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From: David Laight <David.Laight@ACULAB.COM>
To: 'Herbert Xu' <herbert@gondor.apana.org.au>, "Matthew Wilcox (Oracle)"
	<willy@infradead.org>
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Subject: RE: [PATCH 0/1] Rosebush, a new hash table
Thread-Topic: [PATCH 0/1] Rosebush, a new hash table
Thread-Index: AQHaZrdg3OPv1gzlbEiBbQpUz0xlprEaCpvw
Date: Sat, 24 Feb 2024 22:10:27 +0000
Message-ID: <4a1416fcb3c547eb9612ce07da6a77ed@AcuMS.aculab.com>
References: <20240222203726.1101861-1-willy@infradead.org>
 <Zdk2YgIoAGOEvcJi@gondor.apana.org.au>
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From: Herbert Xu
> Sent: 24 February 2024 00:21
>=20
> On Thu, Feb 22, 2024 at 08:37:23PM +0000, Matthew Wilcox (Oracle) wrote:
> >
> > Where I expect rosebush to shine is on dependent cache misses.
> > I've assumed an average chain length of 10 for rhashtable in the above
> > memory calculations.  That means on average a lookup would take five ca=
che
> > misses that can't be speculated.  Rosebush does a linear walk of 4-byte
>=20
> Normally an rhashtable gets resized when it reaches 75% capacity
> so the average chain length should always be one.

The average length of non-empty hash chains is more interesting.
You don't usually search for items in empty chains.
The only way you'll get all the chains of length one is if you've
carefully picked the data so that it hashed that way.

I remember playing around with the elf symbol table for a browser
and all its shared libraries.
While the hash function is pretty trivial, it really didn't matter
whether you divided 2^n, 2^n-1 or 'the prime below 2^n' some hash
chains were always long.

=09David

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