemma, in
mathcomp.solvable.sylow]
-
Sym [definition, in
mathcomp.solvable.alt]
-
SymAltDef [section, in
mathcomp.solvable.alt]
-
SymAltDef.n [variable, in
mathcomp.solvable.alt]
-
SymAltDef.T [variable, in
mathcomp.solvable.alt]
-
'Alt_T [notation, in
mathcomp.solvable.alt]
-
'Sym_T [notation, in
mathcomp.solvable.alt]
-
symplectic_type_group_structure [lemma, in
mathcomp.solvable.extremal]
-
Sym_trans [lemma, in
mathcomp.solvable.alt]
-
s0 [definition, in
mathcomp.solvable.burnside_app]
-
S0 [definition, in
mathcomp.solvable.burnside_app]
-
S0f [definition, in
mathcomp.solvable.burnside_app]
-
S0_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s05 [definition, in
mathcomp.solvable.burnside_app]
-
S05 [definition, in
mathcomp.solvable.burnside_app]
-
S05f [definition, in
mathcomp.solvable.burnside_app]
-
S05_inj [lemma, in
mathcomp.solvable.burnside_app]
-
s1 [definition, in
mathcomp.solvable.burnside_app]
-
S1 [definition, in
mathcomp.solvable.burnside_app]
-
S1f [definition, in
mathcomp.solvable.burnside_app]
-
S1_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s14 [definition, in
mathcomp.solvable.burnside_app]
-
S14 [definition, in
mathcomp.solvable.burnside_app]
-
S14f [definition, in
mathcomp.solvable.burnside_app]
-
S14_inj [lemma, in
mathcomp.solvable.burnside_app]
-
s2 [definition, in
mathcomp.solvable.burnside_app]
-
S2 [definition, in
mathcomp.solvable.burnside_app]
-
S2f [definition, in
mathcomp.solvable.burnside_app]
-
s2val [definition, in
mathcomp.ssreflect.eqtype]
-
s2valP [lemma, in
mathcomp.ssreflect.eqtype]
-
s2valP' [lemma, in
mathcomp.ssreflect.eqtype]
-
S2_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s23 [definition, in
mathcomp.solvable.burnside_app]
-
S23 [definition, in
mathcomp.solvable.burnside_app]
-
S23f [definition, in
mathcomp.solvable.burnside_app]
-
s23_inv [lemma, in
mathcomp.solvable.burnside_app]
-
S23_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s3 [definition, in
mathcomp.solvable.burnside_app]
-
S3 [definition, in
mathcomp.solvable.burnside_app]
-
S3f [definition, in
mathcomp.solvable.burnside_app]
-
S3_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s4 [definition, in
mathcomp.solvable.burnside_app]
-
S4 [definition, in
mathcomp.solvable.burnside_app]
-
S4f [definition, in
mathcomp.solvable.burnside_app]
-
S4_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s5 [definition, in
mathcomp.solvable.burnside_app]
-
S5 [definition, in
mathcomp.solvable.burnside_app]
-
S5f [definition, in
mathcomp.solvable.burnside_app]
-
S5_inv [lemma, in
mathcomp.solvable.burnside_app]
-
s6 [definition, in
mathcomp.solvable.burnside_app]
-
S6 [definition, in
mathcomp.solvable.burnside_app]
-
S6f [definition, in
mathcomp.solvable.burnside_app]
-
S6_inv [lemma, in
mathcomp.solvable.burnside_app]
-
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-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
T
-
T [abbreviation, in
mathcomp.character.inertia]
-
TagCountType [section, in
mathcomp.ssreflect.choice]
-
TagCountType.I [variable, in
mathcomp.ssreflect.choice]
-
TagCountType.T_ [variable, in
mathcomp.ssreflect.choice]
-
TagEqType [section, in
mathcomp.ssreflect.eqtype]
-
TagEqType.I [variable, in
mathcomp.ssreflect.eqtype]
-
TagEqType.T_ [variable, in
mathcomp.ssreflect.eqtype]
-
TagFinType [section, in
mathcomp.ssreflect.fintype]
-
TagFinType.I [variable, in
mathcomp.ssreflect.fintype]
-
TagFinType.T_ [variable, in
mathcomp.ssreflect.fintype]
-
TaggedAs [section, in
mathcomp.ssreflect.eqtype]
-
TaggedAs.I [variable, in
mathcomp.ssreflect.eqtype]
-
TaggedAs.T_ [variable, in
mathcomp.ssreflect.eqtype]
-
tagged_choiceMixin [lemma, in
mathcomp.ssreflect.choice]
-
tagged_tfgraph [lemma, in
mathcomp.ssreflect.finfun]
-
tagged_asE [lemma, in
mathcomp.ssreflect.eqtype]
-
tagged_as [definition, in
mathcomp.ssreflect.eqtype]
-
tag_countMixin [definition, in
mathcomp.ssreflect.choice]
-
tag_of_pairK [lemma, in
mathcomp.ssreflect.choice]
-
tag_of_pair [definition, in
mathcomp.ssreflect.choice]
-
tag_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
tag_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
tag_enum [definition, in
mathcomp.ssreflect.fintype]
-
tag_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
tag_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
tag_eq [definition, in
mathcomp.ssreflect.eqtype]
-
take [definition, in
mathcomp.ssreflect.seq]
-
takel_cat [lemma, in
mathcomp.ssreflect.seq]
-
take_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
take_subseq [lemma, in
mathcomp.ssreflect.seq]
-
take_rev [lemma, in
mathcomp.ssreflect.seq]
-
take_nth [lemma, in
mathcomp.ssreflect.seq]
-
take_size_cat [lemma, in
mathcomp.ssreflect.seq]
-
take_cat [lemma, in
mathcomp.ssreflect.seq]
-
take_cons [lemma, in
mathcomp.ssreflect.seq]
-
take_size [lemma, in
mathcomp.ssreflect.seq]
-
take_oversize [lemma, in
mathcomp.ssreflect.seq]
-
take0 [lemma, in
mathcomp.ssreflect.seq]
-
tally [definition, in
mathcomp.ssreflect.seq]
-
tallyE [lemma, in
mathcomp.ssreflect.seq]
-
tallyEl [lemma, in
mathcomp.ssreflect.seq]
-
tallyK [lemma, in
mathcomp.ssreflect.seq]
-
tallyP [lemma, in
mathcomp.ssreflect.seq]
-
tally_seqK [lemma, in
mathcomp.ssreflect.seq]
-
tally_seq [definition, in
mathcomp.ssreflect.seq]
-
tcast [definition, in
mathcomp.ssreflect.tuple]
-
tcastE [lemma, in
mathcomp.ssreflect.tuple]
-
tcastK [lemma, in
mathcomp.ssreflect.tuple]
-
tcastKV [lemma, in
mathcomp.ssreflect.tuple]
-
tcast_trans [lemma, in
mathcomp.ssreflect.tuple]
-
tcast_id [lemma, in
mathcomp.ssreflect.tuple]
-
Tensor [section, in
mathcomp.character.character]
-
Tensor.F [variable, in
mathcomp.character.character]
-
Tensor.tprod_tr [variable, in
mathcomp.character.character]
-
Tensor.trow_mul [variable, in
mathcomp.character.character]
-
term [abbreviation, in
mathcomp.character.mxrepresentation]
-
textbook_triangular_sum [lemma, in
mathcomp.ssreflect.binomial]
-
tfgraph [definition, in
mathcomp.ssreflect.finfun]
-
tfgraphK [lemma, in
mathcomp.ssreflect.finfun]
-
tfgraph_inj [lemma, in
mathcomp.ssreflect.finfun]
-
tfgraph_inv [definition, in
mathcomp.ssreflect.finfun]
-
tG [abbreviation, in
mathcomp.character.mxrepresentation]
-
thead [definition, in
mathcomp.ssreflect.tuple]
-
theadE [lemma, in
mathcomp.ssreflect.tuple]
-
Theory [section, in
mathcomp.fingroup.perm]
-
Theory.T [variable, in
mathcomp.fingroup.perm]
-
theta [abbreviation, in
mathcomp.character.inertia]
-
thinmx0 [lemma, in
mathcomp.algebra.matrix]
-
ThirdIsomorphism [section, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.G [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.gT [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.H [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.K [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.sHK [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.snHG [variable, in
mathcomp.fingroup.quotient]
-
ThirdIsomorphism.snKG [variable, in
mathcomp.fingroup.quotient]
-
third_isog [lemma, in
mathcomp.fingroup.quotient]
-
third_isom [lemma, in
mathcomp.fingroup.quotient]
-
Thompson_critical [lemma, in
mathcomp.solvable.maximal]
-
three_subgroup [lemma, in
mathcomp.solvable.commutator]
-
TIp1ElemP [lemma, in
mathcomp.solvable.abelian]
-
TI_pcoreC [lemma, in
mathcomp.solvable.pgroup]
-
TI_cfker_irr [lemma, in
mathcomp.character.character]
-
TI_Ohm1 [lemma, in
mathcomp.solvable.abelian]
-
TI_center_nil [lemma, in
mathcomp.solvable.nilpotent]
-
TI_cardMg [lemma, in
mathcomp.fingroup.fingroup]
-
tnth [definition, in
mathcomp.ssreflect.tuple]
-
tnthP [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_mktuple [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_ord_tuple [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_behead [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_map [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_nth [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_default [lemma, in
mathcomp.ssreflect.tuple]
-
tnth_fgraph [lemma, in
