<oembed><type>rich</type><version>1.0</version><author_name>npub1aeetueshkcgcx4x7uze7qteaq85d9d4c8kzrwxqmxq2rjnl5drmssu7ctd</author_name><author_url>https://nostr.ae/npub1aeetueshkcgcx4x7uze7qteaq85d9d4c8kzrwxqmxq2rjnl5drmssu7ctd</author_url><provider_name>njump</provider_name><provider_url>https://nostr.ae</provider_url><html>📅 Original date posted:2014-04-07&#xA;📝 Original message:&gt;&#xA;&gt; I&#39;d be fine with changing the key fingerprint algorithm to something else. Do you like CRC16?&#xA;&gt;&#xA;I like CRC16.  Do you intend to use it in conjunction with a cryptographic hash?&#xA;&#xA;Regarding the choice of fields, any implementation of this BIP will&#xA;need big integer arithmetic to do base-58 anyway.  The operations&#xA;required for SSS are nearly the same as for base-58 and can probably&#xA;be done by the same subset of the chosen bignum library.  So in fact&#xA;using GF(2^8) will add complexity to both the BIP and its&#xA;implementations.  However, the maths in GF(2^8) is so simple that this&#xA;additional complexity can be considered negligible.&#xA;&#xA;As a co-author of a bitcoin application running on a real&#xA;microcontroller (not the sort of big-iron thing Trezor runs on), I was&#xA;also going to implement my SSS over a 256-bit prime field.  (I am not&#xA;going into 512-bit master seeds at this time.)&#xA;&#xA;Uniform processing of secrets of any size (instead of using different&#xA;primes for different cases) is a valid argument in favour of GF(2^8),&#xA;though.  I have no preference one way or another.</html></oembed>