diff options
Diffstat (limited to 'test-suite/success/import_lib.v')
| -rw-r--r-- | test-suite/success/import_lib.v | 122 |
1 files changed, 61 insertions, 61 deletions
diff --git a/test-suite/success/import_lib.v b/test-suite/success/import_lib.v index d031691d..c3dc2fc6 100644 --- a/test-suite/success/import_lib.v +++ b/test-suite/success/import_lib.v @@ -1,47 +1,47 @@ -Definition le_trans:=O. +Definition le_trans := 0. Module Test_Read. Module M. - Read Module Le. (* Reading without importing *) + Require Le. (* Reading without importing *) Check Le.le_trans. - Lemma th0 : le_trans = O. - Reflexivity. + Lemma th0 : le_trans = 0. + reflexivity. Qed. End M. Check Le.le_trans. - Lemma th0 : le_trans = O. - Reflexivity. + Lemma th0 : le_trans = 0. + reflexivity. Qed. Import M. - Lemma th1 : le_trans = O. - Reflexivity. + Lemma th1 : le_trans = 0. + reflexivity. Qed. End Test_Read. (****************************************************************) -Definition le_decide := (S O). (* from Arith/Compare *) -Definition min := O. (* from Arith/Min *) +Definition le_decide := 1. (* from Arith/Compare *) +Definition min := 0. (* from Arith/Min *) Module Test_Require. Module M. - Require Compare. (* Imports Min as well *) + Require Import Compare. (* Imports Min as well *) - Lemma th1 : le_decide = Compare.le_decide. - Reflexivity. + Lemma th1 : le_decide = le_decide. + reflexivity. Qed. - Lemma th2 : min = Min.min. - Reflexivity. + Lemma th2 : min = min. + reflexivity. Qed. End M. @@ -52,23 +52,23 @@ Module Test_Require. (* Checks that Compare and List are _not_ imported *) - Lemma th1 : le_decide = (S O). - Reflexivity. + Lemma th1 : le_decide = 1. + reflexivity. Qed. - Lemma th2 : min = O. - Reflexivity. + Lemma th2 : min = 0. + reflexivity. Qed. (* It should still be the case after Import M *) Import M. - Lemma th3 : le_decide = (S O). - Reflexivity. + Lemma th3 : le_decide = 1. + reflexivity. Qed. - Lemma th4 : min = O. - Reflexivity. + Lemma th4 : min = 0. + reflexivity. Qed. End Test_Require. @@ -79,12 +79,12 @@ Module Test_Import. Module M. Import Compare. (* Imports Min as well *) - Lemma th1 : le_decide = Compare.le_decide. - Reflexivity. + Lemma th1 : le_decide = le_decide. + reflexivity. Qed. - Lemma th2 : min = Min.min. - Reflexivity. + Lemma th2 : min = min. + reflexivity. Qed. End M. @@ -95,23 +95,23 @@ Module Test_Import. (* Checks that Compare and List are _not_ imported *) - Lemma th1 : le_decide = (S O). - Reflexivity. + Lemma th1 : le_decide = 1. + reflexivity. Qed. - Lemma th2 : min = O. - Reflexivity. + Lemma th2 : min = 0. + reflexivity. Qed. (* It should still be the case after Import M *) Import M. - Lemma th3 : le_decide = (S O). - Reflexivity. + Lemma th3 : le_decide = 1. + reflexivity. Qed. - Lemma th4 : min = O. - Reflexivity. + Lemma th4 : min = 0. + reflexivity. Qed. End Test_Import. @@ -121,24 +121,24 @@ Module Test_Export. Module M. Export Compare. (* Exports Min as well *) - Lemma th1 : le_decide = Compare.le_decide. - Reflexivity. + Lemma th1 : le_decide = le_decide. + reflexivity. Qed. - Lemma th2 : min = Min.min. - Reflexivity. + Lemma th2 : min = min. + reflexivity. Qed. End M. (* Checks that Compare and List are _not_ imported *) - Lemma th1 : le_decide = (S O). - Reflexivity. + Lemma th1 : le_decide = 1. + reflexivity. Qed. - Lemma th2 : min = O. - Reflexivity. + Lemma th2 : min = 0. + reflexivity. Qed. @@ -146,12 +146,12 @@ Module Test_Export. Import M. - Lemma th3 : le_decide = Compare.le_decide. - Reflexivity. + Lemma th3 : le_decide = le_decide. + reflexivity. Qed. - Lemma th4 : min = Min.min. - Reflexivity. + Lemma th4 : min = min. + reflexivity. Qed. End Test_Export. @@ -160,30 +160,30 @@ End Test_Export. Module Test_Require_Export. - Definition mult_sym:=(S O). (* from Arith/Mult *) - Definition plus_sym:=O. (* from Arith/Plus *) + Definition mult_sym := 1. (* from Arith/Mult *) + Definition plus_sym := 0. (* from Arith/Plus *) Module M. Require Export Mult. (* Exports Plus as well *) - Lemma th1 : mult_sym = Mult.mult_sym. - Reflexivity. + Lemma th1 : mult_comm = mult_comm. + reflexivity. Qed. - Lemma th2 : plus_sym = Plus.plus_sym. - Reflexivity. + Lemma th2 : plus_comm = plus_comm. + reflexivity. Qed. End M. (* Checks that Mult and Plus are _not_ imported *) - Lemma th1 : mult_sym = (S O). - Reflexivity. + Lemma th1 : mult_sym = 1. + reflexivity. Qed. - Lemma th2 : plus_sym = O. - Reflexivity. + Lemma th2 : plus_sym = 0. + reflexivity. Qed. @@ -191,12 +191,12 @@ Module Test_Require_Export. Import M. - Lemma th3 : mult_sym = Mult.mult_sym. - Reflexivity. + Lemma th3 : mult_comm = mult_comm. + reflexivity. Qed. - Lemma th4 : plus_sym = Plus.plus_sym. - Reflexivity. + Lemma th4 : plus_comm = plus_comm. + reflexivity. Qed. End Test_Require_Export. |