mathcomp.ssreflect.finfun]
-
tnth0 [lemma, in
mathcomp.ssreflect.tuple]
-
to [definition, in
mathcomp.solvable.burnside_app]
-
tofrac [abbreviation, in
mathcomp.algebra.fraction]
-
tofracB [lemma, in
mathcomp.algebra.fraction]
-
tofracD [lemma, in
mathcomp.algebra.fraction]
-
tofracM [lemma, in
mathcomp.algebra.fraction]
-
tofracMn [lemma, in
mathcomp.algebra.fraction]
-
tofracMNn [lemma, in
mathcomp.algebra.fraction]
-
tofracN [lemma, in
mathcomp.algebra.fraction]
-
tofracX [lemma, in
mathcomp.algebra.fraction]
-
tofrac_eq0 [lemma, in
mathcomp.algebra.fraction]
-
tofrac_eq [lemma, in
mathcomp.algebra.fraction]
-
tofrac_is_multiplicative [lemma, in
mathcomp.algebra.fraction]
-
tofrac_is_additive [lemma, in
mathcomp.algebra.fraction]
-
tofrac0 [lemma, in
mathcomp.algebra.fraction]
-
tofrac1 [lemma, in
mathcomp.algebra.fraction]
-
TotalAction [definition, in
mathcomp.fingroup.action]
-
TotalAction [section, in
mathcomp.fingroup.action]
-
TotalActions [section, in
mathcomp.fingroup.action]
-
TotalActions.aT [variable, in
mathcomp.fingroup.action]
-
TotalActions.rT [variable, in
mathcomp.fingroup.action]
-
TotalActions.to [variable, in
mathcomp.fingroup.action]
-
TotalAction.aT [variable, in
mathcomp.fingroup.action]
-
TotalAction.rT [variable, in
mathcomp.fingroup.action]
-
TotalAction.to [variable, in
mathcomp.fingroup.action]
-
TotalAction.toM [variable, in
mathcomp.fingroup.action]
-
TotalAction.to1 [variable, in
mathcomp.fingroup.action]
-
total_fun [definition, in
mathcomp.ssreflect.finfun]
-
total_homo_mono [lemma, in
mathcomp.ssreflect.eqtype]
-
total_homo_mono_in [lemma, in
mathcomp.ssreflect.eqtype]
-
totient [definition, in
mathcomp.ssreflect.prime]
-
totientE [lemma, in
mathcomp.ssreflect.prime]
-
totient_count_coprime [lemma, in
mathcomp.ssreflect.prime]
-
totient_coprime [lemma, in
mathcomp.ssreflect.prime]
-
totient_pfactor [lemma, in
mathcomp.ssreflect.prime]
-
totient_gt0 [lemma, in
mathcomp.ssreflect.prime]
-
totient_gen [lemma, in
mathcomp.solvable.cyclic]
-
to_dirrK [lemma, in
mathcomp.character.vcharacter]
-
to_dirr [definition, in
mathcomp.character.vcharacter]
-
to_g [definition, in
mathcomp.solvable.burnside_app]
-
tperm [definition, in
mathcomp.fingroup.perm]
-
tpermC [lemma, in
mathcomp.fingroup.perm]
-
tpermD [lemma, in
mathcomp.fingroup.perm]
-
TpermFirst [constructor, in
mathcomp.fingroup.perm]
-
tpermJ [lemma, in
mathcomp.fingroup.perm]
-
tpermK [lemma, in
mathcomp.fingroup.perm]
-
tpermKg [lemma, in
mathcomp.fingroup.perm]
-
tpermL [lemma, in
mathcomp.fingroup.perm]
-
TpermNone [constructor, in
mathcomp.fingroup.perm]
-
tpermP [lemma, in
mathcomp.fingroup.perm]
-
tpermR [lemma, in
mathcomp.fingroup.perm]
-
TpermSecond [constructor, in
mathcomp.fingroup.perm]
-
tpermV [lemma, in
mathcomp.fingroup.perm]
-
tperm_spec [inductive, in
mathcomp.fingroup.perm]
-
tperm_proof [lemma, in
mathcomp.fingroup.perm]
-
tperm_mx [definition, in
mathcomp.algebra.matrix]
-
tperm1 [lemma, in
mathcomp.fingroup.perm]
-
tperm2 [lemma, in
mathcomp.fingroup.perm]
-
tprod [definition, in
mathcomp.character.character]
-
tprodE [lemma, in
mathcomp.character.character]
-
tprod1 [lemma, in
mathcomp.character.character]
-
trace_map_mx [lemma, in
mathcomp.algebra.matrix]
-
trace_mx11 [lemma, in
mathcomp.algebra.matrix]
-
traject [definition, in
mathcomp.ssreflect.path]
-
Trajectory [section, in
mathcomp.ssreflect.path]
-
Trajectory.f [variable, in
mathcomp.ssreflect.path]
-
Trajectory.T [variable, in
mathcomp.ssreflect.path]
-
trajectP [lemma, in
mathcomp.ssreflect.path]
-
trajectS [lemma, in
mathcomp.ssreflect.path]
-
trajectSr [lemma, in
mathcomp.ssreflect.path]
-
traject_iteri [lemma, in
mathcomp.ssreflect.path]
-
transfer [definition, in
mathcomp.solvable.finmodule]
-
Transfer [section, in
mathcomp.solvable.finmodule]
-
TransferEqType [section, in
mathcomp.ssreflect.eqtype]
-
TransferEqType.eT [variable, in
mathcomp.ssreflect.eqtype]
-
TransferEqType.f [variable, in
mathcomp.ssreflect.eqtype]
-
TransferEqType.T [variable, in
mathcomp.ssreflect.eqtype]
-
TransferFinType [section, in
mathcomp.ssreflect.fintype]
-
TransferFinType.eT [variable, in
mathcomp.ssreflect.fintype]
-
TransferFinType.f [variable, in
mathcomp.ssreflect.fintype]
-
TransferFinType.fT [variable, in
mathcomp.ssreflect.fintype]
-
transferM [lemma, in
mathcomp.solvable.finmodule]
-
transfer_cycle_expansion [lemma, in
mathcomp.solvable.finmodule]
-
transfer_indep [lemma, in
mathcomp.solvable.finmodule]
-
transfer_morph_subproof [lemma, in
mathcomp.solvable.finmodule]
-
Transfer.abelA [variable, in
mathcomp.solvable.finmodule]
-
Transfer.alpha [variable, in
mathcomp.solvable.finmodule]
-
Transfer.aT [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer [section, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.actsgHG [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.defHGg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.g [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.Gg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.HGg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.H_g_rcosets [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.injHg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.injHGg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.n_ [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.partHG [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.partHGg [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.sgG [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.sXG [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.trX [variable, in
mathcomp.solvable.finmodule]
-
Transfer.FactorTransfer.X [variable, in
mathcomp.solvable.finmodule]
-
Transfer.fmalpha [variable, in
mathcomp.solvable.finmodule]
-
Transfer.G [variable, in
mathcomp.solvable.finmodule]
-
Transfer.gT [variable, in
mathcomp.solvable.finmodule]
-
Transfer.H [variable, in
mathcomp.solvable.finmodule]
-
Transfer.sHG [variable, in
mathcomp.solvable.finmodule]
-
Transfer.V [variable, in
mathcomp.solvable.finmodule]
-
transRs_rcosets [lemma, in
mathcomp.fingroup.action]
-
transversal [definition, in
mathcomp.ssreflect.finset]
-
transversalP [lemma, in
mathcomp.ssreflect.finset]
-
transversal_reprK [lemma, in
mathcomp.ssreflect.finset]
-
transversal_sub [lemma, in
mathcomp.ssreflect.finset]
-
transversal_repr [definition, in
mathcomp.ssreflect.finset]
-
trans_prim_astab [lemma, in
mathcomp.solvable.primitive_action]
-
trans_subnorm_fixP [lemma, in
mathcomp.fingroup.action]
-
tree_countMixin [definition, in
mathcomp.ssreflect.choice]
-
tree_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
tree_eqMixin [definition, in
mathcomp.ssreflect.choice]
-
triangular_sum [lemma, in
mathcomp.ssreflect.binomial]
-
trivGfun [definition, in
mathcomp.solvable.gfunctor]
-
trivGfun_cont [lemma, in
mathcomp.solvable.gfunctor]
-
trivGP [lemma, in
mathcomp.fingroup.fingroup]
-
trivgP [lemma, in
mathcomp.fingroup.fingroup]
-
trivgPn [lemma, in
mathcomp.fingroup.fingroup]
-
trivgVpdiv [lemma, in
mathcomp.solvable.pgroup]
-
trivg_pcore_quotient [lemma, in
mathcomp.solvable.pgroup]
-
trivg_quotient [lemma, in
mathcomp.fingroup.quotient]
-
trivg_acomps [lemma, in
mathcomp.solvable.jordanholder]
-
trivg_comps [lemma, in
mathcomp.solvable.jordanholder]
-
trivg_Mho [lemma, in
mathcomp.solvable.abelian]
-
trivg_exponent [lemma, in
mathcomp.solvable.abelian]
-
trivg_Fitting [lemma, in
mathcomp.solvable.maximal]
-
trivg_Phi [lemma, in
mathcomp.solvable.maximal]
-
trivg_rowg [lemma, in
mathcomp.character.mxabelem]
-
trivg_card1 [lemma, in
mathcomp.fingroup.fingroup]
-
trivg_card_le1 [lemma, in
mathcomp.fingroup.fingroup]
-
trivg_center_pgroup [lemma, in
mathcomp.solvable.sylow]
-
trivg0 [lemma, in
mathcomp.fingroup.gproduct]
-
TrivialMxsum [constructor, in
mathcomp.algebra.mxalgebra]
-
trivial_Alt_2 [lemma, in
mathcomp.solvable.alt]
-
trivial_fieldOver [lemma, in
mathcomp.field.fieldext]
-
trivial_isog [lemma, in
mathcomp.fingroup.morphism]
-
trivIimset [lemma, in
mathcomp.ssreflect.finset]
