ABC: A System for Sequential Synthesis and Verification
 
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hopOper.c
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1
20
21#include "hop.h"
22
24
25
29
30// procedure to detect an EXOR gate
31static inline int Hop_ObjIsExorType( Hop_Obj_t * p0, Hop_Obj_t * p1, Hop_Obj_t ** ppFan0, Hop_Obj_t ** ppFan1 )
32{
33 if ( !Hop_IsComplement(p0) || !Hop_IsComplement(p1) )
34 return 0;
35 p0 = Hop_Regular(p0);
36 p1 = Hop_Regular(p1);
37 if ( !Hop_ObjIsAnd(p0) || !Hop_ObjIsAnd(p1) )
38 return 0;
39 if ( Hop_ObjFanin0(p0) != Hop_ObjFanin0(p1) || Hop_ObjFanin1(p0) != Hop_ObjFanin1(p1) )
40 return 0;
41 if ( Hop_ObjFaninC0(p0) == Hop_ObjFaninC0(p1) || Hop_ObjFaninC1(p0) == Hop_ObjFaninC1(p1) )
42 return 0;
43 *ppFan0 = Hop_ObjChild0(p0);
44 *ppFan1 = Hop_ObjChild1(p0);
45 return 1;
46}
47
51
64{
65 int v;
66 for ( v = Hop_ManPiNum(p); v <= i; v++ )
68 assert( i < Vec_PtrSize(p->vPis) );
69 return Hop_ManPi( p, i );
70}
71
84{
85 if ( Type == AIG_AND )
86 return Hop_And( p, p0, p1 );
87 if ( Type == AIG_EXOR )
88 return Hop_Exor( p, p0, p1 );
89 assert( 0 );
90 return NULL;
91}
92
105{
106 Hop_Obj_t * pGhost, * pResult;
107// Hop_Obj_t * pFan0, * pFan1;
108 // check trivial cases
109 if ( p0 == p1 )
110 return p0;
111 if ( p0 == Hop_Not(p1) )
112 return Hop_Not(p->pConst1);
113 if ( Hop_Regular(p0) == p->pConst1 )
114 return p0 == p->pConst1 ? p1 : Hop_Not(p->pConst1);
115 if ( Hop_Regular(p1) == p->pConst1 )
116 return p1 == p->pConst1 ? p0 : Hop_Not(p->pConst1);
117 // check if it can be an EXOR gate
118// if ( Hop_ObjIsExorType( p0, p1, &pFan0, &pFan1 ) )
119// return Hop_Exor( p, pFan0, pFan1 );
120 // check the table
121 pGhost = Hop_ObjCreateGhost( p, p0, p1, AIG_AND );
122 if ( (pResult = Hop_TableLookup( p, pGhost )) )
123 return pResult;
124 return Hop_ObjCreate( p, pGhost );
125}
126
139{
140/*
141 Hop_Obj_t * pGhost, * pResult;
142 // check trivial cases
143 if ( p0 == p1 )
144 return Hop_Not(p->pConst1);
145 if ( p0 == Hop_Not(p1) )
146 return p->pConst1;
147 if ( Hop_Regular(p0) == p->pConst1 )
148 return Hop_NotCond( p1, p0 == p->pConst1 );
149 if ( Hop_Regular(p1) == p->pConst1 )
150 return Hop_NotCond( p0, p1 == p->pConst1 );
151 // check the table
152 pGhost = Hop_ObjCreateGhost( p, p0, p1, AIG_EXOR );
153 if ( pResult = Hop_TableLookup( p, pGhost ) )
154 return pResult;
155 return Hop_ObjCreate( p, pGhost );
156*/
157 return Hop_Or( p, Hop_And(p, p0, Hop_Not(p1)), Hop_And(p, Hop_Not(p0), p1) );
158}
159
172{
173 return Hop_Not( Hop_And( p, Hop_Not(p0), Hop_Not(p1) ) );
174}
175
188{
189/*
190 Hop_Obj_t * pTempA1, * pTempA2, * pTempB1, * pTempB2, * pTemp;
191 int Count0, Count1;
192 // consider trivial cases
193 if ( p0 == Hop_Not(p1) )
194 return Hop_Exor( p, pC, p0 );
195 // other cases can be added
196 // implement the first MUX (F = C * x1 + C' * x0)
197
198 // check for constants here!!!
