void Cnf_AddCardinConstrTest()
{
int i, status, nVars = 7;
Vec_Int_t * vVars = Vec_IntStartNatural( nVars );
sat_solver * pSat = sat_solver_new();
sat_solver_setnvars( pSat, nVars );
Cnf_AddCardinConstr( pSat, vVars );
while ( 1 )
{
status = sat_solver_solve( pSat, NULL, NULL, 0, 0, 0, 0 );
if ( status != l_True )
break;
Vec_IntClear( vVars );
for ( i = 0; i < nVars; i++ )
{
Vec_IntPush( vVars, Abc_Var2Lit(i, sat_solver_var_value(pSat, i)) );
printf( "%d", sat_solver_var_value(pSat, i) );
}
printf( "\n" );
status = sat_solver_addclause( pSat, Vec_IntArray(vVars), Vec_IntArray(vVars) + Vec_IntSize(vVars) );
if ( status == 0 )
break;
}
sat_solver_delete( pSat );
Vec_IntFree( vVars );
}
static inline int Pdr_ObjSatVar2FindOrAdd( Pdr_Man_t * p, int k, Aig_Obj_t * pObj )
{
Vec_Int_t * vId2Vars = p->pvId2Vars + Aig_ObjId(pObj);
assert( p->pCnf2->pObj2Count[Aig_ObjId(pObj)] >= 0 );
if ( Vec_IntSize(vId2Vars) == 0 )
Vec_IntGrow(vId2Vars, 2 * k + 1);
if ( Vec_IntGetEntry(vId2Vars, k) == 0 )
{
sat_solver * pSat = Pdr_ManSolver(p, k);
Vec_Int_t * vVar2Ids = (Vec_Int_t *)Vec_PtrEntry(&p->vVar2Ids, k);
int iVarNew = Vec_IntSize( vVar2Ids );
assert( iVarNew > 0 );
Vec_IntPush( vVar2Ids, Aig_ObjId(pObj) );
Vec_IntWriteEntry( vId2Vars, k, iVarNew << 2 );
sat_solver_setnvars( pSat, iVarNew + 1 );
if ( k == 0 && Saig_ObjIsLo(p->pAig, pObj) ) // initialize the register output
{
int Lit = toLitCond( iVarNew, 1 );
int RetValue = sat_solver_addclause( pSat, &Lit, &Lit + 1 );
assert( RetValue == 1 );
(void) RetValue;
sat_solver_compress( pSat );
}
}
return Vec_IntEntry( vId2Vars, k );
}
/**Function*************************************************************
Synopsis [Creating/deleting the manager.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
static inline Swp_Man_t * Swp_ManStart( Gia_Man_t * pGia )
{
Swp_Man_t * p;
int Lit;
assert( pGia->pHTable != NULL );
pGia->pData = p = ABC_CALLOC( Swp_Man_t, 1 );
p->pGia = pGia;
p->nConfMax = 1000;
p->vProbes = Vec_IntAlloc( 100 );
p->vProbRefs = Vec_IntAlloc( 100 );
p->vLit2Prob = Vec_IntStartFull( 10000 );
p->vCondProbes = Vec_IntAlloc( 100 );
p->vCondAssump = Vec_IntAlloc( 100 );
p->vId2Lit = Vec_IntAlloc( 10000 );
p->vFront = Vec_IntAlloc( 100 );
p->vFanins = Vec_IntAlloc( 100 );
p->vCexSwp = Vec_IntAlloc( 100 );
p->pSat = sat_solver_new();
p->nSatVars = 1;
sat_solver_setnvars( p->pSat, 1000 );
Swp_ManSetObj2Lit( p, 0, (Lit = Abc_Var2Lit(p->nSatVars++, 0)) );
Lit = Abc_LitNot(Lit);
sat_solver_addclause( p->pSat, &Lit, &Lit + 1 );
p->timeStart = Abc_Clock();
return p;
}
/**Function*************************************************************
Synopsis [Load CNF for the cone.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
int Bmc_LoadGetSatVar( Bmc_Load_t * p, int Id )
{
Gia_Obj_t * pObj = Gia_ManObj( p->pGia, Id );
if ( pObj->Value == 0 )
{