-
trivIset [definition, in
mathcomp.ssreflect.finset]
-
trivIsetI [lemma, in
mathcomp.ssreflect.finset]
-
trivIsetP [lemma, in
mathcomp.ssreflect.finset]
-
trivIsetS [lemma, in
mathcomp.ssreflect.finset]
-
trivIsetU1 [lemma, in
mathcomp.ssreflect.finset]
-
trivm [definition, in
mathcomp.fingroup.morphism]
-
trivMg [lemma, in
mathcomp.fingroup.fingroup]
-
TrivMorphism [section, in
mathcomp.fingroup.morphism]
-
TrivMorphism.aT [variable, in
mathcomp.fingroup.morphism]
-
TrivMorphism.rT [variable, in
mathcomp.fingroup.morphism]
-
trivm_morphM [lemma, in
mathcomp.fingroup.morphism]
-
triv_cprod [lemma, in
mathcomp.fingroup.gproduct]
-
triv_restr_perm [lemma, in
mathcomp.fingroup.action]
-
trmx [definition, in
mathcomp.algebra.matrix]
-
trmxK [lemma, in
mathcomp.algebra.matrix]
-
trmxV [lemma, in
mathcomp.algebra.matrix]
-
trmx_inv [lemma, in
mathcomp.algebra.matrix]
-
trmx_adj [lemma, in
mathcomp.algebra.matrix]
-
trmx_mul [lemma, in
mathcomp.algebra.matrix]
-
trmx_mul_rev [lemma, in
mathcomp.algebra.matrix]
-
trmx_delta [lemma, in
mathcomp.algebra.matrix]
-
trmx_drsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_dlsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_ursub [lemma, in
mathcomp.algebra.matrix]
-
trmx_ulsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_dsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_usub [lemma, in
mathcomp.algebra.matrix]
-
trmx_rsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_lsub [lemma, in
mathcomp.algebra.matrix]
-
trmx_cast [lemma, in
mathcomp.algebra.matrix]
-
trmx_inj [lemma, in
mathcomp.algebra.matrix]
-
trmx_const [lemma, in
mathcomp.algebra.matrix]
-
trmx_key [lemma, in
mathcomp.algebra.matrix]
-
trmx0 [lemma, in
mathcomp.algebra.matrix]
-
trmx1 [lemma, in
mathcomp.algebra.matrix]
-
trow [definition, in
mathcomp.character.character]
-
trowb [definition, in
mathcomp.character.character]
-
trowbE [lemma, in
mathcomp.character.character]
-
trowb_is_linear [lemma, in
mathcomp.character.character]
-
trow_is_linear [lemma, in
mathcomp.character.character]
-
trow0 [lemma, in
mathcomp.character.character]
-
True [abbreviation, in
mathcomp.character.mxrepresentation]
-
truncCD [lemma, in
mathcomp.field.algC]
-
truncCK [lemma, in
mathcomp.field.algC]
-
truncCM [lemma, in
mathcomp.field.algC]
-
truncCX [lemma, in
mathcomp.field.algC]
-
truncC_gt0 [lemma, in
mathcomp.field.algC]
-
truncC_def [lemma, in
mathcomp.field.algC]
-
truncC_itv [lemma, in
mathcomp.field.algC]
-
truncC0 [lemma, in
mathcomp.field.algC]
-
truncC0Pn [lemma, in
mathcomp.field.algC]
-
truncC1 [lemma, in
mathcomp.field.algC]
-
trunc_log_max [lemma, in
mathcomp.ssreflect.prime]
-
trunc_logP [lemma, in
mathcomp.ssreflect.prime]
-
trunc_log_ltn [lemma, in
mathcomp.ssreflect.prime]
-
trunc_log_bounds [lemma, in
mathcomp.ssreflect.prime]
-
trunc_log [definition, in
mathcomp.ssreflect.prime]
-
tr_pid_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_tperm_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_perm_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_scalar_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_diag_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_block_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_col_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_row_mx [lemma, in
mathcomp.algebra.matrix]
-
tr_col' [lemma, in
mathcomp.algebra.matrix]
-
tr_col [lemma, in
mathcomp.algebra.matrix]
-
tr_row' [lemma, in
mathcomp.algebra.matrix]
-
tr_row [lemma, in
mathcomp.algebra.matrix]
-
tr_xcol [lemma, in
mathcomp.algebra.matrix]
-
tr_xrow [lemma, in
mathcomp.algebra.matrix]
-
tr_col_perm [lemma, in
mathcomp.algebra.matrix]
-
tr_row_perm [lemma, in
mathcomp.algebra.matrix]
-
tseq [abbreviation, in
mathcomp.ssreflect.seq]
-
tsize [definition, in
mathcomp.ssreflect.tuple]
-
tuple [definition, in
mathcomp.ssreflect.tuple]
-
Tuple [constructor, in
mathcomp.ssreflect.tuple]
-
tuple [library]
-
tupleE [lemma, in
mathcomp.ssreflect.tuple]
-
tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
TupleQuantifiers [section, in
mathcomp.ssreflect.tuple]
-
TupleQuantifiers.n [variable, in
mathcomp.ssreflect.tuple]
-
TupleQuantifiers.T [variable, in
mathcomp.ssreflect.tuple]
-
tuple_perm_eqP [abbreviation, in
mathcomp.fingroup.perm]
-
tuple_permP [lemma, in
mathcomp.fingroup.perm]
-
tuple_map_ord [lemma, in
mathcomp.ssreflect.tuple]
-
tuple_finMixin [definition, in
mathcomp.ssreflect.tuple]
-
tuple_countMixin [definition, in
mathcomp.ssreflect.tuple]
-
tuple_choiceMixin [definition, in
mathcomp.ssreflect.tuple]
-
tuple_eqMixin [definition, in
mathcomp.ssreflect.tuple]
-
tuple_eta [lemma, in
mathcomp.ssreflect.tuple]
-
tuple_of [record, in
mathcomp.ssreflect.tuple]
-
tuple0 [lemma, in
mathcomp.ssreflect.tuple]
-
Tuple1spec [constructor, in
mathcomp.ssreflect.tuple]
-
tuple1_spec [inductive, in
mathcomp.ssreflect.tuple]
-
tval [projection, in
mathcomp.ssreflect.tuple]
-
tvalK [lemma, in
mathcomp.ssreflect.tuple]
-
type [abbreviation, in
mathcomp.field.finfield]
-
T' [abbreviation, in
mathcomp.solvable.alt]
-
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-(221 entries) |
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-| Variable Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-R |
-S |
-T |
-U |
-V |
-W |
-X |
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-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
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-other |
-(1140 entries) |
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-| Abbreviation Index |
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-other |
-(728 entries) |
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-| Definition Index |
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-other |
-(3596 entries) |
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-
-| Record Index |
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-other |
-(189 entries) |
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-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
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-other |
-(23836 entries) |
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-
-| Notation Index |
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-other |
-(1409 entries) |
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-
-| Module Index |
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-other |
-(221 entries) |
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-| Variable Index |
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-other |
-(3574 entries) |
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-| Library Index |
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-other |
-(90 entries) |
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-
-| Lemma Index |
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-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
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-E |
-F |
-G |
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-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
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-D |
-E |
-F |
-G |
-H |
-I |
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-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
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-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
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-D |
-E |
-F |
-G |
-H |
-I |
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-K |
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-M |
-N |
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-Q |
-R |
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-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
U
-
ucnE [lemma, in
mathcomp.solvable.nilpotent]
-
ucnP [lemma, in
mathcomp.solvable.nilpotent]
-
ucnSn [lemma, in
mathcomp.solvable.nilpotent]
-
