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COMP-FORTRAN-90  2000

COMP-FORTRAN-90 2000

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Subject:

Re: Bug or feature - revisited

From:

William F Mitchell <[log in to unmask]>

Reply-To:

William F Mitchell <[log in to unmask]>

Date:

Mon, 26 Jun 2000 08:59:20 -0400

Content-Type:

text/plain

Parts/Attachments:

Parts/Attachments

text/plain (57 lines)

Friedrich Hertweck wrote:
> 
> William F Mitchell schrieb:
> 
> >  I don't see why the optimization could
> > not be done, as long as the dummy argument is intent(in).  With intent(in) the
> > compiler can assume the argument will not be changed.  If the user overrules it
> > as you suggest, then the program is not standard conforming.
> 
> I have not found any rule that prohibits this. 

I think Malcolm covered this pretty well.  If the argument has intent(in), then it
cannot be changed.

> >  From the explicit interface, the compiler
> > does not know that the result is associated with the dummy argument, i.e.,
> > it does not know about the statement res2=>r2
>  
> So I maintain my position that a good compiler should be able to check on these
> things.
> For instance a compiler does know if you invoke a subroutine, call sub(i*j+k), say,
> where
> the dummy argument is INTENT(OUT):  it is a compile time error.  When the module is
> compiled, the dummy argument of the function evidently gets a tag that it must not be
> an
> expression, and this tag is known in the interface.

I don't think it is necessarily a tag; intent(out) is simply part of the explicit
interface.  But maybe that's just terminology, if you want to say that things like
"this argument must be real" or "this argument must be a rank 1 array" are "tags".

> A similar tag could be put on the
> argument
> of  a  if the function result pointsat it.  So I still believe a compiler could do a
> lot more analysis.

Maybe it's possible -- I'll leave that call to the compiler writers.  But it's
certainly not required.  As far as I'm concerned, the compiler checks for argument
mismatches when there is an explicit interface, but I am not going to assume it
makes any other interprocedural analysis.

> You may of cause argue that incorrect programs may well be standard conforming

I don't think I'd argue in favor of that, true or not, and I don't think I've said
anything to indicate I would.  I generally try to make my programs correct as well
as standard conforming :-)

Bill
-- 
William F. Mitchell
Mathematical and Computational Sciences Division
National Institute of Standards and Technology
[log in to unmask]     http://math.nist.gov/~mitchell


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