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From: Brian Inglis <Brian.Inglis@SystematicSw.ab.ca>
To: newlib@sourceware.org
Subject: Re: accuracy of mathematical functions
Date: Fri, 5 Feb 2021 16:01:39 -0700	[thread overview]
Message-ID: <b6144d60-c23c-858e-f6a5-bf9162ad0a11@SystematicSw.ab.ca> (raw)
In-Reply-To: <mw5z36pzf5.fsf@tomate.loria.fr>

On 2021-02-05 03:43, Paul Zimmermann wrote:
> I have updated my comparison with the newly released 2.33 version.
> No big difference with the previous version, except that I included
> the "long double" format (aka ldbl-96), which is not supported by Newlib.
> 
> https://members.loria.fr/PZimmermann/papers/#accuracy

Thanks for doing this work and making it available is greatly appreciated.

While newlib is mainly targeted to smaller platforms, the Cygwin port math 
library supports gcc __FLT64X_...__/__FLT128_...__ under
.../newlib-cygwin/winsup/cygwin/math/ and related includes.

As you may already be aware, clang and gcc have added support for ARM 
__FLT16/__fp16, AMD and Intel have added it to x86/amd64 as CVT16/FP16C 
https://en.wikipedia.org/wiki/F16C, and more compiler and library support are 
likely to follow, as they are already used in graphics and GPGPU areas.

-- 
Take care. Thanks, Brian Inglis, Calgary, Alberta, Canada

This email may be disturbing to some readers as it contains
too much technical detail. Reader discretion is advised.
[Data in binary units and prefixes, physical quantities in SI.]

[Shame your CORE-Math proposal was rejected: desperately needed these days, as 
I've never been a math natural but often seemed more comfortable than other 
programmers doing related work.
Maybe have to comb the literature on reproducible builds, need for verification 
no backdoors or vulnerabilities have been introduced, and testing results 
produced are identical across platforms; maybe comb Risks or contact PGN for 
math horror stories as references and justifications for resubmission.]

  reply	other threads:[~2021-02-05 23:01 UTC|newest]

Thread overview: 12+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2021-02-05 10:43 Paul Zimmermann
2021-02-05 23:01 ` Brian Inglis [this message]
2021-02-05 23:46   ` Joel Sherrill
2021-02-06  0:40     ` Brian Inglis
2021-02-06  6:23   ` Paul Zimmermann
2021-08-03  7:59 Paul Zimmermann
2021-09-07 15:01 Paul Zimmermann
2022-02-16  8:42 Accuracy of Mathematical Functions Paul Zimmermann
2022-08-29 10:50 Paul Zimmermann
2023-02-14  8:13 Paul Zimmermann
2023-09-21  7:24 Paul Zimmermann
2024-02-15 14:54 Paul Zimmermann

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