ucnSnR [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_nilpotent [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_id [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_nil_classP [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_lcnP [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_bigdprod [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_bigcprod [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_dprod [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_cprod [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_comm [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_normalS [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_central [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_sub_geq [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_subS [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_normal [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_norm [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_char [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_sub [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_group_set [lemma, in
mathcomp.solvable.nilpotent]
-
ucn_pmap [lemma, in
mathcomp.solvable.nilpotent]
-
ucn0 [lemma, in
mathcomp.solvable.nilpotent]
-
ucn1 [lemma, in
mathcomp.solvable.nilpotent]
-
ucycle [definition, in
mathcomp.ssreflect.path]
-
ucycleb [definition, in
mathcomp.ssreflect.path]
-
ucycle_uniq [lemma, in
mathcomp.ssreflect.path]
-
ucycle_cycle [lemma, in
mathcomp.ssreflect.path]
-
ufcycle [abbreviation, in
mathcomp.ssreflect.path]
-
ulsubmx [definition, in
mathcomp.algebra.matrix]
-
unbump [definition, in
mathcomp.ssreflect.fintype]
-
unbumpK [lemma, in
mathcomp.ssreflect.fintype]
-
unbumpKcond [lemma, in
mathcomp.ssreflect.fintype]
-
unbumpS [lemma, in
mathcomp.ssreflect.fintype]
-
unbump_addl [lemma, in
mathcomp.ssreflect.fintype]
-
undup [definition, in
mathcomp.ssreflect.seq]
-
undup_nil [lemma, in
mathcomp.ssreflect.seq]
-
undup_id [lemma, in
mathcomp.ssreflect.seq]
-
undup_uniq [lemma, in
mathcomp.ssreflect.seq]
-
uniq [definition, in
mathcomp.ssreflect.seq]
-
UniqCycle [section, in
mathcomp.ssreflect.path]
-
UniqCycleRev [section, in
mathcomp.ssreflect.path]
-
UniqCycleRev.T [variable, in
mathcomp.ssreflect.path]
-
UniqCycle.e [variable, in
mathcomp.ssreflect.path]
-
UniqCycle.n0 [variable, in
mathcomp.ssreflect.path]
-
UniqCycle.p [variable, in
mathcomp.ssreflect.path]
-
UniqCycle.T [variable, in
mathcomp.ssreflect.path]
-
UniqCycle.Up [variable, in
mathcomp.ssreflect.path]
-
uniqP [lemma, in
mathcomp.ssreflect.seq]
-
uniqPn [lemma, in
mathcomp.ssreflect.seq]
-
UniqRotrCycle [section, in
mathcomp.ssreflect.path]
-
UniqRotrCycle.n0 [variable, in
mathcomp.ssreflect.path]
-
UniqRotrCycle.p [variable, in
mathcomp.ssreflect.path]
-
UniqRotrCycle.T [variable, in
mathcomp.ssreflect.path]
-
UniqRotrCycle.Up [variable, in
mathcomp.ssreflect.path]
-
uniq_normal_Hall [lemma, in
mathcomp.solvable.pgroup]
-
uniq_traject_pcycle [lemma, in
mathcomp.fingroup.perm]
-
uniq_perm_eq [abbreviation, in
mathcomp.ssreflect.seq]
-
uniq_perm [lemma, in
mathcomp.ssreflect.seq]
-
uniq_min_size [lemma, in
mathcomp.ssreflect.seq]
-
uniq_size_uniq [lemma, in
mathcomp.ssreflect.seq]
-
uniq_leq_size [lemma, in
mathcomp.ssreflect.seq]
-
uniq_catCA [lemma, in
mathcomp.ssreflect.seq]
-
uniq_catC [lemma, in
mathcomp.ssreflect.seq]
-
uniq_rootsE [lemma, in
mathcomp.algebra.poly]
-
uniq_roots_prod_XsubC [lemma, in
mathcomp.algebra.poly]
-
uniq_roots [definition, in
mathcomp.algebra.poly]
-
uniq4_uniq6 [lemma, in
mathcomp.solvable.burnside_app]
-
unitFpE [lemma, in
mathcomp.algebra.zmodp]
-
unitmx [definition, in
mathcomp.algebra.matrix]
-
unitmxE [lemma, in
mathcomp.algebra.matrix]
-
unitmxZ [lemma, in
mathcomp.algebra.matrix]
-
unitmx_mul [lemma, in
mathcomp.algebra.matrix]
-
unitmx_inv [lemma, in
mathcomp.algebra.matrix]
-
unitmx_tr [lemma, in
mathcomp.algebra.matrix]
-
unitmx_perm [lemma, in
mathcomp.algebra.matrix]
-
unitmx1 [lemma, in
mathcomp.algebra.matrix]
-
UnitRingQuot [section, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotClass [constructor, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotMixin [abbreviation, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotMixinPack [constructor, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotMixin_pack [definition, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotType [abbreviation, in
mathcomp.algebra.ring_quotient]
-
unitRingQuotType [record, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotTypePack [constructor, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotType_clone [definition, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuotType_pack [definition, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.addT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.eqT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.invT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.mulT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.oneT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.oppT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.T [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.unitT [variable, in
mathcomp.algebra.ring_quotient]
-
UnitRingQuot.zeroT [variable, in
mathcomp.algebra.ring_quotient]
-
unitrXz [lemma, in
mathcomp.algebra.ssrint]
-
unitr_trmx [lemma, in
mathcomp.algebra.matrix]
-
unitr_n0expz [lemma, in
mathcomp.algebra.ssrint]
-
unitr_algid1 [lemma, in
mathcomp.field.falgebra]
-
units_Zp_abelian [lemma, in
mathcomp.algebra.zmodp]
-
units_Zp [definition, in
mathcomp.algebra.zmodp]
-
UnityRootTheory [module, in
mathcomp.algebra.poly]
-
UnityRootTheory.eq_prim_root_expr [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.fmorph_primitive_root [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.fmorph_unity_root [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.max_unity_roots [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.mem_unity_roots [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_rootP [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_order_dvd [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_expr_mod [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_expr_order [abbreviation, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_order_gt0 [abbreviation, in
mathcomp.algebra.poly]
-
UnityRootTheory.prim_order_exists [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.rmorph_unity_root [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.unity_rootP [definition, in
mathcomp.algebra.poly]
-
UnityRootTheory.unity_rootE [definition, in
mathcomp.algebra.poly]
-
_ .-primitive_root (unity_root_scope) [notation, in
mathcomp.algebra.poly]
-
_ .-unity_root (unity_root_scope) [notation, in
mathcomp.algebra.poly]
-
unity_rootP [lemma, in
mathcomp.algebra.poly]
-
unity_rootE [lemma, in
mathcomp.algebra.poly]
-
unitZpE [lemma, in
mathcomp.algebra.zmodp]
-
unit_ring_quot_mixinP [lemma, in
mathcomp.algebra.ring_quotient]
-
unit_ring_eq_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
unit_ring_zmod_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
unit_ring_ring_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_sort [projection, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_ring_class [projection, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_quot_class [projection, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_class_of [record, in
mathcomp.algebra.ring_quotient]
-
unit_ring_zmod_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
unit_ring_quot_mixin_of [record, in
mathcomp.algebra.ring_quotient]
-
unit_countMixin [definition, in
mathcomp.ssreflect.choice]
-
unit_choiceMixin [definition, in
mathcomp.ssreflect.choice]
-
unit_finMixin [definition, in
mathcomp.ssreflect.fintype]
-
unit_enumP [lemma, in
mathcomp.ssreflect.fintype]
-
unit_eqMixin [definition, in
mathcomp.ssreflect.eqtype]
-
unit_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
unit_Zp_expg [lemma, in
mathcomp.algebra.zmodp]
-
unit_Zp_mulgC [lemma, in
mathcomp.algebra.zmodp]
