metaSMT: Focus On Your Application Not On Solver Integration
metaSMT: Focus On Your Application Not On Solver Integration
metaSMT: Focus On Your Application Not On Solver Integration
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Example: Integer Factorization / Prime Test (2)<br />
SMT-Lib 2.0<br />
<strong>metaSMT</strong><br />
1 ; declare v a r i a b l e s<br />
1<br />
2 ( declare−fun a ( ) ( _ BitVec 32)) 2 b i t v e c t o r a=new_bitvector (bw) ;<br />
3 ( declare−fun b ( ) ( _ BitVec 32)) 3 b i t v e c t o r b=new_bitvector (bw) ;<br />
4<br />
5<br />
6<br />
; a ssert a∗b == r (1234567)<br />
<strong>Solver</strong> State<br />
( a s s e r t i o n (=<br />
Every ( bvmul (partial) expression<br />
4<br />
5<br />
6<br />
a s s e r t i o n ( ctx ,<br />
bvmul (<br />
equal (<br />
7<br />
8<br />
needs( solver ( _ zero_extend state<br />
( ( _ zero_extend<br />
32) a )<br />
32) b ) )<br />
7<br />
8<br />
zero_extend (bw, a ) ,<br />
zero_extend (bw , b ) ) ,<br />
9 ( _ bv1234567 64 )<br />
9 b v u i n t (1234567 , 2∗bw)<br />
10<br />
11<br />
12<br />
) boolector_eq(btor, )<br />
...)<br />
; a and be must not be 1<br />
( sword.addOperator(...)<br />
a s s e r t i o n<br />
10<br />
11<br />
12<br />
) ) ;<br />
a s s e r t i o n ( ctx ,<br />
13 Z3_mk_eq(z3, ( not (= a ( _ bv1 ...) 3 2 ) ) ) ) 13 nequal ( a , b v u i n t ( 1 ,bw) ) ) ;<br />
14 ( a s s e r t i o n<br />
14 a s s e r t i o n ( ctx ,<br />
15 ( not (= b ( _ bv1 3 2 ) ) ) ) 15 nequal ( b , b v u i n t ( 1 ,bw) ) ) ;<br />
16<br />
16<br />
17 ( check−sat )<br />
17 i f ( solve ( c t x ) )<br />
18 ( get−value ( a ) )<br />
18 read_value ( ctx , a ) ,<br />
19 ( get−value ( b ) )<br />
19 read_value ( ctx , b ) ;<br />
5