Information-theoretic secure secret sharing http://monoid.at/code
|Latest on Hackage:||220.127.116.11|
This package is not currently in any snapshots. If you're interested in using it, we recommend adding it to Stackage Nightly. Doing so will make builds more reliable, and allow stackage.org to host generated Haddocks.
Implementation of an (
n)-threshold secret sharing scheme.
A given ByteString
b (the secret) is split into
m shares are sufficient to reconstruct
The scheme preserves information-theoretic perfect secrecy in the sense that the knowledge of up
m-1 shares does not reveal any information about the secret
Example in GHCi: Suppose that you want to split the string "my secret data" into n=5 shares such that at least m=3 shares are necessary to reconstruct the secret.
> :m + Data.ByteString.Lazy.Char8 Crypto.SecretSharing > let secret = pack "my secret message!" > shares <- encode 3 5 secret > mapM_ (Prelude.putStrLn . show) shares -- each share should be deposited at a different site. (1,"\134\168\154\SUBV\248\CAN:\250y<\GS\EOT*\t\222_\140") (2,"\225\206\241\136\SUBse\199r\169\162\131D4\179P\210x") (3,"~\238%\192\174\206\\\f\214\173\162\148\&3\139_\183\193\235") (4,"Z\b0\188\DC2\f\247\f,\136\&6S\209\&5\n\FS,\223") (5,"x\EM\CAN\DELI*<\193q7d\192!/\183v\DC3T") > let shares' = Prelude.drop 2 shares > decode shares' "my secret message!"
The mathematics behind the secret sharing scheme is described in: "How to share a secret." by Adi Shamir. In Communications of the ACM 22 (11): 612–613, 1979.