-
unlift [definition, in
mathcomp.ssreflect.fintype]
-
UnliftNone [constructor, in
mathcomp.ssreflect.fintype]
-
unliftP [lemma, in
mathcomp.ssreflect.fintype]
-
UnliftSome [constructor, in
mathcomp.ssreflect.fintype]
-
unlift_some [lemma, in
mathcomp.ssreflect.fintype]
-
unlift_none [lemma, in
mathcomp.ssreflect.fintype]
-
unlift_spec [inductive, in
mathcomp.ssreflect.fintype]
-
unlift_subproof [lemma, in
mathcomp.ssreflect.fintype]
-
unpickle [definition, in
mathcomp.ssreflect.choice]
-
unpickle_tagged [definition, in
mathcomp.ssreflect.choice]
-
unpickle_seq [definition, in
mathcomp.ssreflect.choice]
-
unsplit [definition, in
mathcomp.ssreflect.fintype]
-
unsplitK [lemma, in
mathcomp.ssreflect.fintype]
-
unzip1 [definition, in
mathcomp.ssreflect.seq]
-
unzip1_zip [lemma, in
mathcomp.ssreflect.seq]
-
unzip2 [definition, in
mathcomp.ssreflect.seq]
-
unzip2_zip [lemma, in
mathcomp.ssreflect.seq]
-
uphalf [definition, in
mathcomp.ssreflect.ssrnat]
-
uphalf_half [lemma, in
mathcomp.ssreflect.ssrnat]
-
uphalf_double [lemma, in
mathcomp.ssreflect.ssrnat]
-
UpperCentral [section, in
mathcomp.solvable.nilpotent]
-
UpperCentralFunctor [section, in
mathcomp.solvable.nilpotent]
-
UpperCentralFunctor.G [variable, in
mathcomp.solvable.nilpotent]
-
UpperCentralFunctor.gT [variable, in
mathcomp.solvable.nilpotent]
-
UpperCentralFunctor.n [variable, in
mathcomp.solvable.nilpotent]
-
UpperCentral.gT [variable, in
mathcomp.solvable.nilpotent]
-
upper_central_at [definition, in
mathcomp.solvable.nilpotent]
-
upper_central_at_rec [definition, in
mathcomp.solvable.nilpotent]
-
ursubmx [definition, in
mathcomp.algebra.matrix]
-
UseFinTuple [section, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.ImageTuple [section, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.ImageTuple.A [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.ImageTuple.f [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.ImageTuple.T' [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.MkTuple [section, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.MkTuple.f [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.MkTuple.T' [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.n [variable, in
mathcomp.ssreflect.tuple]
-
UseFinTuple.T [variable, in
mathcomp.ssreflect.tuple]
-
usubmx [definition, in
mathcomp.algebra.matrix]
-
usubmx_key [lemma, in
mathcomp.algebra.matrix]
-
usumx_mul [lemma, in
mathcomp.character.character]
-
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-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
V
-
val [abbreviation, in
mathcomp.ssreflect.eqtype]
-
val [projection, in
mathcomp.ssreflect.eqtype]
-
valG [lemma, in
mathcomp.fingroup.fingroup]
-
valgM [lemma, in
mathcomp.fingroup.fingroup]
-
valK [lemma, in
mathcomp.ssreflect.eqtype]
-
valKd [lemma, in
mathcomp.ssreflect.eqtype]
-
valP [lemma, in
mathcomp.ssreflect.eqtype]
-
valq [projection, in
mathcomp.algebra.rat]
-
valqK [lemma, in
mathcomp.algebra.rat]
-
valq_frac [lemma, in
mathcomp.algebra.rat]
-
valZpK [lemma, in
mathcomp.algebra.zmodp]
-
val_qisom [lemma, in
mathcomp.fingroup.quotient]
-
val_quotient [lemma, in
mathcomp.fingroup.quotient]
-
val_coset [lemma, in
mathcomp.fingroup.quotient]
-
val_coset_prim [lemma, in
mathcomp.fingroup.quotient]
-
val_Clifford_act [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmod_module [lemma, in
mathcomp.character.mxrepresentation]
-
val_submod_module [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmodJ [lemma, in
mathcomp.character.mxrepresentation]
-
val_submodJ [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmod_eq0 [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmodS [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmod_inj [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmodK [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmodP [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmodE [lemma, in
mathcomp.character.mxrepresentation]
-
val_factmod [definition, in
mathcomp.character.mxrepresentation]
-
val_submod_eq0 [lemma, in
mathcomp.character.mxrepresentation]
-
val_submodS [lemma, in
mathcomp.character.mxrepresentation]
-
val_submod_inj [lemma, in
mathcomp.character.mxrepresentation]
-
val_submodK [lemma, in
mathcomp.character.mxrepresentation]
-
val_submodP [lemma, in
mathcomp.character.mxrepresentation]
-
val_submod1 [lemma, in
mathcomp.character.mxrepresentation]
-
val_submodE [lemma, in
mathcomp.character.mxrepresentation]
-
val_submod [definition, in
mathcomp.character.mxrepresentation]
-
val_ord_tuple [lemma, in
mathcomp.ssreflect.tuple]
-
val_enum_ord [lemma, in
mathcomp.ssreflect.fintype]
-
val_ord_enum [lemma, in
mathcomp.ssreflect.fintype]
-
val_seq_sub_enum [lemma, in
mathcomp.ssreflect.fintype]
-
val_sub_enum [lemma, in
mathcomp.ssreflect.fintype]
-
val_subact [lemma, in
mathcomp.fingroup.action]
-
val_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
val_eqP [lemma, in
mathcomp.ssreflect.eqtype]
-
val_insubd [lemma, in
mathcomp.ssreflect.eqtype]
-
val_inj [lemma, in
mathcomp.ssreflect.eqtype]
-
val_reprGLm [lemma, in
mathcomp.character.mxabelem]
-
val_Fp_nat [lemma, in
mathcomp.algebra.zmodp]
-
val_Zp_nat [lemma, in
mathcomp.algebra.zmodp]
-
Vandermonde [lemma, in
mathcomp.ssreflect.binomial]
-
vbasis [definition, in
mathcomp.algebra.vector]
-
vbasisP [lemma, in
mathcomp.algebra.vector]
-
vbasis_mem [lemma, in
mathcomp.algebra.vector]
-
vbasis_def [definition, in
mathcomp.algebra.vector]
-
vbasis1 [lemma, in
mathcomp.field.falgebra]
-
VChar [section, in
mathcomp.character.vcharacter]
-
vcharacter [library]
-
vcharP [lemma, in
mathcomp.character.vcharacter]
-
vchar_aut [lemma, in
mathcomp.character.vcharacter]
-
vchar_norm2 [lemma, in
mathcomp.character.vcharacter]
-
vchar_norm1P [lemma, in
mathcomp.character.vcharacter]
-
vchar_orthonormalP [lemma, in
mathcomp.character.vcharacter]
-
vchar_mulr_closed [lemma, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal [section, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.freeS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.Inu [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.M [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.nS1 [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.nu [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.onS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.oSS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfDotOrthonormal.S [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal [section, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.dotSS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.freeS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.Inu [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.M [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.notS0 [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.nu [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.oSS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.S [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.uniqS [variable, in
mathcomp.character.vcharacter]
-
VChar.CfdotPairwiseOrthogonal.Z_S [variable, in
mathcomp.character.vcharacter]
-
VChar.G [variable, in
mathcomp.character.vcharacter]
-
VChar.gT [variable, in
mathcomp.character.vcharacter]
-
VectFinMixin [lemma, in
mathcomp.field.finfield]
-
Vector [module, in
mathcomp.algebra.vector]
-
vector [library]
-
VectorTheory [section, in
mathcomp.algebra.vector]
-
VectorTheory.BigCap [section, in
mathcomp.algebra.vector]
-
VectorTheory.BigCap.I [variable, in
mathcomp.algebra.vector]
-
VectorTheory.BigSum [section, in
mathcomp.algebra.vector]
-
VectorTheory.BigSumBasis [section, in
mathcomp.algebra.vector]
-
VectorTheory.BigSumBasis.I [variable, in
mathcomp.algebra.vector]
-
VectorTheory.BigSumBasis.P [variable, in
mathcomp.algebra.vector]
-
VectorTheory.BigSumBasis.Xs [variable, in
mathcomp.algebra.vector]
-
VectorTheory.BigSum.I [variable, in
mathcomp.algebra.vector]
-
VectorTheory.BinaryDirect [section, in
