mirror of https://github.com/YosysHQ/abc.git
New ISOP computation.
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@ -2,6 +2,7 @@ SRC += src/misc/util/utilBridge.c \
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src/misc/util/utilCex.c \
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src/misc/util/utilColor.c \
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src/misc/util/utilFile.c \
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src/misc/util/utilIsop.c \
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src/misc/util/utilNam.c \
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src/misc/util/utilSignal.c \
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src/misc/util/utilSort.c
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@ -0,0 +1,521 @@
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/**CFile****************************************************************
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FileName [utilIsop.c]
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SystemName [ABC: Logic synthesis and verification system.]
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PackageName [ISOP computation.]
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Synopsis [ISOP computation.]
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Author [Alan Mishchenko]
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Affiliation [UC Berkeley]
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Date [Ver. 1.0. Started - October 4, 2014.]
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Revision [$Id: utilIsop.c,v 1.00 2014/10/04 00:00:00 alanmi Exp $]
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***********************************************************************/
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#include <stdio.h>
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#include <stdlib.h>
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#include <string.h>
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#include <assert.h>
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#include "misc/vec/vec.h"
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#include "misc/util/utilTruth.h"
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ABC_NAMESPACE_IMPL_START
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////////////////////////////////////////////////////////////////////////
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/// DECLARATIONS ///
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////////////////////////////////////////////////////////////////////////
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typedef int FUNC_ISOP( word *, word *, word *, int *, int );
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static FUNC_ISOP Abc_Isop7Cover;
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static FUNC_ISOP Abc_Isop8Cover;
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static FUNC_ISOP Abc_Isop9Cover;
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static FUNC_ISOP Abc_Isop10Cover;
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static FUNC_ISOP Abc_Isop11Cover;
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static FUNC_ISOP Abc_Isop12Cover;
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static FUNC_ISOP Abc_Isop13Cover;
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static FUNC_ISOP Abc_Isop14Cover;
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static FUNC_ISOP Abc_Isop15Cover;
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static FUNC_ISOP Abc_Isop16Cover;
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static FUNC_ISOP * s_pFuncIsopCover[17] =
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{
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NULL, // 0
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NULL, // 1
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NULL, // 2
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NULL, // 3
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NULL, // 4
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NULL, // 5
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NULL, // 6
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Abc_Isop7Cover, // 7
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Abc_Isop8Cover, // 8
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Abc_Isop9Cover, // 9
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Abc_Isop10Cover, // 10
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Abc_Isop11Cover, // 11
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Abc_Isop12Cover, // 12
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Abc_Isop13Cover, // 13
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Abc_Isop14Cover, // 14
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Abc_Isop15Cover, // 15
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Abc_Isop16Cover // 16
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};
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extern int Abc_IsopCheck( word * pOn, word * pOnDc, word * pRes, int nVars, int nCostLim, int * pCover );
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extern int Abc_EsopCheck( word * pOn, int nVars, int nCostLim, int * pCover );
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////////////////////////////////////////////////////////////////////////
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/// FUNCTION DEFINITIONS ///
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////////////////////////////////////////////////////////////////////////
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/**Function*************************************************************
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Synopsis [These procedures assume that function has exact support.]
