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/* crc32.c -- compute the CRC-32 of a data stream
* Copyright (C) 1995-2022 Mark Adler
* For conditions of distribution and use, see copyright notice in zlib.h
*
* This interleaved implementation of a CRC makes use of pipelined multiple
* arithmetic-logic units, commonly found in modern CPU cores. It is due to
* Kadatch and Jenkins (2010). See doc/crc-doc.1.0.pdf in this distribution.
*/
/* @(#) $Id$ */
/*
Note on the use of DYNAMIC_CRC_TABLE: there is no mutex or semaphore
protection on the static variables used to control the first-use generation
of the crc tables. Therefore, if you #define DYNAMIC_CRC_TABLE, you should
first call get_crc_table() to initialize the tables before allowing more than
one thread to use crc32().
MAKECRCH can be #defined to write out crc32.h. A main() routine is also
produced, so that this one source file can be compiled to an executable.
*/
#ifdef MAKECRCH
# include <stdio.h>
# ifndef DYNAMIC_CRC_TABLE
# define DYNAMIC_CRC_TABLE
# endif /* !DYNAMIC_CRC_TABLE */
#endif /* MAKECRCH */
#include "zutil.h" /* for Z_U4, Z_U8, z_crc_t, and FAR definitions */
/*
A CRC of a message is computed on N braids of words in the message, where
each word consists of W bytes (4 or 8). If N is 3, for example, then three
running sparse CRCs are calculated respectively on each braid, at these
indices in the array of words: 0, 3, 6, ..., 1, 4, 7, ..., and 2, 5, 8, ...
This is done starting at a word boundary, and continues until as many blocks
of N * W bytes as are available have been processed. The results are combined
into a single CRC at the end. For this code, N must be in the range 1..6 and
W must be 4 or 8. The upper limit on N can be increased if desired by adding
more #if blocks, extending the patterns apparent in the code. In addition,
crc32.h would need to be regenerated, if the maximum N value is increased.
N and W are chosen empirically by benchmarking the execution time on a given
processor. The choices for N and W below were based on testing on Intel Kaby
Lake i7, AMD Ryzen 7, ARM Cortex-A57, Sparc64-VII, PowerPC POWER9, and MIPS64
Octeon II processors. The Intel, AMD, and ARM processors were all fastest
with N=5, W=8. The Sparc, PowerPC, and MIPS64 were all fastest at N=5, W=4.
They were all tested with either gcc or clang, all using the -O3 optimization
level. Your mileage may vary.
*/
/* Define N */
#ifdef Z_TESTN
# define N Z_TESTN
#else
# define N 5
#endif
#if N < 1 || N > 6
# error N must be in 1..6
#endif
/*
z_crc_t must be at least 32 bits. z_word_t must be at least as long as
z_crc_t. It is assumed here that z_word_t is either 32 bits or 64 bits, and
that bytes are eight bits.
*/
/*
Define W and the associated z_word_t type. If W is not defined, then a
braided calculation is not used, and the associated tables and code are not
compiled.
*/
#ifdef Z_TESTW
# if Z_TESTW-1 != -1
# define W Z_TESTW
# endif
#else
# ifdef MAKECRCH
# define W 8 /* required for MAKECRCH */
# else
# if defined(__x86_64__) || defined(__aarch64__)
# define W 8
# else
# define W 4
# endif
# endif
#endif
#ifdef W
# if W == 8 && defined(Z_U8)
typedef Z_U8 z_word_t;
# elif defined(Z_U4)
# undef W
# define W 4
typedef Z_U4 z_word_t;
# else
# undef W
# endif
#endif
/* If available, use the ARM processor CRC32 instruction. */
#if defined(__aarch64__) && defined(__ARM_FEATURE_CRC32) && W == 8
# define ARMCRC32
#endif
/* Local functions. */
local z_crc_t multmodp OF((z_crc_t a, z_crc_t b));
local z_crc_t x2nmodp OF((z_off64_t n, unsigned k));
#if defined(W) && (!defined(ARMCRC32) || defined(DYNAMIC_CRC_TABLE))
local z_word_t byte_swap OF((z_word_t word));
#endif
#if defined(W) && !defined(ARMCRC32)
local z_crc_t crc_word OF((z_word_t data));
local z_word_t crc_word_big OF((z_word_t data));
#endif
#if defined(W) && (!defined(ARMCRC32) || defined(DYNAMIC_CRC_TABLE))
/*
Swap the bytes in a z_word_t to convert between little and big endian. Any
self-respecting compiler will optimize this to a single machine byte-swap
instruction, if one is available. This assumes that word_t is either 32 bits
or 64 bits.
