3 ### Setup for Catacomb/Python bindings
5 ### (c) 2004 Straylight/Edgeware
8 ###----- Licensing notice ---------------------------------------------------
10 ### This file is part of the Python interface to Catacomb.
12 ### Catacomb/Python is free software; you can redistribute it and/or modify
13 ### it under the terms of the GNU General Public License as published by
14 ### the Free Software Foundation; either version 2 of the License, or
15 ### (at your option) any later version.
17 ### Catacomb/Python is distributed in the hope that it will be useful,
18 ### but WITHOUT ANY WARRANTY; without even the implied warranty of
19 ### MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
20 ### GNU General Public License for more details.
22 ### You should have received a copy of the GNU General Public License
23 ### along with Catacomb/Python; if not, write to the Free Software Foundation,
24 ### Inc., 59 Temple Place - Suite 330, Boston, MA 02111-1307, USA.
27 import types as _types
28 from binascii import hexlify as _hexify, unhexlify as _unhexify
29 from sys import argv as _argv
31 ###--------------------------------------------------------------------------
34 ## For the benefit of the default keyreporter, we need the program na,e.
37 ## Initialize the module. Drag in the static methods of the various
38 ## classes; create names for the various known crypto algorithms.
45 for i in ['MP', 'GF', 'Field',
46 'ECPt', 'ECPtCurve', 'ECCurve', 'ECInfo',
47 'DHInfo', 'BinDHInfo', 'RSAPriv', 'BBSPriv',
48 'PrimeFilter', 'RabinMiller',
56 setattr(c, j[plen:], classmethod(b[j]))
57 for i in [gcciphers, gchashes, gcmacs, gcprps]:
58 for c in i.itervalues():
59 d[c.name.replace('-', '_').translate(None, '/')] = c
60 for c in gccrands.itervalues():
61 d[c.name.replace('-', '_').translate(None, '/') + 'rand'] = c
64 ## A handy function for our work: add the methods of a named class to an
65 ## existing class. This is how we write the Python-implemented parts of our
70 if type(a) is _types.MethodType:
72 elif type(a) not in (_types.FunctionType, staticmethod, classmethod):
76 ## Parsing functions tend to return the object parsed and the remainder of
77 ## the input. This checks that the remainder is input and, if so, returns
82 raise SyntaxError, 'junk at end of string'
85 ## Some pretty-printing utilities.
86 def _clsname(me): return type(me).__name__
87 def _pp_str(me, pp, cyclep): pp.text(cyclep and '...' or str(me))
88 def _pp_bgroup(pp, text):
90 pp.begin_group(ind, text)
92 def _pp_bgroup_tyname(pp, obj, open = '('):
93 return _pp_bgroup(pp, _clsname(obj) + open)
95 ind = _pp_bgroup(pp, k + ' = ')
98 def _pp_commas(pp, printfn, items):
101 if firstp: firstp = False
102 else: pp.text(','); pp.breakable()
104 def _pp_dict(pp, items):
114 _pp_commas(pp, p, items)
116 ###--------------------------------------------------------------------------
121 return ByteString(_unhexify(x))
122 fromhex = staticmethod(fromhex)
126 return 'bytes(%r)' % hex(me)
127 _augment(ByteString, _tmp)
128 ByteString.__hash__ = str.__hash__
129 bytes = ByteString.fromhex
131 ###--------------------------------------------------------------------------
137 return ctstreq(h, hh)
138 _augment(GHash, _tmp)
139 _augment(Poly1305Hash, _tmp)
141 ###--------------------------------------------------------------------------
142 ### NaCl `secretbox'.
