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key.rs
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key.rs
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use alloc::vec::Vec;
use core::ops::Deref;
use num_bigint::traits::ModInverse;
use num_bigint::Sign::Plus;
use num_bigint::{BigInt, BigUint};
use num_traits::{One, ToPrimitive};
use rand::{rngs::StdRng, Rng};
#[cfg(feature = "serde")]
use serde_crate::{Deserialize, Serialize};
use zeroize::Zeroize;
use crate::algorithms::{generate_multi_prime_key, generate_multi_prime_key_with_exp};
use crate::errors::{Error, Result};
use crate::padding::PaddingScheme;
use crate::raw::{DecryptionPrimitive, EncryptionPrimitive};
use crate::{oaep, pkcs1v15, pss};
static MIN_PUB_EXPONENT: u64 = 2;
static MAX_PUB_EXPONENT: u64 = 1 << (31 - 1);
pub trait PublicKeyParts {
/// Returns the modulus of the key.
fn n(&self) -> &BigUint;
/// Returns the public exponent of the key.
fn e(&self) -> &BigUint;
/// Returns the modulus size in bytes. Raw signatures and ciphertexts for
/// or by this public key will have the same size.
fn size(&self) -> usize {
(self.n().bits() + 7) / 8
}
}
pub trait PrivateKey: DecryptionPrimitive + PublicKeyParts {}
/// Represents the public part of an RSA key.
#[derive(Debug, Clone, Hash, PartialEq, Eq)]
#[cfg_attr(
feature = "serde",
derive(Serialize, Deserialize),
serde(crate = "serde_crate")
)]
pub struct RsaPublicKey {
n: BigUint,
e: BigUint,
}
/// Represents a whole RSA key, public and private parts.
#[derive(Debug, Clone)]
#[cfg_attr(
feature = "serde",
derive(Serialize, Deserialize),
serde(crate = "serde_crate")
)]
pub struct RsaPrivateKey {
/// Public components of the private key.
pubkey_components: RsaPublicKey,
/// Private exponent
pub(crate) d: BigUint,
/// Prime factors of N, contains >= 2 elements.
pub(crate) primes: Vec<BigUint>,
/// precomputed values to speed up private operations
#[cfg_attr(feature = "serde", serde(skip))]
pub(crate) precomputed: Option<PrecomputedValues>,
}
impl PartialEq for RsaPrivateKey {
#[inline]
fn eq(&self, other: &RsaPrivateKey) -> bool {
self.pubkey_components == other.pubkey_components
&& self.d == other.d
&& self.primes == other.primes
}
}
impl Eq for RsaPrivateKey {}
impl Zeroize for RsaPrivateKey {
fn zeroize(&mut self) {
self.d.zeroize();
for prime in self.primes.iter_mut() {
prime.zeroize();
}
self.primes.clear();
if self.precomputed.is_some() {
self.precomputed.take().unwrap().zeroize();
}
}
}
impl Drop for RsaPrivateKey {
fn drop(&mut self) {
self.zeroize();
}
}
impl Deref for RsaPrivateKey {
type Target = RsaPublicKey;
fn deref(&self) -> &RsaPublicKey {
&self.pubkey_components
}
}
#[derive(Debug, Clone)]
pub(crate) struct PrecomputedValues {
/// D mod (P-1)
pub(crate) dp: BigUint,
/// D mod (Q-1)
pub(crate) dq: BigUint,
/// Q^-1 mod P
pub(crate) qinv: BigInt,
/// CRTValues is used for the 3rd and subsequent primes. Due to a
/// historical accident, the CRT for the first two primes is handled
/// differently in PKCS#1 and interoperability is sufficiently
/// important that we mirror this.
pub(crate) crt_values: Vec<CRTValue>,
}
impl Zeroize for PrecomputedValues {
fn zeroize(&mut self) {
self.dp.zeroize();
self.dq.zeroize();
self.qinv.zeroize();
for val in self.crt_values.iter_mut() {
val.zeroize();
}
self.crt_values.clear();
}
}
impl Drop for PrecomputedValues {
fn drop(&mut self) {
self.zeroize();
}
}
/// Contains the precomputed Chinese remainder theorem values.
