Coverage Report

Created: 2026-05-30 06:23

next uncovered line (L), next uncovered region (R), next uncovered branch (B)
/src/abseil-cpp/absl/crc/internal/crc_internal.h
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// Copyright 2022 The Abseil Authors.
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//
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// Licensed under the Apache License, Version 2.0 (the "License");
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// you may not use this file except in compliance with the License.
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// You may obtain a copy of the License at
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//
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//      https://www.apache.org/licenses/LICENSE-2.0
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//
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// Unless required by applicable law or agreed to in writing, software
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// distributed under the License is distributed on an "AS IS" BASIS,
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// WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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// See the License for the specific language governing permissions and
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// limitations under the License.
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#ifndef ABSL_CRC_INTERNAL_CRC_INTERNAL_H_
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#define ABSL_CRC_INTERNAL_CRC_INTERNAL_H_
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#include <cstdint>
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#include <memory>
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#include <vector>
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#include "absl/base/internal/raw_logging.h"
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#include "absl/crc/internal/crc.h"
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namespace absl {
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ABSL_NAMESPACE_BEGIN
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namespace crc_internal {
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// Prefetch constants used in some Extend() implementations
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constexpr int kPrefetchHorizon = ABSL_CACHELINE_SIZE * 4;  // Prefetch this far
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// Shorter prefetch distance for smaller buffers
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constexpr int kPrefetchHorizonMedium = ABSL_CACHELINE_SIZE * 1;
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static_assert(kPrefetchHorizon >= 64, "CRCPrefetchHorizon less than loop len");
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// We require the Scramble() function:
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//  - to be reversible (Unscramble() must exist)
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//  - to be non-linear in the polynomial's Galois field (so the CRC of a
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//    scrambled CRC is not linearly affected by the scrambled CRC, even if
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//    using the same polynomial)
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//  - not to be its own inverse.  Preferably, if X=Scramble^N(X) and N!=0, then
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//    N is large.
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//  - to be fast.
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//  - not to change once defined.
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// We introduce non-linearity in two ways:
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//     Addition of a constant.
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//         - The carries introduce non-linearity; we use bits of an irrational
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//           (phi) to make it unlikely that we introduce no carries.
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//     Rotate by a constant number of bits.
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//         - We use floor(degree/2)+1, which does not divide the degree, and
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//           splits the bits nearly evenly, which makes it less likely the
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//           halves will be the same or one will be all zeroes.
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// We do both things to improve the chances of non-linearity in the face of
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// bit patterns with low numbers of bits set, while still being fast.
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// Below is the constant that we add.  The bits are the first 128 bits of the
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// fractional part of phi, with a 1 ored into the bottom bit to maximize the
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// cycle length of repeated adds.
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constexpr uint64_t kScrambleHi = (static_cast<uint64_t>(0x4f1bbcdcU) << 32) |
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                                 static_cast<uint64_t>(0xbfa53e0aU);
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constexpr uint64_t kScrambleLo = (static_cast<uint64_t>(0xf9ce6030U) << 32) |
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                                 static_cast<uint64_t>(0x2e76e41bU);
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class CRCImpl : public CRC {  // Implementation of the abstract class CRC
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 public:
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  using Uint32By256 = uint32_t[256];
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  CRCImpl() = default;
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  ~CRCImpl() override = default;
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  // The internal version of CRC::New().
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  static CRCImpl* NewInternal();
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  // Fill in a table for updating a CRC by one word of 'word_size' bytes
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  // [last_lo, last_hi] contains the answer if the last bit in the word
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  // is set.
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  static void FillWordTable(uint32_t poly, uint32_t last, int word_size,
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                            Uint32By256* t);
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  // Build the table for extending by zeroes, returning the number of entries.
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  // For a in {1, 2, ..., ZEROES_BASE-1}, b in {0, 1, 2, 3, ...},
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  // entry j=a-1+(ZEROES_BASE-1)*b
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  // contains a polynomial Pi such that multiplying
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  // a CRC by Pi mod P, where P is the CRC polynomial, is equivalent to
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  // appending a*2**(ZEROES_BASE_LG*b) zero bytes to the original string.
