Initial project import
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// Copyright (c) 2019-2024 Alexander Medvednikov. All rights reserved.
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// Use of this source code is governed by an MIT license
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// that can be found in the LICENSE file.
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// This is a fairly basic crc32 implementation, with 4 variants of the crc32 algorithm, and a way
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// to create custom crc32 tables from user-provided polynomials.
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module crc32
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// polynomials
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pub const ieee = u32(0xedb88320)
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pub const castagnoli = u32(0x82f63b78)
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pub const koopman = u32(0xeb31d82e)
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// q is the standard CRC-32Q polynomial (MSB-first).
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pub const q = u32(0x814141ab)
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// q_reflected is the reflected (LSB-first) form of CRC-32Q polynomial.
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pub const q_reflected = u32(0xd5828281)
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// Named aliases for common CRC-32 variants.
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pub const crc32c = castagnoli
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pub const crc32k = koopman
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pub const crc32q = q
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pub const crc32q_reflected = q_reflected
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struct Crc32 {
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mut:
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table []u32
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}
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// generate_table populates a 256-word table from the specified polynomial `poly`
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// to represent the polynomial for efficient processing.
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@[direct_array_access]
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fn (mut c Crc32) generate_table(poly u32) {
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c.table = []u32{len: 256}
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for i in 0 .. 256 {
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mut crc := u32(i)
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for _ in 0 .. 8 {
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if crc & u32(1) == u32(1) {
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crc = (crc >> 1) ^ poly
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} else {
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crc >>= u32(1)
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}
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}
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c.table[i] = crc
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}
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}
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@[direct_array_access]
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fn (c &Crc32) update32(crc u32, b []u8) u32 {
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mut next := crc
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for i in 0 .. b.len {
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next = c.table[u8(next) ^ b[i]] ^ (next >> 8)
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}
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return next
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}
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// update_state updates an internal CRC state with the bytes in `b`.
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// Start from `~u32(0)` and finalize with `~state`.
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pub fn (c &Crc32) update_state(state u32, b []u8) u32 {
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return c.update32(state, b)
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}
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// checksum returns the CRC-32 checksum of data `b` by using the polynomial represented by `c`'s table.
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pub fn (c &Crc32) checksum(b []u8) u32 {
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return ~c.update_state(~u32(0), b)
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}
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// update returns the updated CRC-32 checksum for `b`, starting from `crc`.
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// Use `crc = 0` for a fresh checksum, or pass a previous result to continue streaming.
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pub fn (c &Crc32) update(crc u32, b []u8) u32 {
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state := c.update_state(~crc, b)
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return ~state
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}
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// new creates a `Crc32` polynomial.
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pub fn new(poly u32) &Crc32 {
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mut c := &Crc32{}
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c.generate_table(poly)
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return c
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}
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// sum_with_poly calculates the CRC-32 checksum of `b` for the provided polynomial.
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// Built-in constants use their canonical parameter sets.
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pub fn sum_with_poly(poly u32, b []u8) u32 {
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return match poly {
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ieee { ieee_poly.checksum(b) }
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crc32c { crc32c_poly.checksum(b) }
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crc32k { crc32k_poly.checksum(b) }
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crc32q { crc32q_sum_internal(b) }
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crc32q_reflected { crc32q_reflected_poly.checksum(b) }
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else { new(poly).checksum(b) }
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}
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}
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const ieee_poly = new(ieee)
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const crc32c_poly = new(crc32c)
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const crc32k_poly = new(crc32k)
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const crc32q_reflected_poly = new(crc32q_reflected)
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const crc32q_table = crc32q_generate_table(q)
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@[direct_array_access]
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fn crc32q_generate_table(poly u32) []u32 {
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mut table := []u32{len: 256}
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for i in 0 .. 256 {
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mut crc := u32(i) << 24
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for _ in 0 .. 8 {
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if crc & u32(0x80000000) != 0 {
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crc = (crc << 1) ^ poly
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} else {
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crc <<= 1
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}
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}
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table[i] = crc
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}
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return table
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}
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@[direct_array_access]
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fn crc32q_sum_internal(b []u8) u32 {
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mut crc := u32(0)
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for byte in b {
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idx := u8((crc >> 24) ^ byte)
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crc = crc32q_table[idx] ^ (crc << 8)
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}
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return crc
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}
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// sum calculates the CRC-32 checksum of `b` by using the IEEE polynomial.
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pub fn sum(b []u8) u32 {
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return ieee_poly.checksum(b)
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}
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// sum_crc32c calculates the CRC-32C checksum of `b`.
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pub fn sum_crc32c(b []u8) u32 {
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return crc32c_poly.checksum(b)
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}
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// sum_crc32k calculates the CRC-32K checksum of `b`.
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pub fn sum_crc32k(b []u8) u32 {
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return crc32k_poly.checksum(b)
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}
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// sum_crc32q calculates the CRC-32Q checksum of `b`.
