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Start work on BIP32 support.
Library file includes wrappers for the SHA family to make it take and produce sane byte order data, and a new HMAC implementation that depends on it. Also includes @belisarius222's secp256k1 implementation, plus experimental (and broken) support for other secp variants.
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274
lib/bip.hoon
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274
lib/bip.hoon
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@ -0,0 +1,274 @@
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:: bip32 implementation in hoon
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:: temporarily includes supporting crypto, this should all go into stdlib
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::
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:: tmp useful links:
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:: https://bitcoin.stackexchange.com/questions/61957/edge-cases-for-bip32
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:: https://bitcoin.stackexchange.com/questions/21974/need-sample-compressed-and-uncompressed-public-private-key-pairs-for-bigintege
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:: https://crypto.stackexchange.com/questions/41316/complete-set-of-test-vectors-for-ecdsa-secp256k1
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:: https://github.com/scogliani/ecc-test-vectors/tree/master/ecc_pointmul_test_vectors
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:: https://crypto.stackexchange.com/a/21206
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::
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|%
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::
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:: hmac
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::
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::TODO ++hmc/hml returns reverse byte order results,
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:: so does ++pbk/pbl which depends on it,
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:: but not secp, which also depends on them
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::NOTE tested to be correct against https://tools.ietf.org/html/rfc4231
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++ hmac :: correct byte-order hmac-family
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=, sha
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|%
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++ meet |=([k=@ m=@] [[(met 3 k) k] [(met 3 m) m]])
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::
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++ hmac-sha256 (cork meet hmac-sha256l)
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++ hmac-sha512 (cork meet hmac-sha512l)
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::
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++ hmac-sha256l (cury hmac sha-256l 64 32)
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++ hmac-sha512l (cury hmac sha-512l 128 64)
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::
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++ hmac
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:: boq: block size used by haj
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:: out: bytes output by haj
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|* [[haj=$-([@u @] @) boq=@u out=@u] [kl=@u key=@] [ml=@u msg=@]]
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:: ensure key and message fit signalled lengths
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=. key (end 3 kl key)
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=. msg (end 3 ml msg)
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:: keys longer than block size are shortened by hashing
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=? key (gth kl boq) (haj kl key)
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=? kl (gth kl boq) out
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:: keys shorter than block size are right-padded
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=? key (lth kl boq) (lsh 3 (sub boq kl) key)
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:: pad key, inner and outer
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=+ kip=(mix key (fil 3 boq 0x36))
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=+ kop=(mix key (fil 3 boq 0x5c))
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:: append inner padding to message, then hash
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=+ (haj (add ml boq) (add (lsh 3 boq msg) kip))
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:: prepend outer padding to result, hash again
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(haj (add out boq) (add (lsh 3 out kop) -))
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--
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::
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++ sha :: correct byte-order sha-family
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|%
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++ sha-1 (cork flin shan)
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::
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++ sha-256 :(cork flin shax (flip 32))
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++ sha-256l :(cork flim shay (flip 32))
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::
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++ sha-512 :(cork flin shaz (flip 64))
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++ sha-512l :(cork flim shal (flip 64))
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::
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++ flin |=(a=@ (swp 3 a)) :: flip input
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++ flim |=([w=@u a=@] [w (rev 3 w a)]) :: flip input w/ length
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++ flip |=(w=@u (cury (cury rev 3) w)) :: flip output of size
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--
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::
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::
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++ secp
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|%
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+= jaco [x=@ y=@ z=@] :: jacobian point
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+= pont [x=@ y=@] :: curve point
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::
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++ secp192k1 ::TODO unverified
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%+ secp 24
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:* p=0xffff.ffff.ffff.ffff.ffff.ffff.ffff.ffff.
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ffff.ffff.ffff.ffff.ffff.fffe.ffff.ee37
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a=0
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b=3
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^= g
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:* x=0xdb4f.f10e.c057.e9ae.26b0.7d02.
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80b7.f434.1da5.d1b1.eae0.6c7d
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y=0x9b2f.2f6d.9c56.28a7.8441.63d0.
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15be.8634.4082.aa88.d95e.2f9d
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==
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n=0xffff.ffff.ffff.ffff.ffff.fffe.
