Regrouping changelog entries for 1.12 release

1 files changed, 0 insertions, 516 deletions

diff --git a/CHANGELOG_UNRELEASED.md b/CHANGELOG_UNRELEASED.md
index 024ccc1..13e1d1b 100644
--- a/CHANGELOG_UNRELEASED.md
+++ b/CHANGELOG_UNRELEASED.md
@@ -10,528 +10,12 @@ The format is based on [Keep a Changelog](https://keepachangelog.com/en/1.0.0/).
 
 ### Added
 
-- Added contraposition lemmas involving propositions: `contra_not`, `contraPnot`, `contraTnot`, `contraNnot`, `contraPT`, `contra_notT`, `contra_notN`, `contraPN`, `contraFnot`, `contraPF` and `contra_notF` in ssrbool.v and `contraPeq`, `contra_not_eq`, `contraPneq`, and `contra_neq_not` in eqtype.v
-- Contraposition lemmas involving inequalities:
-  + in `order.v`:
-    `comparable_contraTle`, `comparable_contraTlt`, `comparable_contraNle`, `comparable_contraNlt`, `comparable_contraFle`, `comparable_contraFlt`,
-    `contra_leT`, `contra_ltT`, `contra_leN`, `contra_ltN`, `contra_leF`, `contra_ltF`,
-    `comparable_contra_leq_le`, `comparable_contra_leq_lt`, `comparable_contra_ltn_le`, `comparable_contra_ltn_lt`,
-    `contra_le_leq`, `contra_le_ltn`, `contra_lt_leq`, `contra_lt_ltn`,
-    `comparable_contra_le`, `comparable_contra_le_lt`, `comparable_contra_lt_le`, `comparable_contra_lt`,
-    `contraTle`, `contraTlt`, `contraNle`, `contraNlt`, `contraFle`, `contraFlt`,
-    `contra_leq_le`, `contra_leq_lt`, `contra_ltn_le`, `contra_ltn_lt`,
-    `contra_le`, `contra_le_lt`, `contra_lt_le`, `contra_lt`,
-    `contra_le_not`, `contra_lt_not`,
-    `comparable_contraPle`, `comparable_contraPlt`, `comparable_contra_not_le`, `comparable_contra_not_lt`,
-    `contraPle`, `contraPlt`, `contra_not_le`, `contra_not_lt`
-  + in `ssrnat.v`:
-    `contraTleq`, `contraTltn`, `contraNleq`, `contraNltn`, `contraFleq`, `contraFltn`,
-    `contra_leqT`, `contra_ltnT`, `contra_leqN`, `contra_ltnN`, `contra_leqF`, `contra_ltnF`,
-    `contra_leq`, `contra_ltn`, `contra_leq_ltn`, `contra_ltn_leq`,
-    `contraPleq`, `contraPltn`, `contra_not_leq`, `contra_not_ltn`, `contra_leq_not`, `contra_ltn_not`
-- in `ssralg.v`, new lemma `sumr_const_nat` and `iter_addr_0`
-- in `ssralg.v`, new lemmas `iter_addr`, `iter_mulr`, `iter_mulr_1`, and `prodr_const_nat`.
-- in `ssrnum.v`, new lemma `ler_sum_nat`
-- in `ssrnum.v`, new lemmas `big_real`, `sum_real`, `prod_real`,
-  `max_real`, `min_real`, `bigmax_real`, and `bigmin_real`.
-- in `order.v`, new lemmas `comparable_bigl` and `comparable_bigr`.
-
-- in `seq.v`, new lemmas: `take_uniq`, `drop_uniq`
-- in `fintype.v`, new lemmas: `card_geqP`, `card_gt1P`, `card_gt2P`,
-  `card_le1_eqP` (generalizes `fintype_le1P`),
-- in `finset.v`, neq lemmas: `set_enum`, `cards_eqP`, `cards2P`
-- in `fingraph.v`, new lemmas: `fcard_gt0P`, `fcard_gt1P`
-- in `finset.v`, new lemmas: `properC`, `properCr`, `properCl`
-- in `ssrnat.v`, new lemmas: `subn_minl`, `subn_maxl`
-- in `ssrnat.v`, new lemma: `oddS`
-- in `ssrnat.v`, new lemmas: `subnA`, `addnBn`, `addnCAC`, `addnACl`
-- in `ssrnat.v`, new lemmas: `iterM`, `iterX`
-- in `finset.v`, new lemmas: `mem_imset_eq`, `mem_imset2_eq`.
