Re: RAID arrays and performance
От | Gregory Stark |
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Тема | Re: RAID arrays and performance |
Дата | |
Msg-id | 873asginrz.fsf@stark.xeocode.com обсуждение исходный текст |
Ответ на | Re: RAID arrays and performance ("Kevin Grittner" <Kevin.Grittner@wicourts.gov>) |
Ответы |
Re: RAID arrays and performance
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Список | pgsql-performance |
"Kevin Grittner" <Kevin.Grittner@wicourts.gov> writes: > >>> On Tue, Jan 29, 2008 at 9:52 AM, in message > <877ihsvdcb.fsf@oxford.xeocode.com>, Gregory Stark <stark@enterprisedb.com> > wrote: > > > I got this from a back-of-the-envelope calculation which now that I'm trying > > to reproduce it seems to be wrong. Previously I thought it was n(n+1)/2 or > > about n^2/2. So at 16 I would have expected about 128 pending i/o requests > > before all the drives could be expected to be busy. > > That seems right to me, based on the probabilities of any new > request hitting an already-busy drive. > > > Now that I'm working it out more carefully I'm getting that the expected > > number of pending i/o requests before all drives are busy is > > n + n/2 + n/3 + ... + n/n > > What's the basis for that? Well consider when you've reached n-1 drives; the expected number of requests before you hit the 1 idle drive remaining out of n would be n requests. When you're at n-2 the expected number of requests before you hit either of the two idle drives would be n/2. And so on. The last term of n/n would be the first i/o when all the drives are idle and you obviously only need one i/o to hit an idle drive. -- Gregory Stark EnterpriseDB http://www.enterprisedb.com
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