#[derive(Debug, Clone)]
pub(crate) struct CRTValue {
/// D mod (prime - 1)
pub(crate) exp: BigInt,
/// R·Coeff ≡ 1 mod Prime.
pub(crate) coeff: BigInt,
/// product of primes prior to this (inc p and q)
pub(crate) r: BigInt,
}
impl Zeroize for CRTValue {
fn zeroize(&mut self) {
self.exp.zeroize();
self.coeff.zeroize();
self.r.zeroize();
}
}
impl From<RsaPrivateKey> for RsaPublicKey {
fn from(private_key: RsaPrivateKey) -> Self {
(&private_key).into()
}
}
impl From<&RsaPrivateKey> for RsaPublicKey {
fn from(private_key: &RsaPrivateKey) -> Self {
let n = private_key.n.clone();
let e = private_key.e.clone();
RsaPublicKey { n, e }
}
}
/// Generic trait for operations on a public key.
pub trait PublicKey: EncryptionPrimitive + PublicKeyParts {
/// Encrypt the given message.
fn encrypt<R: Rng>(&self, rng: &mut R, padding: PaddingScheme, msg: &[u8]) -> Result<Vec<u8>>;
/// Verify a signed message.
/// `hashed`must be the result of hashing the input using the hashing function
/// passed in through `hash`.
/// If the message is valid `Ok(())` is returned, otherwiese an `Err` indicating failure.
fn verify(&self, padding: PaddingScheme, hashed: &[u8], sig: &[u8]) -> Result<()>;
}
impl PublicKeyParts for RsaPublicKey {
fn n(&self) -> &BigUint {
&self.n
}
fn e(&self) -> &BigUint {
&self.e
}
}
impl PublicKey for RsaPublicKey {
fn encrypt<R: Rng>(&self, rng: &mut R, padding: PaddingScheme, msg: &[u8]) -> Result<Vec<u8>> {
match padding {
PaddingScheme::PKCS1v15Encrypt => pkcs1v15::encrypt(rng, self, msg),
PaddingScheme::OAEP {
mut digest,
mut mgf_digest,
label,
} => oaep::encrypt(rng, self, msg, &mut *digest, &mut *mgf_digest, label),
_ => Err(Error::InvalidPaddingScheme),
}
}
fn verify(&self, padding: PaddingScheme, hashed: &[u8], sig: &[u8]) -> Result<()> {
match padding {
PaddingScheme::PKCS1v15Sign { ref hash } => {
pkcs1v15::verify(self, hash.as_ref(), hashed, sig)
}
PaddingScheme::PSS { mut digest, .. } => pss::verify(self, hashed, sig, &mut *digest),
_ => Err(Error::InvalidPaddingScheme),
}
}
}
impl RsaPublicKey {
/// Create a new key from its components.
pub fn new(n: BigUint, e: BigUint) -> Result<Self> {
let k = RsaPublicKey { n, e };
check_public(&k)?;
Ok(k)
}
}
impl<'a> PublicKeyParts for &'a RsaPublicKey {
/// Returns the modulus of the key.
fn n(&self) -> &BigUint {
&self.n
}
/// Returns the public exponent of the key.
fn e(&self) -> &BigUint {
&self.e
}
}
impl<'a> PublicKey for &'a RsaPublicKey {
fn encrypt<R: Rng>(&self, rng: &mut R, padding: PaddingScheme, msg: &[u8]) -> Result<Vec<u8>> {
(*self).encrypt(rng, padding, msg)
}
fn verify(&self, padding: PaddingScheme, hashed: &[u8], sig: &[u8]) -> Result<()> {
(*self).verify(padding, hashed, sig)
}
}
impl PublicKeyParts for RsaPrivateKey {
fn n(&self) -> &BigUint {
&self.n
}
fn e(&self) -> &BigUint {
&self.e
}
}
impl PrivateKey for RsaPrivateKey {}
impl<'a> PublicKeyParts for &'a RsaPrivateKey {
fn n(&self) -> &BigUint {
&self.n
}
fn e(&self) -> &BigUint {
&self.e
}
}
impl<'a> PrivateKey for &'a RsaPrivateKey {}
impl RsaPrivateKey {
/// Generate a new Rsa key pair of the given bit size using the passed in `rng`.
pub fn new<R: Rng>(rng: &mut R, bit_size: usize) -> Result<RsaPrivateKey> {
generate_multi_prime_key(rng, 2, bit_size)
}
/// Generate a new RSA key pair of the given bit size and the public exponent
/// using the passed in `rng`.