144 def secret_box(k, n, m):
145 E = xsalsa20(k).setiv(n)
146 r = E.enczero(poly1305.keysz.default)
147 s = E.enczero(poly1305.masksz)
149 t = poly1305(r)(s).hash(y).done()
150 return ByteString(t + y)
152 def secret_unbox(k, n, c):
153 E = xsalsa20(k).setiv(n)
154 r = E.enczero(poly1305.keysz.default)
155 s = E.enczero(poly1305.masksz)
156 y = c[poly1305.tagsz:]
157 if not poly1305(r)(s).hash(y).check(c[0:poly1305.tagsz]):
158 raise ValueError, 'decryption failed'
159 return E.decrypt(c[poly1305.tagsz:])
161 ###--------------------------------------------------------------------------
162 ### Multiprecision integers and binary polynomials.
165 if isinstance(x, BaseRat): return x._n, x._d
167 class BaseRat (object):
168 """Base class implementing fields of fractions over Euclidean domains."""
169 def __new__(cls, a, b):
170 a, b = cls.RING(a), cls.RING(b)
174 me = super(BaseRat, cls).__new__(cls)
179 def numer(me): return me._n
181 def denom(me): return me._d
182 def __str__(me): return '%s/%s' % (me._n, me._d)
183 def __repr__(me): return '%s(%s, %s)' % (_clsname(me), me._n, me._d)
184 _repr_pretty_ = _pp_str
186 def __add__(me, you):
187 n, d = _split_rat(you)
188 return type(me)(me._n*d + n*me._d, d*me._d)
190 def __sub__(me, you):
191 n, d = _split_rat(you)
192 return type(me)(me._n*d - n*me._d, d*me._d)
193 def __rsub__(me, you):
194 n, d = _split_rat(you)
195 return type(me)(n*me._d - me._n*d, d*me._d)
196 def __mul__(me, you):
197 n, d = _split_rat(you)
198 return type(me)(me._n*n, me._d*d)
199 def __div__(me, you):
200 n, d = _split_rat(you)
201 return type(me)(me._n*d, me._d*n)
202 def __rdiv__(me, you):
203 n, d = _split_rat(you)
204 return type(me)(me._d*n, me._n*d)
205 def __cmp__(me, you):
206 n, d = _split_rat(you)
207 return type(me)(me._n*d, n*me._d)
208 def __rcmp__(me, you):
209 n, d = _split_rat(you)
210 return cmp(n*me._d, me._n*d)
212 class IntRat (BaseRat):
215 class GFRat (BaseRat):
219 def negp(x): return x < 0
220 def posp(x): return x > 0
221 def zerop(x): return x == 0
222 def oddp(x): return x.testbit(0)
223 def evenp(x): return not x.testbit(0)
224 def mont(x): return MPMont(x)
225 def barrett(x): return MPBarrett(x)
226 def reduce(x): return MPReduce(x)
227 def __div__(me, you): return IntRat(me, you)
228 def __rdiv__(me, you): return IntRat(you, me)
229 _repr_pretty_ = _pp_str
233 def zerop(x): return x == 0
234 def reduce(x): return GFReduce(x)
235 def trace(x, y): return x.reduce().trace(y)
236 def halftrace(x, y): return x.reduce().halftrace(y)
237 def modsqrt(x, y): return x.reduce().sqrt(y)
238 def quadsolve(x, y): return x.reduce().quadsolve(y)
239 def __div__(me, you): return GFRat(me, you)
240 def __rdiv__(me, you): return GFRat(you, me)
241 _repr_pretty_ = _pp_str
246 'product(ITERABLE) or product(I, ...) -> PRODUCT'
247 return MPMul(*arg).done()
248 product = staticmethod(product)
249 _augment(MPMul, _tmp)
251 ###--------------------------------------------------------------------------
255 def fromstring(str): return _checkend(Field.parse(str))
256 fromstring = staticmethod(fromstring)
257 _augment(Field, _tmp)
260 def __repr__(me): return '%s(%sL)' % (_clsname(me), me.p)
261 def __hash__(me): return 0x114401de ^ hash(me.p)
262 def _repr_pretty_(me, pp, cyclep):
263 ind = _pp_bgroup_tyname(pp, me)
264 if cyclep: pp.text('...')
