Changeset d906dc in git
- Timestamp:
- Jun 4, 2019, 2:33:32 PM (5 years ago)
- Branches:
- (u'spielwiese', '5b153614cbc72bfa198d75b1e9e33dab2645d9fe')
- Children:
- d4cec6ab781a81162945ff680935242fcccc952a
- Parents:
- 56ff8efc45f5392a6e465782a66a5df5a54180f01708fac9cfbd392cceea00167eaa2746d291cd98
- Files:
-
- 6 added
- 39 edited
Legend:
- Unmodified
- Added
- Removed
-
Singular/LIB/ffsolve.lib
r56ff8ef rd906dc 481 481 } 482 482 } 483 varinfo = var aibles(univar_part);483 varinfo = variables(univar_part); 484 484 unsolved_vars = varinfo[3]; 485 485 unsolved_var_nums = varinfo[4]; -
Singular/LIB/fpaprops.lib
r1708fa rd906dc 877 877 } 878 878 879 proc lpGkDim (ideal G)879 proc lpGkDim_lib(ideal G) 880 880 "USAGE: lpGkDim(G); G an ideal in a letterplace ring 881 881 RETURN: int -
Singular/LIB/ring.lib
r56ff8ef rd906dc 41 41 addvarsTo(r,vars,i) add variables to a ring 42 42 addNvarsTo(r,N,name,i) add N variables to a ring 43 create_ring(l1,l2,l3,l4) return ring(list(l1, l2, l3, l4)) 43 44 "; 44 45 … … 1334 1335 rr; 1335 1336 } 1337 1338 /////////////////////////////////////////////////////////////////////////////// 1339 // replacement for ring declarations via execute() 1340 /////////////////////////////////////////////////////////////////////////////// 1341 1342 /* 1343 * parses "(v1,v2,v3,v4,v5)" to list("v1", "v2", "v3", "v4", "v5") 1344 */ 1345 static proc parse_L2(string l2) 1346 { 1347 list V; 1348 int index = 1; 1349 int curr = 2; 1350 int next = find(l2, ",", curr+1); 1351 while (next != 0) 1352 { 1353 V[index] = l2[curr..(next-1)]; 1354 index++; 1355 curr = next+1; 1356 next = find(l2, ",", curr+1); 1357 } 1358 V[index] = l2[curr..(size(l2)-1)]; 1359 return(V); 1360 } 1361 1362 static proc parse_L3(string l3, int n_vars) 1363 { 1364 list L = list(list(l3, intvec(n_vars)), list("C", intvec(0))); 1365 return(L); 1366 } 1367 1368 proc create_ring(def l1, def l2, def l3, list #) 1369 "USAGE: create_ring(l1, l2, l3[, l4, \"no_minpoly\"]); 1370 l1 int or list, l2 list or string, l3 list or string, l4 ideal 1371 RETURN: ring(list(l1, l2, l3, l4)) 1372 NOTE: l1, l2, l3, l4 are assumed to be the four entries of ringlist(R) 1373 where R is the ring to be returned. 1374 @* Optional arguments: If l4 is not given, it is assumend to be 1375 ideal(0). If \"no_minpoly\" is given, then the minimal polynomial 1376 in l1, if present, is set to 0. 1377 @* Shortcuts: Strings such as \"(x,y,z)\" can be given as l2. 1378 Indexed variables as in \"(x(1..3),y,z)\" are not supported. 1379 Strings representing simple orderings such as \"dp\" or \"lp\" can 1380 be given as l3, but more complicated cases such as \"(c,dp)\" are 1381 not supported. 1382 EXAMPLE: example create_ring; shows an example 1383 " 1384 { 1385 /* setup */ 1386 list L; 1387 int kill_ring; 1388 if (!defined(basering)) 1389 { 1390 ring R; 1391 kill_ring = 1; 1392 } 1393 1394 /* read optional arguments */ 1395 ideal l4; 1396 int no_minpoly; 1397 if (size(#) > 0) 1398 { 1399 if (typeof(#[1]) == "ideal") 1400 { 1401 ideal l4 = #[1]; 1402 # = delete(#, 1); 1403 } 1404 if (typeof(#[1]) == "string") 1405 { 1406 if (#[1] == "no_minpoly") 1407 { 1408 no_minpoly = 1; 1409 } 1410 } 1411 } 1412 1413 /* L[1] */ 1414 if (no_minpoly) 1415 { 1416 if (typeof(l1) == "list") 1417 { 1418 if (size(l1) == 4) 1419 { 1420 if (typeof(l1[4]) == "ideal") 1421 { 1422 l1[4] = ideal(0); 1423 } 1424 } 1425 } 1426 } 1427 L[1] = l1; 1428 1429 /* L[2] */ 1430 if (typeof(l2) == "list") 1431 { 1432 L[2] = l2; 1433 } 1434 else 1435 { 1436 L[2] = parse_L2(l2); 1437 } 1438 1439 /* L[3] */ 1440 if (typeof(l3) == "list") 1441 { 1442 L[3] = l3; 1443 } 1444 else 1445 { 1446 L[3] = parse_L3(l3, size(L[2])); 1447 } 1448 1449 /* L[4] */ 1450 L[4] = l4; 1451 1452 /* return ring */ 1453 def S = ring(L); 1454 if (kill_ring) 1455 { 1456 kill(R); 1457 } 1458 return(S); 1459 } 1460 example 1461 { 1462 "EXAMPLE:"; echo = 2; 1463 ring R = (0,a), x, lp; 1464 minpoly = a^2+1; 1465 qring Q = ideal(x^3-2); 1466 ring S = create_ring(ringlist(Q)[1], "(x,y,t)", "dp", "no_minpoly"); 1467 basering; 1468 } -
Singular/blackbox.cc
r56ff8ef rd906dc 224 224 } 225 225 } 226 227 struct blackbox_list *getBlackboxTypes() 228 { 229 int i = 0; 230 void **l = (void **)omalloc(blackboxTableCnt * sizeof(void *)); 231 struct blackbox_list *list_struct = (struct blackbox_list *) omalloc(sizeof(struct blackbox_list)); 232 list_struct->count = blackboxTableCnt; 233 list_struct->list = l; 234 235 for (i = blackboxTableCnt-1; i >= 0 ;i--) 236 { 237 if (blackboxName[i]!=NULL) { 238 l[i] = (void *)omStrDup(blackboxName[i]); 239 //Print("type %d: %s\n",i,blackboxName[i]); 240 } else { 241 l[i] = NULL; 242 } 243 } 244 return list_struct; 245 } -
Singular/blackbox.h
r56ff8ef rd906dc 81 81 void printBlackboxTypes(); 82 82 83 /// struct for containing list of blackbox names and the number of them. 84 struct blackbox_list { 85 int count = 0; 86 void **list = NULL; 87 }; 88 89 /// return array of all define types. 90 struct blackbox_list *getBlackboxTypes(); 91 83 92 #endif -
Singular/dyn_modules/freealgebra/freealgebra.cc
r1708fa rd906dc 1 1 #include "Singular/libsingular.h" 2 #include <vector> 2 3 3 4 #ifdef HAVE_SHIFTBBA … … 80 81 } 81 82 83 static BOOLEAN p_LPDivisibleBy(ideal I, poly p, ring r) 84 { 85 for(int i = 0; i < IDELEMS(I); i++) 86 { 87 if (p_LPDivisibleBy(I->m[i], p, r)) 88 { 89 return TRUE; 90 } 91 } 92 return FALSE; 93 } 94 82 95 static BOOLEAN lpLmDivides(leftv res, leftv h) 83 96 { … … 97 110 poly q=(poly)h->next->Data(); 98 111 res->rtyp = INT_CMD; 99 for(int i=0;i<IDELEMS(I);i++) 100 { 101 if (p_LPDivisibleBy(I->m[i],q, currRing)) 102 { 103 res->data=(void*)(long)1; 104 return FALSE; 105 } 106 } 107 res->data=(void*)(long)0; 112 res->data=(void*)(long) p_LPDivisibleBy(I, q, currRing); 108 113 return FALSE; 109 114 } … … 124 129 else return TRUE; 125 130 } 131 132 static void _computeStandardWords(ideal words, int n, ideal M, int& last) 133 { 134 if (n <= 0){ 135 words->m[0] = pOne(); 136 last = 0; 137 return; 138 } 139 140 _computeStandardWords(words, n - 1, M, last); 141 142 int nVars = currRing->isLPring; 143 144 for (int j = nVars - 1; j >= 0; j--) 145 { 146 for (int i = last; i >= 0; i--) 147 { 148 int index = (j * (last + 1)) + i; 149 150 if (words->m[i] != NULL) 151 { 152 if (j > 0) { 153 words->m[index] = pCopy(words->m[i]); 154 } 155 156 int varOffset = ((n - 1) * nVars) + 1; 157 pSetExp(words->m[index], varOffset + j, 1); 158 pSetm(words->m[index]); 159 pTest(words->m[index]); 160 161 if (p_LPDivisibleBy(M, words->m[index], currRing)) 162 { 163 pDelete(&words->m[index]); 164 words->m[index] = NULL; 165 } 166 } 167 } 168 } 169 170 last = nVars * last + nVars - 1; 171 } 172 173 static ideal computeStandardWords(int n, ideal M) 174 { 175 int nVars = currRing->isLPring; 176 177 int maxElems = 1; 178 for (int i = 0; i < n; i++) // maxElems = nVars^n 179 maxElems *= nVars; 180 ideal words = idInit(maxElems); 181 int last; 182 _computeStandardWords(words, n, M, last); 183 idSkipZeroes(words); 184 return words; 185 } 186 187 // NULL if graph is undefined 188 static intvec* ufnarovskiGraph(ideal G) 189 { 190 long l = 0; 191 for (int i = 0; i < IDELEMS(G); i++) 192 l = si_max(pTotaldegree(G->m[i]), l); 193 l--; 194 if (l <= 0) 195 { 196 WerrorS("Ufnarovski graph not implemented for l <= 0"); 197 return NULL; 198 } 199 int lV = currRing->isLPring; 200 201 ideal standardWords = computeStandardWords(l, G); 202 203 int n = IDELEMS(standardWords); 204 intvec* UG = new intvec(n, n, 0); 205 for (int i = 0; i < n; i++) 206 { 207 for (int j = 0; j < n; j++) 208 { 209 poly v = standardWords->m[i]; 210 poly w = standardWords->m[j]; 211 212 // check whether v*x1 = x2*w (overlap) 213 bool overlap = true; 214 for (int k = 1; k <= (l - 1) * lV; k++) 215 { 216 if (pGetExp(v, k + lV) != pGetExp(w, k)) { 217 overlap = false; 218 break; 219 } 220 } 221 222 if (overlap) 223 { 224 // create the overlap 225 poly p = pMult(pCopy(v), p_LPVarAt(w, l, currRing)); 226 227 // check whether the overlap is normal 228 bool