///
/// Unless you have specific needs, you should use `RsaPrivateKey::new` instead.
pub fn new_with_exp<R: Rng>(
rng: &mut R,
bit_size: usize,
exp: &BigUint,
) -> Result<RsaPrivateKey> {
generate_multi_prime_key_with_exp(rng, 2, bit_size, exp)
}
/// Constructs an RSA key pair from the individual components.
pub fn from_components(
n: BigUint,
e: BigUint,
d: BigUint,
primes: Vec<BigUint>,
) -> RsaPrivateKey {
let mut k = RsaPrivateKey {
pubkey_components: RsaPublicKey { n, e },
d,
primes,
precomputed: None,
};
// precompute when possible, ignore error otherwise.
let _ = k.precompute();
k
}
/// Get the public key from the private key, cloning `n` and `e`.
///
/// Generally this is not needed since `RsaPrivateKey` implements the `PublicKey` trait,
/// but it can occationally be useful to discard the private information entirely.
pub fn to_public_key(&self) -> RsaPublicKey {
// Safe to unwrap since n and e are already verified.
RsaPublicKey::new(self.n().clone(), self.e().clone()).unwrap()
}
/// Performs some calculations to speed up private key operations.
pub fn precompute(&mut self) -> Result<()> {
if self.precomputed.is_some() {
return Ok(());
}
let dp = &self.d % (&self.primes[0] - BigUint::one());
let dq = &self.d % (&self.primes[1] - BigUint::one());
let qinv = self.primes[1]
.clone()
.mod_inverse(&self.primes[0])
.ok_or(Error::InvalidPrime)?;
let mut r: BigUint = &self.primes[0] * &self.primes[1];
let crt_values: Vec<CRTValue> = {
let mut values = Vec::with_capacity(self.primes.len() - 2);
for prime in &self.primes[2..] {
let res = CRTValue {
exp: BigInt::from_biguint(Plus, &self.d % (prime - BigUint::one())),
r: BigInt::from_biguint(Plus, r.clone()),
coeff: BigInt::from_biguint(
Plus,
r.clone()
.mod_inverse(prime)
.ok_or(Error::InvalidCoefficient)?
.to_biguint()
.unwrap(),
),
};
r *= prime;
values.push(res);
}
values
};
self.precomputed = Some(PrecomputedValues {
dp,
dq,
qinv,
crt_values,
});
Ok(())
}
/// Clears precomputed values by setting to None
pub fn clear_precomputed(&mut self) {
self.precomputed = None;
}
/// Returns the private exponent of the key.
pub fn d(&self) -> &BigUint {
&self.d
}
/// Returns the prime factors.
pub fn primes(&self) -> &[BigUint] {
&self.primes
}
/// Performs basic sanity checks on the key.
/// Returns `Ok(())` if everything is good, otherwise an approriate error.
pub fn validate(&self) -> Result<()> {
check_public(self)?;
// Check that Πprimes == n.
let mut m = BigUint::one();
for prime in &self.primes {
// Any primes ≤ 1 will cause divide-by-zero panics later.
if *prime < BigUint::one() {
return Err(Error::InvalidPrime);
}
m *= prime;
}
if m != self.n {
return Err(Error::InvalidModulus);
}
// Check that de ≡ 1 mod p-1, for each prime.
// This implies that e is coprime to each p-1 as e has a multiplicative
// inverse. Therefore e is coprime to lcm(p-1,q-1,r-1,...) =
// exponent(ℤ/nℤ). It also implies that a^de ≡ a mod p as a^(p-1) ≡ 1
// mod p. Thus a^de ≡ a mod n for all a coprime to n, as required.
let mut de = self.e.clone();
de *= self.d.clone();
for prime in &self.primes {
let congruence: BigUint = &de % (prime - BigUint::one());
if !congruence.is_one() {
return Err(Error::InvalidExponent);
}
}
Ok(())
}
/// Decrypt the given message.
pub fn decrypt(&self, padding: PaddingScheme, ciphertext: &[u8]) -> Result<Vec<u8>> {
match padding {
// need to pass any Rng as the type arg, so the type checker is happy, it is not actually used for anything
PaddingScheme::PKCS1v15Encrypt => {
pkcs1v15::decrypt::<StdRng, _>(None, self, ciphertext)
}
PaddingScheme::OAEP {
mut digest,
mut mgf_digest,
label,
} => oaep::decrypt::<StdRng, _>(
None,
self,
ciphertext,
&mut *digest,
&mut *mgf_digest,
label,
),
_ => Err(Error::InvalidPaddingScheme),
}
}
/// Decrypt the given message.