265 else: pp.pretty(me.p)
266 pp.end_group(ind, ')')
267 def ec(me, a, b): return ECPrimeProjCurve(me, a, b)
268 _augment(PrimeField, _tmp)
271 def __repr__(me): return '%s(%#xL)' % (_clsname(me), me.p)
272 def ec(me, a, b): return ECBinProjCurve(me, a, b)
273 def _repr_pretty_(me, pp, cyclep):
274 ind = _pp_bgroup_tyname(pp, me)
275 if cyclep: pp.text('...')
276 else: pp.text('%#x' % me.p)
277 pp.end_group(ind, ')')
278 _augment(BinField, _tmp)
281 def __hash__(me): return 0x23e4701c ^ hash(me.p)
282 _augment(BinPolyField, _tmp)
288 h ^= 2*hash(me.beta) & 0xffffffff
290 _augment(BinNormField, _tmp)
293 def __str__(me): return str(me.value)
294 def __repr__(me): return '%s(%s)' % (repr(me.field), repr(me.value))
295 _repr_pretty_ = _pp_str
298 ###--------------------------------------------------------------------------
303 return '%s(%r, %s, %s)' % (_clsname(me), me.field, me.a, me.b)
304 def _repr_pretty_(me, pp, cyclep):
305 ind = _pp_bgroup_tyname(pp, me)
309 pp.pretty(me.field); pp.text(','); pp.breakable()
310 pp.pretty(me.a); pp.text(','); pp.breakable()
312 pp.end_group(ind, ')')
314 return ecpt.frombuf(me, s)
316 return ecpt.fromraw(me, s)
319 _augment(ECCurve, _tmp)
325 h ^= 2*hash(me.a) ^ 0xffffffff
326 h ^= 5*hash(me.b) ^ 0xffffffff
328 _augment(ECPrimeCurve, _tmp)
334 h ^= 2*hash(me.a) ^ 0xffffffff
335 h ^= 5*hash(me.b) ^ 0xffffffff
337 _augment(ECBinCurve, _tmp)
341 if not me: return '%s()' % _clsname(me)
342 return '%s(%s, %s)' % (_clsname(me), me.ix, me.iy)
344 if not me: return 'inf'
345 return '(%s, %s)' % (me.ix, me.iy)
346 def _repr_pretty_(me, pp, cyclep):
352 ind = _pp_bgroup(pp, '(')
353 pp.pretty(me.ix); pp.text(','); pp.breakable()
355 pp.end_group(ind, ')')
360 return '%s(curve = %r, G = %r, r = %s, h = %s)' % \
361 (_clsname(me), me.curve, me.G, me.r, me.h)
362 def _repr_pretty_(me, pp, cyclep):
363 ind = _pp_bgroup_tyname(pp, me)
367 _pp_kv(pp, 'curve', me.curve); pp.text(','); pp.breakable()
368 _pp_kv(pp, 'G', me.G); pp.text(','); pp.breakable()
369 _pp_kv(pp, 'r', me.r); pp.text(','); pp.breakable()
370 _pp_kv(pp, 'h', me.h)
371 pp.end_group(ind, ')')
375 h ^= 2*hash(me.G) & 0xffffffff
379 _augment(ECInfo, _tmp)
383 if not me: return '%r()' % (me.curve)
384 return '%r(%s, %s)' % (me.curve, me.x, me.y)
386 if not me: return 'inf'
387 return '(%s, %s)' % (me.x, me.y)
388 def _repr_pretty_(me, pp, cyclep):
394 ind = _pp_bgroup(pp, '(')
395 pp.pretty(me.x); pp.text(','); pp.breakable()
397 pp.end_group(ind, ')')
398 _augment(ECPtCurve, _tmp)
400 ###--------------------------------------------------------------------------