199
200 pTempA1 = Hop_TableLookup( p, Hop_ObjCreateGhost(p, pC, p1, AIG_AND) );
201 pTempA2 = Hop_TableLookup( p, Hop_ObjCreateGhost(p, Hop_Not(pC), p0, AIG_AND) );
202 if ( pTempA1 && pTempA2 )
203 {
204 pTemp = Hop_TableLookup( p, Hop_ObjCreateGhost(p, Hop_Not(pTempA1), Hop_Not(pTempA2), AIG_AND) );
205 if ( pTemp ) return Hop_Not(pTemp);
206 }
207 Count0 = (pTempA1 != NULL) + (pTempA2 != NULL);
208 // implement the second MUX (F' = C * x1' + C' * x0')
209 pTempB1 = Hop_TableLookup( p, Hop_ObjCreateGhost(p, pC, Hop_Not(p1), AIG_AND) );
210 pTempB2 = Hop_TableLookup( p, Hop_ObjCreateGhost(p, Hop_Not(pC), Hop_Not(p0), AIG_AND) );
211 if ( pTempB1 && pTempB2 )
212 {
213 pTemp = Hop_TableLookup( p, Hop_ObjCreateGhost(p, Hop_Not(pTempB1), Hop_Not(pTempB2), AIG_AND) );
214 if ( pTemp ) return pTemp;
215 }
216 Count1 = (pTempB1 != NULL) + (pTempB2 != NULL);
217 // compare and decide which one to implement
218 if ( Count0 >= Count1 )
219 {
220 pTempA1 = pTempA1? pTempA1 : Hop_And(p, pC, p1);
221 pTempA2 = pTempA2? pTempA2 : Hop_And(p, Hop_Not(pC), p0);
222 return Hop_Or( p, pTempA1, pTempA2 );
223 }
224 pTempB1 = pTempB1? pTempB1 : Hop_And(p, pC, Hop_Not(p1));
225 pTempB2 = pTempB2? pTempB2 : Hop_And(p, Hop_Not(pC), Hop_Not(p0));
226 return Hop_Not( Hop_Or( p, pTempB1, pTempB2 ) );
227*/
228 return Hop_Or( p, Hop_And(p, pC, p1), Hop_And(p, Hop_Not(pC), p0) );
229}
230
243{
244 return Hop_Or( p, Hop_Or(p, Hop_And(p, pA, pB), Hop_And(p, pA, pC)), Hop_And(p, pB, pC) );
245}
246
258Hop_Obj_t * Hop_Multi_rec( Hop_Man_t * p, Hop_Obj_t ** ppObjs, int nObjs, Hop_Type_t Type )
259{
260 Hop_Obj_t * pObj1, * pObj2;
261 if ( nObjs == 1 )
262 return ppObjs[0];
263 pObj1 = Hop_Multi_rec( p, ppObjs, nObjs/2, Type );
264 pObj2 = Hop_Multi_rec( p, ppObjs + nObjs/2, nObjs - nObjs/2, Type );
265 return Hop_Oper( p, pObj1, pObj2, Type );
266}
267
279Hop_Obj_t * Hop_Multi( Hop_Man_t * p, Hop_Obj_t ** pArgs, int nArgs, Hop_Type_t Type )
280{
281 assert( Type == AIG_AND || Type == AIG_EXOR );
282 assert( nArgs > 0 );
283 return Hop_Multi_rec( p, pArgs, nArgs, Type );
284}
285
298{
299 int i;
300 assert( vPairs->nSize > 0 );
301 assert( vPairs->nSize % 2 == 0 );
302 // go through the cubes of the node's SOP
303 for ( i = 0; i < vPairs->nSize; i += 2 )
304 vPairs->pArray[i/2] = Hop_Not( Hop_Exor( p, (Hop_Obj_t *)vPairs->pArray[i], (Hop_Obj_t *)vPairs->pArray[i+1] ) );
305 vPairs->nSize = vPairs->nSize/2;
306 return Hop_Not( Hop_Multi_rec( p, (Hop_Obj_t **)vPairs->pArray, vPairs->nSize, AIG_AND ) );
307}
308