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Description []
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SideEffects []
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SeeAlso []
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***********************************************************************/
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static inline void Abc_IsopAddLits( int * pCover, int nCost0, int nCost1, int Var )
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{
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int c;
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if ( pCover == NULL ) return;
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for ( c = 0; c < nCost0; c++ )
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pCover[c] |= (1 << Abc_Var2Lit(Var,0));
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for ( c = 0; c < nCost1; c++ )
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pCover[nCost0+c] |= (1 << Abc_Var2Lit(Var,1));
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}
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int Abc_Isop6Cover( word uOn, word uOnDc, word * pRes, int nVars, int nCostLim, int * pCover )
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{
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word uOn0, uOn1, uOnDc0, uOnDc1, uRes0, uRes1, uRes2;
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int Var, nCost0, nCost1, nCost2;
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assert( nVars <= 6 );
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assert( (uOn & ~uOnDc) == 0 );
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if ( uOn == 0 )
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{
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pRes[0] = 0;
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return 0;
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}
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if ( uOnDc == ~(word)0 )
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{
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pRes[0] = ~(word)0;
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if ( pCover ) pCover[0] = 0;
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return (1 << 16);
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}
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assert( nVars > 0 );
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// find the topmost var
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for ( Var = nVars-1; Var >= 0; Var-- )
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if ( Abc_Tt6HasVar( uOn, Var ) || Abc_Tt6HasVar( uOnDc, Var ) )
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break;
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assert( Var >= 0 );
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// cofactor
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uOn0 = Abc_Tt6Cofactor0( uOn, Var );
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uOn1 = Abc_Tt6Cofactor1( uOn , Var );
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uOnDc0 = Abc_Tt6Cofactor0( uOnDc, Var );
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uOnDc1 = Abc_Tt6Cofactor1( uOnDc, Var );
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// solve for cofactors
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nCost0 = Abc_Isop6Cover( uOn0 & ~uOnDc1, uOnDc0, &uRes0, Var, nCostLim, pCover );
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if ( nCost0 >= nCostLim ) return nCostLim;
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nCost1 = Abc_Isop6Cover( uOn1 & ~uOnDc0, uOnDc1, &uRes1, Var, nCostLim, pCover ? pCover + (nCost0 >> 16) : NULL );
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if ( nCost0 + nCost1 >= nCostLim ) return nCostLim;
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nCost2 = Abc_Isop6Cover( (uOn0 & ~uRes0) | (uOn1 & ~uRes1), uOnDc0 & uOnDc1, &uRes2, Var, nCostLim, pCover ? pCover + (nCost0 >> 16) + (nCost1 >> 16) : NULL );
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if ( nCost0 + nCost1 + nCost2 >= nCostLim ) return nCostLim;
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// derive the final truth table
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*pRes = uRes2 | (uRes0 & s_Truths6Neg[Var]) | (uRes1 & s_Truths6[Var]);
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assert( (uOn & ~*pRes) == 0 && (*pRes & ~uOnDc) == 0 );
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Abc_IsopAddLits( pCover, nCost0, nCost1, Var );
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return nCost0 + nCost1 + nCost2 + (nCost0 >> 16) + (nCost1 >> 16);
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}
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int Abc_Isop7Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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word uOn0, uOn1, uOn2, uOnDc2, uRes0, uRes1, uRes2;
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int nCost0, nCost1, nCost2, nVars = 6;
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// cofactor
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uOn0 = pOn[0] & ~pOnDc[1];
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uOn1 = pOn[1] & ~pOnDc[0];
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// solve for cofactors
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nCost0 = Abc_IsopCheck( &uOn0, pOnDc, &uRes0, nVars, nCostLim, pCover );
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if ( nCost0 >= nCostLim ) return nCostLim;
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nCost1 = Abc_IsopCheck( &uOn1, pOnDc+1, &uRes1, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) : NULL );
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if ( nCost0 + nCost1 >= nCostLim ) return nCostLim;
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uOn2 = (pOn[0] & ~uRes0) | (pOn[1] & ~uRes1);
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uOnDc2 = pOnDc[0] & pOnDc[1];
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nCost2 = Abc_IsopCheck( &uOn2, &uOnDc2, &uRes2, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) + (nCost1 >> 16) : NULL );
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if ( nCost0 + nCost1 + nCost2 >= nCostLim ) return nCostLim;
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// derive the final truth table
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pRes[0] = uRes2 | uRes0;
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pRes[1] = uRes2 | uRes1;
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assert( (pOn[0] & ~pRes[0]) == 0 && (pRes[0] & ~pOnDc[0]) == 0 );
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assert( (pOn[1] & ~pRes[1]) == 0 && (pRes[1] & ~pOnDc[1]) == 0 );
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Abc_IsopAddLits( pCover, nCost0, nCost1, nVars );
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return nCost0 + nCost1 + nCost2 + (nCost0 >> 16) + (nCost1 >> 16);
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}