-  These lemmas will lose the `_eq` suffix in the next release, when the shortende names will become available (cf. Renamed section)
-
-- in `ssrbool.v`
-  + generic lemmas about interaction between `{in _, _}` and `{on _,  _}`:
-    `in_on1P`, `in_on1lP`, `in_on2P`, `on1W_in`, `on1lW_in`, `on2W_in`,
-    `in_on1W`, `in_on1lW`, `in_on2W`, `on1S`, `on1lS`, `on2S`,
-    `on1S_in`, `on1lS_in`, `on2S_in`, `in_on1S`, `in_on1lS`, `in_on2S`.
-  + lemmas about interaction between `{in _, _}` and `sig`:
-    `in1_sig`, `in2_sig`, and `in3_sig`.
-
-- Added a factory `distrLatticePOrderMixin` in order.v to build a
-  `distrLatticeType` from a `porderType`.
-
-- Added intro pattern ltac views for dup, swap, apply:
-  `/[apply]`, `/[swap]` and `/[dup]`.
-
-- in `bigop.v` new lemma `sig_big_dep`, analogous to `pair_big_dep`
-  but with an additional dependency in the index types `I` and `J`.
-- in `fintype.v` adds lemma `split_ordP`, a variant of `splitP` which
-  introduces ordinal equalities between the index and
-  `lshift`/`rshift`, rather than equalities in `nat`, which in some
-  proofs makes the reasoning easier (cf `matrix.v`), especially
-  together with the new lemma `eq_shift` (which is a multi-rule for new
-  lemmas `eq_lshift`, `eq_rshift`, `eq_lrshift` and `eq_rlshift`).
-
-- in `matrix.v` new definitions `is_diag_mx` and `is_trig_mx`
-  characterizing respectively diagonal and lower triangular matrices.
-  We provide the new lemmas `row_diag_mx`, `is_diag_mxP`, `diag_mxP`,
-  `diag_mx_is_diag`, `mx0_is_diag`, `is_trig_mxP`,
-  `is_diag_mx_is_trig`, `diag_mx_trig`, `mx0_is_trig`,
-  `scalar_mx_is_diag`, `is_scalar_mx_is_diag`, `scalar_mx_is_trig` and
-  `is_scalar_mx_is_trig`.
-- in `matrix.v`, new lemmas `matrix_eq0`, `matrix0Pn`, `rV0Pn` and
-  `cV0Pn` to characterize nonzero matrices and find a nonzero
-  coefficient.
-- in `mxalgebra.v`, completed the theory of `pinvmx` in corner cases,
-  using lemmas: `mulmxVp`, `mulmxKp`, `pinvmxE`, `mulVpmx`,
-  `pinvmx_free`, and `pinvmx_full`.
-
-- in `poly.v`, new lemma `commr_horner`.
-- in `seq.v`, new lemma `mkseqP` to abstract a sequence `s` with
-  `mkseq f n`, where `f` and `n` are fresh variables.
-
-- in `seq.v`, new high-order relation `allrel r xs ys` which asserts that
-  `r x y` holds whenever `x` is in `xs` and `y` is in `ys`, new notation
-  `all2rel r xs (:= allrel r xs xs)` which asserts that `r` holds on all
-  pairs of elements of `xs`, and
-  + lemmas `allrel0(l|r)`, `allrel_cons(l|r|2)`, `allrel1(l|r)`,
-    `allrel_cat(l|r)`, `allrel_allpairsE`, `eq_in_allrel`, `eq_allrel`,
-    `allrelC`, `allrel_map(l|r)`, `allrelP`,
-  + lemmas `all2rel1`, `all2rel2`, and `all2rel_cons`
-    under assumptions of symmetry of `r`.
-
-- in `mxpoly.v`, new lemmas `mxminpoly_minP` and `dvd_mxminpoly`.
-- in `mxalgebra.v` new lemmas `row_base0`, `sub_kermx`, `kermx0` and
-  `mulmx_free_eq0`.
-- in `bigop.v` new lemma `reindex_omap` generalizes `reindex_onto`
-  to the case where the inverse function to `h` is partial (i.e. with
-  codomain `option J`, to cope with a potentially empty `J`.
-
-- in `bigop.v` new lemma `bigD1_ord` takes out an element in the
-  middle of a `\big_(i < n)` and reindexes the remainder using `lift`.
-
-- in `fintype.v` new lemmas `eq_liftF` and `lift_eqF`.