///
/// Uses `rng` to blind the decryption process.
pub fn decrypt_blinded<R: Rng>(
&self,
rng: &mut R,
padding: PaddingScheme,
ciphertext: &[u8],
) -> Result<Vec<u8>> {
match padding {
PaddingScheme::PKCS1v15Encrypt => pkcs1v15::decrypt(Some(rng), self, ciphertext),
PaddingScheme::OAEP {
mut digest,
mut mgf_digest,
label,
} => oaep::decrypt(
Some(rng),
self,
ciphertext,
&mut *digest,
&mut *mgf_digest,
label,
),
_ => Err(Error::InvalidPaddingScheme),
}
}
/// Sign the given digest.
pub fn sign(&self, padding: PaddingScheme, digest_in: &[u8]) -> Result<Vec<u8>> {
match padding {
// need to pass any Rng as the type arg, so the type checker is happy, it is not actually used for anything
PaddingScheme::PKCS1v15Sign { ref hash } => {
pkcs1v15::sign::<StdRng, _>(None, self, hash.as_ref(), digest_in)
}
PaddingScheme::PSS {
mut salt_rng,
mut digest,
salt_len,
} => pss::sign::<_, StdRng, _>(
&mut *salt_rng,
None,
self,
digest_in,
salt_len,
&mut *digest,
),
_ => Err(Error::InvalidPaddingScheme),
}
}
/// Sign the given digest.
///
/// Use `rng` for blinding.
pub fn sign_blinded<R: Rng>(
&self,
rng: &mut R,
padding: PaddingScheme,
digest_in: &[u8],
) -> Result<Vec<u8>> {
match padding {
PaddingScheme::PKCS1v15Sign { ref hash } => {
pkcs1v15::sign(Some(rng), self, hash.as_ref(), digest_in)
}
PaddingScheme::PSS {
mut salt_rng,
mut digest,
salt_len,
} => pss::sign::<_, R, _>(
&mut *salt_rng,
Some(rng),
self,
digest_in,
salt_len,
&mut *digest,
),
_ => Err(Error::InvalidPaddingScheme),
}
}
}
/// Check that the public key is well formed and has an exponent within acceptable bounds.
#[inline]
pub fn check_public(public_key: &impl PublicKeyParts) -> Result<()> {
let public_key = public_key
.e()
.to_u64()
.ok_or(Error::PublicExponentTooLarge)?;
if public_key < MIN_PUB_EXPONENT {
return Err(Error::PublicExponentTooSmall);
}
if public_key > MAX_PUB_EXPONENT {
return Err(Error::PublicExponentTooLarge);
}
Ok(())
}
#[cfg(test)]
mod tests {
use super::*;
use crate::internals;
use alloc::string::String;
use digest::{Digest, DynDigest};
use num_traits::{FromPrimitive, ToPrimitive};
use rand::{distributions::Alphanumeric, rngs::StdRng, SeedableRng};
use sha1::Sha1;
use sha2::{Sha224, Sha256, Sha384, Sha512};
use sha3::{Sha3_256, Sha3_384, Sha3_512};
use std::time::SystemTime;
#[test]
fn test_from_into() {
let private_key = RsaPrivateKey {
pubkey_components: RsaPublicKey {
n: BigUint::from_u64(100).unwrap(),
e: BigUint::from_u64(200).unwrap(),
},
d: BigUint::from_u64(123).unwrap(),
primes: vec![],
precomputed: None,
};
let public_key: RsaPublicKey = private_key.into();
assert_eq!(public_key.n().to_u64(), Some(100));
assert_eq!(public_key.e().to_u64(), Some(200));
}
fn test_key_basics(private_key: &RsaPrivateKey) {
private_key.validate().expect("invalid private key");
assert!(
private_key.d() < private_key.n(),
"private exponent too large"
);
let pub_key: RsaPublicKey = private_key.clone().into();
let m = BigUint::from_u64(42).expect("invalid 42");
let c = internals::encrypt(&pub_key, &m);
let m2 = internals::decrypt::<StdRng>(None, &private_key, &c)
.expect("unable to decrypt without blinding");
assert_eq!(m, m2);
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
let m3 = internals::decrypt(Some(&mut rng), &private_key, &c)
.expect("unable to decrypt with blinding");
assert_eq!(m, m3);
}
macro_rules! key_generation {
($name:ident, $multi:expr, $size:expr) => {
#[test]
fn $name() {
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
for _ in 0..10 {
let private_key = if $multi == 2 {
RsaPrivateKey::new(&mut rng, $size).expect("failed to generate key")
} else {
generate_multi_prime_key(&mut rng, $multi, $size).unwrap()
};
assert_eq!(private_key.n().bits(), $size);
test_key_basics(&private_key);
}
}
};
}
key_generation!(key_generation_128, 2, 128);
key_generation!(key_generation_1024, 2, 1024);
key_generation!(key_generation_multi_3_256, 3, 256);
key_generation!(key_generation_multi_4_64, 4, 64);
key_generation!(key_generation_multi_5_64, 5, 64);
key_generation!(key_generation_multi_8_576, 8, 576);
key_generation!(key_generation_multi_16_1024, 16, 1024);
#[test]
fn test_impossible_keys() {
// make sure not infinite loops are hit here.