normal = true; 229 for (int k = 0; k < IDELEMS(G); k++) 230 { 231 if (p_LPDivisibleBy(G->m[k], p, currRing)) 232 { 233 normal = false; 234 break; 235 } 236 } 237 238 if (normal) 239 { 240 IMATELEM(*UG, i + 1, j + 1) = 1; 241 } 242 } 243 } 244 } 245 return UG; 246 } 247 248 static std::vector<int> countCycles(const intvec* _G, int v, std::vector<int> path, std::vector<BOOLEAN> visited, std::vector<BOOLEAN> cyclic, std::vector<int> cache) 249 { 250 intvec* G = ivCopy(_G); // modifications must be local 251 252 if (cache[v] != -2) return cache; // value is already cached 253 254 visited[v] = TRUE; 255 path.push_back(v); 256 257 int cycles = 0; 258 for (int w = 0; w < G->cols(); w++) 259 { 260 if (IMATELEM(*G, v + 1, w + 1)) // edge v -> w exists in G 261 { 262 if (!visited[w]) 263 { // continue with w 264 cache = countCycles(G, w, path, visited, cyclic, cache); 265 if (cache[w] == -1) 266 { 267 cache[v] = -1; 268 return cache; 269 } 270 cycles = si_max(cycles, cache[w]); 271 } 272 else 273 { // found new cycle 274 int pathIndexOfW = -1; 275 for (int i = path.size() - 1; i >= 0; i--) { 276 if (cyclic[path[i]] == 1) { // found an already cyclic vertex 277 cache[v] = -1; 278 return cache; 279 } 280 cyclic[path[i]] = TRUE; 281 282 if (path[i] == w) { // end of the cycle 283 assume(IMATELEM(*G, v + 1, w + 1) != 0); 284 IMATELEM(*G, v + 1, w + 1) = 0; // remove edge v -> w 285 pathIndexOfW = i; 286 break; 287 } else { 288 assume(IMATELEM(*G, path[i - 1] + 1, path[i] + 1) != 0); 289 IMATELEM(*G, path[i - 1] + 1, path[i] + 1) = 0; // remove edge vi-1 -> vi 290 } 291 } 292 assume(pathIndexOfW != -1); // should never happen 293 for (int i = path.size() - 1; i >= pathIndexOfW; i--) { 294 cache = countCycles(G, path[i], path, visited, cyclic, cache); 295 if (cache[path[i]] == -1) 296 { 297 cache[v] = -1; 298 return cache; 299 } 300 cycles = si_max(cycles, cache[path[i]] + 1); 301 } 302 } 303 } 304 } 305 cache[v] = cycles; 306 307 delete G; 308 return cache; 309 } 310 311 // -1 is infinity 312 static int graphGrowth(const intvec* G) 313 { 314 // init 315 int n = G->cols(); 316 std::vector<int> path; 317 std::vector<BOOLEAN> visited; 318 std::vector<BOOLEAN> cyclic; 319 std::vector<int> cache; 320 visited.resize(n, FALSE); 321 cyclic.resize(n, FALSE); 322 cache.resize(n, -2); 323 324 // get max number of cycles 325 int cycles = 0; 326 for (int v = 0; v < n; v++) 327 { 328 cache = countCycles(G, v, path, visited, cyclic, cache); 329 if (cache[v] == -1) 330 return -1; 331 cycles = si_max(cycles, cache[v]); 332 } 333 return cycles; 334 } 335 336 // -1 is infinity, -2 is error 337 static int gkDim(const ideal _G) 338 { 339 if (rField_is_Ring(currRing)) { 340 WerrorS("GK-Dim not implemented for rings"); 341 return -2; 342 } 343 344 for (int i=IDELEMS(_G)-1;i>=0; i--) 345 { 346 if (pGetComp(_G->m[i]) != 0) 347 { 348 WerrorS("GK-Dim not implemented for modules"); 349 return -2; 350 } 351 } 352 353 ideal G = id_Head(_G, currRing); // G = LM(G) (and copy) 354 idSkipZeroes(G); // remove zeros 355 id_DelLmEquals(G, currRing); // remove duplicates 356 357 // get the max deg 358 long maxDeg = 0; 359 for (int i = 0; i < IDELEMS(G); i++) 360 { 361 maxDeg = si_max(maxDeg, pTotaldegree(G->m[i])); 362 363 // also check whether G = <1> 364 if (pIsConstantComp(G->m[i])) 365 { 366 WerrorS("GK-Dim not defined for 0-ring"); 367 return -2; 368 } 369 } 370 371 // early termination if G \subset X 372 if (maxDeg <= 1) 373 { 374 int lV = currRing->isLPring; 375 if (IDELEMS(G) == lV) // V = {1} no edges 376 return 0; 377 if (IDELEMS(G) == lV - 1) // V = {1} with loop 378 return 1; 379 if (IDELEMS(G) <= lV - 2) // V = {1} with more than one loop 380 return -1; 381 } 382 383 intvec* UG = ufnarovskiGraph(G); 384 if (errorreported || UG == NULL) return -2; 385 return graphGrowth(UG); 386 } 387 388 389 static BOOLEAN lpGkDim(leftv res, leftv h) 390 { 391 const short t[]={1,IDEAL_CMD}; 392 if (iiCheckTypes(h,t,1)) 393 { 394 assumeStdFlag(h); 395 ideal G = (ideal) h->Data(); 396 res->rtyp = INT_CMD; 397 res->data = (void*)(long) gkDim(G); 398 if (errorreported) return TRUE; 399 return FALSE; 400 } 401 else return TRUE; 402 } 126 403 #endif 127 404 … … 134 411 p->iiAddCproc("freealgebra.so","lpLmDivides",FALSE,lpLmDivides); 135 412 p->iiAddCproc("freealgebra.so","lpVarAt",FALSE,lpVarAt); 413 p->iiAddCproc("freealgebra.so","lpGkDim",FALSE,lpGkDim); 414 136 415 p->iiAddCproc("freealgebra.so","stest",TRUE,stest); 137 416 p->iiAddCproc("freealgebra.so","btest",TRUE,btest); -
Singular/grammar.cc
r56ff8ef rd906dc 2525 2525 #line 454 "grammar.y" 2526 2526 { 2527 if (currRing==NULL) MYYERROR("no ring active ");2527 if (currRing==NULL) MYYERROR("no ring active (7)"); 2528 2528 syMakeMonom(&(yyval.lv),(yyvsp[(1) - (1)].name)); 2529 2529 ;} … … 2590 2590 #line 489 "grammar.y" 2591 2591 { 2592 if (currRing Hdl==NULL) MYYERROR("no ring active");2592 if (currRing==NULL) MYYERROR("no ring active (8)"); 2593 2593 int j = 0; 2594 2594 memset(&(yyval.lv),0,sizeof(sleftv)); -
Singular/grammar.y
r56ff8ef rd906dc 453 453 MONOM 454 454 { 455 if (currRing==NULL) MYYERROR("no ring active ");455 if (currRing==NULL) MYYERROR("no ring active (7)"); 456 456 syMakeMonom(&$$,$1); 457 457 } … … 488 488 | '[' exprlist ']' 489 489 { 490 if (currRing Hdl==NULL) MYYERROR("no ring active");490 if (currRing==NULL) MYYERROR("no ring active (8)"); 491 491 int j = 0; 492 492 memset(&$$,0,sizeof(sleftv)); -
Singular/iparith.cc
r56ff8ef rd906dc 4769 4769 if (currRing==NULL) 4770 4770 { 4771 WerrorS("no ring active ");4771 WerrorS("no ring active (1)"); 4772 4772 return TRUE; 4773 4773 } … … 5390 5390 if (currRing==NULL) 5391 5391 { 5392 WerrorS("no ring active ");5392 WerrorS("no ring active (2)"); 5393 5393 return TRUE; 5394 5394 } … … 7685 7685 { 7686 7686 Werror("%s(`ideal`,`ideal`,`matrix`,`string`)\n" 7687 "or (`module`,`module`,`matrix`,`string`) expected",7687 "or (`module`,`module`,`matrix`,`string`) expected", 7688 7688 Tok2Cmdname(iiOp)); 7689 7689 return TRUE; … … 7692 7692 static BOOLEAN jjLIFTSTD_4(leftv res, leftv U) 7693 7693 { 7694 const short t1[]={4,IDEAL_CMD, IDEAL_CMD,MATRIX_CMD,STRING_CMD};7695 const short t2[]={4,MODUL_CMD,M ODUL_CMD,MATRIX_CMD,STRING_CMD};7694 const short t1[]={4,IDEAL_CMD,MATRIX_CMD,MODUL_CMD,STRING_CMD}; 7695 const short t2[]={4,MODUL_CMD,MATRIX_CMD,MODUL_CMD,STRING_CMD}; 7696 7696 leftv u=U; 7697 7697 leftv v=u->next; … … 7716 7716 else 7717 7717 { 7718 Werror("%s(`ideal`,` ideal`,`matrix`,`string`)\n"7719 "or (`module`,`m odule`,`matrix`,`string`)expected",7718 Werror("%s(`ideal`,`matrix`,`module`,`string`)\n" 7719 "or (`module`,`matrix`,`module`,`string`) expected", 7720 7720 Tok2Cmdname(iiOp)); 7721 7721 return TRUE; … … 7930 7930 return FALSE; 7931 7931 } 7932 7933 static BOOLEAN jjRESERVEDLIST0(leftv res, leftv) 7934 { 7935 unsigned i=1; 7936 int l = 0; 7937 int k = 0; 7938 lists L = (lists)omAllocBin(slists_bin); 7939 struct blackbox_list *bb_list = NULL; 7940 unsigned nCount = (sArithBase.nCmdUsed-1) / 3; 7941 if ((3*nCount) < sArithBase.nCmdUsed) { 7942 nCount++; 7943 } 7944 bb_list = getBlackboxTypes(); 7945 // count the number of entries; 7946 for (i=0; i<nCount; i++) { 7947 l++; 7948 if (i + 1 + nCount < sArithBase.nCmdUsed) { 7949 l++; 7950 } 7951 if(i+1+2*nCount<sArithBase.nCmdUsed) { 7952 l++; 7953 } 7954 } 7955 for (i = 0; i < bb_list->count; i++) { 7956 if (bb_list->list[i] != NULL) { 7957 l++; 7958 } 7959 } 7960 // initiate list 7961 L->Init(l); 7962 k = 0; 7963 for (i=0; i<nCount; i++) { 7964 L->m[k].rtyp = STRING_CMD; 7965 L->m[k].data = omStrDup(sArithBase.sCmds[i+1].name); 7966 k++; 7967 // Print("%-20s", sArithBase.sCmds[i+1].name); 7968 if (i + 1 + nCount < sArithBase.nCmdUsed) { 7969 L->m[k].rtyp = STRING_CMD; 7970 L->m[k].data = omStrDup(sArithBase.sCmds[i+1+nCount].name); 7971 k++; 7972 // Print("%-20s", sArithBase.sCmds[i+1 + nCount].name); 7973 } 7974 if(i+1+2*nCount<sArithBase.nCmdUsed) { 7975 L->m[k].rtyp = STRING_CMD; 7976 L->m[k].data = omStrDup(sArithBase.sCmds[i+1+2*nCount].name); 7977 