-
-- in `matrix.v` new predicate `mxOver S` qualified with `\is a`, and
-  + new lemmas: `mxOverP`, `mxOverS`, `mxOver_const`, `mxOver_constE`,
-    `thinmxOver`, `flatmxOver`, `mxOver_scalar`, `mxOver_scalarE`,
-    `mxOverZ`, `mxOverM`, `mxOver_diag`, `mxOver_diagE`.
-  + new canonical structures:
-    * `mxOver S` is closed under addition if `S` is.
-    * `mxOver S` is closed under negation if `S` is.
-    * `mxOver S` is a sub Z-module if `S` is.
-    * `mxOver S` is a semiring for square matrices if `S` is.
-    * `mxOver S` is a subring for square matrices if `S` is.
-- in `matrix.v` new lemmas about `map_mx`: `map_mx_id`, `map_mx_comp`,
-  `eq_in_map_mx`, `eq_map_mx` and `map_mx_id_in`.
-- in `matrix.v`, new lemmas `row_usubmx`, `row_dsubmx`, `col_lsubmx`,
-  and `col_rsubmx`.
-- in `seq.v` new lemmas `find_ltn`, `has_take`, `has_take_leq`,
-  `index_ltn`, `in_take`, `in_take_leq`, `split_find_nth`,
-  `split_find` and `nth_rcons_cat_find`.
-
-- in `matrix.v` new lemma `mul_rVP`.
-
-- in `matrix.v`:
-  + new inductions lemmas: `row_ind`, `col_ind`, `mx_ind`, `sqmx_ind`,
-    `ringmx_ind`, `trigmx_ind`, `trigsqmx_ind`, `diagmx_ind`,
-    `diagsqmx_ind`.
-  + missing lemma `trmx_eq0`
-  + new lemmas about diagonal and triangular matrices: `mx11_is_diag`,
-    `mx11_is_trig`, `diag_mx_row`, `is_diag_mxEtrig`, `is_diag_trmx`,
-    `ursubmx_trig`, `dlsubmx_diag`, `ulsubmx_trig`, `drsubmx_trig`,
-    `ulsubmx_diag`, `drsubmx_diag`, `is_trig_block_mx`,
-    `is_diag_block_mx`, and `det_trig`.
-
-- in `mxpoly.v` new lemmas `horner_mx_diag`, `char_poly_trig`,
-   `root_mxminpoly`, and `mxminpoly_diag`
-- in `mxalgebra.v`, new lemma `sub_sums_genmxP` (generalizes `sub_sumsmxP`).
-
-- in `bigop.v` new lemma `big_uncond`. The ideal name is `big_rmcond`
-  but it has just been deprecated from its previous meaning (see
-  Changed section) so as to reuse it in next mathcomp release.
-
-- in `bigop.v` new lemma `big_uncond_in` is a new alias of
-  `big_rmcond_in` for the sake of uniformity, but it is already
-  deprecated and will be removed two releases from now.
-
-- in `eqtype.v` new lemmas `contra_not_neq`, `contra_eq_not`.
-- in `order.v`, new notations `0^d` and `1^d` for bottom and top elements of
-  dual lattices.
-- in `finset.v` new lemma `disjoints1`
-- in `fintype.v` new lemmas: `disjointFr`, `disjointFl`, `disjointWr`, `disjointW`
-- in `fintype.v`, new (pigeonhole) lemmas `leq_card_in`, `leq_card`,
-  and `inj_leq`.
-
-- in `matrix.v`, new definition `mxsub`, `rowsub` and `colsub`,
-  corresponding to arbitrary submatrices/reindexation of a matrix.
-  + We provide the theorems `x?(row|col)(_perm|')?Esub`, `t?permEsub`
-    `[lrud]submxEsub`, `(ul|ur|dl|dr)submxEsub` for compatibility with
-    ad-hoc submatrices/permutations.
-  + We provide a new, configurable, induction lemma `mxsub_ind`.
-  + We provide the basic theory `mxsub_id`, `eq_mxsub`, `eq_rowsub`,
-    `eq_colsub`, `mxsub_eq_id`, `mxsub_eq_colsub`, `mxsub_eq_rowsub`,
-    `mxsub_ffunl`, `mxsub_ffunr`, `mxsub_ffun`, `mxsub_const`,
-    `mxsub_comp`, `rowsub_comp`, `colsub_comp`, `mxsubrc`, `mxsubcr`,
-    `trmx_mxsub`, `row_mxsub`, `col_mxsub`, `row_rowsub`,
-    `col_colsub`, and `map_mxsub`, `pid_mxErow` and `pid_mxEcol`.