pObj->Value = Vec_IntSize( p->vSat2Id );
Vec_IntPush( p->vSat2Id, Id );
sat_solver_setnvars( p->pSat, Vec_IntSize(p->vSat2Id) );
}
return pObj->Value;
}
/**Function*************************************************************
Synopsis [Solve the enumeration problem.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
int Bmc_EcoSolve( sat_solver * pSat, int Root, Vec_Int_t * vVars )
{
int nBTLimit = 1000000;
Vec_Int_t * vLits = Vec_IntAlloc( Vec_IntSize(vVars) );
int status, i, Div, iVar, nFinal, * pFinal, nIter = 0, RetValue = 0;
int pLits[2], nVars = sat_solver_nvars( pSat );
sat_solver_setnvars( pSat, nVars + 1 );
pLits[0] = Abc_Var2Lit( Root, 0 ); // F = 1
pLits[1] = Abc_Var2Lit( nVars, 0 ); // iNewLit
while ( 1 )
{
// find onset minterm
status = sat_solver_solve( pSat, pLits, pLits + 2, nBTLimit, 0, 0, 0 );
if ( status == l_Undef )
{ RetValue = -1; break; }
if ( status == l_False )
{ RetValue = 1; break; }
assert( status == l_True );
// collect divisor literals
Vec_IntClear( vLits );
Vec_IntPush( vLits, Abc_LitNot(pLits[0]) ); // F = 0
Vec_IntForEachEntry( vVars, Div, i )
Vec_IntPush( vLits, sat_solver_var_literal(pSat, Div) );
// check against offset
status = sat_solver_solve( pSat, Vec_IntArray(vLits), Vec_IntArray(vLits) + Vec_IntSize(vLits), nBTLimit, 0, 0, 0 );
if ( status == l_Undef )
{ RetValue = -1; break; }
if ( status == l_True )
break;
assert( status == l_False );
// compute cube and add clause
nFinal = sat_solver_final( pSat, &pFinal );
Vec_IntClear( vLits );
Vec_IntPush( vLits, Abc_LitNot(pLits[1]) ); // NOT(iNewLit)
printf( "Cube %d : ", nIter );
for ( i = 0; i < nFinal; i++ )
{
if ( pFinal[i] == pLits[0] )
continue;
Vec_IntPush( vLits, pFinal[i] );
iVar = Vec_IntFind( vVars, Abc_Lit2Var(pFinal[i]) ); assert( iVar >= 0 );
printf( "%s%d ", Abc_LitIsCompl(pFinal[i]) ? "+":"-", iVar );
}
printf( "\n" );
status = sat_solver_addclause( pSat, Vec_IntArray(vLits), Vec_IntArray(vLits) + Vec_IntSize(vLits) );
assert( status );
nIter++;
}
// assert( status == l_True );
Vec_IntFree( vLits );
return RetValue;
}
/**Function*************************************************************
Synopsis [Compute the patch function.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
int Bmc_EcoPatch( Gia_Man_t * p, int nIns, int nOuts )
{
int i, Lit, RetValue, Root;
Gia_Obj_t * pObj;
Vec_Int_t * vVars;
// generate CNF and solver
Cnf_Dat_t * pCnf = Cnf_DeriveGiaRemapped( p );
sat_solver * pSat = sat_solver_new();
sat_solver_setnvars( pSat, pCnf->nVars );
// add timeframe clauses
for ( i = 0; i < pCnf->nClauses; i++ )
if ( !sat_solver_addclause( pSat, pCnf->pClauses[i], pCnf->pClauses[i+1] ) )
assert( 0 );
// add equality constraints
assert( Gia_ManPoNum(p) == nOuts + 1 + nIns );
Gia_ManForEachPo( p, pObj, i )
{
if ( i == nOuts )
break;
Lit = Abc_Var2Lit( pCnf->pVarNums[Gia_ObjId(p, pObj)], 1 ); // neg lit
