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-rw-r--r--theories/Reals/RiemannInt.v2
-rw-r--r--theories/Reals/RiemannInt_SF.v2
2 files changed, 2 insertions, 2 deletions
diff --git a/theories/Reals/RiemannInt.v b/theories/Reals/RiemannInt.v
index 9dbd9cbc36..809c5de6d4 100644
--- a/theories/Reals/RiemannInt.v
+++ b/theories/Reals/RiemannInt.v
@@ -347,7 +347,7 @@ Rewrite S_INR; Ring.
Assumption.
Apply le_lt_n_Sm; Assumption.
Apply Rge_minus; Apply Rle_sym1; Assumption.
-Intros; Clear H0 eos H1 H4 phi H5 H6 t H7; Case (Req_EM t0 b); Intro.
+Intros; Clear H0 H1 H4 phi H5 H6 t H7; Case (Req_EM t0 b); Intro.
Left; Assumption.
Right; Pose I := [j:nat]``a+(INR j)*del<=t0``; Assert H1 : (EX n:nat | (I n)).
Exists O; Unfold I; Rewrite Rmult_Ol; Rewrite Rplus_Or; Elim H8; Intros; Assumption.
diff --git a/theories/Reals/RiemannInt_SF.v b/theories/Reals/RiemannInt_SF.v
index fd75ae4d84..a6c1c7a08e 100644
--- a/theories/Reals/RiemannInt_SF.v
+++ b/theories/Reals/RiemannInt_SF.v
@@ -920,7 +920,7 @@ Pose g' := [x:R]Cases (total_order_Rle r1 x) of
Assert H7 : ``r1<=b``.
Rewrite <- H4; Apply RList_P7; [Assumption | Left; Reflexivity].
Assert H8 : (IsStepFun g' a b).
-Unfold IsStepFun; Assert H8 := (pre g); Unfold IsStepFun in H8; Elim H8; Intros lg H9; Unfold is_subdivision in H9; Elim H9; Clear H9 H10; Intros lg2 H9; Split with (cons a lg); Unfold is_subdivision; Split with (cons (f a) lg2); Unfold adapted_couple in H9; Decompose [and] H9; Clear H9; Unfold adapted_couple; Repeat Split.
+Unfold IsStepFun; Assert H8 := (pre g); Unfold IsStepFun in H8; Elim H8; Intros lg H9; Unfold is_subdivision in H9; Elim H9; Clear H9; Intros lg2 H9; Split with (cons a lg); Unfold is_subdivision; Split with (cons (f a) lg2); Unfold adapted_couple in H9; Decompose [and] H9; Clear H9; Unfold adapted_couple; Repeat Split.
Unfold ordered_Rlist; Intros; Simpl in H9; Induction i.
Simpl; Rewrite H12; Replace (Rmin r1 b) with r1.
Simpl in H0; Rewrite <- H0; Apply (H O); Simpl; Apply lt_O_Sn.