*/
local z_word_t byte_swap(
z_word_t word)
{
# if W == 8
return
(word & 0xff00000000000000) >> 56 |
(word & 0xff000000000000) >> 40 |
(word & 0xff0000000000) >> 24 |
(word & 0xff00000000) >> 8 |
(word & 0xff000000) << 8 |
(word & 0xff0000) << 24 |
(word & 0xff00) << 40 |
(word & 0xff) << 56;
# else /* W == 4 */
return
(word & 0xff000000) >> 24 |
(word & 0xff0000) >> 8 |
(word & 0xff00) << 8 |
(word & 0xff) << 24;
# endif
}
#endif
/* CRC polynomial. */
#define POLY 0xedb88320 /* p(x) reflected, with x^32 implied */
#ifdef DYNAMIC_CRC_TABLE
local z_crc_t FAR crc_table[256];
local z_crc_t FAR x2n_table[32];
local void make_crc_table OF((void));
#ifdef W
local z_word_t FAR crc_big_table[256];
local z_crc_t FAR crc_braid_table[W][256];
local z_word_t FAR crc_braid_big_table[W][256];
local void braid OF((z_crc_t [][256], z_word_t [][256], int, int));
#endif
#ifdef MAKECRCH
local void write_table OF((FILE *, const z_crc_t FAR *, int));
local void write_table32hi OF((FILE *, const z_word_t FAR *, int));
local void write_table64 OF((FILE *, const z_word_t FAR *, int));
#endif /* MAKECRCH */
/*
Define a once() function depending on the availability of atomics. If this is
compiled with DYNAMIC_CRC_TABLE defined, and if CRCs will be computed in
multiple threads, and if atomics are not available, then get_crc_table() must
be called to initialize the tables and must return before any threads are
allowed to compute or combine CRCs.
*/
/* Definition of once functionality. */
typedef struct once_s once_t;
local void once OF((once_t *, void (*)(void)));
/* Check for the availability of atomics. */
#if defined(__STDC__) && __STDC_VERSION__ >= 201112L && \
!defined(__STDC_NO_ATOMICS__)
#include <stdatomic.h>
/* Structure for once(), which must be initialized with ONCE_INIT. */
struct once_s {
atomic_flag begun;
atomic_int done;
};
#define ONCE_INIT {ATOMIC_FLAG_INIT, 0}
/*
Run the provided init() function exactly once, even if multiple threads
invoke once() at the same time. The state must be a once_t initialized with
ONCE_INIT.
*/
local void once(state, init)
once_t *state;
void (*init)(void);
{
if (!atomic_load(&state->done)) {
if (atomic_flag_test_and_set(&state->begun))
while (!atomic_load(&state->done))
;
else {
init();
atomic_store(&state->done, 1);
}
}
}
#else /* no atomics */
/* Structure for once(), which must be initialized with ONCE_INIT. */
struct once_s {
volatile int begun;
volatile int done;
};
#define ONCE_INIT {0, 0}
/* Test and set. Alas, not atomic, but tries to minimize the period of
vulnerability. */
local int test_and_set OF((int volatile *));
local int test_and_set(
int volatile *flag)
{
int was;
was = *flag;
*flag = 1;
return was;
}
/* Run the provided init() function once. This is not thread-safe. */
local void once(state, init)
once_t *state;
void (*init)(void);
{
if (!state->done) {
if (test_and_set(&state->begun))
while (!state->done)
;
else {
init();
state->done = 1;
}
}
}
#endif
/* State for once(). */
local once_t made = ONCE_INIT;
/*
Generate tables for a byte-wise 32-bit CRC calculation on the polynomial:
x^32+x^26+x^23+x^22+x^16+x^12+x^11+x^10+x^8+x^7+x^5+x^4+x^2+x+1.
