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from Crypto.Util.py3compat import bchr, bord, iter_range
import Crypto.Util.number
from Crypto.Util.number import (ceil_div,
long_to_bytes,
bytes_to_long
)
from Crypto.Util.strxor import strxor
from Crypto import Random
class PSS_SigScheme:
"""A signature object for ``RSASSA-PSS``.
Do not instantiate directly.
Use :func:`Crypto.Signature.pss.new`.
"""
def __init__(self, key, mgfunc, saltLen, randfunc):
"""Initialize this PKCS#1 PSS signature scheme object.
:Parameters:
key : an RSA key object
If a private half is given, both signature and
verification are possible.
If a public half is given, only verification is possible.
mgfunc : callable
A mask generation function that accepts two parameters:
a string to use as seed, and the lenth of the mask to
generate, in bytes.
saltLen : integer
Length of the salt, in bytes.
randfunc : callable
A function that returns random bytes.
"""
self._key = key
self._saltLen = saltLen
self._mgfunc = mgfunc
self._randfunc = randfunc
def can_sign(self):
"""Return ``True`` if this object can be used to sign messages."""
return self._key.has_private()
def sign(self, msg_hash):
"""Create the PKCS#1 PSS signature of a message.
This function is also called ``RSASSA-PSS-SIGN`` and
it is specified in
`section 8.1.1 of RFC8017 <https://tools.ietf.org/html/rfc8017#section-8.1.1>`_.
:parameter msg_hash:
This is an object from the :mod:`Crypto.Hash` package.
It has been used to digest the message to sign.
:type msg_hash: hash object
:return: the signature encoded as a *byte string*.
:raise ValueError: if the RSA key is not long enough for the given hash algorithm.
:raise TypeError: if the RSA key has no private half.
"""
# Set defaults for salt length and mask generation function
if self._saltLen is None:
sLen = msg_hash.digest_size
else:
sLen = self._saltLen
if self._mgfunc is None:
mgf = lambda x, y: MGF1(x, y, msg_hash)
else:
mgf = self._mgfunc
modBits = Crypto.Util.number.size(self._key.n)
# See 8.1.1 in RFC3447
k = ceil_div(modBits, 8) # k is length in bytes of the modulus
# Step 1
em = _EMSA_PSS_ENCODE(msg_hash, modBits-1, self._randfunc, mgf, sLen)
# Step 2a (OS2IP)
em_int = bytes_to_long(em)
# Step 2b (RSASP1)
m_int = self._key._decrypt(em_int)
# Step 2c (I2OSP)
signature = long_to_bytes(m_int, k)
return signature
def verify(self, msg_hash, signature):
"""Check if the PKCS#1 PSS signature over a message is valid.
This function is also called ``RSASSA-PSS-VERIFY`` and
it is specified in
`section 8.1.2 of RFC8037 <https://tools.ietf.org/html/rfc8017#section-8.1.2>`_.
:parameter msg_hash:
The hash that was carried out over the message. This is an object
belonging to the :mod:`Crypto.Hash` module.
:type parameter: hash object
:parameter signature:
The signature that needs to be validated.
:type signature: bytes
:raise ValueError: if the signature is not valid.
"""
# Set defaults for salt length and mask generation function
if self._saltLen is None:
sLen = msg_hash.digest_size
else:
sLen = self._saltLen
if self._mgfunc:
mgf = self._mgfunc
else:
mgf = lambda x, y: MGF1(x, y, msg_hash)
modBits = Crypto.Util.number.size(self._key.n)
# See 8.1.2 in RFC3447
k = ceil_div(modBits, 8) # Convert from bits to bytes
# Step 1
if len(signature) != k:
raise ValueError("Incorrect signature")
# Step 2a (O2SIP)
signature_int = bytes_to_long(signature)
# Step 2b (RSAVP1)
em_int = self._key._encrypt(signature_int)
# Step 2c (I2OSP)
emLen = ceil_div(modBits - 1, 8)
em = long_to_bytes(em_int, emLen)
# Step 3/4
_EMSA_PSS_VERIFY(msg_hash, em, modBits-1, mgf, sLen)
def MGF1(mgfSeed, maskLen, hash_gen):
"""Mask Generation Function, described in `B.2.1 of RFC8017
<https://tools.ietf.org/html/rfc8017>`_.
:param mfgSeed:
seed from which the mask is generated
:type mfgSeed: byte string
:param maskLen:
intended length in bytes of the mask
:type maskLen: integer
:param hash_gen:
A module or a hash object from :mod:`Crypto.Hash`
:type hash_object:
:return: the mask, as a *byte string*
"""
T = b""
for counter in iter_range(ceil_div(maskLen, hash_gen.digest_size)):
c = long_to_bytes(counter, 4)
hobj = hash_gen.new()
hobj.update(mgfSeed + c)
T = T + hobj.digest()
assert(len(T) >= maskLen)
return T[:maskLen]
def _EMSA_PSS_ENCODE(mhash, emBits, randFunc, mgf, sLen):
r"""
Implement the ``EMSA-PSS-ENCODE`` function, as defined
in PKCS#1 v2.1 (RFC3447, 9.1.1).
The original ``EMSA-PSS-ENCODE`` actually accepts the message ``M``
as input, and hash it internally. Here, we expect that the message
has already been hashed instead.
:Parameters:
mhash : hash object
The hash object that holds the digest of the message being signed.
emBits : int
Maximum length of the final encoding, in bits.
randFunc : callable
An RNG function that accepts as only parameter an int, and returns
a string of random bytes, to be used as salt.
mgf : callable
A mask generation function that accepts two parameters: a string to
use as seed, and the lenth of the mask to generate, in bytes.
sLen : int
Length of the salt, in bytes.
