1 files changed, 0 insertions, 31 deletions
diff --git a/absl/crc/internal/crc.cc b/absl/crc/internal/crc.cc
index ba4c6d13..22e91c53 100644
--- a/absl/crc/internal/crc.cc
+++ b/absl/crc/internal/crc.cc
@@ -176,9 +176,6 @@ CRCImpl* CRCImpl::NewInternal() {
   return result;
 }
 
-// The CRC of the empty string is always the CRC polynomial itself.
-void CRCImpl::Empty(uint32_t* crc) const { *crc = kCrc32cPoly; }
-
 //  The 32-bit implementation
 
 void CRC32::InitTables() {
@@ -435,34 +432,6 @@ CRC* CRC::Crc32c() {
   return singleton;
 }
 
-// This Concat implementation works for arbitrary polynomials.
-void CRC::Concat(uint32_t* px, uint32_t y, size_t ylen) {
-  // https://en.wikipedia.org/wiki/Mathematics_of_cyclic_redundancy_checks
-  // The CRC of a message M is the remainder of polynomial division modulo G,
-  // where the coefficient arithmetic is performed modulo 2 (so +/- are XOR):
-  //   R(x) = M(x) x**n (mod G)
-  // (n is the degree of G)
-  // In practice, we use an initial value A and a bitmask B to get
-  //   R = (A ^ B)x**|M| ^ Mx**n ^ B (mod G)
-  // If M is the concatenation of two strings S and T, and Z is the string of
-  // len(T) 0s, then the remainder CRC(ST) can be expressed as:
-  //   R = (A ^ B)x**|ST| ^ STx**n ^ B
-  //     = (A ^ B)x**|SZ| ^ SZx**n ^ B ^ Tx**n
-  //     = CRC(SZ) ^ Tx**n
-  // CRC(Z) = (A ^ B)x**|T| ^ B
-  // CRC(T) = (A ^ B)x**|T| ^ Tx**n ^ B
-  // So R = CRC(SZ) ^ CRC(Z) ^ CRC(T)
-  //
-  // And further, since CRC(SZ) = Extend(CRC(S), Z),
-  //  CRC(SZ) ^ CRC(Z) = Extend(CRC(S) ^ CRC(''), Z).
-  uint32_t z;
-  uint32_t t;
-  Empty(&z);
-  t = *px ^ z;
-  ExtendByZeroes(&t, ylen);
-  *px = t ^ y;
-}
-
 }  // namespace crc_internal
 ABSL_NAMESPACE_END
 }  // namespace absl