mathcomp.algebra.vector]
-
VectorTheory.free_b2mx [variable, in
mathcomp.algebra.vector]
-
VectorTheory.K [variable, in
mathcomp.algebra.vector]
-
VectorTheory.lin_b2mx [variable, in
mathcomp.algebra.vector]
-
VectorTheory.memvK [variable, in
mathcomp.algebra.vector]
-
VectorTheory.mem_r2v [variable, in
mathcomp.algebra.vector]
-
VectorTheory.mul_b2mx [variable, in
mathcomp.algebra.vector]
-
VectorTheory.NaryDirect [section, in
mathcomp.algebra.vector]
-
VectorTheory.row_b2mx [variable, in
mathcomp.algebra.vector]
-
VectorTheory.span_b2mx [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr [section, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Binary [section, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Binary.S1 [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Binary.S2 [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Nary [section, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Nary.I [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Nary.P [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Nary.r [variable, in
mathcomp.algebra.vector]
-
VectorTheory.SumExpr.Nary.S_ [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mxD [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mxF [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mxI [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mxP [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mx_sum [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vs2mx0 [variable, in
mathcomp.algebra.vector]
-
VectorTheory.vT [variable, in
mathcomp.algebra.vector]
-
Vector.axiom [abbreviation, in
mathcomp.algebra.vector]
-
Vector.axiom_def [definition, in
mathcomp.algebra.vector]
-
Vector.base [projection, in
mathcomp.algebra.vector]
-
Vector.choiceType [definition, in
mathcomp.algebra.vector]
-
Vector.class [definition, in
mathcomp.algebra.vector]
-
Vector.Class [constructor, in
mathcomp.algebra.vector]
-
Vector.ClassDef [section, in
mathcomp.algebra.vector]
-
Vector.ClassDef.cT [variable, in
mathcomp.algebra.vector]
-
Vector.ClassDef.phR [variable, in
mathcomp.algebra.vector]
-
Vector.ClassDef.R [variable, in
mathcomp.algebra.vector]
-
Vector.ClassDef.T [variable, in
mathcomp.algebra.vector]
-
Vector.ClassDef.xT [variable, in
mathcomp.algebra.vector]
-
Vector.class_of [record, in
mathcomp.algebra.vector]
-
Vector.clone [definition, in
mathcomp.algebra.vector]
-
Vector.dim [definition, in
mathcomp.algebra.vector]
-
Vector.eqType [definition, in
mathcomp.algebra.vector]
-
Vector.Exports [module, in
mathcomp.algebra.vector]
-
Vector.Exports.VectMixin [abbreviation, in
mathcomp.algebra.vector]
-
Vector.Exports.VectType [abbreviation, in
mathcomp.algebra.vector]
-
Vector.Exports.vectType [abbreviation, in
mathcomp.algebra.vector]
-
[ vectType _ of _ ] (form_scope) [notation, in
mathcomp.algebra.vector]
-
[ vectType _ of _ for _ ] (form_scope) [notation, in
mathcomp.algebra.vector]
-
'End ( _ ) (type_scope) [notation, in
mathcomp.algebra.vector]
-
'Hom ( _ , _ ) (type_scope) [notation, in
mathcomp.algebra.vector]
-
{ vspace _ } (type_scope) [notation, in
mathcomp.algebra.vector]
-
Vector.Hom [constructor, in
mathcomp.algebra.vector]
-
Vector.hom [inductive, in
mathcomp.algebra.vector]
-
Vector.InternalTheory [module, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.b2mx [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.b2mxK [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.f2mx [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.gen_vs2mx [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Hom [section, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Hom.aT [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Hom.R [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Hom.rT [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Iso [section, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Iso.R [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Iso.rT [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Iso.vT [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Iso.v2r_bij [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.mx2vs [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.mx2vsK [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.mx2vs_subproof [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.r2v [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.r2vK [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.r2v_inj [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.r2v_subproof [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Vspace [section, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Vspace.K [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.Vspace.vT [variable, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.vs2mx [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.vs2mxK [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.v2r [definition, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.v2rK [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.v2r_inj [lemma, in
mathcomp.algebra.vector]
-
Vector.InternalTheory.v2r_subproof [lemma, in
mathcomp.algebra.vector]
-
Vector.lmodType [definition, in
mathcomp.algebra.vector]
-
Vector.mixin [projection, in
mathcomp.algebra.vector]
-
Vector.Mixin [constructor, in
mathcomp.algebra.vector]
-
Vector.mixin_of [inductive, in
mathcomp.algebra.vector]
-
Vector.OtherDefs [section, in
mathcomp.algebra.vector]
-
Vector.pack [definition, in
mathcomp.algebra.vector]
-
Vector.Pack [constructor, in
mathcomp.algebra.vector]
-
Vector.sort [projection, in
mathcomp.algebra.vector]
-
Vector.Space [constructor, in
mathcomp.algebra.vector]
-
Vector.space [inductive, in
mathcomp.algebra.vector]
-
Vector.type [record, in
mathcomp.algebra.vector]
-
Vector.xclass [abbreviation, in
mathcomp.algebra.vector]
-
Vector.zmodType [definition, in
mathcomp.algebra.vector]
-
vec_mx_delta [lemma, in
mathcomp.algebra.matrix]
-
vec_mx_eq0 [lemma, in
mathcomp.algebra.matrix]
-
vec_mxK [lemma, in
mathcomp.algebra.matrix]
-
vec_mx [definition, in
mathcomp.algebra.matrix]
-
vec_mx_key [lemma, in
mathcomp.algebra.matrix]
-
vline [definition, in
mathcomp.algebra.vector]
-
vlineP [lemma, in
mathcomp.algebra.vector]
-
vpick [definition, in
mathcomp.algebra.vector]
-
vpick0 [lemma, in
mathcomp.algebra.vector]
-
vrefl [lemma, in
mathcomp.ssreflect.eqtype]
-
vrefl_rect [definition, in
mathcomp.ssreflect.eqtype]
-
vsolve_eqP [lemma, in
mathcomp.algebra.vector]
-
vsolve_eq [definition, in
mathcomp.algebra.vector]
-
VspaceDefs [section, in
mathcomp.algebra.vector]
-
VspaceDefs.K [variable, in
mathcomp.algebra.vector]
-
VspaceDefs.vT [variable, in
mathcomp.algebra.vector]
-
vspaceOver [definition, in
mathcomp.field.fieldext]
-
vspaceOverP [lemma, in
mathcomp.field.fieldext]
-
vspaceOver_refBase [lemma, in
mathcomp.field.fieldext]
-
vspaceP [lemma, in
mathcomp.algebra.vector]
-
vspace_modr [lemma, in
mathcomp.algebra.vector]
-
vspace_modl [lemma, in
mathcomp.algebra.vector]
-
vspace_key [lemma, in
mathcomp.algebra.vector]
-
vspace1_neq0 [lemma, in
mathcomp.field.falgebra]
-
vsproj [definition, in
mathcomp.algebra.vector]
-
vsprojK [lemma, in
mathcomp.algebra.vector]
-
vsproj_is_linear [lemma, in
mathcomp.algebra.vector]
-
vsproj_def [definition, in
mathcomp.algebra.vector]
-
vsproj_key [lemma, in
mathcomp.algebra.vector]
-
vsubmxK [lemma, in
mathcomp.algebra.matrix]
-
vsval [definition, in
mathcomp.algebra.vector]
-
vsvalK [lemma, in
mathcomp.algebra.vector]
-
vsval_invf [lemma, in
mathcomp.field.fieldext]
-
vsval_multiplicative [lemma, in
mathcomp.field.fieldext]
-
vsval_is_linear [lemma, in
mathcomp.algebra.vector]
-
vsval_invr [lemma, in
mathcomp.field.falgebra]
-
vsval_unitr [lemma, in
mathcomp.field.falgebra]
-
vs2mx_sum_expr_subproof [definition, in
mathcomp.algebra.vector]
-
-
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-(23836 entries) |
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-(1409 entries) |
