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# -*- coding: utf-8 -*-
#
# PublicKey/RSA.py : RSA public key primitive
#
# Written in 2008 by Dwayne C. Litzenberger <dlitz@dlitz.net>
#
# ===================================================================
# The contents of this file are dedicated to the public domain. To
# the extent that dedication to the public domain is not available,
# everyone is granted a worldwide, perpetual, royalty-free,
# non-exclusive license to exercise all rights associated with the
# contents of this file for any purpose whatsoever.
# No rights are reserved.
#
# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
# EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF
# MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
# NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS
# BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN
# ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN
# CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE
# SOFTWARE.
# ===================================================================
"""RSA public-key cryptography algorithm (signature and encryption).
RSA_ is the most widespread and used public key algorithm. Its security is
based on the difficulty of factoring large integers. The algorithm has
withstood attacks for 30 years, and it is therefore considered reasonably
secure for new designs.
The algorithm can be used for both confidentiality (encryption) and
authentication (digital signature). It is worth noting that signing and
decryption are significantly slower than verification and encryption.
The cryptograhic strength is primarily linked to the length of the modulus *n*.
In 2012, a sufficient length is deemed to be 2048 bits. For more information,
see the most recent ECRYPT_ report.
Both RSA ciphertext and RSA signature are as big as the modulus *n* (256
bytes if *n* is 2048 bit long).
This module provides facilities for generating fresh, new RSA keys, constructing
them from known components, exporting them, and importing them.
>>> from Crypto.PublicKey import RSA
>>>
>>> key = RSA.generate(2048)
>>> f = open('mykey.pem','w')
>>> f.write(RSA.exportKey('PEM'))
>>> f.close()
...
>>> f = open('mykey.pem','r')
>>> key = RSA.importKey(f.read())
Even though you may choose to directly use the methods of an RSA key object
to perform the primitive cryptographic operations (e.g. `_RSAobj.encrypt`),
it is recommended to use one of the standardized schemes instead (like
`Crypto.Cipher.PKCS1_v1_5` or `Crypto.Signature.PKCS1_v1_5`).
.. _RSA: http://en.wikipedia.org/wiki/RSA_%28algorithm%29
.. _ECRYPT: http://www.ecrypt.eu.org/documents/D.SPA.17.pdf
:sort: generate,construct,importKey,error
"""
__revision__ = "$Id$"
__all__ = ['generate', 'construct', 'error', 'importKey', 'RSAImplementation', '_RSAobj']
import sys
if sys.version_info[0] == 2 and sys.version_info[1] == 1:
from Crypto.Util.py21compat import *
from Crypto.Util.py3compat import *
#from Crypto.Util.python_compat import *
from Crypto.Util.number import getRandomRange, bytes_to_long, long_to_bytes
from Crypto.PublicKey import _RSA, _slowmath, pubkey
from Crypto import Random
from Crypto.Util.asn1 import DerObject, DerSequence, DerNull
import binascii
import struct
from Crypto.Util.number import inverse
from Crypto.Util.number import inverse
try:
from Crypto.PublicKey import _fastmath
except ImportError:
_fastmath = None
class _RSAobj(pubkey.pubkey):
"""Class defining an actual RSA key.
:undocumented: __getstate__, __setstate__, __repr__, __getattr__
"""
#: Dictionary of RSA parameters.
#:
#: A public key will only have the following entries:
#:
#: - **n**, the modulus.
#: - **e**, the public exponent.
#:
#: A private key will also have:
#:
#: - **d**, the private exponent.
#: - **p**, the first factor of n.
#: - **q**, the second factor of n.
#: - **u**, the CRT coefficient (1/p) mod q.
keydata = ['n', 'e', 'd', 'p', 'q', 'u']
def __init__(self, implementation, key, randfunc=None):
self.implementation = implementation
self.key = key
if randfunc is None:
randfunc = Random.new().read
self._randfunc = randfunc
def __getattr__(self, attrname):
if attrname in self.keydata:
# For backward compatibility, allow the user to get (not set) the
# RSA key parameters directly from this object.
return getattr(self.key, attrname)
else:
raise AttributeError("%s object has no %r attribute" % (self.__class__.__name__, attrname,))
def encrypt(self, plaintext, K):
"""Encrypt a piece of data with RSA.
:Parameter plaintext: The piece of data to encrypt with RSA. It may not
be numerically larger than the RSA module (**n**).