404 def __repr__(me): return '%s(%d)' % (_clsname(me), me.default)
405 def check(me, sz): return True
406 def best(me, sz): return sz
407 _augment(KeySZAny, _tmp)
411 return '%s(%d, %d, %d, %d)' % \
412 (_clsname(me), me.default, me.min, me.max, me.mod)
413 def _repr_pretty_(me, pp, cyclep):
414 ind = _pp_bgroup_tyname(pp, me)
418 pp.pretty(me.default); pp.text(','); pp.breakable()
419 pp.pretty(me.min); pp.text(','); pp.breakable()
420 pp.pretty(me.max); pp.text(','); pp.breakable()
422 pp.end_group(ind, ')')
423 def check(me, sz): return me.min <= sz <= me.max and sz % me.mod == 0
425 if sz < me.min: raise ValueError, 'key too small'
426 elif sz > me.max: return me.max
427 else: return sz - (sz % me.mod)
428 _augment(KeySZRange, _tmp)
431 def __repr__(me): return '%s(%d, %s)' % (_clsname(me), me.default, me.set)
432 def _repr_pretty_(me, pp, cyclep):
433 ind = _pp_bgroup_tyname(pp, me)
437 pp.pretty(me.default); pp.text(','); pp.breakable()
438 ind1 = _pp_bgroup(pp, '{')
439 _pp_commas(pp, pp.pretty, me.set)
440 pp.end_group(ind1, '}')
441 pp.end_group(ind, ')')
442 def check(me, sz): return sz in me.set
446 if found < i <= sz: found = i
447 if found < 0: raise ValueError, 'key too small'
449 _augment(KeySZSet, _tmp)
451 ###--------------------------------------------------------------------------
452 ### Key data objects.
455 def __repr__(me): return '%s(%r)' % (_clsname(me), me.name)
456 _augment(KeyFile, _tmp)
459 def __repr__(me): return '%s(%r)' % (_clsname(me), me.fulltag)
464 return '%s({%s})' % (_clsname(me),
465 ', '.join(['%r: %r' % kv for kv in me.iteritems()]))
466 def _repr_pretty_(me, pp, cyclep):
467 ind = _pp_bgroup_tyname(pp, me)
468 if cyclep: pp.text('...')
469 else: _pp_dict(pp, me.iteritems())
470 pp.end_group(ind, ')')
471 _augment(KeyAttributes, _tmp)
475 return '%s(%s, %r)' % \
476 (_clsname(me), repr(me._guts()), me.writeflags(me.flags))
477 def _repr_pretty_(me, pp, cyclep):
478 ind = _pp_bgroup_tyname(pp, me)
482 pp.pretty(me.guts()); pp.text(','); pp.breakable()
483 pp.pretty(me.writeflags(me.flags))
484 pp.end_group(ind, ')')
485 _augment(KeyData, _tmp)
488 def _guts(me): return me.bin
489 _augment(KeyDataBinary, _tmp)
492 def _guts(me): return me.ct
493 _augment(KeyDataEncrypted, _tmp)
496 def _guts(me): return me.mp
497 _augment(KeyDataMP, _tmp)
500 def _guts(me): return me.str
501 _augment(KeyDataString, _tmp)
504 def _guts(me): return me.ecpt
505 _augment(KeyDataECPt, _tmp)
509 return '%s({%s})' % (_clsname(me),
510 ', '.join(['%r: %r' % kv for kv in me.iteritems()]))
511 def _repr_pretty_(me, pp, cyclep):
512 ind = _pp_bgroup_tyname(pp, me, '({ ')
513 if cyclep: pp.text('...')
