Searched refs:num_sumepsilon (Results 1 – 4 of 4) sorted by relevance
/dports/math/SCIP/scip-7.0.3/src/scip/ |
H A D | set.h | 1585 #define SCIPsetSumepsilon(set) ( (set)->num_sumepsilon ) 1614 #define SCIPsetIsSumEQ(set, val1, val2) ( EPSEQ(val1, val2, (set)->num_sumepsilon) ) 1615 #define SCIPsetIsSumLT(set, val1, val2) ( EPSLT(val1, val2, (set)->num_sumepsilon) ) 1616 #define SCIPsetIsSumLE(set, val1, val2) ( EPSLE(val1, val2, (set)->num_sumepsilon) ) 1619 #define SCIPsetIsSumZero(set, val) ( EPSZ(val, (set)->num_sumepsilon) ) 1620 #define SCIPsetIsSumPositive(set, val) ( EPSP(val, (set)->num_sumepsilon) ) 1621 #define SCIPsetIsSumNegative(set, val) ( EPSN(val, (set)->num_sumepsilon) ) 1622 #define SCIPsetSumFloor(set, val) ( EPSFLOOR(val, (set)->num_sumepsilon) ) 1623 #define SCIPsetSumCeil(set, val) ( EPSCEIL(val, (set)->num_sumepsilon) ) 1624 #define SCIPsetSumRound(set, val) ( EPSROUND(val, (set)->num_sumepsilon) ) [all …]
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H A D | set.c | 5813 return set->num_sumepsilon; in SCIPsetSumepsilon() 6238 return EPSZ(val, set->num_sumepsilon); in SCIPsetIsSumZero() 6249 return EPSP(val, set->num_sumepsilon); in SCIPsetIsSumPositive() 6260 return EPSN(val, set->num_sumepsilon); in SCIPsetIsSumNegative() 6282 return EPSCEIL(val, set->num_sumepsilon); in SCIPsetSumCeil() 6304 return EPSFRAC(val, set->num_sumepsilon); in SCIPsetSumFrac() 6915 return EPSZ(diff, set->num_sumepsilon); in SCIPsetIsSumRelEQ() 6937 return EPSN(diff, set->num_sumepsilon); in SCIPsetIsSumRelLT() 6959 return !EPSP(diff, set->num_sumepsilon); in SCIPsetIsSumRelLE() 6981 return EPSP(diff, set->num_sumepsilon); in SCIPsetIsSumRelGT() [all …]
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H A D | struct_set.h | 406 …SCIP_Real num_sumepsilon; /**< absolute values of sums smaller than this are consi… member
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H A D | lp.c | 6788 solcutoffdist = set->num_sumepsilon; in SCIProwGetLPSolCutoffDistance()
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