:Type plaintext: byte string or long
:Parameter K: A random parameter (*for compatibility only. This
value will be ignored*)
:Type K: byte string or long
:attention: this function performs the plain, primitive RSA encryption
(*textbook*). In real applications, you always need to use proper
cryptographic padding, and you should not directly encrypt data with
this method. Failure to do so may lead to security vulnerabilities.
It is recommended to use modules
`Crypto.Cipher.PKCS1_OAEP` or `Crypto.Cipher.PKCS1_v1_5` instead.
:Return: A tuple with two items. The first item is the ciphertext
of the same type as the plaintext (string or long). The second item
is always None.
"""
return pubkey.pubkey.encrypt(self, plaintext, K)
def decrypt(self, ciphertext):
"""Decrypt a piece of data with RSA.
Decryption always takes place with blinding.
:attention: this function performs the plain, primitive RSA decryption
(*textbook*). In real applications, you always need to use proper
cryptographic padding, and you should not directly decrypt data with
this method. Failure to do so may lead to security vulnerabilities.
It is recommended to use modules
`Crypto.Cipher.PKCS1_OAEP` or `Crypto.Cipher.PKCS1_v1_5` instead.
:Parameter ciphertext: The piece of data to decrypt with RSA. It may
not be numerically larger than the RSA module (**n**). If a tuple,
the first item is the actual ciphertext; the second item is ignored.
:Type ciphertext: byte string, long or a 2-item tuple as returned by
`encrypt`
:Return: A byte string if ciphertext was a byte string or a tuple
of byte strings. A long otherwise.
"""
return pubkey.pubkey.decrypt(self, ciphertext)
def sign(self, M, K):
"""Sign a piece of data with RSA.
Signing always takes place with blinding.
:attention: this function performs the plain, primitive RSA decryption
(*textbook*). In real applications, you always need to use proper
cryptographic padding, and you should not directly sign data with
this method. Failure to do so may lead to security vulnerabilities.
It is recommended to use modules
`Crypto.Signature.PKCS1_PSS` or `Crypto.Signature.PKCS1_v1_5` instead.
:Parameter M: The piece of data to sign with RSA. It may
not be numerically larger than the RSA module (**n**).
:Type M: byte string or long
:Parameter K: A random parameter (*for compatibility only. This
value will be ignored*)
:Type K: byte string or long
:Return: A 2-item tuple. The first item is the actual signature (a
long). The second item is always None.
"""
return pubkey.pubkey.sign(self, M, K)
def verify(self, M, signature):
"""Verify the validity of an RSA signature.
:attention: this function performs the plain, primitive RSA encryption
(*textbook*). In real applications, you always need to use proper
cryptographic padding, and you should not directly verify data with
this method. Failure to do so may lead to security vulnerabilities.
It is recommended to use modules
`Crypto.Signature.PKCS1_PSS` or `Crypto.Signature.PKCS1_v1_5` instead.
:Parameter M: The expected message.
:Type M: byte string or long
:Parameter signature: The RSA signature to verify. The first item of
the tuple is the actual signature (a long not larger than the modulus
**n**), whereas the second item is always ignored.
:Type signature: A 2-item tuple as return by `sign`
:Return: True if the signature is correct, False otherwise.
"""
return pubkey.pubkey.verify(self, M, signature)
def _encrypt(self, c, K):
return (self.key._encrypt(c),)
def _decrypt(self, c):
#(ciphertext,) = c
(ciphertext,) = c[:1] # HACK - We should use the previous line
# instead, but this is more compatible and we're
# going to replace the Crypto.PublicKey API soon
# anyway.
# Blinded RSA decryption (to prevent timing attacks):
# Step 1: Generate random secret blinding factor r, such that 0 < r < n-1
r = getRandomRange(1, self.key.n-1, randfunc=self._randfunc)
# Step 2: Compute c' = c * r**e mod n
cp = self.key._blind(ciphertext, r)
# Step 3: Compute m' = c'**d mod n (ordinary RSA decryption)
mp = self.key._decrypt(cp)
# Step 4: Compute m = m**(r-1) mod n
return self.key._unblind(mp, r)
def _blind(self, m, r):
return self.key._blind(m, r)
def _unblind(self, m, r):
return self.key._unblind(m, r)
def _sign(self, m, K=None):
return (self.key._sign(m),)
def _verify(self, m, sig):
