Re: [PATCH 1/8] lib/sort: Heapsort implementation of sort()

[Matt Mackall]

On Tue, Mar 01, 2005 at 08:06:22PM +0100, Christophe Saout wrote:
> Am Sonntag, den 27.02.2005, 13:25 -0800 schrieb Matt Mackall:
> 
> > Which kernel? There was an off-by-one for odd array sizes in the
> > original posted version that was quickly spotted:
> > 
> > http://www.kernel.org/pub/linux/kernel/people/akpm/patches/2.6/2.6.11-rc4/2.6.11-rc4-mm1/broken-out/sort-fix.patch
> > 
> > I've since tested all sizes 1 - 1000 with 100 random arrays each, so
> > I'm fairly confident it's now fixed.
> 
> -	int i = (num/2 - 1) * size, n = num * size, c, r;
> +	int i = (num/2) * size, n = num * size, c, r;
> 
> What's probably meant is: ((num - 1)/2) * size
> 
> `i' must cover half of the array or a little bit more (not less, in case
> of odd numbers). `i' (before my patch) is the highest address to start
> with, so that's why it should be ((num + 1)/2 - 1) * size or simpler:
> ((num - 1)/2) * size

Argh. Yes, you're right. This probably deserves a comment since it's
been gotten wrong twice. I'll add something..
 
> Anyway, I was wondering, is there a specific reason you are not using
> size_t for the offset variables? size is a size_t and the only purpose
> of the variables i, n, c and r is to be compared or added to the start
> pointer (also I think it's just ugly to cast size_t down to an int).
> 
> On system where int is 32 bit but pointers are 64 bit the compiler might
> need to extend to adjust the size of the operands for the address
> calculation. Right?
> 
> Since size_t is unsigned I also had to modify the two loops since I
> can't check for any of the variables becoming negative. Tested with all
> kinds of array sizes.

This is good, but I suspect you'll have Andrew pulling his hair out as
I'll then have to go adjust all the callers and this is already a huge
mess because of the ACL bits from Andreas. As the current code
correctly (but slightly suboptimally) sorts any array size less than a
2G, I think it's safe to hold off on this for a bit. I'll queue this
up for after the sort and ACL stuff gets merged.

-- 
Mathematics is the supreme nostalgia of our time.
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