k++; 7978 // Print("%-20s", sArithBase.sCmds[i+1+2*nCount].name); 7979 } 7980 // PrintLn(); 7981 } 7982 7983 // assign blackbox types 7984 for (i = 0; i < bb_list->count; i++) { 7985 if (bb_list->list[i] != NULL) { 7986 L->m[k].rtyp = STRING_CMD; 7987 // already used strdup in getBlackBoxTypes 7988 L->m[k].data = bb_list->list[i]; 7989 k++; 7990 } 7991 } 7992 // free the struct (not the list itself) 7993 omfree(bb_list); 7994 7995 // pass the resultant list to the res datastructure 7996 res->data=(void *)L; 7997 7998 return FALSE; 7999 } 7932 8000 static BOOLEAN jjSTRING_PL(leftv res, leftv v) 7933 8001 { … … 8152 8220 leftv w = v->next; 8153 8221 if (w==NULL) return TRUE; 8154 leftv rest = w->next; ;8222 leftv rest = w->next; 8155 8223 8156 8224 u->next = NULL; … … 8355 8423 if (RingDependend(dA2[i].res)) 8356 8424 { 8357 WerrorS("no ring active ");8425 WerrorS("no ring active (3)"); 8358 8426 break; 8359 8427 } … … 8399 8467 if (RingDependend(dA2[i].res)) 8400 8468 { 8401 WerrorS("no ring active ");8469 WerrorS("no ring active (4)"); 8402 8470 break; 8403 8471 } … … 8582 8650 if (RingDependend(dA1[i].res)) 8583 8651 { 8584 WerrorS("no ring active ");8652 WerrorS("no ring active (5)"); 8585 8653 break; 8586 8654 } … … 8625 8693 if (RingDependend(dA1[i].res)) 8626 8694 { 8627 WerrorS("no ring active ");8695 WerrorS("no ring active (6)"); 8628 8696 break; 8629 8697 } … … 9757 9825 int at=a->Typ(); 9758 9826 leftv b=(leftv)bb; 9759 int bt=b->Typ(); ;9827 int bt=b->Typ(); 9760 9828 if (at < bt) return -1; 9761 9829 if (at > bt) return 1; -
Singular/iplib.cc
r56ff8ef rd906dc 484 484 } 485 485 } 486 BOOLEAN iiMake_proc(idhdl pn, package pack, leftv sl)486 BOOLEAN iiMake_proc(idhdl pn, package pack, leftv args) 487 487 { 488 488 int err; … … 531 531 //Print("set pack=%s\n",IDID(currPackHdl)); 532 532 } 533 err=iiPStart(pn, sl);533 err=iiPStart(pn,args); 534 534 break; 535 535 case LANG_C: 536 536 leftv res = (leftv)omAlloc0Bin(sleftv_bin); 537 err = (pi->data.o.function)(res, sl);537 err = (pi->data.o.function)(res, args); 538 538 memcpy(&iiRETURNEXPR,res,sizeof(iiRETURNEXPR)); 539 539 omFreeBin((ADDRESS)res, sleftv_bin); … … 574 574 if (currRing!=NULL) 575 575 { 576 if ( IDRING(currRingHdl)!=currRing)576 if ((currRingHdl!=NULL) && (IDRING(currRingHdl)!=currRing)) 577 577 { 578 578 // clean up things depending on currRingHdl: 579 579 sLastPrinted.CleanUp(IDRING(currRingHdl)); 580 580 sLastPrinted.Init(); 581 // need to define a ring-hdl for currRingHdl582 tmp_ring=enterid(" tmpRing",myynest,RING_CMD,&IDROOT,FALSE);583 IDRING(tmp_ring)=currRing;584 currRing->ref++;585 rSetHdl(tmp_ring);586 }581 } 582 // need to define a ring-hdl for currRingHdl 583 tmp_ring=enterid(" tmpRing",myynest,RING_CMD,&IDROOT,FALSE); 584 IDRING(tmp_ring)=currRing; 585 currRing->ref++; 586 rSetHdl(tmp_ring); 587 587 } 588 588 } … … 602 602 omFree((ADDRESS)IDID(hh)); 603 603 omFreeBin((ADDRESS)hh, idrec_bin); 604 }605 else606 {607 WarnS("internal: lost ring in iiCallLib");608 604 } 609 605 } … … 686 682 /// args: NULL terminated array of arguments 687 683 /// arg_types: 0 terminated array of corresponding types 688 void* iiCallLibProcM(const char*n, void **args, int* arg_types, BOOLEAN &err)684 leftv ii_CallLibProcM(const char*n, void **args, int* arg_types, const ring R, BOOLEAN &err) 689 685 { 690 686 idhdl h=ggetid(n); … … 698 694 idhdl save_ringhdl=currRingHdl; 699 695 ring save_ring=currRing; 696 rChangeCurrRing(R); 700 697 iiCallLibProcBegin(); 701 698 // argument: … … 710 707 while(arg_types[i]!=0) 711 708 { 712 tt->next=(leftv)omAlloc0 (sizeof(sleftv));709 tt->next=(leftv)omAlloc0Bin(sleftv_bin); 713 710 tt=tt->next; 714 711 tt->rtyp=arg_types[i]; … … 727 724 if (err==FALSE) 728 725 { 729 void*r=iiRETURNEXPR.data;730 iiRETURNEXPR.data=NULL;731 iiRETURNEXPR.CleanUp();732 return r;726 leftv h=(leftv)omAllocBin(sleftv_bin); 727 memcpy(h,&iiRETURNEXPR,sizeof(sleftv)); 728 memset(&iiRETURNEXPR,0,sizeof(sleftv)); 729 return h; 733 730 } 734 731 return NULL; -
Singular/ipshell.cc
r56ff8ef rd906dc 1503 1503 if (RingDependend(i)) 1504 1504 { 1505 WerrorS("no ring active ");1505 WerrorS("no ring active (9)"); 1506 1506 return TRUE; 1507 1507 } -
Singular/ipshell.h
r56ff8ef rd906dc 196 196 BOOLEAN iiMake_proc(idhdl pn, package pack, leftv sl); 197 197 void* iiCallLibProc1(const char* n, void *arg, int arg_type, BOOLEAN &err); 198 void* iiCallLibProcM(const char* n, void **args, int *arg_types, BOOLEAN &err);198 leftv ii_CallLibProcM(const char* n, void **args, int *arg_types, const ring R, BOOLEAN &err); 199 199 ideal ii_CallProcId2Id(const char* lib,const char* proc, ideal arg,const ring R); 200 200 int ii_CallProcId2Int(const char* lib,const char* proc, ideal arg,const ring R); -
Singular/table.h
r56ff8ef rd906dc 933 933 ,{D(jjCALL3ARG), LIFT_CMD, MATRIX_CMD, 3 , ALLOW_PLURAL |ALLOW_RING} 934 934 ,{D(jjLIFT_4), LIFT_CMD, MATRIX_CMD, 4 , ALLOW_PLURAL |ALLOW_RING} 935 ,{D(jjCALL2ARG), LIFTSTD_CMD, MODUL_CMD,/*or IDEAL*/2 , ALLOW_PLURAL |ALLOW_RING}936 ,{D(jjCALL3ARG), LIFTSTD_CMD, MODUL_CMD,/*or IDEAL*/3 , ALLOW_PLURAL |ALLOW_RING}937 ,{D(jjLIFTSTD_4), LIFTSTD_CMD, MODUL_CMD,/*or IDEAL*/4 , ALLOW_PLURAL |ALLOW_RING}935 ,{D(jjCALL2ARG), LIFTSTD_CMD, IDEAL_CMD,/*or MODUL*/2 , ALLOW_PLURAL |ALLOW_RING} 936 ,{D(jjCALL3ARG), LIFTSTD_CMD, IDEAL_CMD,/*or MODUL*/3 , ALLOW_PLURAL |ALLOW_RING} 937 ,{D(jjLIFTSTD_4), LIFTSTD_CMD, IDEAL_CMD,/*or MODUL*/4 , ALLOW_PLURAL |ALLOW_RING} 938 938 ,{D(jjLIST_PL), LIST_CMD, LIST_CMD, -1 , ALLOW_NC |ALLOW_RING} 939 939 ,{D(jjLU_INVERSE),LUI_CMD, LIST_CMD, -2 , NO_NC |NO_RING} … … 953 953 ,{D(jjCALL1ARG), RESERVEDNAME_CMD, INT_CMD, 1 , ALLOW_NC |ALLOW_RING} 954 954 ,{D(jjRESERVED0), RESERVEDNAME_CMD, NONE, 0 , ALLOW_NC |ALLOW_RING} 955 //,{D(jjCALL1ARG), RESERVEDNAMELIST_CMD, LIST_CMD, 1 , ALLOW_NC |ALLOW_RING} 956 ,{D(jjRESERVEDLIST0), RESERVEDNAMELIST_CMD, LIST_CMD, 0 , ALLOW_NC |ALLOW_RING} 955 957 ,{D(jjSTRING_PL), STRING_CMD, STRING_CMD, -1 , ALLOW_NC |ALLOW_RING} 956 958 ,{D(jjCALL3ARG), SUBST_CMD, NONE/*set by p*/, 3 , ALLOW_PLURAL |ALLOW_RING} … … 1171 1173 { "repart", 0, REPART_CMD , CMD_1}, 1172 1174 { "reservedName",0, RESERVEDNAME_CMD , CMD_M}, 1175 { "reservedNameList",0, RESERVEDNAMELIST_CMD , CMD_M}, 1173 1176 { "resolution", 0, RESOLUTION_CMD , RING_DECL}, 1174 1177 { "resultant", 0, RESULTANT_CMD, CMD_3}, -
Singular/tok.h
r56ff8ef rd906dc 167 167 RES_CMD, 168 168 RESERVEDNAME_CMD, 169 RESERVEDNAMELIST_CMD, 169 170 RESTART_CMD, 170 171 RESULTANT_CMD, -
Tst/BuchDL/Ex_L3.res.gz.uu
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Tst/BuchDL/Ex_L3.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 1 480936933:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:15692722 1 >> tst_memory_1 :: 1 480936933:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:53207043 1 >> tst_memory_2 :: 1 480936933:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:392560644 1 >> tst_timer_1 :: 1 480936933:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:53961 1 >> tst_memory_0 :: 1558013392:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:1392432 2 1 >> tst_memory_1 :: 1558013392:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:37142528 3 1 >> tst_memory_2 :: 1558013392:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:39239680 4 1 >> tst_timer_1 :: 1558013392:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:8256 -
Tst/Letterplace.lst
r1708fa rd906dc 9 9 Manual/makeLetterplaceRing.tst 10 10 Manual/serreRelations.tst 11 Manual/lpGkDim.tst 11 12 Manual/lpKDim.tst 12 13 Manual/lpMonomialPrinting.tst … … 18 19 Manual/lpSickleDim.tst 19 20 Manual/lpHilbert.tst 21 Manual/lpLmDivisible.tst -
Tst/Manual/letterplace_std.res.gz.uu