#(s,) = sig
(s,) = sig[:1] # HACK - We should use the previous line instead, but
# this is more compatible and we're going to replace
# the Crypto.PublicKey API soon anyway.
return self.key._verify(m, s)
def has_private(self):
return self.key.has_private()
def size(self):
return self.key.size()
def can_blind(self):
return True
def can_encrypt(self):
return True
def can_sign(self):
return True
def publickey(self):
return self.implementation.construct((self.key.n, self.key.e))
def __getstate__(self):
d = {}
for k in self.keydata:
try:
d[k] = getattr(self.key, k)
except AttributeError:
pass
return d
def __setstate__(self, d):
if not hasattr(self, 'implementation'):
self.implementation = RSAImplementation()
t = []
for k in self.keydata:
if k not in d:
break
t.append(d[k])
self.key = self.implementation._math.rsa_construct(*tuple(t))
def __repr__(self):
attrs = []
for k in self.keydata:
if k == 'n':
attrs.append("n(%d)" % (self.size()+1,))
elif hasattr(self.key, k):
attrs.append(k)
if self.has_private():
attrs.append("private")
# PY3K: This is meant to be text, do not change to bytes (data)
return "<%s @0x%x %s>" % (self.__class__.__name__, id(self), ",".join(attrs))
def exportKey(self, format='PEM', passphrase=None, pkcs=1):
"""Export this RSA key.
:Parameter format: The format to use for wrapping the key.
- *'DER'*. Binary encoding, always unencrypted.
- *'PEM'*. Textual encoding, done according to `RFC1421`_/`RFC1423`_.
Unencrypted (default) or encrypted.
- *'OpenSSH'*. Textual encoding, done according to OpenSSH specification.
Only suitable for public keys (not private keys).
:Type format: string
:Parameter passphrase: In case of PEM, the pass phrase to derive the encryption key from.
:Type passphrase: string
:Parameter pkcs: The PKCS standard to follow for assembling the key.
You have two choices:
- with **1**, the public key is embedded into an X.509 `SubjectPublicKeyInfo` DER SEQUENCE.
The private key is embedded into a `PKCS#1`_ `RSAPrivateKey` DER SEQUENCE.
This mode is the default.
- with **8**, the private key is embedded into a `PKCS#8`_ `PrivateKeyInfo` DER SEQUENCE.
This mode is not available for public keys.
PKCS standards are not relevant for the *OpenSSH* format.
:Type pkcs: integer
:Return: A byte string with the encoded public or private half.
:Raise ValueError:
When the format is unknown.
.. _RFC1421: http://www.ietf.org/rfc/rfc1421.txt
.. _RFC1423: http://www.ietf.org/rfc/rfc1423.txt
.. _`PKCS#1`: http://www.ietf.org/rfc/rfc3447.txt
.. _`PKCS#8`: http://www.ietf.org/rfc/rfc5208.txt
"""
if passphrase is not None:
passphrase = tobytes(passphrase)
if format=='OpenSSH':
eb = long_to_bytes(self.e)
nb = long_to_bytes(self.n)
if bord(eb[0]) & 0x80: eb=bchr(0x00)+eb
if bord(nb[0]) & 0x80: nb=bchr(0x00)+nb
keyparts = [ 'ssh-rsa', eb, nb ]
keystring = ''.join([ struct.pack(">I",len(kp))+kp for kp in keyparts])
return 'ssh-rsa '+binascii.b2a_base64(keystring)[:-1]