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int Abc_Isop8Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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word uOn0[2], uOn1[2], uOn2[2], uOnDc2[2], uRes0[2], uRes1[2], uRes2[2];
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int nCost0, nCost1, nCost2, nVars = 7;
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// cofactor
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uOn0[0] = pOn[0] & ~pOnDc[2];
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uOn0[1] = pOn[1] & ~pOnDc[3];
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uOn1[0] = pOn[2] & ~pOnDc[0];
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uOn1[1] = pOn[3] & ~pOnDc[1];
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// solve for cofactors
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nCost0 = Abc_IsopCheck( uOn0, pOnDc, uRes0, nVars, nCostLim, pCover );
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if ( nCost0 >= nCostLim ) return nCostLim;
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nCost1 = Abc_IsopCheck( uOn1, pOnDc+2, uRes1, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) : NULL );
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if ( nCost0 + nCost1 >= nCostLim ) return nCostLim;
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uOn2[0] = (pOn[0] & ~uRes0[0]) | (pOn[2] & ~uRes1[0]);
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uOn2[1] = (pOn[1] & ~uRes0[1]) | (pOn[3] & ~uRes1[1]);
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uOnDc2[0] = pOnDc[0] & pOnDc[2];
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uOnDc2[1] = pOnDc[1] & pOnDc[3];
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nCost2 = Abc_IsopCheck( uOn2, uOnDc2, uRes2, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) + (nCost1 >> 16) : NULL );
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if ( nCost0 + nCost1 + nCost2 >= nCostLim ) return nCostLim;
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// derive the final truth table
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pRes[0] = uRes2[0] | uRes0[0];
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pRes[1] = uRes2[1] | uRes0[1];
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pRes[2] = uRes2[0] | uRes1[0];
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pRes[3] = uRes2[1] | uRes1[1];
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assert( (pOn[0] & ~pRes[0]) == 0 && (pOn[1] & ~pRes[1]) == 0 && (pOn[2] & ~pRes[2]) == 0 && (pOn[3] & ~pRes[3]) == 0 );
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assert( (pRes[0] & ~pOnDc[0])==0 && (pRes[1] & ~pOnDc[1])==0 && (pRes[2] & ~pOnDc[2])==0 && (pRes[3] & ~pOnDc[3])==0 );
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Abc_IsopAddLits( pCover, nCost0, nCost1, nVars );
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return nCost0 + nCost1 + nCost2 + (nCost0 >> 16) + (nCost1 >> 16);
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}
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int Abc_Isop9Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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word uOn0[4], uOn1[4], uOn2[4], uOnDc2[4], uRes0[4], uRes1[4], uRes2[4];
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int c, nCost0, nCost1, nCost2, nVars = 8, nWords = 4;
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// cofactor
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for ( c = 0; c < nWords; c++ )
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uOn0[c] = pOn[c] & ~pOnDc[c+nWords], uOn1[c] = pOn[c+nWords] & ~pOnDc[c];
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// solve for cofactors
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nCost0 = Abc_IsopCheck( uOn0, pOnDc, uRes0, nVars, nCostLim, pCover );
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if ( nCost0 >= nCostLim ) return nCostLim;
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nCost1 = Abc_IsopCheck( uOn1, pOnDc+nWords, uRes1, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) : NULL );
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if ( nCost0 + nCost1 >= nCostLim ) return nCostLim;
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for ( c = 0; c < nWords; c++ )
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uOn2[c] = (pOn[c] & ~uRes0[c]) | (pOn[c+nWords] & ~uRes1[c]), uOnDc2[c] = pOnDc[c] & pOnDc[c+nWords];
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nCost2 = Abc_IsopCheck( uOn2, uOnDc2, uRes2, nVars, nCostLim, pCover ? pCover + (nCost0 >> 16) + (nCost1 >> 16) : NULL );
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if ( nCost0 + nCost1 + nCost2 >= nCostLim ) return nCostLim;
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// derive the final truth table
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for ( c = 0; c < nWords; c++ )
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pRes[c] = uRes2[c] | uRes0[c], pRes[c+nWords] = uRes2[c] | uRes1[c];
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// verify
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for ( c = 0; c < (nWords<<1); c++ )
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assert( (pOn[c] & ~pRes[c] ) == 0 && (pRes[c] & ~pOnDc[c]) == 0 );
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Abc_IsopAddLits( pCover, nCost0, nCost1, nVars );
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return nCost0 + nCost1 + nCost2 + (nCost0 >> 16) + (nCost1 >> 16);
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}
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int Abc_Isop10Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop11Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop12Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop13Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop14Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop15Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_Isop16Cover( word * pOn, word * pOnDc, word * pRes, int * pCover, int nCostLim )
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{
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return 0;
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}
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int Abc_IsopCheck( word * pOn, word * pOnDc, word * pRes, int nVars, int nCostLim, int * pCover )
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{
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int Var;
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for ( Var = nVars - 1; Var > 6; Var-- )
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if ( Abc_TtHasVar( pOn, nVars, Var ) || Abc_TtHasVar( pOnDc, nVars, Var ) )
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return s_pFuncIsopCover[Var+1]( pOn, pOnDc, pRes, pCover, nCostLim );
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return Abc_Isop6Cover( *pOn, *pOnDc, pRes, nVars, nCostLim, pCover );
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}
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/**Function*************************************************************
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Synopsis [Compute CNF assuming it does not exceed the limit.]
