diff options
author | herbelin <herbelin@85f007b7-540e-0410-9357-904b9bb8a0f7> | 2005-12-21 23:50:17 +0000 |
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committer | herbelin <herbelin@85f007b7-540e-0410-9357-904b9bb8a0f7> | 2005-12-21 23:50:17 +0000 |
commit | 4d4f08acb5e5f56d38289e5629173bc1b8b5fd57 (patch) | |
tree | c160d442d54dbd15cbd0ab3500cdf94d0a6da74e /test-suite/success/import_mod.v | |
parent | 960859c0c10e029f9768d0d70addeca8f6b6d784 (diff) |
Abandon tests syntaxe v7; remplacement des .v par des fichiers en syntaxe v8
git-svn-id: svn+ssh://scm.gforge.inria.fr/svn/coq/trunk@7693 85f007b7-540e-0410-9357-904b9bb8a0f7
Diffstat (limited to 'test-suite/success/import_mod.v')
-rw-r--r-- | test-suite/success/import_mod.v | 36 |
1 files changed, 18 insertions, 18 deletions
diff --git a/test-suite/success/import_mod.v b/test-suite/success/import_mod.v index b4a8af46f..c098c6e89 100644 --- a/test-suite/success/import_mod.v +++ b/test-suite/success/import_mod.v @@ -1,38 +1,38 @@ -Definition p:=O. -Definition m:=O. +Definition p := 0. +Definition m := 0. Module Test_Import. Module P. - Definition p:=(S O). + Definition p := 1. End P. Module M. Import P. - Definition m:=p. + Definition m := p. End M. Module N. Import M. - Lemma th0 : p=O. - Reflexivity. + Lemma th0 : p = 0. + reflexivity. Qed. End N. (* M and P should be closed *) - Lemma th1 : m=O /\ p=O. - Split; Reflexivity. + Lemma th1 : m = 0 /\ p = 0. + split; reflexivity. Qed. Import N. (* M and P should still be closed *) - Lemma th2 : m=O /\ p=O. - Split; Reflexivity. + Lemma th2 : m = 0 /\ p = 0. + split; reflexivity. Qed. End Test_Import. @@ -42,34 +42,34 @@ End Test_Import. Module Test_Export. Module P. - Definition p:=(S O). + Definition p := 1. End P. Module M. Export P. - Definition m:=p. + Definition m := p. End M. Module N. Export M. - Lemma th0 : p=(S O). - Reflexivity. + Lemma th0 : p = 1. + reflexivity. Qed. End N. (* M and P should be closed *) - Lemma th1 : m=O /\ p=O. - Split; Reflexivity. + Lemma th1 : m = 0 /\ p = 0. + split; reflexivity. Qed. Import N. (* M and P should now be opened *) - Lemma th2 : m=(S O) /\ p=(S O). - Split; Reflexivity. + Lemma th2 : m = 1 /\ p = 1. + split; reflexivity. Qed. End Test_Export. |