# DER format is always used, even in case of PEM, which simply
# encodes it into BASE64.
der = DerSequence()
if self.has_private():
keyType= { 1: 'RSA PRIVATE', 8: 'PRIVATE' }[pkcs]
der[:] = [ 0, self.n, self.e, self.d, self.p, self.q,
self.d % (self.p-1), self.d % (self.q-1),
inverse(self.q, self.p) ]
if pkcs==8:
derkey = der.encode()
der = DerSequence([0])
der.append(algorithmIdentifier)
der.append(DerObject('OCTET STRING', derkey).encode())
else:
keyType = "PUBLIC"
der.append(algorithmIdentifier)
bitmap = DerObject('BIT STRING')
derPK = DerSequence( [ self.n, self.e ] )
bitmap.payload = bchr(0x00) + derPK.encode()
der.append(bitmap.encode())
if format=='DER':
return der.encode()
if format=='PEM':
pem = b("-----BEGIN " + keyType + " KEY-----\n")
objenc = None
if passphrase and keyType.endswith('PRIVATE'):
# We only support 3DES for encryption
import Crypto.Hash.MD5
from Crypto.Cipher import DES3
from Crypto.Protocol.KDF import PBKDF1
salt = self._randfunc(8)
key = PBKDF1(passphrase, salt, 16, 1, Crypto.Hash.MD5)
key += PBKDF1(key+passphrase, salt, 8, 1, Crypto.Hash.MD5)
objenc = DES3.new(key, Crypto.Cipher.DES3.MODE_CBC, salt)
pem += b('Proc-Type: 4,ENCRYPTED\n')
pem += b('DEK-Info: DES-EDE3-CBC,') + binascii.b2a_hex(salt).upper() + b('\n\n')
binaryKey = der.encode()
if objenc:
# Add PKCS#7-like padding
padding = objenc.block_size-len(binaryKey)%objenc.block_size
binaryKey = objenc.encrypt(binaryKey+bchr(padding)*padding)
# Each BASE64 line can take up to 64 characters (=48 bytes of data)
chunks = [ binascii.b2a_base64(binaryKey[i:i+48]) for i in range(0, len(binaryKey), 48) ]
pem += b('').join(chunks)
pem += b("-----END " + keyType + " KEY-----")
return pem
return ValueError("Unknown key format '%s'. Cannot export the RSA key." % format)
class RSAImplementation(object):
"""
An RSA key factory.
This class is only internally used to implement the methods of the `Crypto.PublicKey.RSA` module.
:sort: __init__,generate,construct,importKey
:undocumented: _g*, _i*
"""
def __init__(self, **kwargs):
"""Create a new RSA key factory.
:Keywords:
use_fast_math : bool
Specify which mathematic library to use:
- *None* (default). Use fastest math available.
- *True* . Use fast math.
- *False* . Use slow math.
default_randfunc : callable
Specify how to collect random data:
- *None* (default). Use Random.new().read().
- not *None* . Use the specified function directly.
:Raise RuntimeError:
When **use_fast_math** =True but fast math is not available.
"""
use_fast_math = kwargs.get('use_fast_math', None)
if use_fast_math is None: # Automatic
if _fastmath is not None:
self._math = _fastmath
else:
self._math = _slowmath
elif use_fast_math: # Explicitly select fast math
if _fastmath is not None:
self._math = _fastmath
else:
raise RuntimeError("fast math module not available")
else: # Explicitly select slow math
self._math = _slowmath
self.error = self._math.error
self._default_randfunc = kwargs.get('default_randfunc', None)
self._current_randfunc = None
def _get_randfunc(self, randfunc):
if randfunc is not None:
return randfunc
elif self._current_randfunc is None:
self._current_randfunc = Random.new().read
return self._current_randfunc
def generate(self, bits, randfunc=None, progress_func=None, e=65537):
"""Randomly generate a fresh, new RSA key.
:Parameters:
bits : int
Key length, or size (in bits) of the RSA modulus.
It must be a multiple of 256, and no smaller than 1024.
randfunc : callable
Random number generation function; it should accept
a single integer N and return a string of random data
N bytes long.
If not specified, a new one will be instantiated
from ``Crypto.Random``.
progress_func : callable
Optional function that will be called with a short string
containing the key parameter currently being generated;
it's useful for interactive applications where a user is
waiting for a key to be generated.
e : int
Public RSA exponent. It must be an odd positive integer.
It is typically a small number with very few ones in its
binary representation.
The default value 65537 (= ``0b10000000000000001`` ) is a safe
choice: other common values are 5, 7, 17, and 257.
:attention: You should always use a cryptographically secure random number generator,
such as the one defined in the ``Crypto.Random`` module; **don't** just use the
current time and the ``random`` module.
:attention: Exponent 3 is also widely used, but it requires very special care when padding
the message.
:Return: An RSA key object (`_RSAobj`).