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pub fn sum_crc32q(b []u8) u32 {
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return crc32q_sum_internal(b)
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}
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@@ -0,0 +1,157 @@
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import hash.crc32
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const reflected_test_polys = [crc32.ieee, crc32.crc32c, crc32.crc32k, crc32.crc32q_reflected]
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fn sum_for_reflected_poly(poly u32, data []u8) u32 {
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return match poly {
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crc32.ieee { crc32.sum(data) }
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crc32.crc32c { crc32.sum_crc32c(data) }
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crc32.crc32k { crc32.sum_crc32k(data) }
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crc32.crc32q_reflected { crc32.sum_with_poly(crc32.crc32q_reflected, data) }
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else { panic('unexpected polynomial in test') }
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}
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}
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fn expected_reflected_crc_123456789(poly u32) u32 {
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return match poly {
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crc32.ieee { u32(0xcbf43926) }
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crc32.crc32c { u32(0xe3069283) }
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crc32.crc32k { u32(0x2d3dd0ae) }
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crc32.crc32q_reflected { u32(0xa9cc8179) }
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else { panic('unexpected polynomial in test') }
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}
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}
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fn expected_reflected_crc_a(poly u32) u32 {
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return match poly {
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crc32.ieee { u32(0xe8b7be43) }
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crc32.crc32c { u32(0xc1d04330) }
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crc32.crc32k { u32(0x0da2aa8a) }
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crc32.crc32q_reflected { u32(0x248ca0a3) }
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else { panic('unexpected polynomial in test') }
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}
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}
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fn assert_reflected_poly_paths_match(poly u32, data []u8) {
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c := crc32.new(poly)
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by_new := c.checksum(data)
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assert by_new == crc32.sum_with_poly(poly, data)
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assert by_new == sum_for_reflected_poly(poly, data)
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}
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fn test_hash_crc32() {
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b1 := 'testing crc32'.bytes()
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sum1 := crc32.sum(b1)
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assert sum1 == u32(1212124400)
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assert sum1.hex() == '483f8cf0'
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c := crc32.new(crc32.ieee)
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b2 := 'testing crc32 again'.bytes()
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sum2 := c.checksum(b2)
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assert sum2 == u32(1420327025)
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assert sum2.hex() == '54a87871'
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}
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fn test_hash_crc32_variants() {
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data := '123456789'.bytes()
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for poly in reflected_test_polys {
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expected := expected_reflected_crc_123456789(poly)
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assert sum_for_reflected_poly(poly, data) == expected
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assert_reflected_poly_paths_match(poly, data)
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}
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}
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fn test_hash_crc32q_standard() {
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data := '123456789'.bytes()
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assert crc32.sum_crc32q(data) == u32(0x3010bf7f)
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assert crc32.sum_with_poly(crc32.crc32q, data) == u32(0x3010bf7f)
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assert crc32.sum_crc32q('a'.bytes()) == u32(0xd1112b6b)
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}
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fn test_hash_crc32_update() {
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data := '123456789'.bytes()
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part1 := data[..4]
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part2 := data[4..]
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c := crc32.new(crc32.ieee)
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mut acc := u32(0)
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acc = c.update(acc, part1)
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acc = c.update(acc, part2)
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assert acc == c.checksum(data)
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assert acc.hex() == 'cbf43926'
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}
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fn test_hash_crc32_edge_cases() {
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empty := ''.bytes()
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one := 'a'.bytes()
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for poly in reflected_test_polys {
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assert sum_for_reflected_poly(poly, empty) == u32(0)
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assert sum_for_reflected_poly(poly, one) == expected_reflected_crc_a(poly)
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}
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assert crc32.sum_crc32q(empty) == u32(0)
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}
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fn test_hash_crc32_sum_with_poly() {
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data := 'variant helper'.bytes()
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for poly in reflected_test_polys {
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assert_reflected_poly_paths_match(poly, data)
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}
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assert crc32.sum_with_poly(crc32.crc32q, data) == crc32.sum_crc32q(data)
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}
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fn test_hash_crc32_sum_with_poly_custom() {
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data := 'custom poly checksum'.bytes()
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poly := u32(0xa833982b)
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assert crc32.sum_with_poly(poly, data) == crc32.new(poly).checksum(data)
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}
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fn test_hash_crc32_all_polys_consistent() {
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data := 'all polys consistent'.bytes()
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part1 := data[..7]
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part2 := data[7..]
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for poly in reflected_test_polys {
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c := crc32.new(poly)
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full := c.checksum(data)
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mut split := u32(0)
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split = c.update(split, part1)
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split = c.update(split, part2)
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assert full == split
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assert full == sum_for_reflected_poly(poly, data)
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}
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}
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fn test_hash_crc32_streaming_chunk_sizes() {
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data := ('streaming data block '.repeat(64)).bytes()
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for poly in reflected_test_polys {
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c := crc32.new(poly)
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expected := c.checksum(data)
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for chunk_size in [1, 2, 3, 5, 7, 16, 31, 64, 128] {
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mut state := ~u32(0)
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mut start := 0
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for start < data.len {
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end := if start + chunk_size < data.len { start + chunk_size } else { data.len }
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state = c.update_state(state, data[start..end])
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start = end
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}
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assert ~state == expected
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}
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}
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}
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fn test_hash_crc32_update_state() {
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data := 'stateful streaming'.bytes()
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part1 := data[..5]
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part2 := data[5..]
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c := crc32.new(crc32.crc32c)
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mut state := ~u32(0)
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state = c.update_state(state, part1)
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state = c.update_state(state, part2)
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assert ~state == c.checksum(data)
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}
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