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| author | Chantal Keller <Chantal.Keller@inria.fr> | 2015-01-09 16:39:01 +0100 |
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| committer | Chantal Keller <Chantal.Keller@inria.fr> | 2015-01-09 16:39:01 +0100 |
| commit | d1cb062655523070992a524d671ea7e7b9fe7220 (patch) | |
| tree | eff1e0af17f984f473381ff715a8b1d6f60f5fb6 /README.md | |
| parent | 00a65e0c107a4456328351312e450f8c54ccb793 (diff) | |
| download | smtcoq-d1cb062655523070992a524d671ea7e7b9fe7220.tar.gz smtcoq-d1cb062655523070992a524d671ea7e7b9fe7220.zip | |
Improved README
Diffstat (limited to 'README.md')
| -rw-r--r-- | README.md | 15 |
1 files changed, 2 insertions, 13 deletions
@@ -74,7 +74,6 @@ To check the result given by zChaff on an unsatisfiable dimacs file produces a proof witness file named `resolve_trace`. - In a Coq file `file.v`, put: - ``` Require Import SMTCoq. Zchaff_Checker "file.cnf" "resolve_trace". @@ -85,12 +84,10 @@ Zchaff_Checker "file.cnf" "resolve_trace". - You can also produce Coq theorems from zChaff proof witnesses: the commands - ``` Require Import SMTCoq. Zchaff_Theorem theo "file.cnf" "resolve_trace". ``` - will produce a Coq term `theo` whose type is the theorem stated in `file.cnf`. @@ -98,11 +95,9 @@ will produce a Coq term `theo` whose type is the theorem stated in ##### zChaff as a Coq decision procedure The `zchaff` tactic can be used to solve any goal of the form: - ``` forall l, b1 = b2 ``` - where `l` is a list of Booleans (that can be concrete terms). @@ -119,14 +114,12 @@ To check the result given by veriT on an unsatisfiable SMT-LIB2 file `file.smt2`: - Produce a veriT proof witness: - ``` -veriT --proof-prune --proof-merge --proof-with-sharing --cnf-definitional --disable-e --disable-ackermann --input=smtlib2 --proof=file.log file.smt2``` - +veriT --proof-prune --proof-merge --proof-with-sharing --cnf-definitional --disable-e --disable-ackermann --input=smtlib2 --proof=file.log file.smt2 +``` This command produces a proof witness file named `file.log`. - In a Coq file `file.v`, put: - ``` Require Import SMTCoq. Section File. @@ -139,14 +132,12 @@ End File. - You can also produce Coq theorems from zChaff proof witnesses: the commands - ``` Require Import SMTCoq. Section File. Verit_Theorem theo "file.smt2" "file.log". End File. ``` - will produce a Coq term `theo` whose type is the theorem stated in `file.smt2`. @@ -157,11 +148,9 @@ The theories that are currently supported are `QF_UF`, `QF_LIA`, ##### veriT as a Coq decision procedure The `verit` tactic can be used to solve any goal of the form: - ``` forall l, b1 = b2 ``` - where `l` is a list of Booleans. Those Booleans can be any concrete terms. The theories that are currently supported are `QF_UF`, `QF_LIA`, `QF_IDL` and their combinations. |