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112 M[=81"WE7CQ^[M=.TUP=T*M@]EF$J]FHEW/=A=TJV(8I:E7$]&$I*Y2DNXT"D 113 MSKZMXIF@*;].[:VK;0_F:M_?&CF8S[NPP@]](0%TX'FF;F?E'M58M]K>;?L& 114 MC"?[1$J,ZY"^VAHD*0PJ#<93+<7R&#;Y_=MDZ6@_&HI.ZYV.?-?>0TUE6_2K 115 MB-U>M5HV(!IL+TA[1-C802D)'X0`0-]@F#N.!RM-`_4E1(-8&_M*ERJ=`GJ] 116 MI:"<\HR^A'T8-"6^0$CP]O;0'[?[RG:M>E=K?=^R!%ILI)`2+L%CMOWA()K# 117 M5R;.YZQJWX?^A_6D?9YI+G3Q]J&%`8(4@<1""'JW/9_;PSD\P(H_@F=3MH`, 118 MI_Y8(&7?&/2]C(`-2EGD9^MJLU6^+&AFNS*6@G;@+=,7RN9[^>#!B3TZSQ*# 119 M?09[AKM$]]!%\*VK11I\=6.%9]@E>%N]KFH_76S'2YX!SM5GN<OKXALDI:PF 120 M%^'AV6%:DGG'6D<T</)PRY<P1"R+R+EO<I[6D9HZT$;\ZH#AG=+W[<X,UGM0 121 MC?.(>JM\*'L=D.Y;Q$L\V;2P%S4\(O>4I(Z]3$)R$AH`RRCKZ-?"CRR=H<;] 122 M&7[R#).5@8V>QK3S09Q=\=SW^;GTFKTEK>$A>5WHC._K^)V0\5TC]8:"M?K6 123 M&+!5[G7[N98<RKF\R@3/VV"6<BXX\SU2K;,<9X8]H(5U4K;/5IPH>J));3MV 124 M:\75JMDGK?U(6[(.(JEY,&^IM]-!Z6B1%ZR75EFL\BG3PY2=V(I'SSN'[1.% 125 M.`+)/*^E['M(>-,W7SP78\;I>S1S[@^KCE!=]_P(`0*5K^X^(I'@VY]*+#%? 126 M/9+R;1!%DIH_UOTK(=E>D3RU#NK7^Y&RU_"ECWV[?V3?5%CUJ:]LV,FK=E9' 127 M?1"X^-M^H\=;S5/7ZBM0OGB!-?>.O[Z7W+8WRE-_L_X;!/_[@K__]BI^^]T_ 128 +?/,_T)H[0:XP```` 10 129 ` 11 130 end -
Tst/Manual/letterplace_std.stat
r1708fa rd906dc 1 1 >> tst_memory_0 :: 15 48675018:4114, 64 bit:4.1.1:x86_64-Linux:nepomuck:3318562 1 >> tst_memory_1 :: 15 48675018:4114, 64 bit:4.1.1:x86_64-Linux:nepomuck:21501603 1 >> tst_memory_2 :: 15 48675018:4114, 64 bit:4.1.1:x86_64-Linux:nepomuck:21912644 1 >> tst_timer_1 :: 15 48675018:4114, 64 bit:4.1.1:x86_64-Linux:nepomuck:61 1 >> tst_memory_0 :: 1556191877:4120, 64 bit:4.1.2:x86_64-Darwin:Karims-MBP.localdomain:20013576 2 1 >> tst_memory_1 :: 1556191877:4120, 64 bit:4.1.2:x86_64-Darwin:Karims-MBP.localdomain:21011760 3 1 >> tst_memory_2 :: 1556191877:4120, 64 bit:4.1.2:x86_64-Darwin:Karims-MBP.localdomain:21068800 4 1 >> tst_timer_1 :: 1556191877:4120, 64 bit:4.1.2:x86_64-Darwin:Karims-MBP.localdomain:22 -
Tst/Manual/letterplace_std.tst
r1708fa rd906dc 1 1 LIB "tst.lib"; tst_init(); 2 2 LIB "freegb.lib"; 3 4 // 1 3 5 ring r = 0,(x,y,z),Dp; 4 6 int degree_bound = 5; … … 6 8 setring R; 7 9 ideal I = -x*y-7*y*y+3*x*x, x*y*x-y*x*y; 8 ideal J = std(I); 9 J; 10 std(I); 11 12 kill r; 13 kill R; 14 15 // 2 (c_4_1_7_W) 16 ring r = 0,(x4,x3,x2,x1),Dp; 17 def R = freeAlgebra(r, 7); 18 setring(R); 19 ideal I = x4*x4-25*x4*x2-x1*x4-6*x1*x3-9*x1*x2+x1*x1, 20 x4*x3+13*x4*x2+12*x4*x1-9*x3*x4+4*x3*x2+41*x3*x1-7*x1*x4-x1*x2, 21 x3*x3-9*x3*x2+2*x1*x4+x1*x1, 22 17*x4*x2-5*x2*x2-41*x1*x4, 23 x2*x2-13*x2*x1-4*x1*x3+2*x1*x2-x1*x1, 24 x2*x1+4*x1*x2-3*x1*x1; 25 std(I); 26 10 27 tst_status(1);$ -
Tst/Manual/liftstd.res.gz.uu
r56ff8ef rd906dc 1 begin 640 liftstd.res.gz 2 M'XL("`<J<DX``VQI9G1S=&0N<F5S`%5238^;,!"]\RNL50]0AL@?8(@0.52] 3 MK%3UT.46H56V22I7D*P65K7]ZSO#YZX/^'G\WLSPQD_U]\>?C#%Q8#\>O[&' 4 MH1]VK7EY*!FB9W,S0QB5`>WL<&"MN6+XO+M=_NWZX30$3[-<'O#S9FY_V*^* 5 M0VC!@8_@_%JN#$6,UWOKV+6R*G9Y[&5LG=\8*3',^7)JF:G^GG[?7\)KM%UG 6 M=-V=AC=C6;V%]:;JNVIN,#10?Y#FQ.F[,NB[HV@JZV+I"<NF4E;&;CRHIG+8 7 MDN)I(?;2*XJE2.`RM5XF>$>1#%G2)]J.&DWW^UQDA<BT+`J?QI(+/8GSILJ= 8 MCI&Y]%&,'J!-0TCM<1!0'P6H!C!.*&W0N`GJ!C@@A4.B;$Q=>%"6B(R/%$D4 9 M`8%`2GU4:Q9%65`S!BD+6^OO-PO#OHN2&9KH*QKZC$71'#X"N0"U@'0!V0+T 10 M`G("<PW!QQKW\WM[8?TZ`B&F$7P<$/3;B(3<K*%P8ETB/4S^`4MRGFFG$\%Y 11 M06=:`9]V_%6:#HR#DBB,B>4\Z8-IO#!3V92/?5IK"_A"Z<W3NW[O0Q&57X+_ 12 (F_+PKQX#```` 1 begin 644 liftstd.res.gz 2 M'XL("+'6VEP"`VQI9G1S=&0N<F5S`,5438^;,!"]\RNLJ`<H)O('&**('*I> 3 M5JIZZ.86H572)"M7D*S6K&KSZSMC!\A6VW-]P,_C-^/'S-B/VZ\/WPDA?$.^ 4 M/7PAB][TRU8?%FL"Z$E?=!\GZPAGLMF05I_!?%Q>3K^7IM_WT>/-76S@\ZHO 5 MS^1'S6ALJ:-#0H\OZXDAD?%R;1TYUU:FKDP'D5HWS(P<&?IXVK=$U[_V/Z^' 6 M^)S,VP5N=_O^55NRG<UJ]C)=?1,8:[J]<RV18[IU9+H=;VKK4C$@%DTMK4B= 7 M7\BF=B!)LKSB*S%(M.5`8"*W@\A@#RT%L,20*>M]%.ZO2EY4O%"BJH8\%8RK 8 MX%PV=>E4"LQ11^5S`&GJ8Y3'**?;':>RH6!'E#>0N`!50QD%"J.9M"FJ&*BT 9 M2"3,4P12.(TX4+8[.461&`5\O!&CD.G\U9S"V'1)=H,Z^0P)?8)#(3G,`S$" 10 M.8)\!,4(U`A*!+<S./-G7(]O[8F8J02<AQ+<%XB:N41<S*E!<V9=)@8:\D=) 11 M5K)".95QQBI<XXA8F.%7L3K4%TJ`8XHL-Z!_%,I+;U02XI%W8Y(@/Y)(%P`7 12 M=T+S_R^T^(?05G?/AWNMZD.MQM>7$A-:SX2^,[ZT?E+827^K-M!PLAD%XJKP 13 M;2;A+HE)OX&>"[%EB"U#;!EB8T/>_PE<3'QF\"EY,S%/UI^B/VT'=[N1!``` 13 14 ` 14 15 end -
Tst/Manual/liftstd.tst
r56ff8ef rd906dc 11 11 sm=liftstd(i,T,s); 12 12 print(s); 13 sm=liftstd(i,T,s,"std"); 14 print(s); 15 sm=liftstd(i,T,s,"slimgb"); 16 print(s); 13 17 tst_status(1);$ -
Tst/New/stdZtests.res.gz.uu
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Tst/New/stdZtests.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 15 40906985:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:8594722 1 >> tst_memory_1 :: 15 40906985:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:21995523 1 >> tst_memory_2 :: 15 40906985:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:22159364 1 >> tst_timer_1 :: 15 40906985:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:161 1 >> tst_memory_0 :: 1559315623:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:943312 2 1 >> tst_memory_1 :: 1559315623:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2199552 3 1 >> tst_memory_2 :: 1559315623:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2215936 4 1 >> tst_timer_1 :: 1559315623:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:10 -
Tst/New/std_prot_l.res.gz.uu
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Tst/New/std_prot_l.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 1 361557914:3160:3-1-6:x86_64-Linux:dilbert:3095922 1 >> tst_memory_1 :: 1 361557914:3160:3-1-6:x86_64-Linux:dilbert:23436643 1 >> tst_memory_2 :: 1 361557914:3160:3-1-6:x86_64-Linux:dilbert:23846484 1 >> tst_timer_1 :: 1 361557914:3160:3-1-6:x86_64-Linux:dilbert:101 1 >> tst_memory_0 :: 1558013465:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:230368 2 1 >> tst_memory_1 :: 1558013465:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2278192 3 1 >> tst_memory_2 :: 1558013465:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2319296 4 1 >> tst_timer_1 :: 1558013465:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:3 -
Tst/Short/bug_interpol.res.gz.uu
r56ff8ef rd906dc 1 1 begin 640 bug_interpol.res.gz 2 M'XL(" *%C15@``V)U9U]I;G1E<G!O;"YR97,`C5C+;ALW%-WG*XB@"RDVE.&;3 M C"(5*+H)4&23[HPT\6,:C"!+ACQV`Q3]]W(.J2$I#F5[(=N7AY?GGL.GOOSY4 M ^Z?/A!"Z)G]\^HV\[1_[Q;:[>;M\\R6TL#5QP6_=KNMG\^6;X3=9K\G-TP\75 M Z]O#PWZ[V+7_+![[ZW[LQ-=D_%LLR/OWY(B][KO]CO3M8_]A1,A%1*L%V7:/6 M /=E&!GH]]'YN;\ES#)IUGG*VO7QV]%S+KV2W)X=N]X-<W_;=<^MC[>&P/Y#]7 M [>W3X=#>N;[$_7O3_KT_M,3GW':[EI@/Y/M$WN_CN!;CDMV*-LW(AC8^>N^B8 M ,4A]<!,C3DL0.ZS8Y<\972QV\\N[A]CN9.ONVNLM26)B31S)V9"I6]%E]_%^9 M V5U<S,=V)]Z_XS].O>%GZ+!QX,W'U6ZY2='&`\8>K/$!0AZN-E]7/V>;^<7A10 M >G>WOY\UEW0^TF#,X_X;`\('ME?=UU6DRP*#YR%,8]B-&[O::>^^7=&!@97S11 M "_>I\6GP:8=/)_C<81@P`G%UBAPP%]2A.%`4+3Q@75@@W!2=;=99#BACIX<X12 M P2I@3390FM=!-"`(&Q]FU=0.;@"7!=PD(EA@1#)J7CYM`.`)0"?=*80V#']#13 M 4$.+\?@IO9@=ZIHF+QHM$%C;BAREFQ1::Y.,SD,J**O/,AI2`0N)M<JS)(,/14 M &.BJ99T:,D%9+:;5.$Y!J*MY04V5U!BDUJR@!J\9Q->T:#V1?8!"=-TD@_H415 M D%S9Z=J/G2&S,E6!4GL9E%<Z`4_-?`;1U>OFM>\!"U0YM>L]8(<2I[Q#61Q&16 M J-2(.E\.)U3IA)H"PQA%7R*9=H%!JBDREUYR>";MZWC#.YEZ]X)J'`9*7:DT17 M Q\)%6;HXSD.@X)PL%D\D":-DN6[J6[2`>9*_KLO0`09*5EEVDV/`1EEN;D?/18 M !PQ\D\VYM9%K)F"?L!-F"9@EIGP4<$6\N,4.4)@B4E-R`K!#R&+^^(+@A2B]19 M "'N<A/"B.!Q<^]`*E45%WWA&0EEQ_M@(="44%DV!K1LG(3&W%?`Q,=3FY=(H20 M =G\)\7EQGHZ9H#BOG2#054)U?N8$&9%P@%=.D5HO!5]XN2#2`U/!'I[N8K6S21 M 5<$B7AXN4WXJ>,33XZ6<EPJNL).;$;K#"58[8#*M%;Q@NJASPF$%7UCIR^1=22 M #`:Q=%F<%QPV,9'AAPL;C&"\0BTL(PTG&"O*P(33$)_1)"L49NDJJ%]!-92F23 M MDA>O;EH.$#/K`6@H#U-AH]#0FJJ)FP;6J$M/7MVQU00EI;S'](8R$O+>3ZQ24 M TQF(3--*\HW"0&=:F^3I[#4P@#:%-O[:[=\&YQ;+"37_3*A[`Y"_Q=871&3G25 M KU,5?4^*]L=Q,9.R:OTI,%$L4EB_V23-67'63^[Z5N117OS*C"YKM,&!9OX726 M 2Z)>>3M_%U*/V;*^D-LEC:AC"S1V@[Z+(8CIV)Q/"1F=+N=1$-+5'].[7_!>27 M EV1H0T,U*-'/+=JP2-X>[PUHX)&[+2=?MA?21L2JK,U<0;.,Y>2#J%C!V`\-28 M .I:1]S"!KR_"^*!-N)JXGJE_;09>)I^/(.[?FX%9^E8>`2QA:!*&X:F9C&G"29 M F"*0\0Q#4"9$*M??\0FL$DXE-E?>/S`#OS.WG?21[!^<@?J+`]C`W)>C_,N\30 M2 2BJ;%0TTX14Z,&2,54Q0_P;TG7WHX0T(DG#$^W]HS$DXVF:XWSR:0(ZG4LL31 G37/4`>C!OO`]$&_BMX2<+O`UX_`MXM.CVU*6O[SY'YL/6_J<%```2 M'XL("`USWEP"`V)U9U]I;G1E<G!O;"YR97,`E5A=;]LV%'W/KR"*/=AUX(K? 3 M9%U[P+"7`D-?NK>@:_.A%3(<.W"4K,"P_S[RD)(H2Y3=/#C)Y;F7A^=<D:(_ 4 M__G[QT^$$+HA?WS\C;RIG^OEKKI[L[KZ'$?8AKC@UVI?U;/YZLK_)IL-N7OY 5 M[F)U>7PZ[);[\I_E<WU;MTE\0]J_Q9*\>T<:[&U='?:D+I_K]RU"+CNT6I)= 6 M]5R37<=`;WSV:WE/7KN@V?1+SG;7KXZ>&_F5[`_D6.V_D]O[NGHMR8S/0[P\ 7 M'@]'<KB_?SD>RP>73]R_=^7?AV-)0MU=M2^)>4^^C=3^ULYM,3?9KVE1M(QH 8 M$:*/+MH%:0ANNXC3$^2.:W;]8T:7R_W\^N&I&W?250_E[8XD,;$ACN3,5ZK6 9 M=%5]>%Q5B\6\'7<"_MO^XQ3T/SYAZ\#;#^O]:INB30"T&:P(`4*>;K9?UC]F 10 MV_GB>+M_.