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26f2.fc17.0f69.466a.74de.fd8d
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==
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::
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++ secp192r1 ::TODO incorrect
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%+ secp 24
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:* p=0xffff.ffff.ffff.ffff.ffff.ffff.ffff.ffff.
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ffff.ffff.ffff.ffff.ffff.fffe.ffff.fc2f
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a=0xffff.ffff.ffff.ffff.ffff.ffff.
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ffff.fffe.ffff.ffff.ffff.fffc
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b=0x6421.0519.e59c.80e7.0fa7.e9ab.
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7224.3049.feb8.deec.c146.b9b1
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^= g
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:* x=0x188d.a80e.b030.90f6.7cbf.20eb.
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43a1.8800.f4ff.0afd.82ff.1012
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y=0x719.2b95.ffc8.da78.6310.11ed.
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6b24.cdd5.73f9.77a1.1e79.4811
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==
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n=0xffff.ffff.ffff.ffff.ffff.ffff.
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99de.f836.146b.c9b1.b4d2.2831
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==
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::
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::TODO more
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::
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++ secp256k1 ::NOTE verified correct
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%+ secp 32
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:* p=0xffff.ffff.ffff.ffff.ffff.ffff.ffff.ffff. :: modulo
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ffff.ffff.ffff.ffff.ffff.fffe.ffff.fc2f
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a=0 :: y^2=x^3+ax+b
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b=7
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^= g :: "prime" point
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:* x=0x79be.667e.f9dc.bbac.55a0.6295.ce87.0b07.
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029b.fcdb.2dce.28d9.59f2.815b.16f8.1798
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y=0x483a.da77.26a3.c465.5da4.fbfc.0e11.08a8.
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fd17.b448.a685.5419.9c47.d08f.fb10.d4b8
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==
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n=0xffff.ffff.ffff.ffff.ffff.ffff.ffff.fffe. :: prime order of g
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baae.dce6.af48.a03b.bfd2.5e8c.d036.4141
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==
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::
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++ secp256r1 ::TODO incorrect
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%+ secp 32
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:* p=0xffff.ffff.0000.0001.0000.0000.0000.0000.
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0000.0000.ffff.ffff.ffff.ffff.ffff.ffff
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a=0xffff.ffff.0000.0001.0000.0000.0000.0000.
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0000.0000.ffff.ffff.ffff.ffff.ffff.fffc
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b=0x5ac6.35d8.aa3a.93e7.b3eb.bd55.7698.86bc.
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651d.06b0.cc53.b0f6.3bce.3c3e.27d2.604b
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^= g
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:* x=0x6b17.d1f2.e12c.4247.f8bc.e6e5.63a4.40f2.
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7703.7d81.2deb.33a0.f4a1.3945.d898.c296
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y=0x4fe3.42e2.fe1a.7f9b.8ee7.eb4a.7c0f.9e16.
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2bce.3357.6b31.5ece.cbb6.4068.37bf.51f5
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==
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n=0xffff.ffff.0000.0000.ffff.ffff.ffff.ffff.
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bce6.faad.a717.9e84.f3b9.cac2.fc63.2551
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==
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::
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++ secp
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|= [w=@ p=@ a=@ b=@ g=pont n=@]
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=/ p ~(. fo p)
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=/ n ~(. fo n)
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|%
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++ priv-to-pub :: get pub from priv
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|= prv=@
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^- pont
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(jc-mul g prv)
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::
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++ hmc :: hmac swap endianness
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|= [k=@ kl=@ t=@ tl=@]
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^- @
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(swp 3 (hml:scr:crypto (swp 3 k) kl (swp 3 t) tl))
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::
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++ make-k :: deterministic nonce
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=, mimes:html
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|= [has=@uvI prv=@]
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^- @
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=/ v (fil 3 w 1)
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=/ k 0
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=. k (hmc k w [+ -]:(as-octs (can 3 [w has] [w prv] [1 0x0] [w v] ~)))
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=. v (hmc k w v w)
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=. k (hmc k w [+ -]:(as-octs (can 3 [w has] [w prv] [1 0x1] [w v] ~)))
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=. v (hmc k w v w)
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(hmc k w v w)
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::
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++ ecdsa-raw-sign :: generate signature
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|= [has=@uvI prv=@]
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^- [v=@ r=@ s=@]
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=/ z has
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=/ k (make-k has prv)
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=+ [r y]=(jc-mul g k)
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=/ s (pro.n `@`(inv.n k) `@`(sum.n z (mul r prv))) ::TODO mul.n?