Polynomials over GF(2) are represented in binary, one bit per coefficient,
with the lowest powers in the most significant bit. Then adding polynomials
is just exclusive-or, and multiplying a polynomial by x is a right shift by
one. If we call the above polynomial p, and represent a byte as the
polynomial q, also with the lowest power in the most significant bit (so the
byte 0xb1 is the polynomial x^7+x^3+x^2+1), then the CRC is (q*x^32) mod p,
where a mod b means the remainder after dividing a by b.
This calculation is done using the shift-register method of multiplying and
taking the remainder. The register is initialized to zero, and for each
incoming bit, x^32 is added mod p to the register if the bit is a one (where
x^32 mod p is p+x^32 = x^26+...+1), and the register is multiplied mod p by x
(which is shifting right by one and adding x^32 mod p if the bit shifted out
is a one). We start with the highest power (least significant bit) of q and
repeat for all eight bits of q.
The table is simply the CRC of all possible eight bit values. This is all the
information needed to generate CRCs on data a byte at a time for all
combinations of CRC register values and incoming bytes.
*/
local void make_crc_table()
{
unsigned i, j, n;
z_crc_t p;
/* initialize the CRC of bytes tables */
for (i = 0; i < 256; i++) {
p = i;
for (j = 0; j < 8; j++)
p = p & 1 ? (p >> 1) ^ POLY : p >> 1;
crc_table[i] = p;
#ifdef W
crc_big_table[i] = byte_swap(p);
#endif
}
/* initialize the x^2^n mod p(x) table */
p = (z_crc_t)1 << 30; /* x^1 */
x2n_table[0] = p;
for (n = 1; n < 32; n++)
x2n_table[n] = p = multmodp(p, p);
#ifdef W
/* initialize the braiding tables -- needs x2n_table[] */
braid(crc_braid_table, crc_braid_big_table, N, W);
#endif
#ifdef MAKECRCH
{
/*
The crc32.h header file contains tables for both 32-bit and 64-bit
z_word_t's, and so requires a 64-bit type be available. In that case,
z_word_t must be defined to be 64-bits. This code then also generates
and writes out the tables for the case that z_word_t is 32 bits.
*/
#if !defined(W) || W != 8
# error Need a 64-bit integer type in order to generate crc32.h.
#endif
FILE *out;
int k, n;
z_crc_t ltl[8][256];
z_word_t big[8][256];
out = fopen("crc32.h", "w");
if (out == NULL) return;
/* write out little-endian CRC table to crc32.h */
fprintf(out,
"/* crc32.h -- tables for rapid CRC calculation\n"
" * Generated automatically by crc32.c\n */\n"
"\n"
"local const z_crc_t FAR crc_table[] = {\n"
" ");
write_table(out, crc_table, 256);
fprintf(out,
"};\n");
/* write out big-endian CRC table for 64-bit z_word_t to crc32.h */
fprintf(out,
"\n"
"#ifdef W\n"
"\n"
"#if W == 8\n"
"\n"
"local const z_word_t FAR crc_big_table[] = {\n"
" ");
write_table64(out, crc_big_table, 256);
fprintf(out,
"};\n");
/* write out big-endian CRC table for 32-bit z_word_t to crc32.h */
fprintf(out,
"\n"
"#else /* W == 4 */\n"
"\n"
"local const z_word_t FAR crc_big_table[] = {\n"
" ");
write_table32hi(out, crc_big_table, 256);
fprintf(out,
"};\n"
"\n"
"#endif\n");
/* write out braid tables for each value of N */
