mirror of https://github.com/YosysHQ/abc.git
Expriments with functions (supporting symmetries).
This commit is contained in:
parent
1e35ed8798
commit
1b82a38718
|
|
@ -23012,10 +23012,10 @@ usage:
|
|||
***********************************************************************/
|
||||
int Abc_CommandFunEnum( Abc_Frame_t * pAbc, int argc, char ** argv )
|
||||
{
|
||||
extern void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fVerbose );
|
||||
int c, nInputs = 4, nVars = 4, nNodeMax = 32, fUseTwo = 0, fVerbose = 0;
|
||||
extern void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fReduce, int fVerbose );
|
||||
int c, nInputs = 4, nVars = 4, nNodeMax = 32, fUseTwo = 0, fReduce = 0, fVerbose = 0;
|
||||
Extra_UtilGetoptReset();
|
||||
while ( ( c = Extra_UtilGetopt( argc, argv, "SIMtvh" ) ) != EOF )
|
||||
while ( ( c = Extra_UtilGetopt( argc, argv, "SIMtrvh" ) ) != EOF )
|
||||
{
|
||||
switch ( c )
|
||||
{
|
||||
|
|
@ -23055,6 +23055,9 @@ int Abc_CommandFunEnum( Abc_Frame_t * pAbc, int argc, char ** argv )
|
|||
case 't':
|
||||
fUseTwo ^= 1;
|
||||
break;
|
||||
case 'r':
|
||||
fReduce ^= 1;
|
||||
break;
|
||||
case 'v':
|
||||
fVerbose ^= 1;
|
||||
break;
|
||||
|
|
@ -23076,16 +23079,17 @@ int Abc_CommandFunEnum( Abc_Frame_t * pAbc, int argc, char ** argv )
|
|||
goto usage;
|
||||
}
|
||||
|
||||
Dau_FunctionEnum( nInputs, nVars, nNodeMax, fUseTwo, fVerbose );
|
||||
Dau_FunctionEnum( nInputs, nVars, nNodeMax, fUseTwo, fReduce, fVerbose );
|
||||
return 0;
|
||||
|
||||
usage:
|
||||
Abc_Print( -2, "usage: funenum [-SIM num] [-tvh]\n" );
|
||||
Abc_Print( -2, "usage: funenum [-SIM num] [-trvh]\n" );
|
||||
Abc_Print( -2, "\t enumerates minimum 2-input-gate implementations\n" );
|
||||
Abc_Print( -2, "\t-S num : the maximum intermediate support size [default = %d]\n", nInputs );
|
||||
Abc_Print( -2, "\t-I num : the number of inputs of Boolean functions [default = %d]\n", nVars );
|
||||
Abc_Print( -2, "\t-M num : the maximum number of 2-input gates [default = %d]\n", nNodeMax );
|
||||
Abc_Print( -2, "\t-t : toggle adding combination of two gates [default = %s]\n", fUseTwo? "yes": "no" );
|
||||
Abc_Print( -2, "\t-r : toggle reducing the last level [default = %s]\n", fReduce? "yes": "no" );
|
||||
Abc_Print( -2, "\t-v : toggle verbose output [default = %s]\n", fVerbose? "yes": "no" );
|
||||
Abc_Print( -2, "\t-h : print the command usage\n");
|
||||
return 1;
|
||||
|
|
|
|||
|
|
@ -314,8 +314,6 @@ void Abc_TruthNpnPerform( Abc_TtStore_t * p, int NpnType, int fVerbose )
|
|||
typedef unsigned(*TtCanonicizeFunc)(Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int flag);
|
||||
unsigned Abc_TtCanonicizeWrap(TtCanonicizeFunc func, Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int flag);
|
||||
unsigned Abc_TtCanonicizeAda(Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int iThres);
|
||||
Abc_TtHieMan_t * Abc_TtHieManStart(int nVars, int nLevels);
|
||||
void Abc_TtHieManStop(Abc_TtHieMan_t * p);
|
||||
|
||||
int fHigh = 1, iEnumThres = 25;
|
||||
Abc_TtHieMan_t * pMan = Abc_TtHieManStart(p->nVars, 5);
|
||||
|
|
|
|||
|
|
@ -402,10 +402,20 @@ int Dau_CountSymms( word t, int nVars )
|
|||
word Cof0, Cof1;
|
||||
int i, j, nPairs = 0;
|
||||
for ( i = 0; i < nVars; i++ )
|
||||
for ( j = 0; j < i; j++ )
|
||||
for ( j = i+1; j < nVars; j++ )
|
||||
nPairs += Abc_TtVarsAreSymmetric(&t, nVars, i, j, &Cof0, &Cof1);
|
||||
return nPairs;
|
||||
}
|
||||
int Dau_CountSymms2( word t, int nVars )
|
||||
{
|
||||
word Cof0, Cof1;
|
||||
int i, j, SymVars = 0;
|
||||
for ( i = 0; i < nVars; i++ )