-  + Interaction with `castmx` through lemmas `rowsub_cast`,
-    `colsub_cast`, `mxsub_cast`, and `castmxEsub`.
-  + `(mx|row|col)sub` are canonically additive and linear.
-  + Interaction with `mulmx` through lemmas `mxsub_mul`,
-    `mul_rowsub_mx`, `mulmx_colsub`, and `rowsubE`.
-
-- in `mxalgebra.v`, new lemma `rowsub_sub`, `eq_row_full`,
-  `row_full_castmx`, `row_free_castmx`, `rowsub_comp_sub`,
-  `submx_rowsub`, `eqmx_rowsub_comp_perm`, `eqmx_rowsub_comp`,
-  `eqmx_rowsub`, `row_freePn`, and `negb_row_free`.
-
-
-- in `interval.v`:
-  + Intervals and their bounds of `T` now have canonical ordered type instances
-    whose ordering relations are the subset relation and the left to right
-    ordering respectively. They form partially ordered types if `T` is a
-    `porderType`. If `T` is a `latticeType`, they also form `tbLatticeType`
-    where the join and meet are intersection and convex hull respectively. If
-    `T` is an `orderType`, they are distributive, and the interval bounds are
-    totally ordered. (cf Changed section)
-  + New lemmas: `bound_ltxx`, `subitvE`, `in_itv`, `itv_ge`, `in_itvI`,
-    `itv_total_meet3E`, and `itv_total_join3E`.
-- in `order.v`:
-  + new definition `lteif` and notations `<?<=%O`, `<?<=^d%O`, `_ < _ ?<= if _`,
-    and `_ <^d _ ?<= if _` (cf Changed section).
-  + new lemmas `lteifN`, `comparable_lteifNE`, and
-    `comparable_lteif_(min|max)(l|r)`.
-- in `ssrnum.v`, new lemma `real_lteif_distl`.
-
-- in `matrix.v` new lemma `det_mx11`.
-- in `ssralg.v`, new lemma `raddf_inj`, characterizing injectivity for
-  additive maps.
-- in `mxalgebra.v`, new lemma `row_free_injr` which duplicates
-  `row_free_inj` but exposing `mulmxr` for compositionality purposes
-  (e.g. with `raddf_eq0`), and lemma `inj_row_free` characterizing
-  `row_free` matrices `A`  through `v *m A = 0 -> v = 0` for all `v`.
-
-- in `mxpoly.v`,
-  + new definitions `kermxpoly g p` (the kernel of polynomial $p(g)$).
-    * new elementary theorems: `kermxpolyC`, `kermxpoly1`,
-      `kermxpolyX`, `kermxpoly_min`
-    * kernel lemmas: `mxdirect_kermxpoly`, `kermxpolyM`,
-      `kermxpoly_prod`, and `mxdirect_sum_kermx`
-    * correspondance between `eigenspace` and `kermxpoly`: `eigenspace_poly`
-  + generalized eigenspace `geigenspace` and a generalization of eigenvalues
-    called `eigenpoly g` (i.e. polynomials such that `kermxpoly g p`
-    is nonzero, e.g. eigen polynomials of degree 1 are of the form
-    `'X - a%:P` where `a` are eigenvalues), and
-    * correspondance with `kermx`: `geigenspaceE`,
-    * application of kernel lemmas `mxdirect_sum_geigenspace`,
-    * new lemmas: `eigenpolyP`, `eigenvalue_poly`, `eigenspace_sub_geigen`,
-  + new `map_mx` lemmas: `map_kermxpoly`, `map_geigenspace`, `eigenpoly_map`.
-- in `matrix.v`, added `comm_mx` and `comm_mxb` the propositional and
-  boolean versions of matrix commutation, `comm_mx A B` is
-  definitionally equal to `GRing.comm A B` when `A B : 'M_n.+1`, this
-  is witnessed by the lemma `comm_mxE`.  New notation `all_comm_mx`
-  stands for `allrel comm_mxb`. New lemmas `comm_mx_sym`,
-  `comm_mx_refl`, `comm_mx0`, `comm0mx`, `comm_mx1`, `comm1mx`,
-  `comm_mxN`, `comm_mxN1`, `comm_mxD`, `comm_mxB`, `comm_mx_sum`,
-  `comm_mxP`, `all_comm_mxP`, `all_comm_mx1`, `all_comm_mx2P`,
-  `all_comm_mx_cons`, `comm_mx_scalar`, and `comm_scalar_mx`. The
-  common arguments of these lemmas `R` and `n` are maximal implicits.