for (n = 1; n <= 6; n++) {
fprintf(out,
"\n"
"#if N == %d\n", n);
/* compute braid tables for this N and 64-bit word_t */
braid(ltl, big, n, 8);
/* write out braid tables for 64-bit z_word_t to crc32.h */
fprintf(out,
"\n"
"#if W == 8\n"
"\n"
"local const z_crc_t FAR crc_braid_table[][256] = {\n");
for (k = 0; k < 8; k++) {
fprintf(out, " {");
write_table(out, ltl[k], 256);
fprintf(out, "}%s", k < 7 ? ",\n" : "");
}
fprintf(out,
"};\n"
"\n"
"local const z_word_t FAR crc_braid_big_table[][256] = {\n");
for (k = 0; k < 8; k++) {
fprintf(out, " {");
write_table64(out, big[k], 256);
fprintf(out, "}%s", k < 7 ? ",\n" : "");
}
fprintf(out,
"};\n");
/* compute braid tables for this N and 32-bit word_t */
braid(ltl, big, n, 4);
/* write out braid tables for 32-bit z_word_t to crc32.h */
fprintf(out,
"\n"
"#else /* W == 4 */\n"
"\n"
"local const z_crc_t FAR crc_braid_table[][256] = {\n");
for (k = 0; k < 4; k++) {
fprintf(out, " {");
write_table(out, ltl[k], 256);
fprintf(out, "}%s", k < 3 ? ",\n" : "");
}
fprintf(out,
"};\n"
"\n"
"local const z_word_t FAR crc_braid_big_table[][256] = {\n");
for (k = 0; k < 4; k++) {
fprintf(out, " {");
write_table32hi(out, big[k], 256);
fprintf(out, "}%s", k < 3 ? ",\n" : "");
}
fprintf(out,
"};\n"
"\n"
"#endif\n"
"\n"
"#endif\n");
}
fprintf(out,
"\n"
"#endif\n");
/* write out zeros operator table to crc32.h */
fprintf(out,
"\n"
"local const z_crc_t FAR x2n_table[] = {\n"
" ");
write_table(out, x2n_table, 32);
fprintf(out,
"};\n");
fclose(out);
}
#endif /* MAKECRCH */
}
#ifdef MAKECRCH
/*
Write the 32-bit values in table[0..k-1] to out, five per line in
hexadecimal separated by commas.
*/
local void write_table(
FILE *out,
const z_crc_t FAR *table,
int k)
{
int n;
for (n = 0; n < k; n++)
fprintf(out, "%s0x%08lx%s", n == 0 || n % 5 ? "" : " ",
(unsigned long)(table[n]),
n == k - 1 ? "" : (n % 5 == 4 ? ",\n" : ", "));
}
/*
Write the high 32-bits of each value in table[0..k-1] to out, five per line
in hexadecimal separated by commas.
*/
local void write_table32hi(
FILE *out,
const z_word_t FAR *table,
int k)
{
int n;
for (n = 0; n < k; n++)
fprintf(out, "%s0x%08lx%s", n == 0 || n % 5 ? "" : " ",
(unsigned long)(table[n] >> 32),
n == k - 1 ? "" : (n % 5 == 4 ? ",\n" : ", "));
}
/*
Write the 64-bit values in table[0..k-1] to out, three per line in
hexadecimal separated by commas. This assumes that if there is a 64-bit
type, then there is also a long long integer type, and it is at least 64
bits. If not, then the type cast and format string can be adjusted
accordingly.
*/
local void write_table64(
FILE *out,
const z_word_t FAR *table,
int k)
{
int n;
for (n = 0; n < k; n++)
fprintf(out, "%s0x%016llx%s", n == 0 || n % 3 ? "" : " ",
(unsigned long long)(table[n]),
n == k - 1 ? "" : (n % 3 == 2 ? ",\n" : ", "));
}
/* Actually do the deed. */
int main()
{
make_crc_table();
return 0;
}
#endif /* MAKECRCH */
#ifdef W
/*
Generate the little and big-endian braid tables for the given n and z_word_t
size w. Each array must have room for w blocks of 256 elements.