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Description [Please note that pCover should have at least 32 extra entries!]
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SideEffects []
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SeeAlso []
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***********************************************************************/
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int Abc_IsopCnf( word * pFunc, int nVars, int nCubeLim, int * pCover )
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{
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word pRes[1024];
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int c, Cost0, Cost1, CostLim = nCubeLim << 16;
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assert( Abc_TtHasVar( pFunc, nVars, nVars - 1 ) );
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if ( nVars > 6 )
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Cost0 = s_pFuncIsopCover[nVars]( pFunc, pFunc, pRes, pCover, CostLim );
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else
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Cost0 = Abc_Isop6Cover( *pFunc, *pFunc, pRes, nVars, CostLim, pCover );
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if ( Cost0 >= CostLim )
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return CostLim;
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Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
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if ( nVars > 6 )
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Cost1 = s_pFuncIsopCover[nVars]( pFunc, pFunc, pRes, pCover ? pCover + (Cost0 >> 16) : NULL, CostLim );
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else
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Cost1 = Abc_Isop6Cover( *pFunc, *pFunc, pRes, nVars, CostLim, pCover ? pCover + (Cost0 >> 16) : NULL );
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Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
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if ( Cost0 + Cost1 >= CostLim )
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return CostLim;
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if ( pCover == NULL )
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return Cost0 + Cost1;
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for ( c = 0; c < (Cost0 >> 16); c++ )
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pCover[c] |= (1 << Abc_Var2Lit(nVars, 0));
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for ( c = 0; c < (Cost1 >> 16); c++ )
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pCover[c+(Cost0 >> 16)] |= (1 << Abc_Var2Lit(nVars, 1));
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return Cost0 + Cost1;
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}
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/**Function*************************************************************
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Synopsis [These procedures assume that function has exact support.]
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Description []
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SideEffects []
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SeeAlso []
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***********************************************************************/
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static inline void Abc_EsopAddLits( int * pCover, int Max, int r0, int r1, int r2, int Var )
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{
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int i;
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if ( pCover == NULL ) return;
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r0 >>= 16;
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r1 >>= 16;
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r2 >>= 16;
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if ( Max == r0 )
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{
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for ( i = 0; i < r1; i++ )
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pCover[i] = pCover[r0+i];
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for ( i = 0; i < r2; i++ )
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pCover[r1+i] = pCover[r0+r1+i] | (1 << Abc_Var2Lit(Var,0));
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}
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else if ( Max == r1 )
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{
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for ( i = 0; i < r2; i++ )
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pCover[r0+i] = pCover[r0+r1+i] | (1 << Abc_Var2Lit(Var,1));
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}
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else
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{