#S.BFLZ;VDP%G#_M0$1`KN;ZLNZH\LB@U<?IEW8S=NEVG'_OMY0 11 MS\#*^<)]:GP:?%K_Z02?.PP#1B"N3I$>LZ`.Q8&B&.$1Z\("X6*0;'O)TJ., 12 M'9_B!*N`-;V)TKH.H@%!V(0PRY9V<`.X',!-(H(%1B2S]I=/"P!X`M!).H70 13 MAN%O"&KH8#Z>%9="75/T%XT1"*QM1HZAFQ1::Y/,SF,I**LG&?E2P$)BK?I5 14 MDLD]!KIJF:>&2E!6BW$UFA:$NIH/J*DA-0:I-1M0@]<,XFLZ&-4#RQE$UT4R 15 M:2@!R94=7WN3#)F5R0J4VLN@O-()>*SS&417E_5UR(`%2OY$!NQ0XI1W7!:' 16 M$2HU(L^7PPG%,AJ<@&&,HN=(IBDP2!53O=_PAF?27L8;WDESN6H<!DJ=66D? 17 M"Q>ERC_^0,$Y*<?:*P!@E!3G2;8I`N9)?EF*3X"!DF4>N]$Y8*.DF3GP``GX 18 M)HNI9Z.OF8!]PHZ8)6"6&/-1P!5Q=HOU4)@BU-@3B%*P0\A!_X0%P0LAQDX0 19 M'&\07O`1"GX4*@MV9I.04%9,'QN1KH3"HOB)YI"0F-L,N"D,M;G)D$AV?PGQ 20 M^>`\;2M!<:ZRFX/'0'4NS[2(1\(!+L[P.LE2\(4/'XCTP%2PAZ>[6.YL5;"( 21 MTXLV?06/>#&^)345X0H[>3-".IQ@YI(M1\$+IB?;H<'"%S;T9?1=#`8Q>;'@ 22 ML(F)'MZ_L,$(QO.=ZF?3<(*QP3+0<!KB,YI4A<(L?0KRKZ`:2E-[60<A`P[0 23 MB6<!*&A/]<@6KB$U52.V^5%H2R?/[JX4A*5B7!H#>2D?&1WTBH'(E&7?=`UT 24 MIG2J\6+W&AA`BX$VX;4[W`TN/P5,N";DO0$HO,7F'XB.77B=RNA[LNAP'`\Z 25 MJ;?:<`J,+!8E;-AL<ONA#<V=WXH"*HB?Z>CA&FUTH)C_Q9)H4-[.W\;2;;5> 26 M+N1V13M4,P*-W:1ONQ#$=&RF2T)&I\LT"D*Z]7?EW2]XKX=D:$'C:K#$T%NT 27 M8!UY:^?)`.^X6YNY!C2WG$)TJ[+V]")`"]DMIS^)ZE;0YF%`=\OH9YC(-RS" 28 MA*!-N)KD9A5NFY&7Z?<CB(?[9F1F^L]R`+"$H4D8QJMF,J>)<XI()C",09D0 29 MT9,W(AKNEY&3/J-\N&!&?A-O.^DE.5PX(_6S$]C(/"Q'A9MYD5!4IZ<4#5?+ 30 M2"IFL&1.->B0<(=TZ6&66$8D97BB?;@TQF(\+=/T4R@3T6DOL;1,HP/0WK[X 31 ?/1`ONF\*.5WBJT;_3>++L]M25K]<_0_E)H-GH!0````` 32 32 ` 33 33 end -
Tst/Short/bug_interpol.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:5273682 1 >> tst_memory_1 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:22282243 1 >> tst_memory_2 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:22282244 1 >> tst_timer_1 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:241 1 >> tst_memory_0 :: 1558082317:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:500352 2 1 >> tst_memory_1 :: 1558082317:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2150176 3 1 >> tst_memory_2 :: 1558082317:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2191280 4 1 >> tst_timer_1 :: 1558082317:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:26 -
Tst/Short/bug_ring.res.gz.uu
r56ff8ef rd906dc 1 1 begin 640 bug_ring.res.gz 2 M'XL("*9C15@``V)U9U]R:6YG+G)E<P"M5DUOXC`0O?,K1M5*#1)-8X?/162E 3 MU5XJK?;2WJH*`C%II,2.'`<(OW[')-B!LEU5R@5_S;PW,WA>_/SRZ^D/`)`` 4 M?C_]A#M5*#=-UG?SWG-S0@/`S67"$^7TYST]0A#`NHR7,N&QR]G>+52HC(,? 5 M@)D/77A\A&W)-RH1O`#)5"DY:,>'B.40A2J$_;LH&(0R+O"'`1?*&+@&:>3" 6 M+I0.P1!P]0.M3D80(O*.U7M,2B%!;#:EE"R"A`,NUVPK$+7&21/.8/0=5@W6 7 MRN"/`X@9[P1_C/@-EL6?!+#%["J'#OP..";(T<*S/-,SSSJ)$ZX<VN^$;VKX 8 M+G`M[\SFUUCX_0YX9ZT\6[B&EW@?\^V2GW@W$K\9"';05C*6B:A,F=-%S0G1 9 MW!>8E@[;,@L/2<3"%$/J@(PB61O14F%#9X*++,&#+OJ#^)JJA6BIABTJ+/&. 10 M;?"\"\IAF[*%O*IA]E(@L*IR!A';I*$,M5ZY]<[].TMSJ)WF]R;640`YJD@G 11 MQ=>2U(#98J`D25:(M-2Q.&E2H`!W0:;UZ0:P)4:M.H'+A3=P#H-J<.P/HMQ\ 12 M$@AJS%F+#V9S9@6T'L\GU+N4O@=B3LAML6I9T-NRTK+P/Q>`EN7P0X<N7\G; 13 MHHEV^4KK.=5SOY[[-HO15<.=?(^T]JN.M4^EU\.WQ4&O1SA6.(YQI`9G?-5- 14 MIH)T\H_+;RVF5U<.%\#+;,TD4!"E`K$%&?(8_V37];YT*^CTQA6DLT^N(,MR 15 D58'>^QK1[#_7S_?L`\(G[NGUH1\89:'K]:WW%_95Q]2S"``` 2 M'XL(",QDW5P"`V)U9U]R:6YG+G)E<P"MEDUOHS`0AN_Y%:-JI1(II6#(UT9A 3 MI=5>*JWVTMZJ*B'!29'`1L8D(;]^QX'8)*6M(G&)L3U^G['QO.'YY<_3/P!P 4 M`_C[]!ON9"[M)%[=S7K/]0P)``<7,8NEU9_U5`M!`*MBNQ`QV]J,[NU<AE(O 5 M\`+0S[X-CX^P*=A:QISE(*@L!`.U\"&B&42A#&'_SG,*H=CF^$.!<:D#;*TT 6 MM&$7"LO%%+#W"Z-.01"B\HZ"->Q7XU0(+H"OUX40-(*8`797=,-1N=)*8D9A 7 M^!.6M=Y2,T8!;"GKC#%"1JUG&.,`-KC+TB(#[S..?QMGC)R&IF%-SJQ5O(V9 8 MM$B_,^9$,R^T#7MJ]EE'>/V.V-/&?AO:FNTZ'_?];0[>;3FX3LL!M":#E;41 9 ME*8\*A)J>1W=+==5_`M=@\223<-#'-$PP;0Z`A($-E4-#@L^Y8RG,4Y\6CNC 10 M&W&>PC54#<YOX/"X=W2-\UWMTF]B&^K+2F8O.(K+,J,0T742BE#YFEV-W+_3 11 M)(-JT>Q>YSL,($.GZ>Q%*.NJ!<VAH'4)FO.D4/E829RC67<%5#[6(F[@Z&DG 12 M@)@[`^LP*`?'_B#*]%^(BSYT]NZ#'IP:LZW:\PQQ+BWRP=4S;KNA-2)(N^TT 13 M(KROS:$1Z7^HW,6K^S:OLUV\DNJ9J&>O>O;,+H9717A:>R35NO)8K2E5WW^; 14 M'U1_B&V)[0A;HG5&5]6E3Y",/RD$$S&YNGK8`5:D*RJ``"\D\`V(D&WQ)=NV 15 M<].M().6:TBF7UQ#FF:R!#5V&VCZS?7S'//!X;GVZ6M%?9`4N3JO'[W_%382 16 %0.,(```` 16 17 ` 17 18 end -
Tst/Short/bug_ring.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:1071282 1 >> tst_memory_1 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:22282243 1 >> tst_memory_2 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:22282244 1 >> tst_timer_1 :: 1 480942444:4100, 64 bit:4.1.0:x86_64-Linux:nepomuck:01 1 >> tst_memory_0 :: 1558013132:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:83288 2 1 >> tst_memory_1 :: 1558013132:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2150176 3 1 >> tst_memory_2 :: 1558013132:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2191280 4 1 >> tst_timer_1 :: 1558013132:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:1 -
Tst/Short/bug_tr785.res.gz.uu
r56ff8ef rd906dc 1 1 begin 640 bug_tr785.res.gz 2 M'XL(" &Y<V%L"`V)U9U]T<C<X-2YR97,`Q93!:N,P$(;O?HJA]"#'DHA&2N(V3 M 1(>R%\.RE^ZMI,&)32HP=K`4XL??<>K$@8720TMM@S3C^<?_\&$]__V5_0$`4 M 9>%W]@1WP0=9N>W=,GH>WJ`%2FY<[0*+EU&_@K6P/>XWH5VD,UF7)^E#'JX*5 M ;>&Z-Q*:0W!-S0YM$^*Q[<Q"Z^H]^,+#"EP=RGW9<A9XIWB'O-.\,S$O_*B86 M 6W!%F5>0D4"+P''2J5=,-"V3#A,TDX[VAJ=]7B<=OL>)HH1^I<B,S186LI4/7 M !<O(DV(8>_3:"R&--Y[I6,R%I&LA(O)=''<!=JT+94N3/"+LWG)7WV2FU[XI8 M ]5U&V8M:K\@B;7"]ZEV*P:6XN!3A[)XJ-%7\;S693\*[I!?C$)R+3-I'@^3Z9 MY 0<+34OSO"@IZUU3>1IM3<--`4%?JM1T9*.4'!"</D)P\DSQX1[Y*?Q"&DI_10 M #PUE?HJ&FGV*QOR&QN)"(Z\.'^!@.1.*WSPQKPXW7-*OY/+P/5QP^E-<4'V&11 ;"^+(!;4\GW_]"7>D7R%>WD?_`(N;$70U!0``2 M'XL("-A!\5P"`V)U9U]T<C<X-2YR97,`Q91!:^LP#,?O^11B[)`TCJEDMTU7 3 MZL-XE\#C7?9NHQMI$SI#2$KLTGS\IW1I4W@P=BB,!"PIDO*7?\8O?W]E?P`` 4 M#?S.GN'!.R\KNWU8!2_#%S+`P7=;6Q]&JZ!?P1C8'O?OOEVD,UF7)^E\[J\5 5 MRL#5UA*:@[=-'1[:QD=CVYF!UM9[<(6#-=C:E_NR%:$7'8J.1*=$IR-1N+%B 6 M;L`695Y!Q@4J\8(F';Y1K'B9=!23GG1L:Y'V<15W].G'R`'UQIX>FRT,9&OG 7 MBS!C31A2Y,@IER12.SU/Y")@N<5QYV'76E^V/,`3PNXCM_5-9'IMEW*[59"] 8 MXF;-RMB@S;H7EPSBDHNXQ)]%<X;BC/\5QO.)_RSIBVEPSDDZ[;VAY/KGI8&F 9 MY3%>4<IZUU2.)]KP3%,@4)<LG(Y($.6P\Z>O=O[D0A3#,V)#NB,$5'>%@/JG 10 M(.#L6Q#F-Q`6%PAY=?B"0IB'"8J;-Q+5X09'>D\<R[OBH.E/X2#\#@ZB$0<I 11 6>;[D^FOLR`<_6CT&_P!\)Y@G&@4````` 12 12 ` 13 13 end -
Tst/Short/bug_tr785.stat
r56ff8ef rd906dc 1 1 >> tst_memory_0 :: 15 40906094:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:867362 1 >> tst_memory_1 :: 15 40906094:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:21501603 1 >> tst_memory_2 :: 15 40906094:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:21912644 1 >> tst_timer_1 :: 15 40906094:4113, 64 bit:4.1.1:x86_64-Linux:nepomuck:11 1 >> tst_memory_0 :: 1559314904:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:97456 2 1 >> tst_memory_1 :: 1559314904:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2150176 3 1 >> tst_memory_2 :: 1559314904:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:2191280 4 1 >> tst_timer_1 :: 1559314904:4120, 64 bit:4.1.2:x86_64-Linux:nepomuck:1 -
factory/cf_factor.cc