-
-- in `seq.v`, added `drop_index`, `in_mask`, `cons_subseq`,
-  `undup_subseq`, `leq_count_mask`, `leq_count_subseq`,
-  `count_maskP`, `count_subseqP`, `count_rem`, `count_mem_rem`,
-  `rem_cons`, `remE`, `subseq_rem`, `leq_uniq_countP`, and
-  `leq_uniq_count`.
-- in `fintype.v`, added `mask_enum_ord`.
-- in `bigop.v`, added `big_mask_tuple` and `big_mask`.
-- in `mxalgebra.v`, new notation `stablemx V f` asserting that `f`
-  stabilizes `V`, with new theorems: `eigenvectorP`, `eqmx_stable`,
-  `stablemx_row_base`, `stablemx_full`, `stablemxM`, `stablemxD`,
-  `stablemxN`, `stablemxC`, `stablemx0`, `stableDmx`, `stableNmx`,
-  `stable0mx`, `stableCmx`, `stablemx_sums`, and `stablemx_unit`.
-
-- in `mxpoly.v`, new lemma `horner_mx_stable`.
-- in `mxalgebra.v`, added `comm_mx_stable`, `comm_mx_stable_ker`, and
-  `comm_mx_stable_eigenspace`.
-- in `mxpoly.v`, added `comm_mx_horner`, `comm_horner_mx`,
-  `comm_horner_mx2`, `horner_mx_stable`, `comm_mx_stable_kermxpoly`,
-  and `comm_mx_stable_geigenspace`.
-
-- in `ssralg.v`:
-   + Lemma `expr_sum` : equivalent for ring of `expn_sum`
-   + Lemma `prodr_natmul` : generalization of `prodrMn_const`.
-   Its name will become `prodrMn` in the next release when this name will become available (cf. Renamed section)
-
-- in `polydiv.v`, new lemma `dvdpNl`.
-- in `perm.v` new lemma `permS01`.
-
-- in `seq.v`, new definition `rot_add` and new lemmas `rot_minn`,
-  `leq_rot_add`, `rot_addC`, `rot_rot_add`.
-
-- in `seq.v`, new lemmas `perm_catACA`, `allpairs0l`, `allpairs0r`,
-  `allpairs1l`, `allpairs1r`, `allpairs_cons`, `eq_allpairsr`,
-  `allpairs_rcons`, `perm_allpairs_catr`, `perm_allpairs_consr`,
-  `mem_allpairs_rconsr`, and `allpairs_rconsr` (with the alias
-  `perm_allpairs_rconsr` for the sake of uniformity, but which is
-  already deprecated in favor of `allpairs_rconsr`, cf renamed
-  section).
-
-- in `seq.v`, new lemmas `allss`, `all_mask`, and `all_sigP`.
-  `allss` has also been declared as a hint.
-
-- in `path.v`, new lemmas `sub_cycle(_in)`, `eq_cycle_in`,
-  `(path|sorted)_(mask|filter)_in`, `rev_cycle`, `cycle_map`,
-  `(homo|mono)_cycle(_in)`.
-
-- in `path.v`, new lemma `sort_iota_stable`.
-
-- in `path.v`, new lemmas `order_path_min_in`, `path_sorted_inE`,
-  `sorted_(leq|ltn)_nth_in`, `subseq_path_in`, `subseq_sorted_in`,
-  `sorted_(leq|ltn)_index_in`, `sorted_uniq_in`, `sorted_eq_in`,
-  `irr_sorted_eq_in`, `sort_sorted_in`, `sorted_sort_in`, `perm_sort_inP`,
-  `all_sort`, `sort_stable_in`, `filter_sort_in`, `(sorted_)mask_sort_in`,
-  `(sorted_)subseq_sort_in`, and `mem2_sort_in`.
-
-- in `seq.v` new lemmas `index_pivot`, `take_pivot`, `rev_pivot`,
-  `eqseq_pivot2l`, `eqseq_pivot2r`, `eqseq_pivotl`, `eqseq_pivotr`
-  `uniq_eqseq_pivotl`, `uniq_eqseq_pivotr`, `mask_rcons`, `rev_mask`,
-  `subseq_rev`, `subseq_cat2l`, `subseq_cat2r`, `subseq_rot`, and
-  `uniq_subseq_pivot`.