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-| Module Index |
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-(221 entries) |
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-(3574 entries) |
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-| Library Index |
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-(90 entries) |
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-| Lemma Index |
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-(12096 entries) |
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-| Constructor Index |
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-other |
-(368 entries) |
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-| Axiom Index |
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-other |
-(45 entries) |
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-| Inductive Index |
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-other |
-(107 entries) |
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-| Projection Index |
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-X |
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-Z |
-_ |
-other |
-(273 entries) |
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-| Section Index |
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-other |
-(1140 entries) |
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-| Abbreviation Index |
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-other |
-(728 entries) |
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-| Definition Index |
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-(3596 entries) |
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-| Record Index |
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-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
W
-
W [abbreviation, in
mathcomp.character.character]
-
W [abbreviation, in
mathcomp.character.character]
-
weak_second_isog [lemma, in
mathcomp.fingroup.quotient]
-
Wedderburn_center [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_subring_center [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_min_ideal [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_is_ring [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_closed [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_is_id [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_id_mem [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_sum_id [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_id [definition, in
mathcomp.character.mxrepresentation]
-
Wedderburn_sum [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_mulmx0 [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_annihilate [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_disjoint [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_direct [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_ideal [lemma, in
mathcomp.character.mxrepresentation]
-
Wedderburn_subring [definition, in
mathcomp.character.mxrepresentation]
-
Wedderburn_id_expansion [lemma, in
mathcomp.character.character]
-
wf_tally [definition, in
mathcomp.ssreflect.seq]
-
widen_partn [lemma, in
mathcomp.ssreflect.prime]
-
widen_ord [definition, in
mathcomp.ssreflect.fintype]
-
widen_ord_proof [lemma, in
mathcomp.ssreflect.fintype]
-
Wilson [lemma, in
mathcomp.ssreflect.binomial]
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
X
-
X [abbreviation, in
mathcomp.character.character]
-
xcfun [definition, in
mathcomp.character.character]
-
xcfunG [lemma, in
mathcomp.character.character]
-
xcfunZl [lemma, in
mathcomp.character.character]
-
xcfunZr [lemma, in
mathcomp.character.character]
-
xcfun_id [lemma, in
mathcomp.character.character]
-
xcfun_mul_id [lemma, in
mathcomp.character.character]
-
xcfun_annihilate [lemma, in
mathcomp.character.character]
-
xcfun_r [abbreviation, in
mathcomp.character.character]
-
xcfun_repr [lemma, in
mathcomp.character.character]
-
xcfun_r_is_additive [lemma, in
mathcomp.character.character]
-
xcfun_rE [lemma, in
mathcomp.character.character]
-
xcfun_r [abbreviation, in
mathcomp.character.character]
-
xcfun_r_head [definition, in
mathcomp.character.character]
-
xcfun_is_additive [lemma, in
mathcomp.character.character]
-
xchoose [definition, in
mathcomp.ssreflect.choice]
-
xchooseP [lemma, in
mathcomp.ssreflect.choice]
-
xcol [definition, in
mathcomp.algebra.matrix]
-
xcolE [lemma, in
mathcomp.algebra.matrix]
-
xcol_const [lemma, in
mathcomp.algebra.matrix]
-
xcprod [definition, in
mathcomp.solvable.center]
-
xcprodm [definition, in
mathcomp.solvable.center]
-
xcprodmE [lemma, in
mathcomp.solvable.center]
-
xcprodmEl [lemma, in
mathcomp.solvable.center]
-
xcprodmEr [lemma, in
mathcomp.solvable.center]
-
xcprodmI [lemma, in
mathcomp.solvable.center]
-
xcprodm_cent [lemma, in
mathcomp.solvable.center]
-
xcprodP [lemma, in
mathcomp.solvable.center]
-
XcprodSpec [constructor, in
mathcomp.solvable.center]
-
xcprod_spec [inductive, in
mathcomp.solvable.center]
-
xcprod_subproof [lemma, in
mathcomp.solvable.center]
-
xpair_eqE [lemma, in
mathcomp.ssreflect.eqtype]
-
xpredC1 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpredD1 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpredU1 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpred1 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpred2 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpred3 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xpred4 [abbreviation, in
mathcomp.ssreflect.eqtype]
-
xrelpre [abbreviation, in
mathcomp.ssreflect.ssrbool]
-
xrow [definition, in
mathcomp.algebra.matrix]
-
xrowE [lemma, in
mathcomp.algebra.matrix]
-
xrow_const [lemma, in
mathcomp.algebra.matrix]
-
xsdprodm [definition, in
mathcomp.fingroup.gproduct]
-
xsdprodm_act [lemma, in
mathcomp.fingroup.gproduct]
-
xsdprodm_dom2 [lemma, in
mathcomp.fingroup.gproduct]
-
xsdprodm_dom1 [lemma, in
mathcomp.fingroup.gproduct]
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-| Global Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(23836 entries) |
-
-
-| Notation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1409 entries) |
-
-
-| Module Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(221 entries) |
-
-
-| Variable Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3574 entries) |
-
-
-| Library Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(90 entries) |
-
-
-| Lemma Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(12096 entries) |
-
-
-| Constructor Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(368 entries) |
-
-
-| Axiom Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(45 entries) |
-
-
-| Inductive Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(107 entries) |
-
-
-| Projection Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(273 entries) |
-
-
-| Section Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(1140 entries) |
-
-
-| Abbreviation Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(728 entries) |
-
-
-| Definition Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(3596 entries) |
-
-
-| Record Index |
-A |
-B |
-C |
-D |
-E |
-F |
-G |
-H |
-I |
-J |
-K |
-L |
-M |
-N |
-O |
-P |
-Q |
-R |
-S |
-T |
-U |
-V |
-W |
-X |
-Y |
-Z |
-_ |
-other |
-(189 entries) |
-
-
-
Z
-
Zchar [section, in
mathcomp.character.vcharacter]
-
Zchar [definition, in
mathcomp.character.vcharacter]
-
zcharD1 [lemma, in
mathcomp.character.vcharacter]
-
zcharD1E [lemma, in
mathcomp.character.vcharacter]
-
zcharW [lemma, in
mathcomp.character.vcharacter]
-
zchar_small_norm [lemma, in
mathcomp.character.vcharacter]
-
zchar_filter [lemma, in
mathcomp.character.vcharacter]
-
zchar_subseq [lemma, in
mathcomp.character.vcharacter]
-
zchar_subset [lemma, in
mathcomp.character.vcharacter]
-
zchar_sub_irr [lemma, in
mathcomp.character.vcharacter]
-
zchar_trans_on [lemma, in
mathcomp.character.vcharacter]
-
zchar_trans [lemma, in
mathcomp.character.vcharacter]
-
zchar_span [lemma, in
mathcomp.character.vcharacter]
-
zchar_expansion [lemma, in