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for ( i = 0; i < r0; i++ )
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pCover[i] |= (1 << Abc_Var2Lit(Var,0));
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for ( i = 0; i < r1; i++ )
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pCover[r0+i] |= (1 << Abc_Var2Lit(Var,1));
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}
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}
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int Abc_Esop6Cover( word t, int nVars, int nCostLim, int * pCover )
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{
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word c0, c1;
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int Var, r0, r1, r2, Max;
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assert( nVars <= 6 );
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if ( t == 0 )
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return 0;
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if ( t == ~(word)0 )
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{
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if ( pCover ) *pCover = 0;
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return 1 << 16;
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}
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assert( nVars > 0 );
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// find the topmost var
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for ( Var = nVars-1; Var >= 0; Var-- )
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if ( Abc_Tt6HasVar( t, Var ) )
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break;
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assert( Var >= 0 );
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// cofactor
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c0 = Abc_Tt6Cofactor0( t, Var );
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c1 = Abc_Tt6Cofactor1( t, Var );
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// call recursively
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r0 = Abc_Esop6Cover( c0, Var, nCostLim, pCover ? pCover : NULL );
|
||||
if ( r0 >= nCostLim ) return nCostLim;
|
||||
r1 = Abc_Esop6Cover( c1, Var, nCostLim, pCover ? pCover + (r0 >> 16) : NULL );
|
||||
if ( r1 >= nCostLim ) return nCostLim;
|
||||
r2 = Abc_Esop6Cover( c0 ^ c1, Var, nCostLim, pCover ? pCover + (r0 >> 16) + (r1 >> 16) : NULL );
|
||||
if ( r2 >= nCostLim ) return nCostLim;
|
||||
Max = Abc_MaxInt( r0, Abc_MaxInt(r1, r2) );
|
||||
if ( r0 + r1 + r2 - Max >= nCostLim ) return nCostLim;
|
||||
// add literals
|
||||
Abc_EsopAddLits( pCover, Max, r0, r1, r2, Var );
|
||||
return r0 + r1 + r2 - Max;
|
||||
}
|
||||
int Abc_EsopCover( word * pOn, int nVars, int nCostLim, int * pCover )
|
||||
{
|
||||
int c, r0, r1, r2, Max, nWords = (1 << (nVars - 7));
|
||||
assert( nVars > 6 );
|
||||
r0 = Abc_EsopCheck( pOn, nVars-1, nCostLim, pCover );
|
||||
if ( r0 >= nCostLim ) return nCostLim;
|
||||
r1 = Abc_EsopCheck( pOn+1, nVars-1, nCostLim, pCover ? pCover + (r0 >> 16) : NULL );
|
||||
if ( r1 >= nCostLim ) return nCostLim;
|
||||
for ( c = 0; c < nWords; c++ )
|
||||
pOn[c] ^= pOn[nWords+c];
|
||||
r2 = Abc_EsopCheck( pOn, nVars-1, nCostLim, pCover ? pCover + (r0 >> 16) + (r1 >> 16) : NULL );
|
||||
for ( c = 0; c < nWords; c++ )
|
||||
pOn[c] ^= pOn[nWords+c];
|
||||
if ( r2 >= nCostLim ) return nCostLim;
|
||||
Max = Abc_MaxInt( r0, Abc_MaxInt(r1, r2) );
|
||||
if ( r0 + r1 + r2 - Max >= nCostLim ) return nCostLim;
|
||||
// add literals
|
||||
Abc_EsopAddLits( pCover, Max, r0, r1, r2, nVars-1 );
|
||||
return r0 + r1 + r2 - Max;
|
||||
}
|
||||
int Abc_EsopCheck( word * pOn, int nVars, int nCostLim, int * pCover )
|
||||
{
|
||||
int Var;
|
||||
for ( Var = nVars - 1; Var > 6; Var-- )
|
||||
if ( Abc_TtHasVar( pOn, nVars, Var ) )
|
||||
return Abc_EsopCover( pOn, Var + 1, nCostLim, pCover );
|
||||
return Abc_Esop6Cover( *pOn, nVars, nCostLim, pCover );
|
||||
}
|
||||
|
||||
/**Function*************************************************************
|
||||
|
||||
Synopsis [This procedure assumes that function has exact support.]
|
||||
|
||||
Description []
|
||||
|
||||
SideEffects []
|
||||
|
||||
SeeAlso []
|
||||
|
||||
***********************************************************************/
|
||||
#define ABC_ISOP_MAX_VAR 12
|
||||
static inline word ** Abc_IsopTtElems()
|
||||
{
|
||||
static word TtElems[ABC_ISOP_MAX_VAR+1][ABC_ISOP_MAX_VAR > 6 ? (1 << (ABC_ISOP_MAX_VAR-6)) : 1], * pTtElems[ABC_ISOP_MAX_VAR+1] = {NULL};
|
||||
if ( pTtElems[0] == NULL )
|
||||
{
|
||||
int v;
|
||||
for ( v = 0; v <= ABC_ISOP_MAX_VAR; v++ )
|
||||
pTtElems[v] = TtElems[v];
|
||||
Abc_TtElemInit( pTtElems, ABC_ISOP_MAX_VAR );
|
||||
}
|
||||
return pTtElems;
|
||||
}
|
||||
|
||||
/**Function*************************************************************
|
||||
|
||||
Synopsis [Create truth table for the given cover.]
