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hash.rs
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use num_bigint::BigInt;
use num_complex::Complex64;
use num_traits::ToPrimitive;
use siphasher::sip::SipHasher24;
use std::convert::TryInto;
use std::hash::{BuildHasher, Hash, Hasher};
use std::num::Wrapping;
pub type PyHash = i64;
pub type PyUHash = u64;
/// Prime multiplier used in string and various other hashes.
pub const MULTIPLIER: PyHash = 1_000_003; // 0xf4243
/// Numeric hashes are based on reduction modulo the prime 2**_BITS - 1
pub const BITS: usize = 61;
pub const MODULUS: PyUHash = (1 << BITS) - 1;
pub const INF: PyHash = 314_159;
pub const NAN: PyHash = 0;
pub const IMAG: PyHash = MULTIPLIER;
pub const ALGO: &str = "siphash24";
pub const HASH_BITS: usize = std::mem::size_of::<PyHash>() * 8;
// SipHasher24 takes 2 u64s as a seed
pub const SEED_BITS: usize = std::mem::size_of::<u64>() * 2 * 8;
// pub const CUTOFF: usize = 7;
pub struct HashSecret {
k0: u64,
k1: u64,
}
impl BuildHasher for HashSecret {
type Hasher = SipHasher24;
fn build_hasher(&self) -> Self::Hasher {
SipHasher24::new_with_keys(self.k0, self.k1)
}
}
impl rand::distributions::Distribution<HashSecret> for rand::distributions::Standard {
fn sample<R: rand::Rng + ?Sized>(&self, rng: &mut R) -> HashSecret {
HashSecret {
k0: rng.gen(),
k1: rng.gen(),
}
}
}
impl HashSecret {
pub fn new(seed: u32) -> Self {
let mut buf = [0u8; 16];
lcg_urandom(seed, &mut buf);
let k0 = u64::from_le_bytes(buf[..8].try_into().unwrap());
let k1 = u64::from_le_bytes(buf[8..].try_into().unwrap());
Self { k0, k1 }
}
}
impl HashSecret {
pub fn hash_value<T: Hash + ?Sized>(&self, data: &T) -> PyHash {
let mut hasher = self.build_hasher();
data.hash(&mut hasher);
mod_int(hasher.finish() as PyHash)
}
pub fn hash_iter<'a, T: 'a, I, F, E>(&self, iter: I, hashf: F) -> Result<PyHash, E>
where
I: IntoIterator<Item = &'a T>,
F: Fn(&'a T) -> Result<PyHash, E>,
{
let mut hasher = self.build_hasher();
for element in iter {
let item_hash = hashf(element)?;
item_hash.hash(&mut hasher);
}
Ok(mod_int(hasher.finish() as PyHash))
}
pub fn hash_bytes(&self, value: &[u8]) -> PyHash {
if value.is_empty() {
0
} else {
self.hash_value(value)
}
}
pub fn hash_str(&self, value: &str) -> PyHash {
self.hash_bytes(value.as_bytes())
}
}
pub fn hash_float(value: f64) -> PyHash {
// cpython _Py_HashDouble
if !value.is_finite() {
return if value.is_infinite() {
if value > 0.0 {
INF
} else {
-INF
}
} else {
NAN
};
}
let frexp = super::float_ops::ufrexp(value);
// process 28 bits at a time; this should work well both for binary
// and hexadecimal floating point.
let mut m = frexp.0;
let mut e = frexp.1;
let mut x: PyUHash = 0;
while m != 0.0 {
x = ((x << 28) & MODULUS) | x >> (BITS - 28);
m *= 268_435_456.0; // 2**28
e -= 28;
let y = m as PyUHash; // pull out integer part
m -= y as f64;
x += y;
if x >= MODULUS {
x -= MODULUS;
}
}
// adjust for the exponent; first reduce it modulo BITS
const BITS32: i32 = BITS as i32;
e = if e >= 0 {
e % BITS32
} else {
BITS32 - 1 - ((-1 - e) % BITS32)
};
x = ((x << e) & MODULUS) | x >> (BITS32 - e);
x as PyHash * value.signum() as PyHash
}
pub fn hash_complex(value: &Complex64) -> PyHash {
let re_hash = hash_float(value.re);
let im_hash = hash_float(value.im);
let Wrapping(ret) = Wrapping(re_hash) + Wrapping(im_hash) * Wrapping(IMAG);
ret
}
pub fn hash_iter_unordered<'a, T: 'a, I, F, E>(iter: I, hashf: F) -> Result<PyHash, E>
where
I: IntoIterator<Item = &'a T>,
F: Fn(&'a T) -> Result<PyHash, E>,
{
let mut hash: PyHash = 0;
for element in iter {
let item_hash = hashf(element)?;
// xor is commutative and hash should be independent of order
hash ^= item_hash;
}
Ok(mod_int(hash))
}
pub fn hash_bigint(value: &BigInt) -> PyHash {
value.to_i64().map_or_else(
|| {
(value % MODULUS).to_i64().unwrap_or_else(||
// guaranteed to be safe by mod
unsafe { std::hint::unreachable_unchecked() })
},
mod_int,
)
}
#[inline]
pub fn mod_int(value: i64) -> PyHash {
value % MODULUS as i64
}
pub fn lcg_urandom(mut x: u32, buf: &mut [u8]) {
for b in buf {
x *= 214013;
x += 2531011;
*b = ((x >> 16) & 0xff) as u8;
}
}