:Return: An ``emLen`` byte long string that encodes the hash
(with ``emLen = \ceil(emBits/8)``).
:Raise ValueError:
When digest or salt length are too big.
"""
emLen = ceil_div(emBits, 8)
# Bitmask of digits that fill up
lmask = 0
for i in iter_range(8*emLen-emBits):
lmask = lmask >> 1 | 0x80
# Step 1 and 2 have been already done
# Step 3
if emLen < mhash.digest_size+sLen+2:
raise ValueError("Digest or salt length are too long"
" for given key size.")
# Step 4
salt = randFunc(sLen)
# Step 5
m_prime = bchr(0)*8 + mhash.digest() + salt
# Step 6
h = mhash.new()
h.update(m_prime)
# Step 7
ps = bchr(0)*(emLen-sLen-mhash.digest_size-2)
# Step 8
db = ps + bchr(1) + salt
# Step 9
dbMask = mgf(h.digest(), emLen-mhash.digest_size-1)
# Step 10
maskedDB = strxor(db, dbMask)
# Step 11
maskedDB = bchr(bord(maskedDB[0]) & ~lmask) + maskedDB[1:]
# Step 12
em = maskedDB + h.digest() + bchr(0xBC)
return em
def _EMSA_PSS_VERIFY(mhash, em, emBits, mgf, sLen):
"""
Implement the ``EMSA-PSS-VERIFY`` function, as defined
in PKCS#1 v2.1 (RFC3447, 9.1.2).
``EMSA-PSS-VERIFY`` actually accepts the message ``M`` as input,
and hash it internally. Here, we expect that the message has already
been hashed instead.
:Parameters:
mhash : hash object
The hash object that holds the digest of the message to be verified.
em : string
The signature to verify, therefore proving that the sender really
signed the message that was received.
emBits : int
Length of the final encoding (em), in bits.
mgf : callable
A mask generation function that accepts two parameters: a string to
use as seed, and the lenth of the mask to generate, in bytes.
sLen : int
Length of the salt, in bytes.
:Raise ValueError:
When the encoding is inconsistent, or the digest or salt lengths
are too big.
"""
emLen = ceil_div(emBits, 8)
# Bitmask of digits that fill up
lmask = 0
for i in iter_range(8*emLen-emBits):
lmask = lmask >> 1 | 0x80
# Step 1 and 2 have been already done
# Step 3
if emLen < mhash.digest_size+sLen+2:
raise ValueError("Incorrect signature")
# Step 4
if ord(em[-1:]) != 0xBC:
raise ValueError("Incorrect signature")
# Step 5
maskedDB = em[:emLen-mhash.digest_size-1]
h = em[emLen-mhash.digest_size-1:-1]
# Step 6
if lmask & bord(em[0]):
raise ValueError("Incorrect signature")
# Step 7
dbMask = mgf(h, emLen-mhash.digest_size-1)
# Step 8
db = strxor(maskedDB, dbMask)
# Step 9
db = bchr(bord(db[0]) & ~lmask) + db[1:]
# Step 10
if not db.startswith(bchr(0)*(emLen-mhash.digest_size-sLen-2) + bchr(1)):
raise ValueError("Incorrect signature")
# Step 11
if sLen > 0:
salt = db[-sLen:]
else:
salt = b""
# Step 12
m_prime = bchr(0)*8 + mhash.digest() + salt
# Step 13
hobj = mhash.new()
hobj.update(m_prime)
hp = hobj.digest()
# Step 14
if h != hp:
raise ValueError("Incorrect signature")
def new(rsa_key, **kwargs):
"""Create an object for making or verifying PKCS#1 PSS signatures.
:parameter rsa_key:
The RSA key to use for signing or verifying the message.
This is a :class:`Crypto.PublicKey.RSA` object.
Signing is only possible when ``rsa_key`` is a **private** RSA key.
:type rsa_key: RSA object
:Keyword Arguments:
* *mask_func* (``callable``) --
A function that returns the mask (as `bytes`).
It must accept two parameters: a seed (as `bytes`)
and the length of the data to return.
If not specified, it will be the function :func:`MGF1` defined in
`RFC8017 <https://tools.ietf.org/html/rfc8017#page-67>`_ and
combined with the same hash algorithm applied to the
message to sign or verify.
If you want to use a different function, for instance still :func:`MGF1`
but together with another hash, you can do::
from Crypto.Hash import SHA256
from Crypto.Signature.pss import MGF1
mgf = lambda x, y: MGF1(x, y, SHA256)
* *salt_bytes* (``integer``) --
Length of the salt, in bytes.
It is a value between 0 and ``emLen - hLen - 2``, where ``emLen``
is the size of the RSA modulus and ``hLen`` is the size of the digest
applied to the message to sign or verify.
The salt is generated internally, you don't need to provide it.
If not specified, the salt length will be ``hLen``.
If it is zero, the signature scheme becomes deterministic.
Note that in some implementations such as OpenSSL the default
salt length is ``emLen - hLen - 2`` (even though it is not more
secure than ``hLen``).
* *rand_func* (``callable``) --
A function that returns random ``bytes``, of the desired length.
The default is :func:`Crypto.Random.get_random_bytes`.
:return: a :class:`PSS_SigScheme` signature object
"""
mask_func = kwargs.pop("mask_func", None)
salt_len = kwargs.pop("salt_bytes", None)
rand_func = kwargs.pop("rand_func", None)
if rand_func is None:
rand_func = Random.get_random_bytes
if kwargs:
raise ValueError("Unknown keywords: " + str(kwargs.keys()))
return PSS_SigScheme(rsa_key, mask_func, salt_len, rand_func)
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