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
for i in 0..32 {
let _ = RsaPrivateKey::new(&mut rng, i).is_err();
let _ = generate_multi_prime_key(&mut rng, 3, i);
let _ = generate_multi_prime_key(&mut rng, 4, i);
let _ = generate_multi_prime_key(&mut rng, 5, i);
}
}
#[test]
fn test_negative_decryption_value() {
let private_key = RsaPrivateKey::from_components(
BigUint::from_bytes_le(&vec![
99, 192, 208, 179, 0, 220, 7, 29, 49, 151, 75, 107, 75, 73, 200, 180,
]),
BigUint::from_bytes_le(&vec![1, 0, 1]),
BigUint::from_bytes_le(&vec![
81, 163, 254, 144, 171, 159, 144, 42, 244, 133, 51, 249, 28, 12, 63, 65,
]),
vec![
BigUint::from_bytes_le(&vec![105, 101, 60, 173, 19, 153, 3, 192]),
BigUint::from_bytes_le(&vec![235, 65, 160, 134, 32, 136, 6, 241]),
],
);
for _ in 0..1000 {
test_key_basics(&private_key);
}
}
#[test]
#[cfg(feature = "serde1")]
fn test_serde() {
use rand::SeedableRng;
use rand_xorshift::XorShiftRng;
use serde_test::{assert_tokens, Token};
let mut rng = XorShiftRng::from_seed([1; 16]);
let priv_key = RsaPrivateKey::new(&mut rng, 64).expect("failed to generate key");
let priv_tokens = [
Token::Struct {
name: "RsaPrivateKey",
len: 3,
},
Token::Str("pubkey_components"),
Token::Struct {
name: "RsaPublicKey",
len: 2,
},
Token::Str("n"),
Token::Seq { len: Some(2) },
Token::U32(1296829443),
Token::U32(2444363981),
Token::SeqEnd,
Token::Str("e"),
Token::Seq { len: Some(1) },
Token::U32(65537),
Token::SeqEnd,
Token::StructEnd,
Token::Str("d"),
Token::Seq { len: Some(2) },
Token::U32(298985985),
Token::U32(2349628418),
Token::SeqEnd,
Token::Str("primes"),
Token::Seq { len: Some(2) },
Token::Seq { len: Some(1) },
Token::U32(3238068481),
Token::SeqEnd,
Token::Seq { len: Some(1) },
Token::U32(3242199299),
Token::SeqEnd,
Token::SeqEnd,
Token::StructEnd,
];
assert_tokens(&priv_key, &priv_tokens);
let priv_tokens = [
Token::Struct {
name: "RsaPublicKey",
len: 2,
},
Token::Str("n"),
Token::Seq { len: Some(2) },
Token::U32(1296829443),
Token::U32(2444363981),
Token::SeqEnd,
Token::Str("e"),
Token::Seq { len: Some(1) },
Token::U32(65537),
Token::SeqEnd,
Token::StructEnd,
];
assert_tokens(&RsaPublicKey::from(priv_key), &priv_tokens);
}
#[test]
fn invalid_coeff_private_key_regression() {
let n = base64::decode("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").unwrap();
let e = base64::decode("AQAB").unwrap();
let d = base64::decode("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").unwrap();
let primes = vec![
base64::decode("9kQWEAzsbzOcdPa+s5wFfw4XDd7bB1q9foZ31b1+TNjGNxbSBCFlDF1q98vwpV6nM8bWDh/wtbNoETSQDgpEnYOQ26LWEw6YY1+q1Q2GGEFceYUf+Myk8/vTc8TN6Zw0bKZBWy10Qo8h7xk4JpzuI7NcxvjJYTkS9aErFxi3vVH0aiZC0tmfaCqr8a2rJxyVwqreRpOjwAWrotMsf2wGsF4ofx5ScoFy5GB5fJkkdOrW1LyTvZAUCX3cstPr19+TNC5zZOk7WzZatnCkN5H5WzalWtZuu0oVL205KPOa3R8V2yv5e6fm0v5fTmqSuvjmaMJLXCN4QJkmIzojO99ckQ==").unwrap(),