r56ff8ef rd906dc 631 631 #endif 632 632 int ch=getCharacteristic(); 633 if (f.isUnivariate()&& (ch>0)) 634 { 633 if (ch>0) 634 { 635 if (f.isUnivariate()&& (ch>0)) 636 { 635 637 #ifdef HAVE_NTL 636 //USE NTL637 if (ch>2)638 {638 //USE NTL 639 if (ch>2) 640 { 639 641 #if (HAVE_FLINT && __FLINT_RELEASE >= 20400) 640 nmod_poly_t FLINTmipo, leadingCoeff;641 fq_nmod_ctx_t fq_con;642 643 nmod_poly_init (FLINTmipo, getCharacteristic());644 nmod_poly_init (leadingCoeff, getCharacteristic());645 convertFacCF2nmod_poly_t (FLINTmipo, getMipo (alpha));646 647 fq_nmod_ctx_init_modulus (fq_con, FLINTmipo, "Z");648 fq_nmod_poly_t FLINTF;649 convertFacCF2Fq_nmod_poly_t (FLINTF, f, fq_con);650 fq_nmod_poly_factor_t res;651 fq_nmod_poly_factor_init (res, fq_con);652 fq_nmod_poly_factor (res, leadingCoeff, FLINTF, fq_con);653 F= convertFLINTFq_nmod_poly_factor2FacCFFList (res, f.mvar(), alpha, fq_con);654 F.insert (CFFactor (Lc (f), 1));655 656 fq_nmod_poly_factor_clear (res, fq_con);657 fq_nmod_poly_clear (FLINTF, fq_con);658 nmod_poly_clear (FLINTmipo);659 nmod_poly_clear (leadingCoeff);660 fq_nmod_ctx_clear (fq_con);642 nmod_poly_t FLINTmipo, leadingCoeff; 643 fq_nmod_ctx_t fq_con; 644 645 nmod_poly_init (FLINTmipo, getCharacteristic()); 646 nmod_poly_init (leadingCoeff, getCharacteristic()); 647 convertFacCF2nmod_poly_t (FLINTmipo, getMipo (alpha)); 648 649 fq_nmod_ctx_init_modulus (fq_con, FLINTmipo, "Z"); 650 fq_nmod_poly_t FLINTF; 651 convertFacCF2Fq_nmod_poly_t (FLINTF, f, fq_con); 652 fq_nmod_poly_factor_t res; 653 fq_nmod_poly_factor_init (res, fq_con); 654 fq_nmod_poly_factor (res, leadingCoeff, FLINTF, fq_con); 655 F= convertFLINTFq_nmod_poly_factor2FacCFFList (res, f.mvar(), alpha, fq_con); 656 F.insert (CFFactor (Lc (f), 1)); 657 658 fq_nmod_poly_factor_clear (res, fq_con); 659 fq_nmod_poly_clear (FLINTF, fq_con); 660 nmod_poly_clear (FLINTmipo); 661 nmod_poly_clear (leadingCoeff); 662 fq_nmod_ctx_clear (fq_con); 661 663 #else 662 // First all cases with characteristic !=2663 // set remainder664 if (fac_NTL_char != getCharacteristic())665 {666 fac_NTL_char = getCharacteristic();667 zz_p::init(getCharacteristic());668 }669 670 // set minimal polynomial in NTL671 zz_pX minPo=convertFacCF2NTLzzpX(getMipo(alpha));672 zz_pE::init (minPo);673 674 // convert to NTL675 zz_pEX f1=convertFacCF2NTLzz_pEX(f,minPo);676 zz_pE leadcoeff= LeadCoeff(f1);677 678 //make monic679 f1=f1 / leadcoeff;680 681 // factorize using NTL682 vec_pair_zz_pEX_long factors;683 CanZass(factors,f1);684 685 // return converted result686 F=convertNTLvec_pair_zzpEX_long2FacCFFList(factors,leadcoeff,f.mvar(),alpha);687 #endif 688 }689 else if (/*getCharacteristic()*/ch==2)690 {691 // special case : GF2692 693 // remainder is two ==> nothing to do694 695 // set minimal polynomial in NTL using the optimized conversion routines for characteristic 2696 GF2X minPo=convertFacCF2NTLGF2X(getMipo(alpha,f.mvar()));697 GF2E::init (minPo);698 699 // convert to NTL again using the faster conversion routines700 GF2EX f1;701 if (isPurePoly(f))702 {703 GF2X f_tmp=convertFacCF2NTLGF2X(f);704 f1=to_GF2EX(f_tmp);705 }706 else707 f1=convertFacCF2NTLGF2EX(f,minPo);708 709 // make monic (in Z/2(a))710 GF2E f1_coef=LeadCoeff(f1);711 MakeMonic(f1);712 713 // factorize using NTL714 vec_pair_GF2EX_long factors;715 CanZass(factors,f1);716 717 // return converted result718 F=convertNTLvec_pair_GF2EX_long2FacCFFList(factors,f1_coef,f.mvar(),alpha);719 }664 // First all cases with characteristic !=2 665 // set remainder 666 if (fac_NTL_char != getCharacteristic()) 667 { 668 fac_NTL_char = getCharacteristic(); 669 zz_p::init(getCharacteristic()); 670 } 671 672 // set minimal polynomial in NTL 673 zz_pX minPo=convertFacCF2NTLzzpX(getMipo(alpha)); 674 zz_pE::init (minPo); 675 676 // convert to NTL 677 zz_pEX f1=convertFacCF2NTLzz_pEX(f,minPo); 678 zz_pE leadcoeff= LeadCoeff(f1); 679 680 //make monic 681 f1=f1 / leadcoeff; 682 683 // factorize using NTL 684 vec_pair_zz_pEX_long factors; 685 CanZass(factors,f1); 686 687 // return converted result 688 F=convertNTLvec_pair_zzpEX_long2FacCFFList(factors,leadcoeff,f.mvar(),alpha); 689 #endif 690 } 691 else if (/*getCharacteristic()*/ch==2) 692 { 693 // special case : GF2 694 695 // remainder is two ==> nothing to do 696 697 // set minimal polynomial in NTL using the optimized conversion routines for characteristic 2 698 GF2X minPo=convertFacCF2NTLGF2X(getMipo(alpha,f.mvar())); 699 GF2E::init (minPo); 700 701 // convert to NTL again using the faster conversion routines 702 GF2EX f1; 703 if (isPurePoly(f)) 704 { 705 GF2X f_tmp=convertFacCF2NTLGF2X(f); 706 f1=to_GF2EX(f_tmp); 707 } 708 else 709 f1=convertFacCF2NTLGF2EX(f,minPo); 710 711 // make monic (in Z/2(a)) 712 GF2E f1_coef=LeadCoeff(f1); 713 MakeMonic(f1); 714 715 // factorize using NTL 716 vec_pair_GF2EX_long factors; 717 CanZass(factors,f1); 718 719 // return converted result 720 F=convertNTLvec_pair_GF2EX_long2FacCFFList(factors,f1_coef,f.mvar(),alpha); 721 } 720 722 #else 721 factoryError ("univariate factorization depends on NTL(missing)");722 return CFFList (CFFactor (f, 1));723 factoryError ("univariate factorization depends on NTL(missing)"); 724 return CFFList (CFFactor (f, 1)); 723 725 #endif //HAVE_NTL 724 } 725 else if (ch>0) 726 { 727 #ifdef HAVE_NTL 728 F= FqFactorize (f, alpha); 729 #else 730 ASSERT( f.isUnivariate(), "multivariate factorization depends on NTL(missing)" ); 731 factoryError ("multivariate factorization depends on NTL(missing)"); 732 return CFFList (CFFactor (f, 1)); 733 #endif 734 735 } 736 else if (f.isUnivariate() && (ch == 0)) // Q(a)[x] 737 { 738 F= AlgExtFactorize (f, alpha); 739 } 740 else //Q(a)[x1,...,xn] 741 { 726 } 727 else 728 { 742 729 #ifdef HAVE_NTL 743 F= ratFactorize (f, alpha);730 F= FqFactorize (f, alpha); 744 731 #else 745 ASSERT( f.isUnivariate(), "multivariate factorization depends on NTL(missing)" ); 746 factoryError ("multivariate factorization depends on NTL(missing)"); 747 return CFFList (CFFactor (f, 1)); 748 #endif 732 ASSERT( f.isUnivariate(), "multivariate factorization depends on NTL(missing)" ); 733 factoryError ("multivariate factorization depends on NTL(missing)"); 734 return CFFList (CFFactor (f, 1)); 735 #endif 736 } 737 } 738 else // Q(a)[x] 739 { 740 if (f.isUnivariate()) 741 { 742 F= AlgExtFactorize (f, alpha); 743 } 744 else //Q(a)[x1,...,xn] 745 { 746 #ifdef HAVE_NTL 747 F= ratFactorize (f, alpha); 748 #else 749 ASSERT( f.isUnivariate(), "multivariate factorization depends on NTL(missing)" ); 750 factoryError ("multivariate factorization depends on NTL(missing)"); 751 return CFFList (CFFactor (f, 1)); 752 #endif 753 } 749 754 } 750 755 if(isOn(SW_USE_NTL_SORT)) F.sort(cmpCF); -
kernel/GBEngine/kstd1.cc
r56ff8ef rd906dc 520 520 } 521 521 } 522 523 int redRiloc_Z (LObject* h,kStrategy strat) 524 { 525 int i,at,ei,li,ii; 526 int j = 0; 527 int pass = 0; 528 long d,reddeg; 529 int docoeffred = 0; 530 poly T0p = strat->T[0].p; 531 int T0ecart = strat->T[0].ecart; 532 533 534 d = h->GetpFDeg()+ h->ecart; 535 reddeg = strat->LazyDegree+d; 536 h->SetShortExpVector(); 537 if (strat->T[0].GetpFDeg() == 0 && strat->T[0].length <= 2) { 538 docoeffred = 1; 539 } 540 loop 541 { 542 /* cut down the lead coefficients, only possible if the degree of 543 * T[0] is 0 (constant). This is only efficient if T[0] is short, thus 544 * we ask for the length of T[0] to be <= 2 */ 545 if (docoeffred) { 546 j = kTestDivisibleByT0_Z(strat, h); 547 if (j == 0 && n_DivBy(pGetCoeff(h->p), pGetCoeff(T0p), currRing->cf) == FALSE 548 && T0ecart <= h->ecart) { 549 /* not(lc(reducer) | lc(poly)) && not(lc(poly) | lc(reducer)) 550 * => we try to cut down the lead coefficient at least */ 551 /* first copy T[j] in order to multiply it with a coefficient later on */ 552 number mult, rest; 553 TObject tj = strat->T[0]; 554 tj.Copy(); 555 /* compute division with remainder of lc(h) and lc(T[j]) */ 556 mult = n_QuotRem(pGetCoeff(h->p), pGetCoeff(T0p), 557 &rest, currRing->cf); 558 /* set corresponding new lead coefficient already. we do not 559 * remove the lead term in ksReducePolyLC, but only apply 560 * a lead coefficient reduction */ 561 tj.Mult_nn(mult); 562 ksReducePolyLC(h, &tj, NULL, &rest, strat); 563 tj.Delete(); 564 tj.Clear(); 565 } 566 } 567 j = kFindDivisibleByInT(strat, h); 568 if (j < 0) 569 { 570 // over ZZ: cleanup coefficients by complete reduction with monomials 571 postReduceByMon(h, strat); 572 if(h->p == NULL) 573 { 574 kDeleteLcm(h); 575 h->Clear(); 576 return 0; 577 } 578 if (strat->honey) h->SetLength(strat->length_pLength); 579 if(strat->tl >= 0) 580 h->i_r1 = strat->tl; 581 else 582 h->i_r1 = -1; 583 if (h->GetLmTailRing() == NULL) 584 { 585 kDeleteLcm(h); 586 h->Clear(); 587 return 0; 588 } 589 return 1; 590 } 591 592 ei = strat->T[j].ecart; 593 ii = j; 594 #if 1 595 if (ei > h->ecart && ii < strat->tl) 596 { 597 li = strat->T[j].length; 598 // the polynomial to reduce with (up to the moment) is; 599 // pi with ecart ei and length li 600 // look for one with smaller ecart 601 i = j; 602 loop 603 { 604 /*- takes the first possible with respect to ecart -*/ 605 i++; 606 #if 1 607 if (i > strat->tl) break; 608 if ((strat->T[i].ecart < ei || (strat->T[i].ecart == ei && 609 strat->T[i].length < li)) 610 && 611 p_LmShortDivisibleBy(strat->T[i].GetLmTailRing(), strat->sevT[i], h->GetLmTailRing(), ~h->sev, strat->tailRing) 612 && 613 n_DivBy(h->p->coef,strat->T[i].p->coef,strat->tailRing->cf)) 614 #else 615 j = kFindDivisibleByInT(strat, h, i); 616 if (j < 0) break; 617 i = j; 618 if (strat->T[i].ecart < ei || (strat->T[i].ecart == ei && 619 strat->T[i].length < li)) 620 #endif 621 { 622 // the polynomial to reduce with is now 623 ii = i; 624 ei = strat->T[i].ecart; 625 if (ei <= h->ecart) break; 626 li = strat->T[i].length; 627 } 628 } 629 } 630 #endif 631 632 // end of search: have to reduce with pi 633 if (ei > h->ecart) 634 { 635 // It is not possible to reduce h with smaller ecart; 636 // if possible h goes to the lazy-set L,i.e 637 // if its position in L would be not the last one 638 strat->fromT = TRUE; 639 if (!TEST_OPT_REDTHROUGH && strat->Ll >= 0) /*- L is not empty -*/ 640 { 641 h->SetLmCurrRing(); 642 if (strat->honey && strat->posInLDependsOnLength) 643 h->SetLength(strat->length_pLength); 644 assume(h->FDeg == h->pFDeg()); 645 at = strat->posInL(strat->L,strat->Ll,h,strat); 646 if (at <= strat->Ll && pLmCmp(h->p, strat->L[strat->Ll].p) != 0 && !nEqual(h->p->coef, strat->L[strat->Ll].p->coef)) 647 { 648 /*- h will not become the next element to reduce -*/ 649 enterL(&strat->L,&strat->Ll,&strat->Lmax,*h,at); 650 #ifdef KDEBUG 651 if (TEST_OPT_DEBUG) Print(" ecart too big; -> L%d\n",at); 652 #endif 653 h->Clear(); 654 strat->fromT = FALSE; 655 return -1; 656 } 657 } 658 doRed(h,&(strat->T[ii]),strat->fromT,strat,TRUE); 659 } 660 else 661 { 662 // now we finally can reduce 663 doRed(h,&(strat->T[ii]),strat->fromT,strat,FALSE); 664 } 665 strat->fromT=FALSE; 666 // are we done ??? 667 if (h->IsNull()) 668 { 669 kDeleteLcm(h); 670 h->Clear(); 671 return 0; 672 } 673 674 // NO! 675 h->SetShortExpVector(); 676 h->SetpFDeg(); 677 if (strat->honey) 678 { 679 if (ei <= h->ecart) 680 h->ecart = d-h->GetpFDeg(); 681 else 682 h->ecart = d-h->GetpFDeg()+ei-h->ecart; 683 } 684 else 685 // this has the side effect of setting h->length 686 h->ecart = h->pLDeg(strat->LDegLast) - h->GetpFDeg(); 687 /*- try to reduce the s-polynomial -*/ 688 pass++; 689 d = h->GetpFDeg()+h->ecart; 690 /* 691 *test whether the polynomial should go to the lazyset L 692 *-if the degree jumps 693 *-if the number of pre-defined reductions jumps 694 */ 695 if (!TEST_OPT_REDTHROUGH && (strat->Ll >= 0) 696 && ((d >= reddeg) || (pass > strat->LazyPass))) 697 { 698 h->SetLmCurrRing(); 699 if (strat->honey && strat->posInLDependsOnLength) 700 h->SetLength(strat->length_pLength); 701 assume(h->FDeg == h->pFDeg()); 702 at = strat->posInL(strat->L,strat->Ll,h,strat); 703 if (at <= strat->Ll) 704 { 705 int dummy=strat->sl; 706 if (kFindDivisibleByInS(strat, &dummy, h) < 0) 707 { 708 if (strat->honey && !strat->posInLDependsOnLength) 709 h->SetLength(strat->length_pLength); 710 return 1; 711 } 712 enterL(&strat->L,&strat->Ll,&strat->Lmax,*h,at); 713 #ifdef KDEBUG 714 if (TEST_OPT_DEBUG) Print(" degree jumped; ->L%d\n",at); 715 #endif 716 h->Clear(); 717 return -1; 718 } 719 } 720 else if ((TEST_OPT_PROT) && (strat->Ll < 0) && (d >= reddeg)) 721 { 722 Print(".%ld",d);mflush(); 723 reddeg = d+1; 724 if (h->pTotalDeg()+h->ecart >= (int)strat->tailRing->bitmask) 725 { 726 strat->overflow=TRUE; 727 //Print("OVERFLOW in redEcart d=%ld, max=%ld",d,strat->tailRing->bitmask); 728 h->GetP(); 729 at = strat->posInL(strat->L,strat->Ll,h,strat); 730 enterL(&strat->L,&strat->Ll,&strat->Lmax,*h,at); 731 h->Clear(); 732 return -1; 733 } 734 } 735 } 736 } 522 737 #endif 523 738 … … 762 977 static poly redMoraNFRing (poly h,kStrategy strat, int flag) 763 978 { 764 LObject H; 765 H.p = h; 766 int j = 0; 767 int z = 10; 768 int o = H.SetpFDeg(); 769 H.ecart = currRing->pLDeg(H.p,&H.length,currRing)-o; 770 if ((flag & 2) == 0) cancelunit(&H,TRUE); 771 H.sev = pGetShortExpVector(H.p); 772 unsigned long not_sev = ~ H.sev; 773 loop 774 { 775 if (j > strat->tl) 776 { 777 return H.p; 778 } 779 if (TEST_V_DEG_STOP) 780 { 781 if (kModDeg(H.p)>Kstd1_deg) pLmDelete(&H.p); 782 if (H.p==NULL) return NULL; 783 } 784 if (p_LmShortDivisibleBy(strat->T[j].GetLmTailRing(), strat->sevT[j], H.GetLmTailRing(), not_sev, strat->tailRing) 785 && (n_DivBy(H.p->coef, strat->T[j].p->coef,strat->tailRing->cf)) 786 ) 787 { 788 /*- remember the found T-poly -*/ 789 // poly pi = strat->T[j].p; 790 int ei = strat->T[j].ecart; 791 int li = strat->T[j].length; 792 int ii = j; 793 /* 794 * the polynomial to reduce with (up to the moment) is; 795 * pi with ecart ei and length li 796 */ 797 loop 798 { 799 /*- look for a better one with respect to ecart -*/ 800 /*- stop, if the ecart is small enough (<=ecart(H)) -*/ 801 j++; 802 if (j > strat->tl) break; 803 if (ei <= H.ecart) break; 804 if (((strat->T[j].ecart < ei) 805 || ((strat->T[j].ecart == ei) 806 && (strat->T[j].length < li))) 807 && pLmShortDivisibleBy(strat->T[j].p,strat->sevT[j], H.p, not_sev) 808 && (n_DivBy(H.p->coef, strat->T[j].p->coef,strat->tailRing->cf)) 809 ) 810 { 811 /* 812 * the polynomial to reduce with is now; 813 */ 814 // pi = strat->T[j].p; 815 ei = strat->T[j].ecart; 816 li = strat->T[j].length; 817 ii = j; 818 } 819 } 820 /* 821 * end of search: have to reduce with pi 822 */ 823 z++; 824 if (z>10) 825 { 826 pNormalize(H.p); 827 z=0; 828 } 829 if ((ei > H.ecart) && (!strat->kHEdgeFound)) 830 { 831 /* 832 * It is not possible to reduce h with smaller ecart; 833 * we have to reduce with bad ecart: H has to enter in T 834 */ 835 doRed(&H,&(strat->T[ii]),TRUE,strat,TRUE); 836 if (H.p == NULL) 837 return NULL; 838 } 839 else 840 { 841 /* 842 * we reduce with good ecart, h need not to be put to T 843 */ 844 doRed(&H,&(strat->T[ii]),FALSE,strat,TRUE); 845 if (H.p == NULL) 846 return NULL; 847 } 848 /*- try to reduce the s-polynomial -*/ 849 o = H.SetpFDeg(); 850 if ((flag &2 ) == 0) cancelunit(&H,TRUE); 851 H.ecart = currRing->pLDeg(H.p,&(H.length),currRing)-o; 852 j = 0; 853 H.sev = pGetShortExpVector(H.p); 854 not_sev = ~ H.sev; 855 } 856 else 857 { 858 j++; 859 } 860 } 979 LObject H; 980 H.p = h; 981 int j0, j = 0; 982 int z = 10; 983 int docoeffred = 0; 984 poly T0p = strat->T[0].p; 985 int T0ecart = strat->T[0].ecart; 986 int o = H.SetpFDeg(); 987 H.ecart = currRing->pLDeg(H.p,&H.length,currRing)-o; 988 if ((flag & 2) == 0) cancelunit(&H,TRUE); 989 H.sev = pGetShortExpVector(H.p); 990 unsigned long not_sev = ~ H.sev; 991 if (strat->T[0].GetpFDeg() == 0 && strat->T[0].length <= 2) { 992 docoeffred = 1; 993 } 994 loop 995 { 996 /* cut down the lead coefficients, only possible if the degree of 997 * T[0] is 0 (constant). This is only efficient if T[0] is short, thus 998 * we ask for the length of T[0] to be <= 2 */ 999 if (docoeffred) { 1000 j0 = kTestDivisibleByT0_Z(strat, &H); 1001 if (j0 == 0 && n_DivBy(pGetCoeff(H.p), pGetCoeff(T0p), currRing->cf) == FALSE 1002 && T0ecart <= H.ecart) { 1003 /* not(lc(reducer) | lc(poly)) && not(lc(poly) | lc(reducer)) 1004 * => we try to cut down the lead coefficient at least */ 1005 /* first copy T[j0] in order to multiply it with a coefficient later on */ 1006 number mult, rest; 1007 TObject tj = strat->T[0]; 1008 tj.Copy(); 1009 /* compute division with remainder of lc(h) and lc(T[j]) */ 1010 mult = n_QuotRem(pGetCoeff(H.p), pGetCoeff(T0p), 1011 &rest, currRing->cf); 1012 /* set corresponding new lead coefficient already. we do not 1013 * remove the lead term in ksReducePolyLC, but only apply 1014 * a lead coefficient reduction */ 1015 tj.Mult_nn(mult); 1016 ksReducePolyLC(&H, &tj, NULL, &rest, strat); 1017 tj.Delete(); 1018 tj.Clear(); 1019 } 1020 } 1021 if (j > strat->tl) 1022 { 1023 return H.p; 1024 } 1025 if (TEST_V_DEG_STOP) 1026 { 1027 if (kModDeg(H.p)>Kstd1_deg) pLmDelete(&H.p); 1028 if (H.p==NULL) return NULL; 1029 } 1030 if (p_LmShortDivisibleBy(strat->T[j].GetLmTailRing(), strat->sevT[j], H.GetLmTailRing(), not_sev, strat->tailRing) 1031 && (n_DivBy(H.p->coef, strat->T[j].p->coef,strat->tailRing->cf)) 1032 ) 1033 { 1034 /*- remember the found T-poly -*/ 1035 // poly pi = strat->T[j].p; 1036 int ei = strat->T[j].ecart; 1037 int li = strat->T[j].length; 1038 int ii = j; 1039 /* 1040 * the polynomial to reduce with (up to the moment) is; 1041 * pi with ecart ei and length li 1042 */ 1043 loop 1044 { 1045 /*- look for a better one with respect to ecart -*/ 1046 /*- stop, if the ecart is small enough (<=ecart(H)) -*/ 1047 j++; 1048 if (j > strat->tl) break; 1049 if (ei <= H.ecart) break; 1050 if (((strat->T[j].ecart < ei) 1051 || ((strat->T[j].ecart == ei) 1052 && (strat->T[j].length < li))) 1053 && pLmShortDivisibleBy(strat->T[j].p,strat->sevT[j], H.p, not_sev) 1054 && (n_DivBy(H.p->coef, strat->T[j].p->coef,strat->tailRing->cf)) 1055 ) 1056 { 1057 /* 1058 * the polynomial to reduce with is now; 1059 */ 1060 // pi = strat->T[j].p; 1061 ei = strat->T[j].ecart; 1062 li = strat->T[j].length; 1063 ii = j; 1064 } 1065 } 1066 /* 1067 * end of search: have to reduce with pi 1068 */ 1069 z++; 1070 if (z>10) 1071 { 1072 pNormalize(H.p); 1073 z=0; 1074 } 1075 if ((ei > H.ecart) && (!strat->kHEdgeFound)) 1076 { 1077 /* 1078 * It is not possible to reduce h with smaller ecart; 1079 * we have to reduce with bad ecart: H has to enter in T 1080 */ 1081 doRed(&H,&(strat->T[ii]),TRUE,strat,TRUE); 1082 if (H.p == NULL) 1083 return NULL; 1084 } 1085 else 1086 { 1087 /* 1088 * we reduce with good ecart, h need not to be put to T 1089 */ 1090 doRed(&H,&(strat->T[ii]),FALSE,strat,TRUE); 1091 if (H.p == NULL) 1092 return NULL; 1093 } 1094 /*- try to reduce the s-polynomial -*/ 1095 o = H.SetpFDeg(); 1096 if ((flag &2 ) == 0) cancelunit(&H,TRUE); 1097 H.ecart = currRing->pLDeg(H.p,&(H.length),currRing)-o; 1098 j = 0; 1099 H.sev = pGetShortExpVector(H.p); 1100 not_sev = ~ H.sev; 1101 } 1102 else 1103 { 1104 j++; 1105 } 1106 } 861 1107 } 862 1108 #endif … … 1486 1732 } 1487 1733 1488 if (rField_is_Ring(currRing)) 1489 strat->red = redRiloc; 1734 if (rField_is_Ring(currRing)) { 1735 if (rField_is_Z(currRing)) 1736 strat->red = redRiloc_Z; 1737 else 1738 strat->red = redRiloc; 1739 } 1490 1740 1491 1741 /*reads the ecartWeights used for Graebes method from the -
kernel/GBEngine/kstd2.cc
r56ff8ef rd906dc 135 135 } 136 136 } 137 // return -1 if no divisor is found 138 // number of first divisor, otherwise 137 // return -1 if T[0] does not divide the leading monomial 138 int kTestDivisibleByT0_Z(const kStrategy strat, const LObject* L) 139 { 140 if (strat->tl < 1) 141 return -1; 142 143 unsigned long not_sev = ~L->sev; 144 const unsigned long sevT0 = strat->sevT[0]; 145 number rest, orest, mult; 146 if (L->p!=NULL) 147 { 148 const poly T0p = strat->T[0].p; 149 const ring r = currRing; 150 const poly p = L->p; 151 orest = pGetCoeff(p); 152 153 pAssume(~not_sev == p_GetShortExpVector(p, r)); 154 155 #if defined(PDEBUG) || defined(PDIV_DEBUG) 156 if (p_LmShortDivisibleBy(T0p, sevT0, p, not_sev, r)) 157 { 158 mult= n_QuotRem(pGetCoeff(p), pGetCoeff(T0p), &rest, r->cf); 159 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 160 return 0; 161 } 162 } 163 #else 164 if (!(sevT0 & not_sev) && p_LmDivisibleBy(T0p, p, r)) 165 { 166 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T0p), &rest, r->cf); 167 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 168 return 0; 169 } 170 } 171 #endif 172 } 173 else 174 { 175 const poly T0p = strat->T[0].t_p; 176 const ring r = strat->tailRing; 177 const poly p = L->t_p; 178 orest = pGetCoeff(p); 179 #if defined(PDEBUG) || defined(PDIV_DEBUG) 180 if (p_LmShortDivisibleBy(T0p, sevT0, 181 p, not_sev, r)) 182 { 183 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T0p), &rest, r->cf); 184 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 185 return 0; 186 } 187 } 188 #else 189 if (!(sevT0 & not_sev) && p_LmDivisibleBy(T0p, p, r)) 190 { 191 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T0p), &rest, r->cf); 192 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 193 return 0; 194 } 195 } 196 #endif 197 } 198 return -1; 199 } 200 139 201 int kFindDivisibleByInT_Z(const kStrategy strat, const LObject* L, const int start) 140 202 { … … 191 253 p, not_sev, r)) 192 254 { 193 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T[j]. p), &rest, r->cf);255 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T[j].t_p), &rest, r->cf); 194 256 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 195 257 o = j; … … 200 262 if (!(sevT[j] & not_sev) && p_LmDivisibleBy(T[j].t_p, p, r)) 201 263 { 202 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T[j]. p), &rest, r->cf);264 mult = n_QuotRem(pGetCoeff(p), pGetCoeff(T[j].t_p), &rest, r->cf); 203 265 if (!n_IsZero(mult, r) && n_Greater(n_EucNorm(orest, r->cf), n_EucNorm(rest, r->cf), r->cf) == TRUE) { 204 266 o = j; -
kernel/GBEngine/kutil.h
r56ff8ef rd906dc 602 602 int kFindSameLMInT_Z(const kStrategy strat, const LObject* L, const int start=0); 603 603 604 /// tests if T[0] divides the leading monomial of L, returns -1 if not 605 int kTestDivisibleByT0_Z(const kStrategy strat, const LObject* L); 604 606 /// return -1 if no divisor is found 605 607 /// number of first divisor in S, otherwise -
kernel/ideals.cc
r56ff8ef rd906dc 303 303 void *args[]={temp,(void*)1,NULL}; 304 304 int arg_t[]={MODUL_CMD,INT_CMD,0}; 305 temp1=(ideal)iiCallLibProcM("modStd",args,arg_t,err); 305 leftv temp0=ii_CallLibProcM("modStd",args,arg_t,currRing,err); 306 temp1=(ideal)temp0->data; 307 omFreeBin((ADDRESS)temp0,sleftv_bin); 306 308 if (err) 307 309 { … … 345 347 void *args[]={temp,v,NULL}; 346 348 int arg_t[]={MODUL_CMD,IDEAL_CMD,0}; 347 temp1=(ideal)iiCallLibProcM("satstd",args,arg_t,err); 349 leftv temp0=ii_CallLibProcM("satstd",args,arg_t,currRing,err); 350 temp1=(ideal)temp0->data; 351 omFreeBin((ADDRESS)temp0, sleftv_bin); 348 352 } 349 353 if (err) … … 655 659 void *args[]={idCopy(h2),(void*)1,NULL}; 656 660 int arg_t[]={MODUL_CMD,INT_CMD,0}; 657 h3=(ideal)iiCallLibProcM("modStd",args,arg_t,err); 661 leftv temp0=ii_CallLibProcM("modStd",args,arg_t,currRing,err); 662 h3=(ideal)temp0->data; 663 omFreeBin((ADDRESS)temp0,sleftv_bin); 658 664 if (err) 659 665 { … … 697 703 void *args[]={idCopy(h2),v,NULL}; 698 704 int arg_t[]={MODUL_CMD,IDEAL_CMD,0}; 699 h3=(ideal)iiCallLibProcM("satstd",args,arg_t,err); 705 leftv temp0=ii_CallLibProcM("satstd",args,arg_t,currRing,err); 706 h3=(ideal)temp0->data; 707 omFreeBin((ADDRESS)temp0,sleftv_bin); 700 708 } 701 709 if (err) … … 1757 1765 void *args[]={idCopy(h),(void*)1,NULL}; 1758 1766 int arg_t[]={IDEAL_CMD,INT_CMD,0}; 1759 hh=(ideal)iiCallLibProcM("modStd",args,arg_t,err); 1767 leftv temp0=ii_CallLibProcM("modStd",args,arg_t,currRing,err); 1768 hh=(ideal)temp0->data; 1769 omFreeBin((ADDRESS)temp0,sleftv_bin); 1760 1770 if (err) 1761 1771 { -
libpolys/polys/shiftop.cc
r1708fa rd906dc 13 13 * -> wait until the new interface is released 14 14 */ 15 #define SHIFT_MULT_COMPAT_MODE 15 /* #define SHIFT_MULT_COMPAT_MODE */ 16 16 17 17 #ifdef SHIFT_MULT_DEBUG … … 718 718 BOOLEAN _p_LPLmDivisibleByNoComp(poly a, poly b, const ring r) 719 719 { 720 if(p_LmIsConstantComp(a, r))721 return TRUE;722 720 #ifdef SHIFT_MULT_COMPAT_MODE 723 721 a = p_Head(a, r); … … 726 724 p_mLPunshift(b, r); 727 725 #endif 728 int i = (r->N / r->isLPring) - p_LastVblock(a, r); 729 do { 730 int j = r->N - (i * r->isLPring); 726 for (int i = (r->N / r->isLPring) - p_LastVblock(a, r); i >= 0; i--) 727 { 731 728 bool divisible = true; 732 do729 for (int j = r->N - (i * r->isLPring); j >= 0; j--) 733 730 { 734 731 if (p_GetExp(a, j, r) > p_GetExp(b, j + (i * r->isLPring), r)) … … 737 734 break; 738 735 } 739 j--; 740 } 741 while (j); 736 } 742 737 if (divisible) return TRUE; 743 i--; 744 } 745 while (i > -1); 738 } 746 739 #ifdef SHIFT_MULT_COMPAT_MODE 747 740 p_Delete(&a, r);
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