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#!/usr/bin/env python

import sys
import gmpy

import curve25519

from struct import pack
from hashlib import sha256
from binascii import hexlify, unhexlify

from M2Crypto import X509

from Crypto.Cipher import AES
from Crypto.PublicKey import RSA

MASTER_PUB_HEX = 'ce75b4ddd279d5f8009b454fa0f025861b65ebfbe2ada0823e9d5f6c3a15cf58'

# A simple AES-CTR based CSPRNG, not particularly interesting
class AESPRNG(object):
    def __init__(self, seed):
        key = sha256(seed).digest()
        self.buf      = ''
        self.buf_left = 0
        self.counter  = 0
        self.cipher   = AES.new(key, AES.MODE_ECB)

    def randbytes(self, n):
        ret = ''
        requested = n
        while requested > 0:
            # Grab all unused bytes in the buffer and then refill it
            if requested > self.buf_left:
                ret += self.buf[(16-self.buf_left):]
                requested -= self.buf_left
                # Encrypt the big-endian counter value for
                # the next block of pseudorandom bytes
                self.buf = self.cipher.encrypt(pack('>QQ', 0, self.counter))
                self.counter += 1
                self.buf_left = 16
            # Grab only the bytes we need from the buffer
            else:
                ret += self.buf[(16-self.buf_left):(16-self.buf_left+requested)]
                self.buf_left -= requested
                requested = 0
        return ret

# overwrite some bytes in orig at a specificed offset
def replace_at(orig, replace, offset):
    return orig[0:offset] + replace + orig[offset+len(replace):]

def build_key(bits=2048, e=65537, embed='', pos=1, randfunc=None):
    # generate base key
    rsa = RSA.generate(bits, randfunc)

    # extract modulus as a string
    n_str = unhexlify(str(hex(rsa.n))[2:-1])
    # embed data into the modulus
    n_hex = hexlify(replace_at(n_str, embed, pos))
    n = gmpy.mpz(n_hex, 16)
    p = rsa.p
    # compute a starting point to look for a new q value
    pre_q = n / p
    # use the next prime as the new q value
    q = pre_q.next_prime()
    n = p * q
    phi = (p-1) * (q-1)
    # compute new private exponent
    d = gmpy.invert(e, phi)
    # make sure that p is smaller than q
    if p > q:
        (p, q) = (q, p)
    return RSA.construct((long(n), long(e), long(d), long(p), long(q)))

def recover_seed(key='', modulus=None, pos=1):
    # recreate the master private key from the passphrase
    master = curve25519.Private(secret=sha256(key).digest())
    # extract the ephemeral public key from modulus
    ephem_pub = curve25519.Public(modulus[pos:pos+32])
    # compute seed with master private and ephemeral public
    return (master.get_shared_key(ephem_pub), ephem_pub)

if __name__ == "__main__":
    # passphrase and filename as arguments
    if len(sys.argv) == 3:
        # Load an x.509 certificate from a file
        x509 = X509.load_cert(sys.argv[2])
        # Pull the modulus out of the certificate
        orig_modulus = unhexlify(x509.get_pubkey().get_modulus())
        (seed, ephem_pub) = recover_seed(key=sys.argv[1], modulus=orig_modulus, pos=80)
    # no arguments, just generate a private key
    else:
        # deserialize master ECDH public key embedded in program
        master_pub = curve25519.Public(unhexlify(MASTER_PUB_HEX))
        # generate a random (yes, actually random) ECDH private key
        ephem = curve25519.Private()
        # derive the corresponding public key for later embedding
        ephem_pub = ephem.get_public()
        # combine the ECDH keys to generate the seed
        seed = ephem.get_shared_key(master_pub)

    prng = AESPRNG(seed)
    ephem_pub = ephem_pub.serialize()

    # deterministic key generation from seed 
    rsa = build_key(embed=ephem_pub, pos=80, randfunc=prng.randbytes)

    if 'orig_modulus' in locals():
        if long(hexlify(orig_modulus), 16) != long(rsa.n):
            raise Exception("key recovery failed")

    print rsa.exportKey()