RetValue = sat_solver_addclause( pSat, &Lit, &Lit + 1 );
assert( RetValue );
}
// add inequality constraint
pObj = Gia_ManPo( p, nOuts );
Lit = Abc_Var2Lit( pCnf->pVarNums[Gia_ObjId(p, pObj)], 0 ); // pos lit
RetValue = sat_solver_addclause( pSat, &Lit, &Lit + 1 );
assert( RetValue );
// simplify the SAT solver
RetValue = sat_solver_simplify( pSat );
assert( RetValue );
// collect input variables
vVars = Vec_IntAlloc( nIns );
Gia_ManForEachPo( p, pObj, i )
if ( i >= nOuts + 1 )
Vec_IntPush( vVars, pCnf->pVarNums[Gia_ObjId(p, pObj)] );
assert( Vec_IntSize(vVars) == nIns );
// derive the root variable
pObj = Gia_ManPi( p, Gia_ManPiNum(p) - 1 );
Root = pCnf->pVarNums[Gia_ObjId(p, pObj)];
// solve the problem
RetValue = Bmc_EcoSolve( pSat, Root, vVars );
Vec_IntFree( vVars );
return RetValue;
}
/**Function*************************************************************
Synopsis [Add constraint that no more than 1 variable is 1.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
static inline int Cnf_AddCardinConstr( sat_solver * p, Vec_Int_t * vVars )
{
int i, k, pLits[2], iVar, nVars = sat_solver_nvars(p);
Vec_IntForEachEntry( vVars, iVar, i )
assert( iVar >= 0 && iVar < nVars );
iVar = nVars;
sat_solver_setnvars( p, nVars + Vec_IntSize(vVars) - 1 );
while ( Vec_IntSize(vVars) > 1 )
{
for ( k = i = 0; i < Vec_IntSize(vVars)/2; i++ )
{
pLits[0] = Abc_Var2Lit( Vec_IntEntry(vVars, 2*i), 1 );
pLits[1] = Abc_Var2Lit( Vec_IntEntry(vVars, 2*i+1), 1 );
sat_solver_addclause( p, pLits, pLits + 2 );
sat_solver_add_and( p, iVar, Vec_IntEntry(vVars, 2*i), Vec_IntEntry(vVars, 2*i+1), 1, 1, 1 );
Vec_IntWriteEntry( vVars, k++, iVar++ );
}
if ( Vec_IntSize(vVars) & 1 )
Vec_IntWriteEntry( vVars, k++, Vec_IntEntryLast(vVars) );
Vec_IntShrink( vVars, k );
}
return iVar;
}
/**Function*************************************************************
Synopsis [Runs equivalence test for the two nodes.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
int Fra_NodesAreEquiv( Fra_Man_t * p, Aig_Obj_t * pOld, Aig_Obj_t * pNew )
{
int pLits[4], RetValue, RetValue1, nBTLimit, clk, clk2 = clock();
int status;
// make sure the nodes are not complemented
assert( !Aig_IsComplement(pNew) );
assert( !Aig_IsComplement(pOld) );
assert( pNew != pOld );
// if at least one of the nodes is a failed node, perform adjustments:
// if the backtrack limit is small, simply skip this node
// if the backtrack limit is > 10, take the quare root of the limit
nBTLimit = p->pPars->nBTLimitNode;
if ( !p->pPars->fSpeculate && p->pPars->nFramesK == 0 && (nBTLimit > 0 && (pOld->fMarkB || pNew->fMarkB)) )
{
p->nSatFails++;
// fail immediately
// return -1;
if ( nBTLimit <= 10 )
return -1;
nBTLimit = (int)pow(nBTLimit, 0.7);
}
p->nSatCalls++;
// make sure the solver is allocated and has enough variables
if ( p->pSat == NULL )
{
p->pSat = sat_solver_new();
