From: | Scott Lamb <slamb(at)slamb(dot)org> |
---|---|
To: | Ron <rjpeace(at)earthlink(dot)net> |
Cc: | Martijn van Oosterhout <kleptog(at)svana(dot)org>, pgsql-performance(at)postgresql(dot)org, pgsql-hackers(at)postgresql(dot)org |
Subject: | Re: qsort again (was Re: [PERFORM] Strange Create |
Date: | 2006-02-16 17:19:24 |
Message-ID: | 87FA36B4-CD97-4CF5-B9B3-02FEEA25CC95@slamb.org |
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Lists: | pgsql-hackers pgsql-performance |
On Feb 16, 2006, at 8:32 AM, Ron wrote:
> Let's pretend that we have the typical DB table where rows are
> ~2-4KB apiece. 1TB of storage will let us have 256M-512M rows in
> such a table.
>
> A 32b hash code can be assigned to each row value such that only
> exactly equal rows will have the same hash code.
> A 32b pointer can locate any of the 256M-512M rows.
>
> Now instead of sorting 1TB of data we can sort 2^28 to 2^29 32b
> +32b= 64b*(2^28 to 2^29)= 2-4GB of pointers+keys followed by an
> optional pass to rearrange the actual rows if we so wish.
I don't understand this.
This is a true statement: (H(x) != H(y)) => (x != y)
This is not: (H(x) < H(y)) => (x < y)
Hash keys can tell you there's an inequality, but they can't tell you
how the values compare. If you want 32-bit keys that compare in the
same order as the original values, here's how you have to get them:
(1) sort the values into an array
(2) use each value's array index as its key
It reduces to the problem you're trying to use it to solve.
--
Scott Lamb <http://www.slamb.org/>
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