-
-- in `mxalgebra.v`, new definitions `maxrankfun`, `fullrankfun` which
-  are "subset function" to be plugged in `rowsub`, with lemmas:
-  `maxrowsub_free`, `eq_maxrowsub`, `maxrankfun_inj`,
-  `maxrowsub_full`, `fullrowsub_full`, `fullrowsub_unit`,
-  `fullrowsub_free`, `mxrank_fullrowsub`, `eq_fullrowsub`, and
-  `fullrankfun_inj`.
-
-- in `path.v`, added `size_merge_sort_push`, which documents an
-  invariant of `merge_sort_push`.
-
-- in `seq.v ` added lemma `mask0s`.
-
 ### Changed
 
-- in `ssrbool.v`, use `Reserved Notation` for `[rel _ _ : _ | _]` to avoid warnings with coq-8.12
-- in `ssrAC.v`, fix `non-reversible-notation` warnings
-
-- In the definition of structures in order.v, displays are removed from
-  parameters of mixins and fields of classes internally and now only appear in
-  parameters of structures. Consequently, each mixin is now parameterized by a
-  class rather than a structure, and the corresponding factory parameterized by
-  a structure is provided to replace the use of the mixin. These factories have
-  the same names as in the mixins before this change except that `bLatticeMixin`
-  and `tbLatticeMixin` have been renamed to `bottomMixin` and `topMixin`
-  respectively.
-
-- The `dual_*` notations such as `dual_le` in order.v are now qualified with the
-  `Order` module.
-
-- Lemma `big_rmcond` is deprecated and has been renamed
-  `big_rmcomd_in` (and aliased `big_uncond_in`, see Added). The
-  variant which does not require an `eqType` is currently named
-  `big_uncond` (cf Added) but it will be renamed `big_mkcond` in the
-  next release.
-- Added lemma `ord1` in `fintype`, it is the same as `zmodp.ord1`,
-  except `fintype.ord1` does not rely on `'I_n` zmodType structure.
-
-
-- in `order.v`, `\join^d_` and `\meet^d_` notations are now properly specialized
-  for `dual_display`.
-- in `fintype.v`, rename `disjoint_trans` to `disjointWl`
-
-- in `interval.v`:
-  + `x <= y ?< if c` (`lersif`) has been generalized to `porderType`, relocated
-    to `order.v`, and replaced with `x < y ?<= if c'` (`lteif`) where `c'` is
-    negation of `c`.
-  + Many definitions and lemmas on intervals such as the membership test are
-    generalized from numeric domains to ordered types.
-  + Interval bounds `itv_bound : Type -> Type` are redefined with two constructors
-    `BSide : bool -> T -> itv_bound T` and `BInfty : bool -> itv_bound T`.
-    New notations `BLeft` and `BRight` are aliases for `BSide true` and `BSide false` respectively.
-    `BInfty false` and `BInfty true` respectively means positive and negative infinity.
-    `BLeft x` and `BRight x` respectively mean close and open bounds as left bounds,
-    and they respectively mean open and close bounds as right bounds.
-    This change gives us the canonical "left to right" ordering of interval bounds.
-- In `matrix.v`, generalized `diag_mx_comm` and `scalar_mx_comm` to
-  all `n`, instead of `n'.+1`, thanks to `commmmx`.
-
-- in `interval.v`:
-  + Lemmas `mid_in_itv(|oo|cc)` have been generalized from `realFieldType` to
-    `numFieldType`.
-
-- The `class_of` records of structures are turned into primitive records to
-  prevent prevent potential issues of ambiguous paths and convertibility of
-  structure instances.
-- In `order.v`, rephrased `comparable_(min|max)[rl]` in terms of
-  `{in _, forall x y, _}`, hence reordering the arguments. Made them
-  hints for smoother combination with `comparable_big[lr]`.
-
-- In `order.v`,
-  + `>=< y` stands for `[pred x | x >=< y]`
-  + `>< y`  stands for `[pred x | x >< y]`
-  + and the same holds for the dual `>=<^d`, `><^d`, the product
-  `>=<^p`, `><^p`, and lexicographic `>=<^l`, `><^l`.
-  The previous meanings can be obtained through `>=<%O x` and `><%O x`.