p->nSatVars = 1;
sat_solver_setnvars( p->pSat, 1000 );
}
// if the nodes do not have SAT variables, allocate them
Fra_NodeAddToSolver( p, pOld, pNew );
if ( p->pSat->qtail != p->pSat->qhead )
{
status = sat_solver_simplify(p->pSat);
assert( status != 0 );
assert( p->pSat->qtail == p->pSat->qhead );
}
// prepare variable activity
if ( p->pPars->fConeBias )
Fra_SetActivityFactors( p, pOld, pNew );
// solve under assumptions
// A = 1; B = 0 OR A = 1; B = 1
clk = clock();
pLits[0] = toLitCond( Fra_ObjSatNum(pOld), 0 );
pLits[1] = toLitCond( Fra_ObjSatNum(pNew), pOld->fPhase == pNew->fPhase );
//Sat_SolverWriteDimacs( p->pSat, "temp.cnf", pLits, pLits + 2, 1 );
RetValue1 = sat_solver_solve( p->pSat, pLits, pLits + 2,
(sint64)nBTLimit, (sint64)0,
p->nBTLimitGlobal, p->nInsLimitGlobal );
p->timeSat += clock() - clk;
if ( RetValue1 == l_False )
{
p->timeSatUnsat += clock() - clk;
pLits[0] = lit_neg( pLits[0] );
pLits[1] = lit_neg( pLits[1] );
RetValue = sat_solver_addclause( p->pSat, pLits, pLits + 2 );
assert( RetValue );
// continue solving the other implication
p->nSatCallsUnsat++;
}
else if ( RetValue1 == l_True )
{
p->timeSatSat += clock() - clk;
Fra_SavePattern( p );
p->nSatCallsSat++;
return 0;
}
else // if ( RetValue1 == l_Undef )
{
p->timeSatFail += clock() - clk;
// mark the node as the failed node
if ( pOld != p->pManFraig->pConst1 )
pOld->fMarkB = 1;
pNew->fMarkB = 1;
p->nSatFailsReal++;
return -1;
}
// if the old node was constant 0, we already know the answer
if ( pOld == p->pManFraig->pConst1 )
{
p->nSatProof++;
return 1;
}
// solve under assumptions
// A = 0; B = 1 OR A = 0; B = 0
clk = clock();
pLits[0] = toLitCond( Fra_ObjSatNum(pOld), 1 );
pLits[1] = toLitCond( Fra_ObjSatNum(pNew), pOld->fPhase ^ pNew->fPhase );
RetValue1 = sat_solver_solve( p->pSat, pLits, pLits + 2,
(sint64)nBTLimit, (sint64)0,
p->nBTLimitGlobal, p->nInsLimitGlobal );
p->timeSat += clock() - clk;
if ( RetValue1 == l_False )
{
p->timeSatUnsat += clock() - clk;
pLits[0] = lit_neg( pLits[0] );
pLits[1] = lit_neg( pLits[1] );
RetValue = sat_solver_addclause( p->pSat, pLits, pLits + 2 );
assert( RetValue );
p->nSatCallsUnsat++;
}
else if ( RetValue1 == l_True )
{
p->timeSatSat += clock() - clk;
Fra_SavePattern( p );
p->nSatCallsSat++;
return 0;
}
else // if ( RetValue1 == l_Undef )
{
p->timeSatFail += clock() - clk;
// mark the node as the failed node
pOld->fMarkB = 1;
pNew->fMarkB = 1;
p->nSatFailsReal++;
return -1;
}
/*
// check BDD proof
{
int RetVal;
PRT( "Sat", clock() - clk2 );
clk2 = clock();
RetVal = Fra_NodesAreEquivBdd( pOld, pNew );
// printf( "%d ", RetVal );
assert( RetVal );
PRT( "Bdd", clock() - clk2 );
printf( "\n" );
}
*/
// return SAT proof
p->nSatProof++;
return 1;
}
/**Function*************************************************************
Synopsis [Runs equivalence test for one node.]
