arithmetic issues
Aubrey Jaffer
(21 Oct 2005 14:53 UTC)
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Re: arithmetic issues
John.Cowan
(21 Oct 2005 15:59 UTC)
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Re: arithmetic issues
bear
(21 Oct 2005 16:39 UTC)
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Re: arithmetic issues
Aubrey Jaffer
(22 Oct 2005 01:17 UTC)
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Re: arithmetic issues
John.Cowan
(22 Oct 2005 02:03 UTC)
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(missing)
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(missing)
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(missing)
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(missing)
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(missing)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(23 Oct 2005 20:24 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(23 Oct 2005 20:30 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(23 Oct 2005 22:25 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(23 Oct 2005 22:30 UTC)
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(missing)
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(missing)
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Re: +nan.0 problems
bear
(24 Oct 2005 06:04 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(21 Oct 2005 17:15 UTC)
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Re: arithmetic issues
Taylor Campbell
(21 Oct 2005 20:24 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(21 Oct 2005 20:32 UTC)
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Re: arithmetic issues
Alan Watson
(22 Oct 2005 00:26 UTC)
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Re: arithmetic issues Marcin 'Qrczak' Kowalczyk (22 Oct 2005 00:45 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(22 Oct 2005 01:22 UTC)
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(missing)
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(missing)
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(missing)
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(missing)
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Re: arithmetic issues
Bradley Lucier
(23 Oct 2005 19:46 UTC)
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Re: arithmetic issues
Aubrey Jaffer
(23 Oct 2005 20:10 UTC)
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Re: arithmetic issues
Aubrey Jaffer
(23 Oct 2005 19:54 UTC)
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Re: arithmetic issues
Jens Axel Søgaard
(23 Oct 2005 20:01 UTC)
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Re: arithmetic issues
Aubrey Jaffer
(23 Oct 2005 20:50 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(23 Oct 2005 21:12 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(23 Oct 2005 22:31 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(23 Oct 2005 22:33 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(23 Oct 2005 22:50 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(23 Oct 2005 22:57 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 00:53 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(24 Oct 2005 01:05 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 01:45 UTC)
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Re: arithmetic issues
Taylor Campbell
(24 Oct 2005 02:00 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 02:08 UTC)
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Re: arithmetic issues
Taylor Campbell
(24 Oct 2005 02:14 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 02:27 UTC)
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Re: arithmetic issues
Taylor Campbell
(24 Oct 2005 02:45 UTC)
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Re: arithmetic issues
Alan Watson
(24 Oct 2005 02:13 UTC)
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Re: arithmetic issues
Taylor Campbell
(24 Oct 2005 02:22 UTC)
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Re: arithmetic issues
Alan Watson
(24 Oct 2005 03:19 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(24 Oct 2005 02:01 UTC)
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Re: arithmetic issues
Aubrey Jaffer
(24 Oct 2005 02:27 UTC)
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Re: arithmetic issues
Alan Watson
(24 Oct 2005 03:14 UTC)
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Re: arithmetic issues
John.Cowan
(24 Oct 2005 05:37 UTC)
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Re: arithmetic issues
Per Bothner
(24 Oct 2005 07:05 UTC)
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Re: arithmetic issues
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 07:58 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(24 Oct 2005 08:05 UTC)
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Re: arithmetic issues
Alan Watson
(24 Oct 2005 08:25 UTC)
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reading NaNs
Aubrey Jaffer
(24 Oct 2005 15:35 UTC)
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Re: reading NaNs
Per Bothner
(24 Oct 2005 17:35 UTC)
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Re: reading NaNs
bear
(24 Oct 2005 19:23 UTC)
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Re: reading NaNs
Marcin 'Qrczak' Kowalczyk
(24 Oct 2005 18:17 UTC)
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Re: arithmetic issues
bear
(24 Oct 2005 06:13 UTC)
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Re: arithmetic issues
Taylor Campbell
(24 Oct 2005 06:27 UTC)
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Re: arithmetic issues
Thomas Bushnell BSG
(24 Oct 2005 07:49 UTC)
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Re: arithmetic issues
bear
(24 Oct 2005 16:41 UTC)
|
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Re: arithmetic issues
Thomas Bushnell BSG
(24 Oct 2005 07:49 UTC)
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Alan Watson <xxxxxx@astrosmo.unam.mx> writes: > Or quotient-and-remainder. Isn't "+" sufficiently overloaded as it is > without having it stand for "and" :-) quotient&remainder? Unfortunately quotient,remainder is not a valid identifier. >> Mathematically, mixed exactness complex numbers makes no sense. >> Twisting the whole numeric tower around this artifice is wrong. > > Maybe, but a cheap way to get an inexact imaginary is an number with > an exact zero for its real part and an inexact real for its imaginary > part. If I understood what William Kahan tried to say in one of his articles, it is that it's sometimes essential to distinguish between the real part being 0, 0.0, and -0.0, where having only 0.0 and -0.0 is insufficient. He called the first variant "imaginary type", as in C99, and claimed that Java made a mistake by providing only a complex type with two floating point parts. I might be wrong however because I did not understand the technical reasoning behind that. I think it had something to do with choosing the right sides near branch cuts, or maybe with 0 not flipping to the other side on negation, in contrast to 0.0 and -0.0. -- __("< Marcin Kowalczyk \__/ xxxxxx@knm.org.pl ^^ http://qrnik.knm.org.pl/~qrczak/