Searched hist:153017 (Results 1 - 3 of 3) sorted by relevance
| /freebsd-11.0-release/lib/msun/src/ | ||
| H A D | s_roundl.c | diff 153017 Fri Dec 02 13:45:06 MST 2005 bde Fixed roundf(). The following cases never worked in FreeBSD: - in round-towards-minus-infinity mode, on all machines, roundf(x) never worked for 0 < |x| < 0.5 (2*0x3effffff cases in all, or almost half of float space). It was -0 for 0 < x < 0.5 and 0 for -0.5 < x < 0, but should be 0 and -0, respectively. This is because t = ceilf(|x|) = 1 for these args, and when we adjust t from 1 to 0 by subtracting 1, we get -0 in this rounding mode, but we want and expected to get 0. - in round-towards-minus-infinity, round towards zero and round-to-nearest modes, on machines that evaluate float expressions in float precision (most machines except i386's), roundf(x) never worked for |x| = <float value immediately below 0.5> (2 cases in all). It was +-1 but should have been +-0. This is because t = ceilf(|x|) = 1 for these args, and when we try to classify |x| by subtracting it from 1 we get an unexpected rounding error -- the result is 0.5 after rounding to float in all 3 rounding modes, so we we have forgotten the difference between |x| and 0.5 and end up returning the same value as for +-0.5. The fix is to use floorf() instead of ceilf() and to add 1 instead of -1 in the adjustment. With floorf() all the expressions used are always evaluated exactly so there are no rounding problems, and with adjustments of +1 we don't go near -0 when adjusting. Attempted to fix round() and roundl() by cloning the fix for roundf(). This has only been tested for round(), only on args representable as floats. Double expressions are evaluated in double precision even on i386's, so round(0.5-epsilon) was broken even on i386's. roundl() must be completely broken on i386's since long double precision is not really supported. There seem to be no other dependencies on the precision. |
| H A D | s_round.c | diff 153017 Fri Dec 02 13:45:06 MST 2005 bde Fixed roundf(). The following cases never worked in FreeBSD: - in round-towards-minus-infinity mode, on all machines, roundf(x) never worked for 0 < |x| < 0.5 (2*0x3effffff cases in all, or almost half of float space). It was -0 for 0 < x < 0.5 and 0 for -0.5 < x < 0, but should be 0 and -0, respectively. This is because t = ceilf(|x|) = 1 for these args, and when we adjust t from 1 to 0 by subtracting 1, we get -0 in this rounding mode, but we want and expected to get 0. - in round-towards-minus-infinity, round towards zero and round-to-nearest modes, on machines that evaluate float expressions in float precision (most machines except i386's), roundf(x) never worked for |x| = <float value immediately below 0.5> (2 cases in all). It was +-1 but should have been +-0. This is because t = ceilf(|x|) = 1 for these args, and when we try to classify |x| by subtracting it from 1 we get an unexpected rounding error -- the result is 0.5 after rounding to float in all 3 rounding modes, so we we have forgotten the difference between |x| and 0.5 and end up returning the same value as for +-0.5. The fix is to use floorf() instead of ceilf() and to add 1 instead of -1 in the adjustment. With floorf() all the expressions used are always evaluated exactly so there are no rounding problems, and with adjustments of +1 we don't go near -0 when adjusting. Attempted to fix round() and roundl() by cloning the fix for roundf(). This has only been tested for round(), only on args representable as floats. Double expressions are evaluated in double precision even on i386's, so round(0.5-epsilon) was broken even on i386's. roundl() must be completely broken on i386's since long double precision is not really supported. There seem to be no other dependencies on the precision. |
| H A D | s_roundf.c | diff 153017 Fri Dec 02 13:45:06 MST 2005 bde Fixed roundf(). The following cases never worked in FreeBSD: - in round-towards-minus-infinity mode, on all machines, roundf(x) never worked for 0 < |x| < 0.5 (2*0x3effffff cases in all, or almost half of float space). It was -0 for 0 < x < 0.5 and 0 for -0.5 < x < 0, but should be 0 and -0, respectively. This is because t = ceilf(|x|) = 1 for these args, and when we adjust t from 1 to 0 by subtracting 1, we get -0 in this rounding mode, but we want and expected to get 0. - in round-towards-minus-infinity, round towards zero and round-to-nearest modes, on machines that evaluate float expressions in float precision (most machines except i386's), roundf(x) never worked for |x| = <float value immediately below 0.5> (2 cases in all). It was +-1 but should have been +-0. This is because t = ceilf(|x|) = 1 for these args, and when we try to classify |x| by subtracting it from 1 we get an unexpected rounding error -- the result is 0.5 after rounding to float in all 3 rounding modes, so we we have forgotten the difference between |x| and 0.5 and end up returning the same value as for +-0.5. The fix is to use floorf() instead of ceilf() and to add 1 instead of -1 in the adjustment. With floorf() all the expressions used are always evaluated exactly so there are no rounding problems, and with adjustments of +1 we don't go near -0 when adjusting. Attempted to fix round() and roundl() by cloning the fix for roundf(). This has only been tested for round(), only on args representable as floats. Double expressions are evaluated in double precision even on i386's, so round(0.5-epsilon) was broken even on i386's. roundl() must be completely broken on i386's since long double precision is not really supported. There seem to be no other dependencies on the precision. |
Completed in 45 milliseconds