*/
local void braid(ltl, big, n, w)
z_crc_t ltl[][256];
z_word_t big[][256];
int n;
int w;
{
int k;
z_crc_t i, p, q;
for (k = 0; k < w; k++) {
p = x2nmodp((n * w + 3 - k) << 3, 0);
ltl[k][0] = 0;
big[w - 1 - k][0] = 0;
for (i = 1; i < 256; i++) {
ltl[k][i] = q = multmodp(i << 24, p);
big[w - 1 - k][i] = byte_swap(q);
}
}
}
#endif
#else /* !DYNAMIC_CRC_TABLE */
/* ========================================================================
* Tables for byte-wise and braided CRC-32 calculations, and a table of powers
* of x for combining CRC-32s, all made by make_crc_table().
*/
#include "crc32.h"
#endif /* DYNAMIC_CRC_TABLE */
/* ========================================================================
* Routines used for CRC calculation. Some are also required for the table
* generation above.
*/
/*
Return a(x) multiplied by b(x) modulo p(x), where p(x) is the CRC polynomial,
reflected. For speed, this requires that a not be zero.
*/
local z_crc_t multmodp(
z_crc_t a,
z_crc_t b)
{
z_crc_t m, p;
m = (z_crc_t)1 << 31;
p = 0;
for (;;) {
if (a & m) {
p ^= b;
if ((a & (m - 1)) == 0)
break;
}
m >>= 1;
b = b & 1 ? (b >> 1) ^ POLY : b >> 1;
}
return p;
}
/*
Return x^(n * 2^k) modulo p(x). Requires that x2n_table[] has been
initialized.
*/
local z_crc_t x2nmodp(
z_off64_t n,
unsigned k)
{
z_crc_t p;
p = (z_crc_t)1 << 31; /* x^0 == 1 */
while (n) {
if (n & 1)
p = multmodp(x2n_table[k & 31], p);
n >>= 1;
k++;
}
return p;
}
/* =========================================================================
* This function can be used by asm versions of crc32(), and to force the
* generation of the CRC tables in a threaded application.
*/
const z_crc_t FAR * ZEXPORT get_crc_table()
{
#ifdef DYNAMIC_CRC_TABLE
once(&made, make_crc_table);
#endif /* DYNAMIC_CRC_TABLE */
return (const z_crc_t FAR *)crc_table;
}
/* =========================================================================
* Use ARM machine instructions if available. This will compute the CRC about
* ten times faster than the braided calculation. This code does not check for
* the presence of the CRC instruction at run time. __ARM_FEATURE_CRC32 will
* only be defined if the compilation specifies an ARM processor architecture
* that has the instructions. For example, compiling with -march=armv8.1-a or
* -march=armv8-a+crc, or -march=native if the compile machine has the crc32
* instructions.
*/
#ifdef ARMCRC32
/*
Constants empirically determined to maximize speed. These values are from
measurements on a Cortex-A57. Your mileage may vary.
*/
#define Z_BATCH 3990 /* number of words in a batch */
#define Z_BATCH_ZEROS 0xa10d3d0c /* computed from Z_BATCH = 3990 */
#define Z_BATCH_MIN 800 /* fewest words in a final batch */
unsigned long ZEXPORT crc32_z(
unsigned long crc,
const unsigned char FAR *buf,
z_size_t len)
{
z_crc_t val;
z_word_t crc1, crc2;
const z_word_t *word;
z_word_t val0, val1, val2;
z_size_t last, last2, i;
z_size_t num;
/* Return initial CRC, if requested. */
if (buf == Z_NULL) return 0;
#ifdef DYNAMIC_CRC_TABLE
once(&made, make_crc_table);
#endif /* DYNAMIC_CRC_TABLE */
/* Pre-condition the CRC */
crc = (~crc) & 0xffffffff;
/* Compute the CRC up to a word boundary. */
while (len && ((z_size_t)buf & 7) != 0) {
len--;
val = *buf++;
__asm__ volatile("crc32b %w0, %w0, %w1" : "+r"(crc) : "r"(val));
}
/* Prepare to compute the CRC on full 64-bit words word[0..num-1]. */
word = (z_word_t const *)buf;
num = len >> 3;
len &= 7;
/* Do three interleaved CRCs to realize the throughput of one crc32x
instruction per cycle. Each CRC is calculated on Z_BATCH words. The
three CRCs are combined into a single CRC after each set of batches. */
while (num >= 3 * Z_BATCH) {
crc1 = 0;
crc2 = 0;
for (i = 0; i < Z_BATCH; i++) {