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=/ big-s (gte (mul 2 s) ^n)
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:* v=(add 27 (mix (end 0 1 y) ?:(big-s 1 0)))
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r=r
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s=?.(big-s s (sub ^n s))
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==
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::
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++ ecdsa-raw-recover :: get pubkey from sig
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|= [has=@uvI sig=[v=@ r=@ s=@]]
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^- pont
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?> ?&((lte 27 v.sig) (lte v.sig 34))
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=/ x r.sig
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=/ ysq (sum.p b (exp.p 3 x)) :: omits A=0
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=/ bet (exp.p (div +(^p) 4) ysq)
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=/ y ?:(=(1 (end 0 1 (mix v.sig bet))) bet (dif.p 0 bet))
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?> =(0 (dif.p ysq (pro.p y y)))
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?< =(0 (sit.n r.sig))
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?< =(0 (sit.n s.sig))
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=/ gz (mul:jc [x y 1]:g (dif.n 0 has))
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=/ xy (mul:jc [x y 1] s.sig)
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=/ qr (add:jc gz xy)
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(from:jc (mul:jc qr (inv.n r.sig)))
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::
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++ jc-mul :: point x scalar
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|= [a=pont n=@]
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^- pont
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(from:jc (mul:jc (into:jc a) n))
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::
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++ jc-add :: add points
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|= [a=pont b=pont]
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^- pont
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(from:jc (add:jc (into:jc a) (into:jc b)))
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::
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++ jc :: jacobian core
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|%
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++ add :: addition
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|= [a=jaco b=jaco]
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^- jaco
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?: =(0 y.a) b
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?: =(0 y.b) a
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=/ u1 :(pro.p x.a z.b z.b)
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=/ u2 :(pro.p x.b z.a z.a)
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=/ s1 :(pro.p y.a z.b z.b z.b)
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=/ s2 :(pro.p y.b z.a z.a z.a)
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?: =(u1 u2)
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?. =(s1 s2)
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[0 0 1]
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(dub a)
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=/ h (dif.p u2 u1)
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=/ r (dif.p s2 s1)
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=/ h2 (pro.p h h)
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=/ h3 (pro.p h2 h)
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=/ u1h2 (pro.p u1 h2)
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=/ nx (dif.p (pro.p r r) :(sum.p h3 u1h2 u1h2))
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=/ ny (dif.p (pro.p r (dif.p u1h2 nx)) (pro.p s1 h3))
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=/ nz :(pro.p h z.a z.b)
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[nx ny nz]
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::
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++ dub :: double
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|= a=jaco
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^- jaco
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?: =(0 y.a)
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[0 0 0]
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=/ ysq (pro.p y.a y.a)
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=/ s :(pro.p 4 x.a ysq)
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=/ m :(pro.p 3 x.a x.a) :: omits A=0
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=/ nx (dif.p (pro.p m m) (sum.p s s))
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=/ ny (dif.p (pro.p m (dif.p s nx)) :(pro.p 8 ysq ysq))
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=/ nz :(pro.p 2 y.a z.a)
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[nx ny nz]
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::
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++ mul :: jaco x scalar
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|= [a=jaco n=@]
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^- jaco
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?: =(0 y.a)
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[0 0 1]
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?: =(0 n)
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[0 0 1]
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?: =(1 n)
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a
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?: (gte n ^^n)
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$(n (mod n ^^n))
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?: =(0 (mod n 2))
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(dub $(n (div n 2)))
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(add a (dub $(n (div n 2))))
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::
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++ from :: jaco -> point
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|= a=jaco
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^- pont
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=/ z (inv.p z.a)
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[:(pro.p x.a z z) :(pro.p y.a z z z)]
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::
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++ into :: point -> jaco
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|= pont
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^- jaco
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[x y z=1]
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--
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--
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--
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--
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Loading…
Reference in New Issue
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