-- In `srnum.v`,
-  + `>=< y` stands for `[pred x | x >=< y]`
-
-- in `ssrint.v`, generalized `mulpz` for any `ringType`.
-- In `fintype.v`, lemmas `inj_card_onto` and `inj_card_bij` take a
-  weaker hypothesis (i.e. `#|T| >= #|T'|` instead of `#|T| = #|T'|`
-  thanks to `leq_card` under injectivity assumption).
-
-- in `path.v`, generalized lemmas `sub_path_in`, `sub_sorted_in`, and
-  `eq_path_in` for non-`eqType`s.
-
-- in `path.v`, generalized lemmas `sorted_ltn_nth` and `sorted_leq_nth`
-  (formerly `sorted_lt_nth` and `sorted_le_nth`, cf Renamed section) for
-  non-`eqType`s.
-
-- in `order.v`, generalized `sort_le_id` for any `porderType`.
-
-- in `order.v`, the names of lemmas `join_idPl` and `join_idPr` are transposed
-  to follow the naming convention.
-
-- the following constants have been tuned to only reduce when they do
-  not expose a match: `subn_rec`, `decode_rec`, `nth` (thus avoiding a
-  notorious problem of ``p`_0`` expanding too eagerly), `set_nth`,
-  `take`, `drop`, `eqseq`, `incr_nth`, `elogn2`, `binomial_rec`,
-  `sumpT`.
-
-- in `seq.v`, `mask` will only expand if both arguments are
-  constructors, the case `mask [::] s` can be dealt with using
-  `mask0s` or explicit conversion.
-
-- in `ssrnum.v`, fixed notations `@minr` and `@maxr` to point `Order.min` and
-  `Order.max` respectively.
-
 ### Renamed
 
-- `big_rmcond` -> `big_rmcond_in` (cf Changed section)
-- `mem_imset` -> `imset_f` (with deprecation alias, cf. Added section)
-- `mem_imset2` -> `imset2_f` (with deprecation alias, cf. Added section)
-
-- in `interval.v`, we deprecate, rename, and relocate to `order.v` the following:
-  + `lersif_(trans|anti)` -> `lteif_(trans|anti)`
-  + `lersif(xx|NF|S|T|F|W)` -> `lteif(xx|NF|S|T|F|W)`
-  + `lersif_(andb|orb|imply)` -> `lteif_(andb|orb|imply)`
-  + `ltrW_lersif` -> `ltrW_lteif`
-  + `lersifN` -> `lteifNE`
-  + `lersif_(min|max)(l|r)` -> ` lteif_(min|max)(l|r)`
-
-- in `interval.v`, we deprecate, rename, and relocate to `ssrnum.v` the following:
-  + `subr_lersif(r0|0r|0)` -> `subr_lteif(r0|0r|0)`
-  + `lersif01` -> `lteif01`
-  + `lersif_(oppl|oppr|0oppr|oppr0|opp2|oppE)` -> `lteif_(oppl|oppr|0oppr|oppr0|opp2|oppE)`
-  + `lersif_add2(|l|r)` -> `lteif_add2(|l|r)`
-  + `lersif_sub(l|r)_add(l|r)` -> `lteif_sub(l|r)_add(l|r)`
-  + `lersif_sub_add(l|r)` -> `lteif_sub_add(l|r)`
-  + `lersif_(p|n)mul2(l|r)` -> `lteif_(p|n)mul2(l|r)`
-  + `real_lersifN` -> `real_lteifNE`
-  + `real_lersif_norm(l|r)` -> `real_lteif_norm(l|r)`
-  + `lersif_nnormr` -> `lteif_nnormr`
-  + `lersif_norm(l|r)` -> `lteif_norm(l|r)`
-  + `lersif_distl` -> `lteif_distl`
-  + `lersif_(p|n)div(l|r)_mul(l|r)` -> `lteif_(p|n)div(l|r)_mul(l|r)`
-
-- in `interval.v`, we deprecate and replace the following:
-  + `lersif_in_itv` -> `lteif_in_itv`
-  + `itv_gte` -> `itv_ge`
-  + `l(t|e)r_in_itv` -> `lt_in_itv`
-
-- in `ssrnat.v`
-  + `iter_add` -> `iterD`
-  + `maxn_mul(l|r)` -> `maxnM(l|r)`
-  + `minn_mul(l|r)` -> `minnM(l|r)`
-  + `odd_(opp|mul|exp)` -> `odd(N|M|X)`
-  + `sqrn_sub` -> `sqrnB`
-
-- in `seq.v`,
-  + `iota_add(|l)` -> `iotaD(|l)`
-  + `allpairs_(cons|cat)r` -> `mem_allpairs_(cons|cat)r`
-    (`allpairs_consr` and `allpairs_catr` are now deprecated alias,
-    and will be attributed to the new `perm_allpairs_catr`).