514 else: _pp_dict(pp, me.iteritems())
515 pp.end_group(ind, ' })')
516 _augment(KeyDataStructured, _tmp)
518 ###--------------------------------------------------------------------------
523 return '%s(p = %s, r = %s, g = %s)' % (_clsname(me), me.p, me.r, me.g)
524 def _repr_pretty_(me, pp, cyclep):
525 ind = _pp_bgroup_tyname(pp, me)
529 _pp_kv(pp, 'p', me.p); pp.text(','); pp.breakable()
530 _pp_kv(pp, 'r', me.r); pp.text(','); pp.breakable()
531 _pp_kv(pp, 'g', me.g)
532 pp.end_group(ind, ')')
533 _augment(FGInfo, _tmp)
536 def group(me): return PrimeGroup(me)
537 _augment(DHInfo, _tmp)
540 def group(me): return BinGroup(me)
541 _augment(BinDHInfo, _tmp)
545 return '%s(%r)' % (_clsname(me), me.info)
546 def _repr_pretty_(me, pp, cyclep):
547 ind = _pp_bgroup_tyname(pp, me)
548 if cyclep: pp.text('...')
549 else: pp.pretty(me.info)
550 pp.end_group(ind, ')')
551 _augment(Group, _tmp)
558 h ^= 2*hash(info.r) & 0xffffffff
559 h ^= 5*hash(info.g) & 0xffffffff
561 def _get_geval(me, x): return MP(x)
562 _augment(PrimeGroup, _tmp)
569 h ^= 2*hash(info.r) & 0xffffffff
570 h ^= 5*hash(info.g) & 0xffffffff
572 def _get_geval(me, x): return GF(x)
573 _augment(BinGroup, _tmp)
576 def __hash__(me): return 0x0ec23dab ^ hash(me.info)
577 def _get_geval(me, x): return x.toec()
578 _augment(ECGroup, _tmp)
582 return '%r(%r)' % (me.group, str(me))
583 def _repr_pretty_(me, pp, cyclep):
584 pp.pretty(type(me)._get_geval(me))
587 ###--------------------------------------------------------------------------
588 ### RSA encoding techniques.
590 class PKCS1Crypt (object):
591 def __init__(me, ep = '', rng = rand):
594 def encode(me, msg, nbits):
595 return _base._p1crypt_encode(msg, nbits, me.ep, me.rng)
596 def decode(me, ct, nbits):
597 return _base._p1crypt_decode(ct, nbits, me.ep, me.rng)
599 class PKCS1Sig (object):
600 def __init__(me, ep = '', rng = rand):
603 def encode(me, msg, nbits):
604 return _base._p1sig_encode(msg, nbits, me.ep, me.rng)
605 def decode(me, msg, sig, nbits):
606 return _base._p1sig_decode(msg, sig, nbits, me.ep, me.rng)
609 def __init__(me, mgf = sha_mgf, hash = sha, ep = '', rng = rand):
614 def encode(me, msg, nbits):
615 return _base._oaep_encode(msg, nbits, me.mgf, me.hash, me.ep, me.rng)
616 def decode(me, ct, nbits):
617 return _base._oaep_decode(ct, nbits, me.mgf, me.hash, me.ep, me.rng)
620 def __init__(me, mgf = sha_mgf, hash = sha, saltsz = None, rng = rand):
627 def encode(me, msg, nbits):
628 return _base._pss_encode(msg, nbits, me.mgf, me.hash, me.saltsz, me.rng)
629 def decode(me, msg, sig, nbits):
630 return _base._pss_decode(msg, sig, nbits,
631 me.mgf, me.hash, me.saltsz, me.rng)
634 def encrypt(me, msg, enc):
635 return me.pubop(enc.encode(msg, me.n.nbits))
636 def verify(me, msg, sig, enc):
637 if msg is None: return enc.decode(msg, me.pubop(sig), me.n.nbits)
639 x = enc.decode(msg, me.pubop(sig), me.n.nbits)
640 return x is None or x == msg
643 _augment(RSAPub, _tmp)
646 def decrypt(me, ct, enc): return enc.decode(me.privop(ct), me.n.nbits)
647 def sign(me, msg, enc): return me.privop(enc.encode(msg, me.n.nbits))
648 _augment(RSAPriv, _tmp)
650 ###--------------------------------------------------------------------------
651 ### Bernstein's elliptic curve crypto and related schemes.