Description [Returns the fraiged node.]
SideEffects []
SeeAlso []
***********************************************************************/
int Fra_NodeIsConst( Fra_Man_t * p, Aig_Obj_t * pNew )
{
int pLits[2], RetValue1, RetValue, clk;
// make sure the nodes are not complemented
assert( !Aig_IsComplement(pNew) );
assert( pNew != p->pManFraig->pConst1 );
p->nSatCalls++;
// make sure the solver is allocated and has enough variables
if ( p->pSat == NULL )
{
p->pSat = sat_solver_new();
p->nSatVars = 1;
sat_solver_setnvars( p->pSat, 1000 );
}
// if the nodes do not have SAT variables, allocate them
Fra_NodeAddToSolver( p, NULL, pNew );
// prepare variable activity
if ( p->pPars->fConeBias )
Fra_SetActivityFactors( p, NULL, pNew );
// solve under assumptions
clk = clock();
pLits[0] = toLitCond( Fra_ObjSatNum(pNew), pNew->fPhase );
RetValue1 = sat_solver_solve( p->pSat, pLits, pLits + 1,
(sint64)p->pPars->nBTLimitMiter, (sint64)0,
p->nBTLimitGlobal, p->nInsLimitGlobal );
p->timeSat += clock() - clk;
if ( RetValue1 == l_False )
{
p->timeSatUnsat += clock() - clk;
pLits[0] = lit_neg( pLits[0] );
RetValue = sat_solver_addclause( p->pSat, pLits, pLits + 1 );
assert( RetValue );
// continue solving the other implication
p->nSatCallsUnsat++;
}
else if ( RetValue1 == l_True )
{
p->timeSatSat += clock() - clk;
if ( p->pPatWords )
Fra_SavePattern( p );
p->nSatCallsSat++;
return 0;
}
else // if ( RetValue1 == l_Undef )
{
p->timeSatFail += clock() - clk;
// mark the node as the failed node
pNew->fMarkB = 1;
p->nSatFailsReal++;
return -1;
}
// return SAT proof
p->nSatProof++;
return 1;
}
/**Function*************************************************************
Synopsis [Performs induction by unrolling timeframes backward.]
Description []
SideEffects []
SeeAlso []
***********************************************************************/
int Saig_ManInduction( Aig_Man_t * p, int nFramesMax, int nConfMax, int fUnique, int fUniqueAll, int fGetCex, int fVerbose, int fVeryVerbose )
{
sat_solver * pSat;
Aig_Man_t * pAigPart;
Cnf_Dat_t * pCnfPart;
Vec_Int_t * vTopVarNums, * vState, * vTopVarIds = NULL;
Vec_Ptr_t * vTop, * vBot;
Aig_Obj_t * pObjPi, * pObjPiCopy, * pObjPo;
int i, k, f, clk, Lits[2], status, RetValue, nSatVarNum, nConfPrev;
int nOldSize, iReg, iLast, fAdded, nConstrs = 0, nClauses = 0;
assert( fUnique == 0 || fUniqueAll == 0 );
assert( Saig_ManPoNum(p) == 1 );
Aig_ManSetPioNumbers( p );
// start the top by including the PO
vBot = Vec_PtrAlloc( 100 );
vTop = Vec_PtrAlloc( 100 );
vState = Vec_IntAlloc( 1000 );
Vec_PtrPush( vTop, Aig_ManPo(p, 0) );