mathcomp.character.vcharacter]
-
zchar_tuple_expansion [lemma, in
mathcomp.character.vcharacter]
-
zchar_nth_expansion [lemma, in
mathcomp.character.vcharacter]
-
zchar_onG [lemma, in
mathcomp.character.vcharacter]
-
zchar_onS [lemma, in
mathcomp.character.vcharacter]
-
zchar_on [lemma, in
mathcomp.character.vcharacter]
-
zchar_split [lemma, in
mathcomp.character.vcharacter]
-
Zchar_zmod [lemma, in
mathcomp.character.vcharacter]
-
Zchar_key [lemma, in
mathcomp.character.vcharacter]
-
Zchar.G [variable, in
mathcomp.character.vcharacter]
-
Zchar.gT [variable, in
mathcomp.character.vcharacter]
-
zchinese [definition, in
mathcomp.algebra.intdiv]
-
zchinese_mod [lemma, in
mathcomp.algebra.intdiv]
-
zchinese_modr [lemma, in
mathcomp.algebra.intdiv]
-
zchinese_modl [lemma, in
mathcomp.algebra.intdiv]
-
zchinese_remainder [lemma, in
mathcomp.algebra.intdiv]
-
zcontents [definition, in
mathcomp.algebra.intdiv]
-
zcontentsM [lemma, in
mathcomp.algebra.intdiv]
-
zcontentsZ [lemma, in
mathcomp.algebra.intdiv]
-
zcontents_primitive [lemma, in
mathcomp.algebra.intdiv]
-
zcontents_monic [lemma, in
mathcomp.algebra.intdiv]
-
zcontents_eq0 [lemma, in
mathcomp.algebra.intdiv]
-
zcontents0 [lemma, in
mathcomp.algebra.intdiv]
-
zeroq [definition, in
mathcomp.algebra.rat]
-
zero_lfunE [lemma, in
mathcomp.algebra.vector]
-
zero_lfun [definition, in
mathcomp.algebra.vector]
-
Zgroup [definition, in
mathcomp.solvable.sylow]
-
ZgroupS [lemma, in
mathcomp.solvable.sylow]
-
Zgroups [section, in
mathcomp.solvable.sylow]
-
Zgroups.D [variable, in
mathcomp.solvable.sylow]
-
Zgroups.f [variable, in
mathcomp.solvable.sylow]
-
Zgroups.gT [variable, in
mathcomp.solvable.sylow]
-
Zgroups.rT [variable, in
mathcomp.solvable.sylow]
-
ZintLmod [section, in
mathcomp.algebra.ssrint]
-
ZintLmod.M [variable, in
mathcomp.algebra.ssrint]
-
_ ^z (type_scope) [notation, in
mathcomp.algebra.ssrint]
-
ZintNeg [constructor, in
mathcomp.algebra.ssrint]
-
ZintNull [constructor, in
mathcomp.algebra.ssrint]
-
ZintPos [constructor, in
mathcomp.algebra.ssrint]
-
zip [definition, in
mathcomp.ssreflect.seq]
-
Zip [section, in
mathcomp.ssreflect.seq]
-
zip_tupleP [lemma, in
mathcomp.ssreflect.tuple]
-
zip_rcons [lemma, in
mathcomp.ssreflect.seq]
-
zip_cat [lemma, in
mathcomp.ssreflect.seq]
-
zip_unzip [lemma, in
mathcomp.ssreflect.seq]
-
Zip.S [variable, in
mathcomp.ssreflect.seq]
-
Zip.T [variable, in
mathcomp.ssreflect.seq]
-
Zisometry_inj [lemma, in
mathcomp.character.vcharacter]
-
Zisometry_of_iso [lemma, in
mathcomp.character.vcharacter]
-
Zisometry_of_cfnorm [lemma, in
mathcomp.character.vcharacter]
-
zmodp [library]
-
ZmodQuot [section, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotClass [constructor, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotMixin [abbreviation, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotMixinPack [constructor, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotMixin_pack [definition, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotType [abbreviation, in
mathcomp.algebra.ring_quotient]
-
zmodQuotType [record, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotTypePack [constructor, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotType_clone [definition, in
mathcomp.algebra.ring_quotient]
-
ZmodQuotType_pack [definition, in
mathcomp.algebra.ring_quotient]
-
ZmodQuot.addT [variable, in
mathcomp.algebra.ring_quotient]
-
ZmodQuot.eqT [variable, in
mathcomp.algebra.ring_quotient]
-
ZmodQuot.oppT [variable, in
mathcomp.algebra.ring_quotient]
-
ZmodQuot.T [variable, in
mathcomp.algebra.ring_quotient]
-
ZmodQuot.zeroT [variable, in
mathcomp.algebra.ring_quotient]
-
zmodule [definition, in
mathcomp.algebra.ssrint]
-
zmod_quot_mixinP [lemma, in
mathcomp.algebra.ring_quotient]
-
zmod_eq_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_class [definition, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_sort [projection, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_zmod_class [projection, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_quot_class [projection, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_class_of [record, in
mathcomp.algebra.ring_quotient]
-
zmod_eq_quot_mixin [projection, in
mathcomp.algebra.ring_quotient]
-
zmod_quot_mixin_of [record, in
mathcomp.algebra.ring_quotient]
-
Znat [definition, in
mathcomp.algebra.ssrint]
-
ZnatP [lemma, in
mathcomp.algebra.ssrint]
-
ZnatPred [section, in
mathcomp.algebra.ssrint]
-
Znat_semiring_closed [lemma, in
mathcomp.algebra.ssrint]
-
Znat_def [lemma, in
mathcomp.algebra.ssrint]
-
Znat_key [lemma, in
mathcomp.algebra.ssrint]
-
Zp [definition, in
mathcomp.algebra.zmodp]
-
ZpDef [section, in
mathcomp.algebra.zmodp]
-
ZpDef.p' [variable, in
mathcomp.algebra.zmodp]
-
Zpm [definition, in
mathcomp.solvable.cyclic]
-
ZpmM [lemma, in
mathcomp.solvable.cyclic]
-
zpolyEprim [lemma, in
mathcomp.algebra.intdiv]
-
ZpolyScale [section, in
mathcomp.algebra.intdiv]
-
zprimitive [definition, in
mathcomp.algebra.intdiv]
-
zprimitiveM [lemma, in
mathcomp.algebra.intdiv]
-
zprimitiveZ [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive_irr [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive_min [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive_monic [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive_id [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive_eq0 [lemma, in
mathcomp.algebra.intdiv]
-
zprimitive0 [lemma, in
mathcomp.algebra.intdiv]
-
ZpRing [section, in
mathcomp.algebra.zmodp]
-
ZpRing.p' [variable, in
mathcomp.algebra.zmodp]
-
Zp_group_set [lemma, in
mathcomp.algebra.zmodp]
-
Zp_nat_mod [lemma, in
mathcomp.algebra.zmodp]
-
Zp_cast [lemma, in
mathcomp.algebra.zmodp]
-
Zp_trunc [definition, in
mathcomp.algebra.zmodp]
-
Zp_nat [lemma, in
mathcomp.algebra.zmodp]
-
Zp_unitRingMixin [definition, in
mathcomp.algebra.zmodp]
-
Zp_ringMixin [definition, in
mathcomp.algebra.zmodp]
-
Zp_nontrivial [lemma, in
mathcomp.algebra.zmodp]
-
Zp_cycle [lemma, in
mathcomp.algebra.zmodp]
-
Zp_expg [lemma, in
mathcomp.algebra.zmodp]
-
Zp_abelian [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulgC [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulrn [lemma, in
mathcomp.algebra.zmodp]
-
Zp_inv_out [lemma, in
mathcomp.algebra.zmodp]
-
Zp_intro_unit [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulzV [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulVz [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mul_addl [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mul_addr [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulA [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulz1 [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mulC [lemma, in
mathcomp.algebra.zmodp]
-
Zp_mul1z [lemma, in
mathcomp.algebra.zmodp]
-
Zp_zmodMixin [definition, in
mathcomp.algebra.zmodp]
-
Zp_addC [lemma, in
mathcomp.algebra.zmodp]
-
Zp_addA [lemma, in
mathcomp.algebra.zmodp]
-
Zp_addNz [lemma, in
mathcomp.algebra.zmodp]
-
Zp_add0z [lemma, in
mathcomp.algebra.zmodp]
-
Zp_inv [definition, in
mathcomp.algebra.zmodp]
-
Zp_mul [definition, in
mathcomp.algebra.zmodp]
-
Zp_add [definition, in
mathcomp.algebra.zmodp]
-
Zp_opp [definition, in
mathcomp.algebra.zmodp]
-
Zp_unit_isog [lemma, in
mathcomp.solvable.cyclic]
-
Zp_unit_isom [lemma, in
mathcomp.solvable.cyclic]
-
Zp_unitmM [lemma, in
mathcomp.solvable.cyclic]
-
Zp_unitm [definition, in
mathcomp.solvable.cyclic]
-
Zp_isog [lemma, in
mathcomp.solvable.cyclic]
-
Zp_isom [lemma, in
mathcomp.solvable.cyclic]
-
Zp0 [definition, in
mathcomp.algebra.zmodp]
-
Zp1 [definition, in
mathcomp.algebra.zmodp]
-
Zp1_expgz [lemma, in
mathcomp.algebra.zmodp]
-
ZtoC [abbreviation, in
mathcomp.field.algC]
-
ZtoC [abbreviation, in
mathcomp.field.cyclotomic]
-
ZtoC [abbreviation, in
mathcomp.field.algnum]
-
ZtoQ [abbreviation, in
mathcomp.field.algC]
-
ZtoQ [abbreviation, in
mathcomp.field.cyclotomic]
-
ZtoQ [abbreviation, in
mathcomp.field.algnum]
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