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05875b3bee
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05875b3bee | |||
589a8f7c4f | |||
2d7f449784 |
2 changed files with 79 additions and 16 deletions
93
bin/dnssec
93
bin/dnssec
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@ -1,36 +1,47 @@
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#!/usr/bin/env python3
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from sys import argv
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from os.path import realpath, dirname
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from bundlewrap.repo import Repository
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from base64 import b64decode, urlsafe_b64encode
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from jwkest import long_to_base64
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from cryptography.utils import int_to_bytes
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from cryptography.hazmat.primitives import serialization as crypto_serialization
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from struct import pack, unpack
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from hashlib import sha1, sha256
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def long_to_base64(n):
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return urlsafe_b64encode(int_to_bytes(n, None)).decode()
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#repo = Repository(dirname(dirname(realpath(__file__))))
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repo = Repository('.')
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domain = 'ckn.li'
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domain = argv[1]
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repo = Repository(dirname(dirname(realpath(__file__))))
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#repo = Repository('.')
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pk = repo.libs.rsa.generate_deterministic_rsa_private_key(
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flags = 256
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protocol = 3
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algorithm = 8
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algorithm_name = 'RSASHA256'
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# Private Key
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priv = repo.libs.rsa.generate_deterministic_rsa_private_key(
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b64decode(str(repo.vault.random_bytes_as_base64_for('dnssec' + domain)))
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)
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# https://cryptography.io/en/latest/hazmat/primitives/asymmetric/rsa/#cryptography.hazmat.primitives.asymmetric.rsa.RSAPrivateNumbers
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# https://crypto.stackexchange.com/a/21104
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public_exponent = pk.private_numbers().public_numbers.e
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modulo = pk.private_numbers().public_numbers.n
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private_exponent = pk.private_numbers().d
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prime1 = pk.private_numbers().p
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prime2 = pk.private_numbers().q
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exponent1 = pk.private_numbers().dmp1
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exponent2 = pk.private_numbers().dmq1
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coefficient = pk.private_numbers().iqmp
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public_exponent = priv.private_numbers().public_numbers.e
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modulo = priv.private_numbers().public_numbers.n
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private_exponent = priv.private_numbers().d
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prime1 = priv.private_numbers().p
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prime2 = priv.private_numbers().q
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exponent1 = priv.private_numbers().dmp1
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exponent2 = priv.private_numbers().dmq1
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coefficient = priv.private_numbers().iqmp
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print(f"""
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Private-key-format: v1.3
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Algorithm: 8 (RSASHA256)
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Algorithm: {algorithm} ({algorithm_name})
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Modulus: {long_to_base64(modulo)}
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PublicExponent: {long_to_base64(public_exponent)}
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PrivateExponent: {long_to_base64(private_exponent)}
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@ -43,3 +54,57 @@ Created: 20230428110109
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Publish: 20230428110109
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Activate: 20230428110109
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""")
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# DNSKEY
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pub = priv.public_key()
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dnskey = ''.join(pub.public_bytes(
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crypto_serialization.Encoding.PEM,
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crypto_serialization.PublicFormat.SubjectPublicKeyInfo
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).decode().split('\n')[1:-2])
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value = f"{flags} {protocol} {algorithm} {dnskey}"
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print(f"""
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{domain}. IN DNSKEY {value}
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""")
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# DS
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# https://gist.github.com/wido/4c6288b2f5ba6d16fce37dca3fc2cb4a#file-dnskey_to_dsrecord-py-L40
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def _calc_ds(domain, flags, protocol, algorithm, dnskey):
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if domain.endswith('.') is False:
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domain += '.'
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signature = bytes()
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for i in domain.split('.'):
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signature += pack('B', len(i)) + i.encode()
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signature += pack('!HBB', int(flags), int(protocol), int(algorithm))
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signature += b64decode(dnskey)
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return {
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'sha1': sha1(signature).hexdigest().upper(),
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'sha256': sha256(signature).hexdigest().upper(),
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}
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def _calc_keyid(flags, protocol, algorithm, dnskey):
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st = pack('!HBB', int(flags), int(protocol), int(algorithm))
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st += b64decode(dnskey)
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cnt = 0
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for idx in range(len(st)):
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s = unpack('B', st[idx:idx+1])[0]
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if (idx % 2) == 0:
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cnt += s << 8
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else:
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cnt += s
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return ((cnt & 0xFFFF) + (cnt >> 16)) & 0xFFFF
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keyid = _calc_keyid(flags, protocol, algorithm, dnskey)
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ds = _calc_ds(domain, flags, protocol, algorithm, dnskey)
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print(f"{domain}. IN DS {str(keyid)} {str(algorithm)} 1 {ds['sha1'].lower()}")
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print(f"{domain}. IN DS {str(keyid)} {str(algorithm)} 2 {ds['sha256'].lower()}")
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@ -1,7 +1,5 @@
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from os.path import join, exists
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from re import sub
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from cryptography.hazmat.primitives import serialization as crypto_serialization
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from cryptography.hazmat.primitives.asymmetric import rsa
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from base64 import b64decode
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