val0 = word[i];
val1 = word[i + Z_BATCH];
val2 = word[i + 2 * Z_BATCH];
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc) : "r"(val0));
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc1) : "r"(val1));
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc2) : "r"(val2));
}
word += 3 * Z_BATCH;
num -= 3 * Z_BATCH;
crc = multmodp(Z_BATCH_ZEROS, crc) ^ crc1;
crc = multmodp(Z_BATCH_ZEROS, crc) ^ crc2;
}
/* Do one last smaller batch with the remaining words, if there are enough
to pay for the combination of CRCs. */
last = num / 3;
if (last >= Z_BATCH_MIN) {
last2 = last << 1;
crc1 = 0;
crc2 = 0;
for (i = 0; i < last; i++) {
val0 = word[i];
val1 = word[i + last];
val2 = word[i + last2];
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc) : "r"(val0));
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc1) : "r"(val1));
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc2) : "r"(val2));
}
word += 3 * last;
num -= 3 * last;
val = x2nmodp(last, 6);
crc = multmodp(val, crc) ^ crc1;
crc = multmodp(val, crc) ^ crc2;
}
/* Compute the CRC on any remaining words. */
for (i = 0; i < num; i++) {
val0 = word[i];
__asm__ volatile("crc32x %w0, %w0, %x1" : "+r"(crc) : "r"(val0));
}
word += num;
/* Complete the CRC on any remaining bytes. */
buf = (const unsigned char FAR *)word;
while (len) {
len--;
val = *buf++;
__asm__ volatile("crc32b %w0, %w0, %w1" : "+r"(crc) : "r"(val));
}
/* Return the CRC, post-conditioned. */
return crc ^ 0xffffffff;
}
#else
#ifdef W
/*
Return the CRC of the W bytes in the word_t data, taking the
least-significant byte of the word as the first byte of data, without any pre
or post conditioning. This is used to combine the CRCs of each braid.
*/
local z_crc_t crc_word(
z_word_t data)
{
int k;
for (k = 0; k < W; k++)
data = (data >> 8) ^ crc_table[data & 0xff];
return (z_crc_t)data;
}
local z_word_t crc_word_big(
z_word_t data)
{
int k;
for (k = 0; k < W; k++)
data = (data << 8) ^
crc_big_table[(data >> ((W - 1) << 3)) & 0xff];
return data;
}
#endif
/* ========================================================================= */
unsigned long ZEXPORT crc32_z(
unsigned long crc,
const unsigned char FAR *buf,
z_size_t len)
{
/* Return initial CRC, if requested. */
if (buf == Z_NULL) return 0;
#ifdef DYNAMIC_CRC_TABLE
once(&made, make_crc_table);
#endif /* DYNAMIC_CRC_TABLE */
/* Pre-condition the CRC */
crc = (~crc) & 0xffffffff;
#ifdef W
/* If provided enough bytes, do a braided CRC calculation. */
if (len >= N * W + W - 1) {
z_size_t blks;
z_word_t const *words;
unsigned endian;
int k;
/* Compute the CRC up to a z_word_t boundary. */
while (len && ((z_size_t)buf & (W - 1)) != 0) {
len--;
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
}
/* Compute the CRC on as many N z_word_t blocks as are available. */
blks = len / (N * W);
len -= blks * N * W;
words = (z_word_t const *)buf;
/* Do endian check at execution time instead of compile time, since ARM
processors can change the endianess at execution time. If the
compiler knows what the endianess will be, it can optimize out the
check and the unused branch. */
endian = 1;
if (*(unsigned char *)&endian) {
/* Little endian. */
z_crc_t crc0;
z_word_t word0;
#if N > 1
z_crc_t crc1;
z_word_t word1;
#if N > 2
z_crc_t crc2;
z_word_t word2;
#if N > 3
z_crc_t crc3;
z_word_t word3;
#if N > 4
z_crc_t crc4;
z_word_t word4;
#if N > 5
z_crc_t crc5;
z_word_t word5;
#endif
#endif
#endif
#endif
#endif
/* Initialize the CRC for each braid. */
crc0 = crc;
#if N > 1
crc1 = 0;
#if N > 2
crc2 = 0;
#if N > 3
crc3 = 0;
#if N > 4
crc4 = 0;
#if N > 5
crc5 = 0;
#endif
#endif
#endif
#endif
#endif
/*
Process the first blks-1 blocks, computing the CRCs on each braid
independently.
