| To: | linux@xxxxxxxxxxx |
|---|---|
| Subject: | Re: [PATCH] OpenBSD Networking-related randomization port |
| From: | Roland Dreier <roland@xxxxxxxxxxx> |
| Date: | Sat, 12 Feb 2005 16:18:14 -0800 |
| Cc: | ak@xxxxxx, arjan@xxxxxxxxxxxxx, bunk@xxxxxxxxx, chrisw@xxxxxxxx, davem@xxxxxxxxxx, hlein@xxxxxxxxxxxxxxxxxxxx, linux-kernel@xxxxxxxxxxxxxxx, netdev@xxxxxxxxxxx, shemminger@xxxxxxxx, Valdis.Kletnieks@xxxxxx |
| In-reply-to: | <20050212232518.10838.qmail@xxxxxxxxxxxxxxxxxxx> (linux@xxxxxxxxxxx's message of "12 Feb 2005 23:25:18 -0000") |
| References: | <20050212232518.10838.qmail@xxxxxxxxxxxxxxxxxxx> |
| Sender: | netdev-bounce@xxxxxxxxxxx |
| User-agent: | Gnus/5.1006 (Gnus v5.10.6) XEmacs/21.4 (Jumbo Shrimp, linux) |
linux> It's easy to make a smaller hash by just thowing bits away,
linux> but a block cipher is a permutation, and has to be
linux> invertible.
linux> For example, if I take a k-bit counter and encrypt it with
linux> a k-bit block cipher, the output is guaranteed not to
linux> repeat in less than 2^k steps, but the value after a given
linux> value is hard to predict.
Huh? What if my cipher consists of XOR-ing with a k-bit pattern?
That's a permutation on the set of k-bit blocks but it happens to
decompose as a product of (non-overlapping) swaps.
In general for more realistic block ciphers like DES it seems
extremely unlikely that the cipher has only a single orbit when viewed
as a permutation. I would expect a real block cipher to behave more
like a random permutation, which means that the expected number of
orbits for a k-bit cipher should be about ln(2^k) or roughly .7 * k.
- R.
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