// start the array of CNF variables
vTopVarNums = Vec_IntAlloc( 100 );
// start the solver
pSat = sat_solver_new();
sat_solver_setnvars( pSat, 1000 );
// iterate backward unrolling
RetValue = -1;
nSatVarNum = 0;
if ( fVerbose )
printf( "Induction parameters: FramesMax = %5d. ConflictMax = %6d.\n", nFramesMax, nConfMax );
for ( f = 0; ; f++ )
{
if ( f > 0 )
{
Aig_ManStop( pAigPart );
Cnf_DataFree( pCnfPart );
}
clk = clock();
// get the bottom
Aig_SupportNodes( p, (Aig_Obj_t **)Vec_PtrArray(vTop), Vec_PtrSize(vTop), vBot );
// derive AIG for the part between top and bottom
pAigPart = Aig_ManDupSimpleDfsPart( p, vBot, vTop );
// convert it into CNF
pCnfPart = Cnf_Derive( pAigPart, Aig_ManPoNum(pAigPart) );
Cnf_DataLift( pCnfPart, nSatVarNum );
nSatVarNum += pCnfPart->nVars;
nClauses += pCnfPart->nClauses;
// remember top frame var IDs
if ( fGetCex && vTopVarIds == NULL )
{
vTopVarIds = Vec_IntStartFull( Aig_ManPiNum(p) );
Aig_ManForEachPi( p, pObjPi, i )
{
if ( pObjPi->pData == NULL )
continue;
pObjPiCopy = (Aig_Obj_t *)pObjPi->pData;
assert( Aig_ObjIsPi(pObjPiCopy) );
if ( Saig_ObjIsPi(p, pObjPi) )
Vec_IntWriteEntry( vTopVarIds, Aig_ObjPioNum(pObjPi) + Saig_ManRegNum(p), pCnfPart->pVarNums[Aig_ObjId(pObjPiCopy)] );
else if ( Saig_ObjIsLo(p, pObjPi) )
Vec_IntWriteEntry( vTopVarIds, Aig_ObjPioNum(pObjPi) - Saig_ManPiNum(p), pCnfPart->pVarNums[Aig_ObjId(pObjPiCopy)] );
else assert( 0 );
}
}
// stitch variables of top and bot
assert( Aig_ManPoNum(pAigPart)-1 == Vec_IntSize(vTopVarNums) );
Aig_ManForEachPo( pAigPart, pObjPo, i )
{
if ( i == 0 )
{
// do not perform inductive strengthening
// if ( f > 0 )
// continue;
// add topmost literal
Lits[0] = toLitCond( pCnfPart->pVarNums[pObjPo->Id], f>0 );
if ( !sat_solver_addclause( pSat, Lits, Lits+1 ) )
assert( 0 );
nClauses++;
continue;
}
Lits[0] = toLitCond( Vec_IntEntry(vTopVarNums, i-1), 0 );
Lits[1] = toLitCond( pCnfPart->pVarNums[pObjPo->Id], 1 );
if ( !sat_solver_addclause( pSat, Lits, Lits+2 ) )
assert( 0 );
Lits[0] = toLitCond( Vec_IntEntry(vTopVarNums, i-1), 1 );
Lits[1] = toLitCond( pCnfPart->pVarNums[pObjPo->Id], 0 );
if ( !sat_solver_addclause( pSat, Lits, Lits+2 ) )
assert( 0 );
nClauses += 2;
}
// add CNF to the SAT solver
for ( i = 0; i < pCnfPart->nClauses; i++ )
if ( !sat_solver_addclause( pSat, pCnfPart->pClauses[i], pCnfPart->pClauses[i+1] ) )
break;
if ( i < pCnfPart->nClauses )
{
// printf( "SAT solver became UNSAT after adding clauses.\n" );
RetValue = 1;
break;
}
// create new set of POs to derive new top
Vec_PtrClear( vTop );
Vec_PtrPush( vTop, Aig_ManPo(p, 0) );