*/
while (--blks) {
/* Load the word for each braid into registers. */
word0 = crc0 ^ words[0];
#if N > 1
word1 = crc1 ^ words[1];
#if N > 2
word2 = crc2 ^ words[2];
#if N > 3
word3 = crc3 ^ words[3];
#if N > 4
word4 = crc4 ^ words[4];
#if N > 5
word5 = crc5 ^ words[5];
#endif
#endif
#endif
#endif
#endif
words += N;
/* Compute and update the CRC for each word. The loop should
get unrolled. */
crc0 = crc_braid_table[0][word0 & 0xff];
#if N > 1
crc1 = crc_braid_table[0][word1 & 0xff];
#if N > 2
crc2 = crc_braid_table[0][word2 & 0xff];
#if N > 3
crc3 = crc_braid_table[0][word3 & 0xff];
#if N > 4
crc4 = crc_braid_table[0][word4 & 0xff];
#if N > 5
crc5 = crc_braid_table[0][word5 & 0xff];
#endif
#endif
#endif
#endif
#endif
for (k = 1; k < W; k++) {
crc0 ^= crc_braid_table[k][(word0 >> (k << 3)) & 0xff];
#if N > 1
crc1 ^= crc_braid_table[k][(word1 >> (k << 3)) & 0xff];
#if N > 2
crc2 ^= crc_braid_table[k][(word2 >> (k << 3)) & 0xff];
#if N > 3
crc3 ^= crc_braid_table[k][(word3 >> (k << 3)) & 0xff];
#if N > 4
crc4 ^= crc_braid_table[k][(word4 >> (k << 3)) & 0xff];
#if N > 5
crc5 ^= crc_braid_table[k][(word5 >> (k << 3)) & 0xff];
#endif
#endif
#endif
#endif
#endif
}
}
/*
Process the last block, combining the CRCs of the N braids at the
same time.
*/
crc = crc_word(crc0 ^ words[0]);
#if N > 1
crc = crc_word(crc1 ^ words[1] ^ crc);
#if N > 2
crc = crc_word(crc2 ^ words[2] ^ crc);
#if N > 3
crc = crc_word(crc3 ^ words[3] ^ crc);
#if N > 4
crc = crc_word(crc4 ^ words[4] ^ crc);
#if N > 5
crc = crc_word(crc5 ^ words[5] ^ crc);
#endif
#endif
#endif
#endif
#endif
words += N;
}
else {
/* Big endian. */
z_word_t crc0, word0, comb;
#if N > 1
z_word_t crc1, word1;
#if N > 2
z_word_t crc2, word2;
#if N > 3
z_word_t crc3, word3;
#if N > 4
z_word_t crc4, word4;
#if N > 5
z_word_t crc5, word5;
#endif
#endif
#endif
#endif
#endif
/* Initialize the CRC for each braid. */
crc0 = byte_swap(crc);
#if N > 1
crc1 = 0;
#if N > 2
crc2 = 0;
#if N > 3
crc3 = 0;
#if N > 4
crc4 = 0;
#if N > 5
crc5 = 0;
#endif
#endif
#endif
#endif
#endif
/*
Process the first blks-1 blocks, computing the CRCs on each braid
independently.