-
-- in `path.v`,
-  + `eq_sorted(_irr)` -> `(irr_)sorted_eq`
-  + `sorted_(lt|le)_nth` -> `sorted_(ltn|leq)_nth`
-  + `(ltn|leq)_index` -> `sorted_(ltn|leq)_index`
-  + `subseq_order_path` -> `subseq_path`
-
-- in `div.v`
-  + `coprime_mul(l|r)` -> `coprimeM(l|r)`
-  + `coprime_exp(l|r)` -> `coprimeX(l|r)`
-
-- in `fintype.v`
-  + `bump_addl` -> `bumpDl`
-  + `unbump_addl` -> `unbumpDl`
-
-- in `bigop.v`, `mulm_add(l|r)` -> `mulmD(l|r)`
-
-- in `prime.v`
-  + `primes_(mul|exp)` -> `primes(M|X)`
-  + `pnat_(mul|exp)` -> `pnat(M|X)`
-
-- in `order.v`, `eq_sorted_(le|lt)` -> `(le|lt)_sorted_eq`
-
-- in `ssralg.v`
-  + `prodrMn` has been renamed `prodrMn_const` (with deprecation alias, cf. Added section)
-
-- in `poly.v`
-  + `polyC_(add|opp|sub|muln|mul|inv)` -> `polyC(D|N|B|Mn|M|V)`
-  + `lead_coef_opp` -> `lead_coefN`
-  + `derivn_sub` -> `derivnB`
-
-- in `polydiv.v`
-  + `rdivp_add(l|r)` -> `rdivpD(l|r)`
-  + `rmodp_add` -> `rmodpD`
-  + `dvdp_scale(l|r)` -> `dvdpZ(l|r)`
-  + `dvdp_opp` -> `dvdpNl`
-  + `coprimep_scale(l|r)` -> `coprimepZ(l|r)`
-  + `coprimep_mul(l|r)` -> `coprimepM(l|r)`
-  + `modp_scale(l|r)` -> `modpZ(l|r)`
-  + `modp_(opp|add|scalel|scaler)` -> `modp(N|D|Zl|Zr)`
-  + `divp_(opp|add|scalel|scaler)` -> `divp(N|D|Zl|Zr)`
-
-- in `matrix.v`, `map_mx_sub` -> `map_mxB`
-
-- in `mxalgebra.v`, `mulsmx_add(l|r)` -> `mulsmxD(l|r)`
-
-- in `vector.v`, `limg_add` -> `limgD`
-
-- in `ssrint.v`, `polyC_mulrz` -> `polyCMz`
-
-- in `intdiv.v`
-  + `coprimez_mul(l|r)` -> `coprimezM(l|r)`
-  + `coprimez_exp(l|r)` -> `coprimezX(l|r)`
-
-- in `finset.v`, fixed printing of notation `[set E | x in A , y in B & P ]`
-
 ### Removed
 
-- in `interval.v`, we remove the following:
-  + `le_bound(l|r)` (use `Order.le` instead)
-  + `le_bound(l|r)_refl` (use `lexx` instead)
-  + `le_bound(l|r)_anti` (use `eq_le` instead)
-  + `le_bound(l|r)_trans` (use `le_trans` instead)
-  + `le_bound(l|r)_bb` (use `bound_lexx` instead)
-  + `le_bound(l|r)_total` (use `le_total` instead)
-
-- in `interval.v`, we deprecate the following:
-  + `itv_intersection` (use `Order.meet` instead)
-  + `itv_intersection1i` (use `meet1x` instead)
-  + `itv_intersectioni1` (use `meetx1` instead)
-  + `itv_intersectionii` (use `meetxx` instead)
-  + `itv_intersectionC` (use `meetC` instead)
-  + `itv_intersectionA` (use `meetA` instead)
-
-- in `mxpoly.v`, we deprecate `scalar_mx_comm`, and advise to use
-  `comm_mxC` instead (with maximal implicit arguments `R` and `n`).
-
-- in `ssrnat.v`, we remove the compatibility module `mc_1_9`.
-
 ### Infrastructure
 
 ### Misc