654 bytes('0900000000000000000000000000000000000000000000000000000000000000')
657 bytes('05000000000000000000000000000000000000000000000000000000'
658 '00000000000000000000000000000000000000000000000000000000')
660 Z128 = bytes('00000000000000000000000000000000')
662 class _BoxyPub (object):
663 def __init__(me, pub, *kw, **kwargs):
664 if len(pub) != me._PUBSZ: raise ValueError, 'bad public key'
665 super(_BoxyPub, me).__init__(*kw, **kwargs)
668 class _BoxyPriv (_BoxyPub):
669 def __init__(me, priv, pub = None, *kw, **kwargs):
670 if len(priv) != me._KEYSZ: raise ValueError, 'bad private key'
671 if pub is None: pub = me._op(priv, me._BASE)
672 super(_BoxyPriv, me).__init__(pub = pub, *kw, **kwargs)
674 def agree(me, you): return me._op(me.priv, you.pub)
675 def boxkey(me, recip):
676 return me._hashkey(me.agree(recip))
677 def box(me, recip, n, m):
678 return secret_box(me.boxkey(recip), n, m)
679 def unbox(me, recip, n, c):
680 return secret_unbox(me.boxkey(recip, n, c))
682 class X25519Pub (_BoxyPub):
683 _PUBSZ = X25519_PUBSZ
686 class X25519Priv (_BoxyPriv, X25519Pub):
687 _KEYSZ = X25519_KEYSZ
688 def _op(me, k, X): return x25519(k, X)
689 def _hashkey(me, z): return hsalsa20_prf(z, Z128)
691 class X448Pub (_BoxyPub):
695 class X448Priv (_BoxyPriv, X448Pub):
697 def _op(me, k, X): return x448(k, X)
698 ##def _hashkey(me, z): return ???
700 class Ed25519Pub (object):
701 def __init__(me, pub):
703 def verify(me, msg, sig):
704 return ed25519_verify(me.pub, msg, sig)
706 class Ed25519Priv (Ed25519Pub):
707 def __init__(me, priv):
709 Ed25519Pub.__init__(me, ed25519_pubkey(priv))
711 return ed25519_sign(me.priv, msg, pub = me.pub)
713 def generate(cls, rng = rand):
714 return cls(rng.block(ED25519_KEYSZ))
716 ###--------------------------------------------------------------------------
717 ### Built-in named curves and prime groups.
719 class _groupmap (object):
720 def __init__(me, map, nth):
723 me._n = max(map.values()) + 1
726 return '{%s}' % ', '.join(['%r: %r' % kv for kv in me.iteritems()])
727 def _repr_pretty_(me, pp, cyclep):
728 ind = _pp_bgroup(pp, '{ ')
729 if cyclep: pp.text('...')
730 else: _pp_dict(pp, me.iteritems())
731 pp.end_group(ind, ' }')
734 def __contains__(me, k):
736 def __getitem__(me, k):
741 def __setitem__(me, k, v):
742 raise TypeError, "immutable object"
754 return [k for k in me]
756 return [me[k] for k in me]
758 return [(k, me[k]) for k in me]
759 eccurves = _groupmap(_base._eccurves, ECInfo._curven)
760 primegroups = _groupmap(_base._pgroups, DHInfo._groupn)
761 bingroups = _groupmap(_base._bingroups, BinDHInfo._groupn)
763 ###--------------------------------------------------------------------------
764 ### Prime number generation.