|
||||
for ( j = i+1; j < nVars; j++ )
|
||||
if ( Abc_TtVarsAreSymmetric(&t, nVars, i, j, &Cof0, &Cof1) )
|
||||
SymVars |= (1 << j);
|
||||
return SymVars;
|
||||
}
|
||||
int Dau_CountCompl1( word t, int v, int nVars )
|
||||
{
|
||||
word tNew = Abc_Tt6Flip(t, v);
|
||||
|
|
@ -642,7 +652,7 @@ int Dau_PrintStats( int nNodes, int nInputs, int nVars, Vec_Int_t * vNodSup, int
|
|||
printf("All%d =%10d | ", nInputs, iStop );
|
||||
printf("New%d =%8d ", nVars, nNew = Dau_CountFuncs(vNodSup, iStart, iStop, nVars) );
|
||||
printf("All%d =%8d ", nVars, Dau_CountFuncs(vNodSup, 0, iStop, nVars) );
|
||||
printf("Two =%5d ", Count2 );
|
||||
printf("Two =%6d ", Count2 );
|
||||
//Abc_PrintTime( 1, "T", Abc_Clock() - clk );
|
||||
Abc_Print(1, "%9.2f sec\n", 1.0*(Abc_Clock() - clk)/(CLOCKS_PER_SEC));
|
||||
fflush(stdout);
|
||||
|
|
@ -659,9 +669,14 @@ int Dau_InsertFunction( Abc_TtHieMan_t * pMan, word * pCur, int nNodes, int nInp
|
|||
// return 0;
|
||||
// else // this is a new function
|
||||
{
|
||||
typedef unsigned(*TtCanonicizeFunc)(Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int flag);
|
||||
unsigned Abc_TtCanonicizeWrap(TtCanonicizeFunc func, Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int flag);
|
||||
unsigned Abc_TtCanonicizeAda(Abc_TtHieMan_t * p, word * pTruth, int nVars, char * pCanonPerm, int iThres);
|
||||
|
||||
char Perm[16] = {0};
|
||||
int nVarsNew = Abc_TtMinBase( pCur, NULL, nVars, nInputs );
|
||||
unsigned Phase = Abc_TtCanonicizeHie( pMan, pCur, nVarsNew, Perm, 1 );
|
||||
// unsigned Phase = Abc_TtCanonicizeWrap( Abc_TtCanonicizeAda, pMan, pCur, nVarsNew, Perm, 199 );
|
||||
int nEntries = Vec_MemEntryNum(vTtMem);
|
||||
int Entry = Vec_MemHashInsert( vTtMem, pCur );
|
||||
//Vec_IntPush( vMapping, Entry );
|
||||
|
|
@ -684,7 +699,7 @@ int Dau_InsertFunction( Abc_TtHieMan_t * pMan, word * pCur, int nNodes, int nInp
|
|||
return 1;
|
||||
}
|
||||
}
|
||||
void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fVerbose )
|
||||
void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fReduce, int fVerbose )
|
||||
{
|
||||
abctime clk = Abc_Clock();
|
||||
int nWords = Abc_TtWordNum(nInputs); word nSteps = 0;
|
||||
|
|
@ -693,7 +708,7 @@ void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fV
|
|||
Vec_Mem_t * vTtMemA = Vec_MemAlloc( nWords, 16 );
|
||||
Vec_Int_t * vNodSup = Vec_IntAlloc( 1 << 16 );
|
||||
Vec_Int_t * vMapping = Vec_IntAlloc( 1 << 16 );
|
||||
int v, u, g, k, m, n, Entry, nNew, Limit[32] = {1, 2};
|
||||
int v, u, k, m, n, Entry, nNew, Limit[32] = {1, 2};
|
||||
word Truth[4] = {0};
|
||||
assert( nVars >= 3 && nVars <= nInputs && nInputs <= 6 );
|
||||
Vec_MemHashAlloc( vTtMem, 1<<16 );
|
||||
|
|
@ -720,126 +735,111 @@ void Dau_FunctionEnum( int nInputs, int nVars, int nNodeMax, int fUseTwo, int fV
|
|||
for ( n = 1; n <= nNodeMax; n++ )
|
||||
{
|
||||
int Count2 = 0;
|
||||
int fExpand = !(fReduce && n == nNodeMax);
|
||||
for ( Entry = Limit[n-1]; Entry < Limit[n]; Entry++ )
|
||||
{
|
||||
word * pTruth = Vec_MemReadEntry( vTtMem, Entry );
|
||||
int NodSup = Vec_IntEntry(vNodSup, Entry);
|
||||
int nSupp = 0xF & NodSup;
|
||||
int SymVars = Dau_CountSymms2( pTruth[0], nSupp );
|
||||
assert( n-1 == (NodSup >> 16) );
|
||||
assert( !Abc_Tt6HasVar(*pTruth, nSupp) );
|
||||
//printf( "Exploring function %4d with %d vars: ", i, nSupp );
|
||||
//printf( " %04x\n", (int)uTruth );
|
||||
//Dau_DsdPrintFromTruth( &uTruth, 4 );
|
||||
for ( v = 0; v < nSupp; v++ )
|
||||
for ( v = 0; v < nSupp; v++ ) if ( (SymVars & (1 << v)) == 0 )
|
||||
{
