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From: "Pierre Mallard" <pierremallard@yahoo.fr>
To: Momchil Velikov <velco@fadata.bg>
Cc: gcc@gcc.gnu.org
Subject: Re: divmod , division+modulo problem in rtl
Date: Wed, 16 Oct 2002 07:32:00 -0000	[thread overview]
Message-ID: <20021016120149.71794.qmail@web20309.mail.yahoo.com> (raw)
In-Reply-To: <8765w5rse9.fsf@fadata.bg>

-gcc-3.0.4, c language-
Hi and thanks a lot.
I did not get any better things after having change
those few lines.
Anyway ok I just leave it now for catching div and mod
the same time..

But the problem I got here right now is the matching
of a divmodqi4 describe in a define_expand:

My word are define as being 16 bits long same as for
my char whereas my int are 32 bits long.

when I do 
char a,b,c;
c=a/b

I can't make gcc understand I need divmodqi4 and not
divmodhi4..

Gcc is always passing throw divmodhi4 and never in
divmodqi4...

I'm really disappointed think I may have missed
something cause lots of different proc implements
divmodqi4 especially avr one which as approximately
the same definition as me for the words , char and int
except it's twice less...

In my configuration divmodqi4 dosn't look as it can be
match once...

Pierre
--- Momchil Velikov <velco@fadata.bg> a écrit : >
>>>>> "Pierre" == Pierre Mallard
> <pierremallard@yahoo.fr> writes:
> 
> Pierre> Hi,
> Pierre> I need someone's help to output a single
> operation for
> Pierre> an operation such as a (div a b)+(mod a b)
> in c
> Pierre> language only...
> 
> See if this patch will help
>
http://gcc.gnu.org/ml/gcc-patches/2002-07/msg01207.html
> 
> Pierre> 2)And if u got any idea how a Signed Qi
> division can
> Pierre> be handle by a Qi signed division ... let me
> just show
> It can't, in C at least.
> 
> ~velco
>  

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  parent reply	other threads:[~2002-10-16 12:01 UTC|newest]

Thread overview: 5+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2002-10-14  9:14 Pierre Mallard
2002-10-14  9:16 ` Momchil Velikov
2002-10-16  7:31   ` Pierre Mallard
2002-10-16  7:32   ` Pierre Mallard [this message]
2002-10-16  7:37   ` Char as long as one Word , Int twice a Word Pierre Mallard

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