diff options
| author |  barras <barras@85f007b7-540e-0410-9357-904b9bb8a0f7> | 2004-01-09 19:02:58 +0000 |
|---|---|---|
| committer | barras <barras@85f007b7-540e-0410-9357-904b9bb8a0f7> | 2004-01-09 19:02:58 +0000 |
| commit | b1bd8f2a50863a6ca77b6f05b3f1756648cfe936 (patch) | |
| tree | f9ab63c12f45c28bcc9320712e401c6ef32f26a1 /theories7 | |
| parent | c4bc84f02c7d22402824514d70c6d5e66f511bfc (diff) | |
bugs avec Pose et Assert
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@5190 85f007b7-540e-0410-9357-904b9bb8a0f7
Diffstat (limited to 'theories7')
| -rw-r--r-- | theories7/Reals/RiemannInt_SF.v | 4 |
1 files changed, 2 insertions, 2 deletions
diff --git a/theories7/Reals/RiemannInt_SF.v b/theories7/Reals/RiemannInt_SF.v index f81c57997..f1f2a4737 100644 --- a/theories7/Reals/RiemannInt_SF.v +++ b/theories7/Reals/RiemannInt_SF.v @@ -982,8 +982,8 @@ Qed. Lemma StepFun_P39 : (a,b:R;f:(StepFun a b)) (RiemannInt_SF f)==(Ropp (RiemannInt_SF (mkStepFun (StepFun_P6 (pre f))))). Intros; Unfold RiemannInt_SF; Case (total_order_Rle a b); Case (total_order_Rle b a); Intros. Assert H : (adapted_couple f a b (subdivision f) (subdivision_val f)); [Apply StepFun_P1 | Assert H0 : (adapted_couple (mkStepFun (StepFun_P6 (pre f))) b a (subdivision (mkStepFun (StepFun_P6 (pre f)))) (subdivision_val (mkStepFun (StepFun_P6 (pre f))))); [Apply StepFun_P1 | Assert H1 : a==b; [Apply Rle_antisym; Assumption | Rewrite (StepFun_P8 H H1); Assert H2 : b==a; [Symmetry; Apply H1 | Rewrite (StepFun_P8 H0 H2); Ring]]]]. -Rewrite Ropp_Ropp; EApply StepFun_P17; [Apply StepFun_P1 | Apply StepFun_P2; Assert H := (StepFun_P6 (pre f)); Unfold IsStepFun in H; Elim H; Intros; Unfold is_subdivision; Elim p; Intros; Apply p0]. -Apply eq_Ropp; EApply StepFun_P17; [Apply StepFun_P1 | Apply StepFun_P2; Assert H := (StepFun_P6 (pre f)); Unfold IsStepFun in H; Elim H; Intros; Unfold is_subdivision; Elim p; Intros; Apply p0]. +Rewrite Ropp_Ropp; EApply StepFun_P17; [Apply StepFun_P1 | Apply StepFun_P2; Pose H := (StepFun_P6 (pre f)); Unfold IsStepFun in H; Elim H; Intros; Unfold is_subdivision; Elim p; Intros; Apply p0]. +Apply eq_Ropp; EApply StepFun_P17; [Apply StepFun_P1 | Apply StepFun_P2; Pose H := (StepFun_P6 (pre f)); Unfold IsStepFun in H; Elim H; Intros; Unfold is_subdivision; Elim p; Intros; Apply p0]. Assert H : ``a<b``; [Auto with real | Assert H0 : ``b<a``; [Auto with real | Elim (Rlt_antirefl ? (Rlt_trans ? ? ? H H0))]]. Qed. |