|
||||
word tGate, tCur;
|
||||
word Cof0 = Abc_Tt6Cofactor0( *pTruth, v );
|
||||
word Cof1 = Abc_Tt6Cofactor1( *pTruth, v );
|
||||
if ( nSupp < nInputs )
|
||||
// add one extra variable to support
|
||||
if ( nSupp < nInputs && fExpand )
|
||||
{
|
||||
// add one extra variable to support
|
||||
for ( g = 0; g < 2; g++ )
|
||||
{
|
||||
if ( g == 0 )
|
||||
{
|
||||
tGate = s_Truths6[v] & s_Truths6[nSupp];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = s_Truths6[v] & s_Truths6[nSupp];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
|
||||
tGate = s_Truths6[v] ^ s_Truths6[nSupp];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
else
|
||||
{
|
||||
tGate = s_Truths6[v] ^ s_Truths6[nSupp];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp+1, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
}
|
||||
nSteps += 3;
|
||||
}
|
||||
for ( g = 0; g < 2; g++ )
|
||||
// add one cross bar
|
||||
if ( fExpand )
|
||||
for ( k = 0; k < nSupp; k++ ) if ( k != v && ((SymVars & (1 << k)) == 0 || k == v+1) )
|
||||
{
|
||||
// add one cross bar
|
||||
for ( k = 0; k < nSupp; k++ ) if ( k != v )
|
||||
{
|
||||
if ( g == 0 )
|
||||
{
|
||||
tGate = s_Truths6[v] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = s_Truths6[v] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = s_Truths6[v] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = s_Truths6[v] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
else
|
||||
{
|
||||
tGate = s_Truths6[v] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
nSteps += 5;
|
||||
}
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
|
||||
tGate = s_Truths6[v] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
nSteps += 5;
|
||||
}
|
||||
for ( g = 0; g < 2; g++ )
|
||||
// add two cross bars
|
||||
for ( k = 0; k < nSupp; k++ ) if ( k != v )//&& ((SymVars & (1 << k)) == 0) )
|
||||
for ( m = k+1; m < nSupp; m++ ) if ( m != v )//&& ((SymVars & (1 << m)) == 0 || m == k+1) )
|
||||
{
|
||||
// add two cross bars
|
||||
for ( k = 0; k < nSupp; k++ ) if ( k != v )
|
||||
for ( m = k+1; m < nSupp; m++ ) if ( m != v )
|
||||
{
|
||||
if ( g == 0 )
|
||||
{
|
||||
tGate = s_Truths6[m] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = s_Truths6[m] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = s_Truths6[m] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = s_Truths6[m] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = ~s_Truths6[m] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = ~s_Truths6[m] & s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = ~s_Truths6[m] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tGate = ~s_Truths6[m] & ~s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
else
|
||||
{
|
||||
tGate = s_Truths6[m] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = s_Truths6[m] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
}
|
||||
nSteps += 10;
|
||||
}
|
||||
|
||||
tGate = s_Truths6[m] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof1) | (~tGate & Cof0);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
tGate = s_Truths6[m] ^ s_Truths6[k];
|
||||
tCur = (tGate & Cof0) | (~tGate & Cof1);
|
||||
Dau_InsertFunction( pMan, &tCur, n, nInputs, nVars, nSupp, vTtMem, vTtMemA, vNodSup, vMapping, Entry, clk );
|
||||
|
||||
nSteps += 10;
|
||||
}
|
||||
}
|
||||
}
|
||||
if ( fUseTwo && n > 2 )
|
||||
if ( fUseTwo && n > 2 && fExpand )
|
||||
for ( Entry = Limit[n-2]; Entry < Limit[n-1]; Entry++ )
|
||||
{
|
||||
word * pTruth = Vec_MemReadEntry( vTtMem, Entry );
|
||||
|
|
|
|||
Loading…
Reference in New Issue