*/
while (--blks) {
/* Load the word for each braid into registers. */
word0 = crc0 ^ words[0];
#if N > 1
word1 = crc1 ^ words[1];
#if N > 2
word2 = crc2 ^ words[2];
#if N > 3
word3 = crc3 ^ words[3];
#if N > 4
word4 = crc4 ^ words[4];
#if N > 5
word5 = crc5 ^ words[5];
#endif
#endif
#endif
#endif
#endif
words += N;
/* Compute and update the CRC for each word. The loop should
get unrolled. */
crc0 = crc_braid_big_table[0][word0 & 0xff];
#if N > 1
crc1 = crc_braid_big_table[0][word1 & 0xff];
#if N > 2
crc2 = crc_braid_big_table[0][word2 & 0xff];
#if N > 3
crc3 = crc_braid_big_table[0][word3 & 0xff];
#if N > 4
crc4 = crc_braid_big_table[0][word4 & 0xff];
#if N > 5
crc5 = crc_braid_big_table[0][word5 & 0xff];
#endif
#endif
#endif
#endif
#endif
for (k = 1; k < W; k++) {
crc0 ^= crc_braid_big_table[k][(word0 >> (k << 3)) & 0xff];
#if N > 1
crc1 ^= crc_braid_big_table[k][(word1 >> (k << 3)) & 0xff];
#if N > 2
crc2 ^= crc_braid_big_table[k][(word2 >> (k << 3)) & 0xff];
#if N > 3
crc3 ^= crc_braid_big_table[k][(word3 >> (k << 3)) & 0xff];
#if N > 4
crc4 ^= crc_braid_big_table[k][(word4 >> (k << 3)) & 0xff];
#if N > 5
crc5 ^= crc_braid_big_table[k][(word5 >> (k << 3)) & 0xff];
#endif
#endif
#endif
#endif
#endif
}
}
/*
Process the last block, combining the CRCs of the N braids at the
same time.
*/
comb = crc_word_big(crc0 ^ words[0]);
#if N > 1
comb = crc_word_big(crc1 ^ words[1] ^ comb);
#if N > 2
comb = crc_word_big(crc2 ^ words[2] ^ comb);
#if N > 3
comb = crc_word_big(crc3 ^ words[3] ^ comb);
#if N > 4
comb = crc_word_big(crc4 ^ words[4] ^ comb);
#if N > 5
comb = crc_word_big(crc5 ^ words[5] ^ comb);
#endif
#endif
#endif
#endif
#endif
words += N;
crc = byte_swap(comb);
}
/*
Update the pointer to the remaining bytes to process.
*/
buf = (unsigned char const *)words;
}
#endif /* W */
/* Complete the computation of the CRC on any remaining bytes. */
while (len >= 8) {
len -= 8;
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
}
while (len) {
len--;
crc = (crc >> 8) ^ crc_table[(crc ^ *buf++) & 0xff];
}
/* Return the CRC, post-conditioned. */
return crc ^ 0xffffffff;
}
#endif
/* ========================================================================= */
unsigned long ZEXPORT crc32(
unsigned long crc,
const unsigned char FAR *buf,
uInt len)
{
return crc32_z(crc, buf, len);
}
/* ========================================================================= */
uLong ZEXPORT crc32_combine64(
uLong crc1,
uLong crc2,
z_off64_t len2)
{
#ifdef DYNAMIC_CRC_TABLE
once(&made, make_crc_table);
#endif /* DYNAMIC_CRC_TABLE */
return multmodp(x2nmodp(len2, 3), crc1) ^ (crc2 & 0xffffffff);
}
/* ========================================================================= */
uLong ZEXPORT crc32_combine(
uLong crc1,
uLong crc2,
z_off_t len2)
{
return crc32_combine64(crc1, crc2, (z_off64_t)len2);
}
/* ========================================================================= */
uLong ZEXPORT crc32_combine_gen64(
z_off64_t len2)
{
#ifdef DYNAMIC_CRC_TABLE
once(&made, make_crc_table);
#endif /* DYNAMIC_CRC_TABLE */
return x2nmodp(len2, 3);
}
/* ========================================================================= */
uLong ZEXPORT crc32_combine_gen(
z_off_t len2)
{
return crc32_combine_gen64((z_off64_t)len2);
}
/* ========================================================================= */
uLong ZEXPORT crc32_combine_op(
uLong crc1,
uLong crc2,
uLong op)
{
return multmodp(op, crc1) ^ (crc2 & 0xffffffff);
}
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