766 class PrimeGenEventHandler (object):
767 def pg_begin(me, ev):
771 def pg_abort(me, ev):
778 class SophieGermainStepJump (object):
779 def pg_begin(me, ev):
780 me.lf = PrimeFilter(ev.x)
781 me.hf = me.lf.muladd(2, 1)
787 while me.lf.status == PGEN_FAIL or me.hf.status == PGEN_FAIL:
789 if me.lf.status == PGEN_ABORT or me.hf.status == PGEN_ABORT:
792 if me.lf.status == PGEN_DONE and me.hf.status == PGEN_DONE:
799 class SophieGermainStepper (SophieGermainStepJump):
800 def __init__(me, step):
807 class SophieGermainJumper (SophieGermainStepJump):
808 def __init__(me, jump):
809 me.ljump = PrimeFilter(jump);
810 me.hjump = me.ljump.muladd(2, 0)
817 SophieGermainStepJump.pg_done(me, ev)
819 class SophieGermainTester (object):
822 def pg_begin(me, ev):
823 me.lr = RabinMiller(ev.x)
824 me.hr = RabinMiller(2 * ev.x + 1)
826 lst = me.lr.test(ev.rng.range(me.lr.x))
827 if lst != PGEN_PASS and lst != PGEN_DONE:
829 rst = me.hr.test(ev.rng.range(me.hr.x))
830 if rst != PGEN_PASS and rst != PGEN_DONE:
832 if lst == PGEN_DONE and rst == PGEN_DONE:
839 class PrimitiveStepper (PrimeGenEventHandler):
845 def pg_begin(me, ev):
846 me.i = iter(smallprimes)
849 class PrimitiveTester (PrimeGenEventHandler):
850 def __init__(me, mod, hh = [], exp = None):
856 if me.exp is not None:
857 x = me.mod.exp(x, me.exp)
858 if x == 1: return PGEN_FAIL
860 if me.mod.exp(x, h) == 1: return PGEN_FAIL
864 class SimulStepper (PrimeGenEventHandler):
865 def __init__(me, mul = 2, add = 1, step = 2):
869 def _stepfn(me, step):
871 raise ValueError, 'step must be positive'
873 return lambda f: f.step(step)
874 j = PrimeFilter(step)
875 return lambda f: f.jump(j)
876 def pg_begin(me, ev):
878 me.lf = PrimeFilter(x)
879 me.hf = PrimeFilter(x * me.mul + me.add)
880 me.lstep = me._stepfn(me.step)
881 me.hstep = me._stepfn(me.step * me.mul)
882 SimulStepper._cont(me, ev)
890 while me.lf.status == PGEN_FAIL or me.hf.status == PGEN_FAIL:
892 if me.lf.status == PGEN_ABORT or me.hf.status == PGEN_ABORT:
895 if me.lf.status == PGEN_DONE and me.hf.status == PGEN_DONE:
904 class SimulTester (PrimeGenEventHandler):
905 def __init__(me, mul = 2, add = 1):
908 def pg_begin(me, ev):
910 me.lr = RabinMiller(x)
911 me.hr = RabinMiller(x * me.mul + me.add)
913 lst = me.lr.test(ev.rng.range(me.lr.x))
914 if lst != PGEN_PASS and lst != PGEN_DONE:
916 rst = me.hr.test(ev.rng.range(me.hr.x))
917 if rst != PGEN_PASS and rst != PGEN_DONE:
919 if lst == PGEN_DONE and rst == PGEN_DONE:
926 def sgprime(start, step = 2, name = 'p', event = pgen_nullev, nsteps = 0):
928 return pgen(start, name, SimulStepper(step = step), SimulTester(), event,
929 nsteps, RabinMiller.iters(start.nbits))
931 def findprimitive(mod, hh = [], exp = None, name = 'g', event = pgen_nullev):
932 return pgen(0, name, PrimitiveStepper(), PrimitiveTester(mod, hh, exp),
935 def kcdsaprime(pbits, qbits, rng = rand,
936 event = pgen_nullev, name = 'p', nsteps = 0):
937 hbits = pbits - qbits
938 h = pgen(rng.mp(hbits, 1), name + ' [h]',
939 PrimeGenStepper(2), PrimeGenTester(),
940 event, nsteps, RabinMiller.iters(hbits))
941 q = pgen(rng.mp(qbits, 1), name, SimulStepper(2 * h, 1, 2),
942 SimulTester(2 * h, 1), event, nsteps, RabinMiller.iters(qbits))
946 #----- That's all, folks ----------------------------------------------------