From: Paul Eggert <eggert@cs.ucla.edu>
To: Philipp Stephani <p.stephani2@gmail.com>
Cc: Andy Moreton <andrewjmoreton@gmail.com>,
Emacs developers <emacs-devel@gnu.org>
Subject: Re: Removing some workarounds for big integers
Date: Tue, 4 Aug 2020 23:11:31 -0700 [thread overview]
Message-ID: <2cad6bf3-e0ef-eada-41d8-00d13ea814e4@cs.ucla.edu> (raw)
In-Reply-To: <CAArVCkSZzv_GsdnpHbLGAjHu0eZTvR27k05hvhp+QDb-cLU=5w@mail.gmail.com>
On 8/1/20 1:09 PM, Philipp Stephani wrote:
> Am Mo., 22. Apr. 2019 um 20:45 Uhr schrieb Paul Eggert <eggert@cs.ucla.edu>:
>>
>> On 4/22/19 9:59 AM, Philipp Stephani wrote:
>>>
>>>> +#define INTEGER_TO_INT(num, type) \
>>>> + (TYPE_SIGNED (type) \
>>>> + ? ranged_integer_to_int ((num), TYPE_MINIMUM (type), TYPE_MAXIMUM (type)) \
>>>> + : ranged_integer_to_uint ((num), TYPE_MINIMUM (type)))
>>>> ^^^^^^^^^^^^
>>>> This should be TYPE_MAXIMUM.
>>>
>>> Thanks, fixed
>>>
>> More important, INTEGER_TO_INT's type conversion messes up and can cause
>> a signal on picky platforms.
>
> How so?
The type conversion is messed up because on conventional platforms
INTEGER_TO_INT returns a value of uintmax_t, which means that an expression like
'INTEGER_TO_INT (n, t) < 0' will always be false, even if N is negative and T is
a signed type.
The "picky platform" is one where conversion from unsigned to signed signals
when the value is out of range for the signed type; this behavior is allowed by
POSIX and the C standard and I imagine some debugging implementations might
check for it. On these implementations,
To work around this problem, the macro could have another argument, being the
lvalue destination; that would avoid these problems. However, it'd be more
awkward to use. At some point it's easier to avoid the macro and use the
underlying functions.
next prev parent reply other threads:[~2020-08-05 6:11 UTC|newest]
Thread overview: 18+ messages / expand[flat|nested] mbox.gz Atom feed top
2018-08-20 21:43 Removing some workarounds for big integers Philipp
2018-08-20 21:55 ` John Wiegley
2018-08-20 22:57 ` Andy Moreton
2018-09-21 19:32 ` Philipp Stephani
2018-09-21 23:12 ` Paul Eggert
2019-04-22 15:40 ` Philipp Stephani
2019-04-22 16:43 ` Andy Moreton
2019-04-22 16:59 ` Philipp Stephani
2019-04-22 18:45 ` Paul Eggert
2020-08-01 20:09 ` Philipp Stephani
2020-08-05 6:11 ` Paul Eggert [this message]
2020-08-09 15:39 ` Philipp Stephani
2020-08-09 16:13 ` Philipp Stephani
2020-08-09 17:04 ` Stefan Monnier
2020-08-09 17:26 ` Paul Eggert
2020-10-13 19:10 ` Philipp Stephani
2019-04-22 18:57 ` Paul Eggert
2020-08-01 20:15 ` Philipp Stephani
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