:Raise ValueError:
When **bits** is too little or not a multiple of 256, or when
**e** is not odd or smaller than 2.
"""
if bits < 1024 or (bits & 0xff) != 0:
# pubkey.getStrongPrime doesn't like anything that's not a multiple of 256 and >= 1024
raise ValueError("RSA modulus length must be a multiple of 256 and >= 1024")
if e%2==0 or e<3:
raise ValueError("RSA public exponent must be a positive, odd integer larger than 2.")
rf = self._get_randfunc(randfunc)
obj = _RSA.generate_py(bits, rf, progress_func, e) # TODO: Don't use legacy _RSA module
key = self._math.rsa_construct(obj.n, obj.e, obj.d, obj.p, obj.q, obj.u)
return _RSAobj(self, key)
def construct(self, tup):
"""Construct an RSA key from a tuple of valid RSA components.
The modulus **n** must be the product of two primes.
The public exponent **e** must be odd and larger than 1.
In case of a private key, the following equations must apply:
- e != 1
- p*q = n
- e*d = 1 mod (p-1)(q-1)
- p*u = 1 mod q
:Parameters:
tup : tuple
A tuple of long integers, with at least 2 and no
more than 6 items. The items come in the following order:
1. RSA modulus (n).
2. Public exponent (e).
3. Private exponent (d). Only required if the key is private.
4. First factor of n (p). Optional.
5. Second factor of n (q). Optional.
6. CRT coefficient, (1/p) mod q (u). Optional.
:Return: An RSA key object (`_RSAobj`).
"""
key = self._math.rsa_construct(*tup)
return _RSAobj(self, key)
def _importKeyDER(self, externKey):
"""Import an RSA key (public or private half), encoded in DER form."""
try:
der = DerSequence()
der.decode(externKey, True)
# Try PKCS#1 first, for a private key
if len(der)==9 and der.hasOnlyInts() and der[0]==0:
# ASN.1 RSAPrivateKey element
del der[6:] # Remove d mod (p-1), d mod (q-1), and q^{-1} mod p
der.append(inverse(der[4],der[5])) # Add p^{-1} mod q
del der[0] # Remove version
return self.construct(der[:])
# Keep on trying PKCS#1, but now for a public key
if len(der)==2:
# The DER object is an RSAPublicKey SEQUENCE with two elements
if der.hasOnlyInts():
return self.construct(der[:])
# The DER object is a SubjectPublicKeyInfo SEQUENCE with two elements:
# an 'algorithm' (or 'algorithmIdentifier') SEQUENCE and a 'subjectPublicKey' BIT STRING.
# 'algorithm' takes the value given a few lines above.
# 'subjectPublicKey' encapsulates the actual ASN.1 RSAPublicKey element.
if der[0]==algorithmIdentifier:
bitmap = DerObject()
bitmap.decode(der[1], True)
if bitmap.isType('BIT STRING') and bord(bitmap.payload[0])==0x00:
der.decode(bitmap.payload[1:], True)
if len(der)==2 and der.hasOnlyInts():
return self.construct(der[:])
# Try unencrypted PKCS#8
if der[0]==0:
# The second element in the SEQUENCE is algorithmIdentifier.
# It must say RSA (see above for description).
if der[1]==algorithmIdentifier:
privateKey = DerObject()
privateKey.decode(der[2], True)
if privateKey.isType('OCTET STRING'):
return self._importKeyDER(privateKey.payload)
except ValueError as IndexError:
pass
raise ValueError("RSA key format is not supported")
def importKey(self, externKey, passphrase=None):
"""Import an RSA key (public or private half), encoded in standard form.
:Parameter externKey:
The RSA key to import, encoded as a string.
An RSA public key can be in any of the following formats:
- X.509 `subjectPublicKeyInfo` DER SEQUENCE (binary or PEM encoding)
- `PKCS#1`_ `RSAPublicKey` DER SEQUENCE (binary or PEM encoding)
- OpenSSH (textual public key only)
An RSA private key can be in any of the following formats:
- PKCS#1 `RSAPrivateKey` DER SEQUENCE (binary or PEM encoding)
- `PKCS#8`_ `PrivateKeyInfo` DER SEQUENCE (binary or PEM encoding)
- OpenSSH (textual public key only)
For details about the PEM encoding, see `RFC1421`_/`RFC1423`_.
In case of PEM encoding, the private key can be encrypted with DES or 3TDES according to a certain ``pass phrase``.
Only OpenSSL-compatible pass phrases are supported.
:Type externKey: string
:Parameter passphrase:
In case of an encrypted PEM key, this is the pass phrase from which the encryption key is derived.