base64::decode("x8exdMjVA2CiI+Thx7loHtVcevoeE2sZ7btRVAvmBqo+lkHwxb7FHRnWvuj6eJSlD2f0T50EewIhhiW3R9BmktCk7hXjbSCnC1u9Oxc1IAUm/7azRqyfCMx43XhLxpD+xkBCpWkKDLxGczsRwTuaP3lKS3bSdBrNlGmdblubvVBIq4YZ2vXVlnYtza0cS+dgCK7BGTqUsrCUd/ZbIvwcwZkZtpkhj1KQfto9X/0OMurBzAqbkeq1cyRHXHkOfN/qbUIIRqr9Ii7Eswf9Vk8xp2O1Nt8nzcYS9PFD12M5eyaeFEkEYfpNMNGuTzp/31oqVjbpoCxS6vuWAZyADxhISQ==").unwrap(),
base64::decode("is7d0LY4HoXszlC2NO7gejkq7XqL4p1W6hZJPYTNx+r37t1CC2n3Vvzg6kNdpRixDhIpXVTLjN9O7UO/XuqSumYKJIKoP52eb4Tg+a3hw5Iz2Zsb5lUTNSLgkQSBPAf71LHxbL82JL4g1nBUog8ae60BwnVArThKY4EwlJguGNw09BAU4lwf6csDl/nX2vfVwiAloYpeZkHL+L8m+bueGZM5KE2jEz+7ztZCI+T+E5i69rZEYDjx0lfLKlEhQlCW3HbCPELqXgNJJkRfi6MP9kXa9lSfnZmoT081RMvqonB/FUa4HOcKyCrw9XZEtnbNCIdbitfDVEX+pSSD7596wQ==").unwrap(),
base64::decode("GPs0injugfycacaeIP5jMa/WX55VEnKLDHom4k6WlfDF4L4gIGoJdekcPEUfxOI5faKvHyFwRP1wObkPoRBDM0qZxRfBl4zEtpvjHrd5MibSyJkM8+J0BIKk/nSjbRIGeb3hV5O56PvGB3S0dKhCUnuVObiC+ne7izplsD4OTG70l1Yud33UFntyoMxrxGYLUSqhBMmZfHquJg4NOWOzKNY/K+EcHDLj1Kjvkcgv9Vf7ocsVxvpFdD9uGPceQ6kwRDdEl6mb+6FDgWuXVyqR9+904oanEIkbJ7vfkthagLbEf57dyG6nJlqh5FBZWxGIR72YGypPuAh7qnnqXXjY2Q==").unwrap(),
base64::decode("CUWC+hRWOT421kwRllgVjy6FYv6jQUcgDNHeAiYZnf5HjS9iK2ki7v8G5dL/0f+Yf+NhE/4q8w4m8go51hACrVpP1p8GJDjiT09+RsOzITsHwl+ceEKoe56ZW6iDHBLlrNw5/MtcYhKpjNU9KJ2udm5J/c9iislcjgckrZG2IB8ADgXHMEByZ5DgaMl4AKZ1Gx8/q6KftTvmOT5rNTMLi76VN5KWQcDWK/DqXiOiZHM7Nr4dX4me3XeRgABJyNR8Fqxj3N1+HrYLe/zs7LOaK0++F9Ul3tLelhrhsvLxei3oCZkF9A/foD3on3luYA+1cRcxWpSY3h2J4/22+yo4+Q==").unwrap(),
];
RsaPrivateKey::from_components(
BigUint::from_bytes_be(&n),
BigUint::from_bytes_be(&e),
BigUint::from_bytes_be(&d),
primes.iter().map(|p| BigUint::from_bytes_be(p)).collect(),
);
}
fn get_private_key() -> RsaPrivateKey {
// -----BEGIN RSA PRIVATE KEY-----
// MIIEpAIBAAKCAQEA05e4TZikwmE47RtpWoEG6tkdVTvwYEG2LT/cUKBB4iK49FKW
// icG4LF5xVU9d1p+i9LYVjPDb61eBGg/DJ+HyjnT+dNO8Fmweq9wbi1e5NMqL5bAL
// TymXW8yZrK9BW1m7KKZ4K7QaLDwpdrPBjbre9i8AxrsiZkAJUJbAzGDSL+fvmH11
// xqgbENlr8pICivEQ3HzBu8Q9Iq2rN5oM1dgHjMeA/1zWIJ3qNMkiz3hPdxfkKNdb
// WuyP8w5fAUFRB2bi4KuNRzyE6HELK5gifD2wlTN600UvGeK5v7zN2BSKv2d2+lUn
// debnWVbkUimuWpxGlJurHmIvDkj1ZSSoTtNIOwIDAQABAoIBAQDE5wxokWLJTGYI
// KBkbUrTYOSEV30hqmtvoMeRY1zlYMg3Bt1VFbpNwHpcC12+wuS+Q4B0f4kgVMoH+
// eaqXY6kvrmnY1+zRRN4p+hNb0U+Vc+NJ5FAx47dpgvWDADgmxVLomjl8Gga9IWNI
// hjDZLowrtkPXq+9wDaldaFyUFImkb1S1MW9itdLDp/G70TTLNzU6RGg/3J2V02RY
// 3iL2xEBX/nSgpDbEMI9z9NpC81xHrBanE41IOvyR5B3DoRJzguDA9RGbAiG0/GOd
// a5w4F3pt6bUm69iMONeYLAf5ig79h31Qiq4nW5RpFcAuLhEG0XXXTsZ3f16A0SwF
// PZx74eNBAoGBAPgnu/OkGHfHzFmuv0LtSynDLe/LjtloY9WwkKBaiTDdYkohydz5
// g4Vo/foN9luEYqXyrJE9bFb5dVMr2OePsHvUBcqZpIS89Z8Bm73cs5M/K85wYwC0
// 97EQEgxd+QGBWQZ8NdowYaVshjWlK1QnOzEnG0MR8Hld9gIeY1XhpC5hAoGBANpI
// F84Aid028q3mo/9BDHPsNL8bT2vaOEMb/t4RzvH39u+nDl+AY6Ox9uFylv+xX+76