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  static int FillZeroesTable(uint32_t poly, Uint32By256* t);
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  virtual void InitTables() = 0;
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 private:
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  CRCImpl(const CRCImpl&) = delete;
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  CRCImpl& operator=(const CRCImpl&) = delete;
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};
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// This is the 32-bit implementation.  It handles all sizes from 8 to 32.
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class CRC32 : public CRCImpl {
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 public:
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  CRC32() = default;
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  ~CRC32() override = default;
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  void Extend(uint32_t* crc, const void* bytes, size_t length) const override;
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  void ExtendByZeroes(uint32_t* crc, size_t length) const override;
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  void Scramble(uint32_t* crc) const override;
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  void Unscramble(uint32_t* crc) const override;
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  void UnextendByZeroes(uint32_t* crc, size_t length) const override;
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  void InitTables() override;
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 private:
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  // Common implementation guts for ExtendByZeroes and UnextendByZeroes().
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  //
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  // zeroes_table is a table as returned by FillZeroesTable(), containing
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  // polynomials representing CRCs of strings-of-zeros of various lengths,
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  // and which can be combined by polynomial multiplication.  poly_table is
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  // a table of CRC byte extension values.  These tables are determined by
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  // the generator polynomial.
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  //
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  // These will be set to reverse_zeroes_ and reverse_table0_ for Unextend, and
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  // CRC32::zeroes_ and CRC32::table0_ for Extend.
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  static void ExtendByZeroesImpl(uint32_t* crc, size_t length,
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                                 const uint32_t zeroes_table[256],
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                                 const uint32_t poly_table[256]);
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  uint32_t table0_[256];  // table of byte extensions
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  uint32_t zeroes_[256];  // table of zero extensions
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  // table of 4-byte extensions shifted by 12 bytes of zeroes
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  uint32_t table_[4][256];
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  // Reverse lookup tables, using the alternate polynomial used by
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  // UnextendByZeroes().
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  uint32_t reverse_table0_[256];  // table of reverse byte extensions
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  uint32_t reverse_zeroes_[256];  // table of reverse zero extensions
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  CRC32(const CRC32&) = delete;
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  CRC32& operator=(const CRC32&) = delete;
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};
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// Helpers
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// Return a bit mask containing len 1-bits.
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// Requires 0 < len <= sizeof(T)
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template <typename T>
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T MaskOfLength(int len) {
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  // shift 2 by len-1 rather than 1 by len because shifts of wordsize
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  // are undefined.
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  return (T(2) << (len - 1)) - 1;
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}
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// Rotate low-order "width" bits of "in" right by "r" bits,
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// setting other bits in word to arbitrary values.
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template <typename T>
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T RotateRight(T in, int width, int r) {
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  return (in << (width - r)) | ((in >> r) & MaskOfLength<T>(width - r));
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}
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// RoundUp<N>(p) returns the lowest address >= p aligned to an N-byte
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// boundary.  Requires that N is a power of 2.
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template <int alignment>
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const uint8_t* RoundUp(const uint8_t* p) {
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  static_assert((alignment & (alignment - 1)) == 0, "alignment is not 2^n");
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  constexpr uintptr_t mask = alignment - 1;
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  const uintptr_t as_uintptr = reinterpret_cast<uintptr_t>(p);
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  return reinterpret_cast<const uint8_t*>((as_uintptr + mask) & ~mask);
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}
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// Return a newly created CRC32AcceleratedX86ARMCombined if we can use Intel's
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// or ARM's CRC acceleration for a given polynomial.  Return nullptr otherwise.
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CRCImpl* TryNewCRC32AcceleratedX86ARMCombined();
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// Return all possible hardware accelerated implementations. For testing only.
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std::vector<std::unique_ptr<CRCImpl>> NewCRC32AcceleratedX86ARMCombinedAll();
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}  // namespace crc_internal
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ABSL_NAMESPACE_END
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}  // namespace absl
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#endif  // ABSL_CRC_INTERNAL_CRC_INTERNAL_H_