|
||||
|
||||
Description []
|
||||
|
||||
SideEffects []
|
||||
|
||||
SeeAlso []
|
||||
|
||||
***********************************************************************/
|
||||
void Abc_IsopBuildTruth( Vec_Int_t * vCover, int nVars, word * pRes, int fXor, int fCompl )
|
||||
{
|
||||
word ** pTtElems = Abc_IsopTtElems();
|
||||
word pCube[1024];
|
||||
int nWords = Abc_TtWordNum( nVars );
|
||||
int c, v, Cube;
|
||||
Abc_TtClear( pRes, nWords );
|
||||
Vec_IntForEachEntry( vCover, Cube, c )
|
||||
{
|
||||
Abc_TtFill( pCube, nWords );
|
||||
for ( v = 0; v < nVars; v++ )
|
||||
if ( ((Cube >> (v << 1)) & 3) == 1 )
|
||||
Abc_TtSharp( pCube, pCube, pTtElems[v], nWords );
|
||||
else if ( ((Cube >> (v << 1)) & 3) == 2 )
|
||||
Abc_TtAnd( pCube, pCube, pTtElems[v], nWords, 0 );
|
||||
if ( fXor )
|
||||
Abc_TtXor( pRes, pRes, pCube, nWords, 0 );
|
||||
else
|
||||
Abc_TtOr( pRes, pRes, pCube, nWords );
|
||||
}
|
||||
if ( fCompl )
|
||||
Abc_TtNot( pRes, nWords );
|
||||
}
|
||||
static inline void Abc_IsopVerify( word * pFunc, int nVars, word * pRes, Vec_Int_t * vCover, int fXor, int fCompl )
|
||||
{
|
||||
Abc_IsopBuildTruth( vCover, nVars, pRes, fXor, fCompl );
|
||||
if ( !Abc_TtEqual( pFunc, pRes, Abc_TtWordNum(nVars) ) )
|
||||
printf( "Verification failed.\n" );
|
||||
}
|
||||
|
||||
/**Function*************************************************************
|
||||
|
||||
Synopsis [This procedure assumes that function has exact support.]
|
||||
|
||||
Description []
|
||||
|
||||
SideEffects []
|
||||
|
||||
SeeAlso []
|
||||
|
||||
***********************************************************************/
|
||||
int Abc_Isop( word * pFunc, int nVars, int Type, int nCubeLim, Vec_Int_t * vCover )
|
||||
{
|
||||
word pRes[1024];
|
||||
int Limit = nCubeLim ? nCubeLim : 0xFFFF;
|
||||
int LimitXor = nCubeLim ? 3 * Limit : 3 * (nVars + 1);
|
||||
int nCost0 = -1, nCost1 = -1, nCost2 = -1;
|
||||
assert( nVars <= 16 );
|
||||
assert( Abc_TtHasVar( pFunc, nVars, nVars - 1 ) );
|
||||
assert( !(Type & 4) );
|
||||
// xor polarity
|
||||
if ( Type & 4 )
|
||||
nCost2 = Abc_EsopCheck( pFunc, nVars, LimitXor << 16, NULL );
|
||||
// direct polarity
|
||||
if ( Type & 1 )
|
||||
nCost0 = Abc_IsopCheck( pFunc, pFunc, pRes, nVars, Abc_MinInt(Limit, 3*nCost2) << 16, NULL );
|
||||
// opposite polarity
|
||||
if ( Type & 2 )
|
||||
{
|
||||
Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
|
||||
nCost1 = Abc_IsopCheck( pFunc, pFunc, pRes, nVars, Abc_MinInt(nCost0, Abc_MinInt(Limit, 3*nCost2)) << 16, NULL );
|
||||
Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
|
||||
}
|
||||
assert( nCost0 >= 0 || nCost1 >= 0 );
|
||||
// find minimum cover
|
||||
if ( nCost0 <= nCost1 || nCost0 != -1 )
|
||||
{
|
||||
Vec_IntFill( vCover, -1, nCost0 >> 16 );
|
||||
Abc_IsopCheck( pFunc, pFunc, pRes, nVars, ABC_INFINITY, Vec_IntArray(vCover) );
|
||||
Abc_IsopVerify( pFunc, nVars, pRes, vCover, 0, 0 );
|
||||
return 0;
|
||||
}
|
||||
if ( nCost1 < nCost0 || nCost1 != -1 )
|
||||
{
|
||||
Vec_IntFill( vCover, -1, nCost1 >> 16 );
|
||||
Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
|
||||
Abc_IsopCheck( pFunc, pFunc, pRes, nVars, ABC_INFINITY, Vec_IntArray(vCover) );
|
||||
Abc_TtNot( pFunc, Abc_TtWordNum(nVars) );
|
||||
Abc_IsopVerify( pFunc, nVars, pRes, vCover, 0, 1 );
|
||||
return 1;
|
||||
}
|
||||
assert( 0 );
|
||||
return -1;
|
||||
}
|
||||
|
||||
////////////////////////////////////////////////////////////////////////
|
||||
/// END OF FILE ///
|
||||
////////////////////////////////////////////////////////////////////////
|
||||
|
||||
|
||||
ABC_NAMESPACE_IMPL_END
|
||||
|
||||
Loading…
Reference in New Issue