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Groups > comp.lang.python > #110347
| From | Michael Selik <michael.selik@gmail.com> |
|---|---|
| Newsgroups | comp.lang.python |
| Subject | Re: Is signed zero always available? |
| Date | 2016-06-23 00:34 +0000 |
| Message-ID | <mailman.53.1466642104.11516.python-list@python.org> (permalink) |
| References | (1 earlier) <nke6pk$fjm$1@ger.gmane.org> <1466606088.4117582.645299713.03DA7658@webmail.messagingengine.com> <nke953$81t$1@ger.gmane.org> <285A7071-5102-4516-BD3E-79C291023705@icloud.com> <CAGgTfkP+pu07oW43_FGXMXcPYXdrG4c0nYW7ULPvZ3FdJCoXaQ@mail.gmail.com> |
On Wed, Jun 22, 2016 at 4:53 PM Christopher Reimer < christopher_reimer@icloud.com> wrote: > > On Jun 22, 2016, at 7:59 AM, Grant Edwards <grant.b.edwards@gmail.com> > wrote: > > > >> On 2016-06-22, Random832 <random832@fastmail.com> wrote: > >>> On Wed, Jun 22, 2016, at 10:19, Grant Edwards wrote: > >>> > >>> Is that guaranteed by Python, or just a side-effect of the > >>> implementation? Back in the days when Python used native C > >>> integers I think the latter. > >> > >> AIUI, native C integers have never reliably supported signed zero > >> even with representations that naively seem to have it. There's no > >> well-defined way to detect it - no int version of copysign, for > >> instance - and implementations are free to erase the distinction on > >> every load/store or define one of them to be a trap representation. > > > > It's been almost 25 years since I used hardware that supported signed > > zero integers (CDC 6600). I don't recall there being a C compiler > > available. We used Pascal and assembly, though I think FORTRAN was > > what most people used. I don't recall whether the Pascal > > implementation exposed the existence of -0 to the user or not. > > When I took mathematics in college, the following was true: > > -1 * 0 = 0 > > I would probably have gotten rapped on the knuckles by my instructors if I > answered -0. Zero was zero. No plus or minus about that. No discussion of > signed integers ever mentioned signed zero. > > Did I miss something in college? > I can't remember where I came across the concept. It might have been in calculus. Zero can be thought of as the asymptotic value of 1/n as n approaches infinity. If so, then negative zero would be the asymptote of -1/n as n approaches infinity.
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Is signed zero always available? Steven D'Aprano <steve@pearwood.info> - 2016-06-22 23:27 +1000
Re: Is signed zero always available? Grant Edwards <grant.b.edwards@gmail.com> - 2016-06-22 14:19 +0000
Re: Is signed zero always available? Random832 <random832@fastmail.com> - 2016-06-22 10:34 -0400
Re: Is signed zero always available? Grant Edwards <grant.b.edwards@gmail.com> - 2016-06-22 14:59 +0000
Re: Is signed zero always available? Christopher Reimer <christopher_reimer@icloud.com> - 2016-06-22 15:50 -0700
Re: Is signed zero always available? Steven D'Aprano <steve@pearwood.info> - 2016-06-23 11:16 +1000
Re: Is signed zero always available? Michael Selik <michael.selik@gmail.com> - 2016-06-23 00:34 +0000
Re: Is signed zero always available? Grant Edwards <grant.b.edwards@gmail.com> - 2016-06-23 02:48 +0000
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