Vec_IntClear( vTopVarNums );
nOldSize = Vec_IntSize(vState);
Vec_IntFillExtra( vState, nOldSize + Aig_ManRegNum(p), -1 );
Vec_PtrForEachEntry( Aig_Obj_t *, vBot, pObjPi, i )
{
assert( Aig_ObjIsPi(pObjPi) );
if ( Saig_ObjIsLo(p, pObjPi) )
{
pObjPiCopy = (Aig_Obj_t *)pObjPi->pData;
assert( pObjPiCopy != NULL );
Vec_PtrPush( vTop, Saig_ObjLoToLi(p, pObjPi) );
Vec_IntPush( vTopVarNums, pCnfPart->pVarNums[pObjPiCopy->Id] );
iReg = pObjPi->PioNum - Saig_ManPiNum(p);
assert( iReg >= 0 && iReg < Aig_ManRegNum(p) );
Vec_IntWriteEntry( vState, nOldSize+iReg, pCnfPart->pVarNums[pObjPiCopy->Id] );
}
}
/**Function*************************************************************
Synopsis []
Description []
SideEffects []
SeeAlso []
***********************************************************************/
void Aig_ManInterFast( Aig_Man_t * pManOn, Aig_Man_t * pManOff, int fVerbose )
{
sat_solver * pSat;
Cnf_Dat_t * pCnfOn, * pCnfOff;
Aig_Obj_t * pObj, * pObj2;
int Lits[3], status, i;
// abctime clk = Abc_Clock();
assert( Aig_ManCiNum(pManOn) == Aig_ManCiNum(pManOff) );
assert( Aig_ManCoNum(pManOn) == Aig_ManCoNum(pManOff) );
// derive CNFs
pManOn->nRegs = Aig_ManCoNum(pManOn);
pCnfOn = Cnf_Derive( pManOn, Aig_ManCoNum(pManOn) );
pManOn->nRegs = 0;
pManOff->nRegs = Aig_ManCoNum(pManOn);
pCnfOff = Cnf_Derive( pManOff, Aig_ManCoNum(pManOff) );
pManOff->nRegs = 0;
// pCnfOn = Cnf_DeriveSimple( pManOn, Aig_ManCoNum(pManOn) );
// pCnfOff = Cnf_DeriveSimple( pManOff, Aig_ManCoNum(pManOn) );
Cnf_DataLift( pCnfOff, pCnfOn->nVars );
// start the solver
pSat = sat_solver_new();
sat_solver_setnvars( pSat, pCnfOn->nVars + pCnfOff->nVars );
// add clauses of A
for ( i = 0; i < pCnfOn->nClauses; i++ )
{
if ( !sat_solver_addclause( pSat, pCnfOn->pClauses[i], pCnfOn->pClauses[i+1] ) )
{
Cnf_DataFree( pCnfOn );
Cnf_DataFree( pCnfOff );
sat_solver_delete( pSat );
return;
}
}
// add clauses of B
for ( i = 0; i < pCnfOff->nClauses; i++ )
{
if ( !sat_solver_addclause( pSat, pCnfOff->pClauses[i], pCnfOff->pClauses[i+1] ) )
{
Cnf_DataFree( pCnfOn );
Cnf_DataFree( pCnfOff );
sat_solver_delete( pSat );
return;
}
}
// add PI clauses
// collect the common variables
Aig_ManForEachCi( pManOn, pObj, i )
{
pObj2 = Aig_ManCi( pManOff, i );
Lits[0] = toLitCond( pCnfOn->pVarNums[pObj->Id], 0 );
Lits[1] = toLitCond( pCnfOff->pVarNums[pObj2->Id], 1 );
if ( !sat_solver_addclause( pSat, Lits, Lits+2 ) )
assert( 0 );
Lits[0] = toLitCond( pCnfOn->pVarNums[pObj->Id], 1 );
Lits[1] = toLitCond( pCnfOff->pVarNums[pObj2->Id], 0 );
if ( !sat_solver_addclause( pSat, Lits, Lits+2 ) )
assert( 0 );
}