321{
322 Hop_Obj_t * pFunc;
323 int i;
324 pFunc = Hop_ManConst1( p );
325 for ( i = 0; i < nVars; i++ )
326 pFunc = Hop_And( p, pFunc, Hop_IthVar(p, i) );
327 return pFunc;
328}
329
342{
343 Hop_Obj_t * pFunc;
344 int i;
345 pFunc = Hop_ManConst0( p );
346 for ( i = 0; i < nVars; i++ )
347 pFunc = Hop_Or( p, pFunc, Hop_IthVar(p, i) );
348 return pFunc;
349}
350
363{
364 Hop_Obj_t * pFunc;
365 int i;
366 pFunc = Hop_ManConst0( p );
367 for ( i = 0; i < nVars; i++ )
368 pFunc = Hop_Exor( p, pFunc, Hop_IthVar(p, i) );
369 return pFunc;
370}
371
375
376
378
#define ABC_NAMESPACE_IMPL_START
#define ABC_NAMESPACE_IMPL_END
Cube * p
Definition exorList.c:222
Hop_Obj_t * Hop_Multi(Hop_Man_t *p, Hop_Obj_t **pArgs, int nArgs, Hop_Type_t Type)
Definition hopOper.c:279
Hop_Obj_t * Hop_CreateOr(Hop_Man_t *p, int nVars)
Definition hopOper.c:341
Hop_Obj_t * Hop_CreateAnd(Hop_Man_t *p, int nVars)
Definition hopOper.c:320
Hop_Obj_t * Hop_IthVar(Hop_Man_t *p, int i)
FUNCTION DEFINITIONS ///.
Definition hopOper.c:63
Hop_Obj_t * Hop_Maj(Hop_Man_t *p, Hop_Obj_t *pA, Hop_Obj_t *pB, Hop_Obj_t *pC)
Definition hopOper.c:242
Hop_Obj_t * Hop_Exor(Hop_Man_t *p, Hop_Obj_t *p0, Hop_Obj_t *p1)
Definition hopOper.c:138
Hop_Obj_t * Hop_CreateExor(Hop_Man_t *p, int nVars)
Definition hopOper.c:362
Hop_Obj_t * Hop_Miter(Hop_Man_t *p, Vec_Ptr_t *vPairs)
Definition hopOper.c:297
Hop_Obj_t * Hop_Oper(Hop_Man_t *p, Hop_Obj_t *p0, Hop_Obj_t *p1, Hop_Type_t Type)
Definition hopOper.c:83
Hop_Obj_t * Hop_And(Hop_Man_t *p, Hop_Obj_t *p0, Hop_Obj_t *p1)
Definition hopOper.c:104
Hop_Obj_t * Hop_Or(Hop_Man_t *p, Hop_Obj_t *p0, Hop_Obj_t *p1)
Definition hopOper.c:171
Hop_Obj_t * Hop_Mux(Hop_Man_t *p, Hop_Obj_t *pC, Hop_Obj_t *p1, Hop_Obj_t *p0)
Definition hopOper.c:187
Hop_Obj_t * Hop_Multi_rec(Hop_Man_t *p, Hop_Obj_t **ppObjs, int nObjs, Hop_Type_t Type)
Definition hopOper.c:258
typedefABC_NAMESPACE_HEADER_START struct Hop_Man_t_ Hop_Man_t
INCLUDES ///.
Definition hop.h:49
Hop_Obj_t * Hop_ObjCreate(Hop_Man_t *p, Hop_Obj_t *pGhost)
Definition hopObj.c:97
Hop_Type_t
Definition hop.h:54
@ AIG_EXOR
Definition hop.h:60
@ AIG_AND
Definition hop.h:59
Hop_Obj_t * Hop_TableLookup(Hop_Man_t *p, Hop_Obj_t *pGhost)
FUNCTION DEFINITIONS ///.
Definition hopTable.c:71
Hop_Obj_t * Hop_ObjCreatePi(Hop_Man_t *p)
DECLARATIONS ///.
Definition hopObj.c:45
struct Hop_Obj_t_ Hop_Obj_t
Definition hop.h:50
#define assert(ex)
Definition util_old.h:213
typedefABC_NAMESPACE_HEADER_START struct Vec_Ptr_t_ Vec_Ptr_t
INCLUDES ///.
Definition vecPtr.h:42