- Actually that's not true. Regardless of the bit in position 1 to begin with, you will always have a 1 in position 8 in the result. When you shift, you're adding a 0 in position 1 (assuming a 0 shift in), then the inverse is 1, and flipping would put the 1 in position 8. Jarod997 (talk) 14:06, 5 March 2014 (UTC)
- I think it would actually take a few rounds, but yes will eventually get back to the same as the input. Remember that you aren't just doing this operation, you are doing it to one half of the block and then XORing with the other half of the block. But yes I think after a few rounds the XOR's would combine to the identity. (assuming that it wraps, which makes sense to me). Also it is not shown at all how the key would be incorporated into this... so maybe that would help? (or you just add a round key in after doing this operation?) 18.104.22.168 16:32, 18 November 2015 (UTC)
" and so is the author Randall Munroe at PyCon"
- I think that post is a joke.
- It links to 541: TED Talk.
- It says "Registration volunteers have been instructed to refuse admission to Randall Munroe personally, and in fact, to any stick figures who may attempt to register"
- There isn't anything on YouTube or Randall Munroe's Wikipedia page about it.
- Another Python blog says that it was a publicity stunt, citing the organizers' mailing list archives. I didn't bother to sign up for access to the archive.
- Catherine Devlin claims that she banned Randall, so we could try asking her if she's serious.
- Another blog post about it
- gijobarts (talk) 16:48, 2 September 2013 (UTC) (edited 20:29 UTC)
In the same way, a steps to a feistel cipher based algorithm are executed in reverse to obtain the original plain text from a cipher text. is not true. The whole point of a Feistel network is that you execute the same steps in the same order. The only thing that is reversed is the key. You can do almost any amount of mangling of the input, without having to worry about how to reverse it, because the magic of XOR ensures that All Will Be Well when you come to decrypt. There are limits to the kinds of mangling you can do, of course, but the basic principle is that the same function used for encryption is also used for decryption. It's quite startling, really. Horst Feistel - kudos! --BinaryDigit (talk) 15:08, 8 August 2014 (UTC)
- +1 22.214.171.124 16:32, 18 November 2015 (UTC)
"This part needs editing" in what way? It looks fine to me. Clarify, or better yet, edit it in what way you think it needs editing.126.96.36.199 16:08, 29 October 2017 (UTC)
Why is this page marked as an incomplete explanation? 188.8.131.52 16:59, 8 November 2017 (UTC)