152 lines
5.3 KiB
Python
152 lines
5.3 KiB
Python
# Copyright (C) 2003-2007 Robey Pointer <robeypointer@gmail.com>
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#
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# This file is part of paramiko.
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#
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# Paramiko is free software; you can redistribute it and/or modify it under the
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# terms of the GNU Lesser General Public License as published by the Free
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# Software Foundation; either version 2.1 of the License, or (at your option)
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# any later version.
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#
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# Paramiko is distrubuted in the hope that it will be useful, but WITHOUT ANY
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# WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR
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# A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
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# details.
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#
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# You should have received a copy of the GNU Lesser General Public License
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# along with Paramiko; if not, write to the Free Software Foundation, Inc.,
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# 59 Temple Place, Suite 330, Boston, MA 02111-1307 USA.
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"""
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Utility functions for dealing with primes.
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"""
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from Crypto.Util import number
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from paramiko import util
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from paramiko.ssh_exception import SSHException
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def _generate_prime(bits, rng):
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"primtive attempt at prime generation"
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hbyte_mask = pow(2, bits % 8) - 1
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while True:
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# loop catches the case where we increment n into a higher bit-range
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x = rng.read((bits+7) // 8)
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if hbyte_mask > 0:
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x = chr(ord(x[0]) & hbyte_mask) + x[1:]
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n = util.inflate_long(x, 1)
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n |= 1
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n |= (1 << (bits - 1))
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while not number.isPrime(n):
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n += 2
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if util.bit_length(n) == bits:
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break
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return n
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def _roll_random(rng, n):
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"returns a random # from 0 to N-1"
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bits = util.bit_length(n-1)
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bytes = (bits + 7) // 8
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hbyte_mask = pow(2, bits % 8) - 1
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# so here's the plan:
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# we fetch as many random bits as we'd need to fit N-1, and if the
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# generated number is >= N, we try again. in the worst case (N-1 is a
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# power of 2), we have slightly better than 50% odds of getting one that
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# fits, so i can't guarantee that this loop will ever finish, but the odds
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# of it looping forever should be infinitesimal.
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while True:
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x = rng.read(bytes)
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if hbyte_mask > 0:
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x = chr(ord(x[0]) & hbyte_mask) + x[1:]
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num = util.inflate_long(x, 1)
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if num < n:
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break
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return num
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class ModulusPack (object):
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"""
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convenience object for holding the contents of the /etc/ssh/moduli file,
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on systems that have such a file.
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"""
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def __init__(self, rpool):
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# pack is a hash of: bits -> [ (generator, modulus) ... ]
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self.pack = {}
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self.discarded = []
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self.rng = rpool
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def _parse_modulus(self, line):
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timestamp, mod_type, tests, tries, size, generator, modulus = line.split()
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mod_type = int(mod_type)
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tests = int(tests)
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tries = int(tries)
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size = int(size)
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generator = int(generator)
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modulus = long(modulus, 16)
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# weed out primes that aren't at least:
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# type 2 (meets basic structural requirements)
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# test 4 (more than just a small-prime sieve)
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# tries < 100 if test & 4 (at least 100 tries of miller-rabin)
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if (mod_type < 2) or (tests < 4) or ((tests & 4) and (tests < 8) and (tries < 100)):
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self.discarded.append((modulus, 'does not meet basic requirements'))
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return
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if generator == 0:
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generator = 2
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# there's a bug in the ssh "moduli" file (yeah, i know: shock! dismay!
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# call cnn!) where it understates the bit lengths of these primes by 1.
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# this is okay.
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bl = util.bit_length(modulus)
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if (bl != size) and (bl != size + 1):
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self.discarded.append((modulus, 'incorrectly reported bit length %d' % size))
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return
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if bl not in self.pack:
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self.pack[bl] = []
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self.pack[bl].append((generator, modulus))
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def read_file(self, filename):
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"""
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@raise IOError: passed from any file operations that fail.
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"""
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self.pack = {}
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f = open(filename, 'r')
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for line in f:
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line = line.strip()
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if (len(line) == 0) or (line[0] == '#'):
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continue
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try:
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self._parse_modulus(line)
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except:
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continue
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f.close()
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def get_modulus(self, min, prefer, max):
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bitsizes = self.pack.keys()
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bitsizes.sort()
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if len(bitsizes) == 0:
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raise SSHException('no moduli available')
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good = -1
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# find nearest bitsize >= preferred
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for b in bitsizes:
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if (b >= prefer) and (b < max) and ((b < good) or (good == -1)):
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good = b
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# if that failed, find greatest bitsize >= min
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if good == -1:
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for b in bitsizes:
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if (b >= min) and (b < max) and (b > good):
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good = b
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if good == -1:
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# their entire (min, max) range has no intersection with our range.
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# if their range is below ours, pick the smallest. otherwise pick
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# the largest. it'll be out of their range requirement either way,
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# but we'll be sending them the closest one we have.
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good = bitsizes[0]
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if min > good:
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good = bitsizes[-1]
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# now pick a random modulus of this bitsize
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n = _roll_random(self.rng, len(self.pack[good]))
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return self.pack[good][n]
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