On Mon, Apr 16, 2007 at 11:09:55PM -0700, William Lee Irwin III wrote:
> On Tue, Apr 17, 2007 at 02:17:22PM +1000, Peter Williams wrote:
> >> I myself was thinking of this as the chance for a much needed
> >> simplification of the scheduling code and if this can be done with the
> >> result being "reasonable" it then gives us the basis on which to propose
> >> improvements based on the ideas of others such as you mention.
> >> As the size of the cpusched indicates, trying to evaluate alternative
> >> proposals based on the current O(1) scheduler is fraught. Hopefully,
>
> On Tue, Apr 17, 2007 at 06:29:54AM +0200, Nick Piggin wrote:
> > I don't know why. The problem is that you can't really evaluate good
> > proposals by looking at the code (you can say that one is bad, ie. the
> > current one, which has a huge amount of temporal complexity and is
> > explicitly unfair), but it is pretty hard to say one behaves well.
> > And my scheduler for example cuts down the amount of policy code and
> > code size significantly. I haven't looked at Con's ones for a while,
> > but I believe they are also much more straightforward than mainline...
> > For example, let's say all else is equal between them, then why would
> > we go with the O(logN) implementation rather than the O(1)?
>
> All things are not equal; they all have different properties. I like
Exactly. So we have to explore those properties and evaluate performance
(in all meanings of the word). That's only logical.
> On a random note, limitations on kernel address space make O(lg(n))
> effectively O(1), albeit with large upper bounds on the worst case
> and an expected case much faster than the worst case.
Yeah. O(n!) is also O(1) if you can put an upper bound on n ;)
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