// CRKgMluNH9ZaVZ5xe1uWHsNFBy4OxSA9A0QdKa9NZAVKBFB0EM8dp457YRnZCexm
// 5q1iW/mVsnmks8W+fYlc18W5xMSX/ecwkW/NtOQbAoGAHabpz4AhKFbodSLrWbzv
// CUt4NroVFKdjnoodjfujfwJFF2SYMV5jN9LG3lVCxca43ulzc1tqka33Nfv8TBcg
// WHuKQZ5ASVgm5VwU1wgDMSoQOve07MWy/yZTccTc1zA0ihDXgn3bfR/NnaVh2wlh
// CkuI92eyW1494hztc7qlmqECgYEA1zenyOQ9ChDIW/ABGIahaZamNxsNRrDFMl3j
// AD+cxHSRU59qC32CQH8ShRy/huHzTaPX2DZ9EEln76fnrS4Ey7uLH0rrFl1XvT6K
// /timJgLvMEvXTx/xBtUdRN2fUqXtI9odbSyCtOYFL+zVl44HJq2UzY4pVRDrNcxs
// SUkQJqsCgYBSaNfPBzR5rrstLtTdZrjImRW1LRQeDEky9WsMDtCTYUGJTsTSfVO8
// hkU82MpbRVBFIYx+GWIJwcZRcC7OCQoV48vMJllxMAAjqG/p00rVJ+nvA7et/nNu
// BoB0er/UmDm4Ly/97EO9A0PKMOE5YbMq9s3t3RlWcsdrU7dvw+p2+A==
// -----END RSA PRIVATE KEY-----
RsaPrivateKey::from_components(
BigUint::parse_bytes(b"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", 16).unwrap(),
BigUint::from_u64(65537).unwrap(),
BigUint::parse_bytes(b"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", 16).unwrap(),
vec![
BigUint::parse_bytes(b"00f827bbf3a41877c7cc59aebf42ed4b29c32defcb8ed96863d5b090a05a8930dd624a21c9dcf9838568fdfa0df65b8462a5f2ac913d6c56f975532bd8e78fb07bd405ca99a484bcf59f019bbddcb3933f2bce706300b4f7b110120c5df9018159067c35da3061a56c8635a52b54273b31271b4311f0795df6021e6355e1a42e61",16).unwrap(),
BigUint::parse_bytes(b"00da4817ce0089dd36f2ade6a3ff410c73ec34bf1b4f6bda38431bfede11cef1f7f6efa70e5f8063a3b1f6e17296ffb15feefa0912a0325b8d1fd65a559e717b5b961ec345072e0ec5203d03441d29af4d64054a04507410cf1da78e7b6119d909ec66e6ad625bf995b279a4b3c5be7d895cd7c5b9c4c497fde730916fcdb4e41b", 16).unwrap()
],
)
}
#[test]
fn test_encrypt_decrypt_oaep() {
let priv_key = get_private_key();
do_test_encrypt_decrypt_oaep::<Sha1>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha224>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha256>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha384>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha512>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha3_256>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha3_384>(&priv_key);
do_test_encrypt_decrypt_oaep::<Sha3_512>(&priv_key);
do_test_oaep_with_different_hashes::<Sha1, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha224, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha256, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha384, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha512, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha3_256, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha3_384, Sha1>(&priv_key);
do_test_oaep_with_different_hashes::<Sha3_512, Sha1>(&priv_key);
}
fn do_test_encrypt_decrypt_oaep<D: 'static + Digest + DynDigest>(prk: &RsaPrivateKey) {
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
let k = prk.size();
for i in 1..8 {
let mut input: Vec<u8> = (0..i * 8).map(|_| rng.gen()).collect();