:Type passphrase: string
:Return: An RSA key object (`_RSAobj`).
:Raise ValueError/IndexError/TypeError:
When the given key cannot be parsed (possibly because the pass phrase is wrong).
.. _RFC1421: http://www.ietf.org/rfc/rfc1421.txt
.. _RFC1423: http://www.ietf.org/rfc/rfc1423.txt
.. _`PKCS#1`: http://www.ietf.org/rfc/rfc3447.txt
.. _`PKCS#8`: http://www.ietf.org/rfc/rfc5208.txt
"""
externKey = tobytes(externKey)
if passphrase is not None:
passphrase = tobytes(passphrase)
if externKey.startswith(b('-----')):
# This is probably a PEM encoded key
lines = externKey.replace(b(" "),b('')).split()
keyobj = None
# The encrypted PEM format
if lines[1].startswith(b('Proc-Type:4,ENCRYPTED')):
DEK = lines[2].split(b(':'))
if len(DEK)!=2 or DEK[0]!=b('DEK-Info') or not passphrase:
raise ValueError("PEM encryption format not supported.")
algo, salt = DEK[1].split(b(','))
salt = binascii.a2b_hex(salt)
import Crypto.Hash.MD5
from Crypto.Cipher import DES, DES3
from Crypto.Protocol.KDF import PBKDF1
if algo==b("DES-CBC"):
# This is EVP_BytesToKey in OpenSSL
key = PBKDF1(passphrase, salt, 8, 1, Crypto.Hash.MD5)
keyobj = DES.new(key, Crypto.Cipher.DES.MODE_CBC, salt)
elif algo==b("DES-EDE3-CBC"):
# Note that EVP_BytesToKey is note exactly the same as PBKDF1
key = PBKDF1(passphrase, salt, 16, 1, Crypto.Hash.MD5)
key += PBKDF1(key+passphrase, salt, 8, 1, Crypto.Hash.MD5)
keyobj = DES3.new(key, Crypto.Cipher.DES3.MODE_CBC, salt)
else:
raise ValueError("Unsupport PEM encryption algorithm.")
lines = lines[2:]
der = binascii.a2b_base64(b('').join(lines[1:-1]))
if keyobj:
der = keyobj.decrypt(der)
padding = bord(der[-1])
der = der[:-padding]
return self._importKeyDER(der)
if externKey.startswith(b('ssh-rsa ')):
# This is probably an OpenSSH key
keystring = binascii.a2b_base64(externKey.split(b(' '))[1])
keyparts = []
while len(keystring)>4:
l = struct.unpack(">I",keystring[:4])[0]
keyparts.append(keystring[4:4+l])
keystring = keystring[4+l:]
e = bytes_to_long(keyparts[1])
n = bytes_to_long(keyparts[2])
return self.construct([n, e])
if bord(externKey[0])==0x30:
# This is probably a DER encoded key
return self._importKeyDER(externKey)
raise ValueError("RSA key format is not supported")
#: This is the ASN.1 DER object that qualifies an algorithm as
#: compliant to PKCS#1 (that is, the standard RSA).
# It is found in all 'algorithm' fields (also called 'algorithmIdentifier').
# It is a SEQUENCE with the oid assigned to RSA and with its parameters (none).
# 0x06 0x09 OBJECT IDENTIFIER, 9 bytes of payload
# 0x2A 0x86 0x48 0x86 0xF7 0x0D 0x01 0x01 0x01
# rsaEncryption (1 2 840 113549 1 1 1) (PKCS #1)
# 0x05 0x00 NULL
algorithmIdentifier = DerSequence(
[ b('\x06\x09\x2A\x86\x48\x86\xF7\x0D\x01\x01\x01'),
DerNull().encode() ]
).encode()
_impl = RSAImplementation()
#:
#: Randomly generate a fresh, new RSA key object.
#:
#: See `RSAImplementation.generate`.
#:
generate = _impl.generate
#:
#: Construct an RSA key object from a tuple of valid RSA components.
#:
#: See `RSAImplementation.construct`.
#:
construct = _impl.construct
#:
#: Import an RSA key (public or private half), encoded in standard form.
#:
#: See `RSAImplementation.importKey`.
#:
importKey = _impl.importKey
error = _impl.error
# vim:set ts=4 sw=4 sts=4 expandtab: