- Timestamp:
- Nov 4, 2016, 6:05:00 PM (7 years ago)
- Branches:
- (u'spielwiese', 'fe61d9c35bf7c61f2b6cbf1b56e25e2f08d536cc')
- Children:
- 07b05879aa75a83b11b096f36bbf000962f5dd243a8cca92df2ac8cbac147be19125b411d929f7cf
- Parents:
- 23ca7b7a1c132bcc62bab0c48743fe235bbe1764
- Location:
- libpolys
- Files:
-
- 7 edited
Legend:
- Unmodified
- Added
- Removed
-
libpolys/coeffs/gnumpc.cc
r23ca7b7 r9d19c1 614 614 if ( from != NULL ) 615 615 { 616 gmp_complex *res=new gmp_complex(numberFieldToFloat(from,QTOF ,aRing));616 gmp_complex *res=new gmp_complex(numberFieldToFloat(from,QTOF)); 617 617 return (number)res; 618 618 } -
libpolys/coeffs/gnumpfl.cc
r23ca7b7 r9d19c1 518 518 assume( src->rep == n_rep_gap_rat ); 519 519 520 gmp_float *res=new gmp_float(numberFieldToFloat(from,QTOF ,dst));520 gmp_float *res=new gmp_float(numberFieldToFloat(from,QTOF)); 521 521 return (number)res; 522 522 } -
libpolys/coeffs/longrat0.cc
r23ca7b7 r9d19c1 114 114 * write a rational number 115 115 */ 116 void nlWrite (number a, const coeffs r)116 void nlWrite (number a, const coeffs) 117 117 { 118 118 char *s,*z; -
libpolys/coeffs/mpr_complex.cc
r23ca7b7 r9d19c1 438 438 } 439 439 440 gmp_float numberFieldToFloat( number num, int k, const coeffs src)440 gmp_float numberFieldToFloat( number num, int cf) 441 441 { 442 442 gmp_float r; 443 443 444 switch ( k)444 switch (cf) 445 445 { 446 446 case QTOF: -
libpolys/coeffs/mpr_complex.h
r23ca7b7 r9d19c1 168 168 169 169 gmp_float numberToFloat( number num, const coeffs src ); 170 gmp_float numberFieldToFloat( number num, int k, const coeffssrc );170 gmp_float numberFieldToFloat( number num, int src ); 171 171 //char *floatToStr( const gmp_float & r, const unsigned int oprec ); 172 172 //<- -
libpolys/polys/ext_fields/algext.cc
r23ca7b7 r9d19c1 1507 1507 1508 1508 #ifndef SINGULAR_4_1 1509 BOOLEAN n2pInitChar(coeffs cf, void * infoStruct)1509 BOOLEAN n2pInitChar(coeffs, void *) 1510 1510 { return 1; } 1511 1511 #endif -
libpolys/polys/monomials/degree.txt
r23ca7b7 r9d19c1 34 34 OrdSgn: 1 for well orderings (i.e. 1 is the smallest monomial) 35 35 -1 otherwise 36 MixedOrder: 0 for well orderings 36 MixedOrder: 0 for well orderings 37 37 and local orderings (i.e. 1 is the largest monomial) 38 38 1 otherwise
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