if input.len() > k - 11 {
input = input[0..k - 11].to_vec();
}
let has_label: bool = rng.gen();
let label: Option<String> = if has_label {
Some(
rng.clone()
.sample_iter(&Alphanumeric)
.take(30)
.map(char::from)
.collect(),
)
} else {
None
};
let pub_key: RsaPublicKey = prk.into();
let ciphertext = if let Some(ref label) = label {
let padding = PaddingScheme::new_oaep_with_label::<D, _>(label);
pub_key.encrypt(&mut rng, padding, &input).unwrap()
} else {
let padding = PaddingScheme::new_oaep::<D>();
pub_key.encrypt(&mut rng, padding, &input).unwrap()
};
assert_ne!(input, ciphertext);
let blind: bool = rng.gen();
let padding = if let Some(ref label) = label {
PaddingScheme::new_oaep_with_label::<D, _>(label)
} else {
PaddingScheme::new_oaep::<D>()
};
let plaintext = if blind {
prk.decrypt(padding, &ciphertext).unwrap()
} else {
prk.decrypt_blinded(&mut rng, padding, &ciphertext).unwrap()
};
assert_eq!(input, plaintext);
}
}
fn do_test_oaep_with_different_hashes<
D: 'static + Digest + DynDigest,
U: 'static + Digest + DynDigest,
>(
prk: &RsaPrivateKey,
) {
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
let k = prk.size();
for i in 1..8 {
let mut input: Vec<u8> = (0..i * 8).map(|_| rng.gen()).collect();
if input.len() > k - 11 {
input = input[0..k - 11].to_vec();
}
let has_label: bool = rng.gen();
let label: Option<String> = if has_label {
Some(
rng.clone()
.sample_iter(&Alphanumeric)
.take(30)
.map(char::from)
.collect(),
)
} else {
None
};
let pub_key: RsaPublicKey = prk.into();
let ciphertext = if let Some(ref label) = label {
let padding = PaddingScheme::new_oaep_with_mgf_hash_with_label::<D, U, _>(label);
pub_key.encrypt(&mut rng, padding, &input).unwrap()
} else {
let padding = PaddingScheme::new_oaep_with_mgf_hash::<D, U>();
pub_key.encrypt(&mut rng, padding, &input).unwrap()
};
assert_ne!(input, ciphertext);
let blind: bool = rng.gen();
let padding = if let Some(ref label) = label {
PaddingScheme::new_oaep_with_mgf_hash_with_label::<D, U, _>(label)
} else {
PaddingScheme::new_oaep_with_mgf_hash::<D, U>()
};
let plaintext = if blind {
prk.decrypt(padding, &ciphertext).unwrap()
} else {
prk.decrypt_blinded(&mut rng, padding, &ciphertext).unwrap()
};
assert_eq!(input, plaintext);
}
}
#[test]
fn test_decrypt_oaep_invalid_hash() {
let seed = SystemTime::now()
.duration_since(SystemTime::UNIX_EPOCH)
.unwrap();
let mut rng = StdRng::seed_from_u64(seed.as_secs());
let priv_key = get_private_key();
let pub_key: RsaPublicKey = (&priv_key).into();
let ciphertext = pub_key
.encrypt(
&mut rng,
PaddingScheme::new_oaep::<Sha1>(),
"a_plain_text".as_bytes(),
)
.unwrap();
assert!(
priv_key
.decrypt_blinded(
&mut rng,
PaddingScheme::new_oaep_with_label::<Sha1, _>("label"),
&ciphertext,
)
.is_err(),
"decrypt should have failed on hash verification"
);
}
}