Merge branch 'ab/sha1dc-maint' into maint
* ab/sha1dc-maint: sha1dc: update from upstream sha1dc: ignore indent-with-non-tab whitespace violations
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sha1dc/.gitattributes
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sha1dc/.gitattributes
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@ -0,0 +1 @@
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* whitespace=-indent-with-non-tab
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@ -35,15 +35,33 @@
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#ifdef SHA1DC_BIGENDIAN
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#undef SHA1DC_BIGENDIAN
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#endif
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#if (!defined SHA1DC_FORCE_LITTLEENDIAN) && \
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((defined(__BYTE_ORDER) && (__BYTE_ORDER == __BIG_ENDIAN)) || \
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(defined(__BYTE_ORDER__) && (__BYTE_ORDER__ == __BIG_ENDIAN__)) || \
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defined(_BIG_ENDIAN) || defined(__BIG_ENDIAN__) || defined(__ARMEB__) || defined(__THUMBEB__) || defined(__AARCH64EB__) || \
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defined(_MIPSEB) || defined(__MIPSEB) || defined(__MIPSEB__) || defined(SHA1DC_FORCE_BIGENDIAN))
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#if (defined(_BYTE_ORDER) || defined(__BYTE_ORDER) || defined(__BYTE_ORDER__))
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#if ((defined(_BYTE_ORDER) && (_BYTE_ORDER == _BIG_ENDIAN)) || \
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(defined(__BYTE_ORDER) && (__BYTE_ORDER == __BIG_ENDIAN)) || \
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(defined(__BYTE_ORDER__) && (__BYTE_ORDER__ == __BIG_ENDIAN__)) )
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#define SHA1DC_BIGENDIAN
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#endif
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#endif /*ENDIANNESS SELECTION*/
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#else
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#if (defined(_BIG_ENDIAN) || defined(__BIG_ENDIAN) || defined(__BIG_ENDIAN__) || \
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defined(__ARMEB__) || defined(__THUMBEB__) || defined(__AARCH64EB__) || \
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defined(__MIPSEB__) || defined(__MIPSEB) || defined(_MIPSEB) || \
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defined(__sparc))
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#define SHA1DC_BIGENDIAN
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#endif
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#endif
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#if (defined(SHA1DC_FORCE_LITTLEENDIAN) && defined(SHA1DC_BIGENDIAN))
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#undef SHA1DC_BIGENDIAN
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#endif
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#if (defined(SHA1DC_FORCE_BIGENDIAN) && !defined(SHA1DC_BIGENDIAN))
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#define SHA1DC_BIGENDIAN
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#endif
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/*ENDIANNESS SELECTION*/
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#if (defined SHA1DC_FORCE_UNALIGNED_ACCESS || \
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defined(__amd64__) || defined(__amd64) || defined(__x86_64__) || defined(__x86_64) || \
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@ -61,9 +61,9 @@ void SHA1DCInit(SHA1_CTX*);
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Function to enable safe SHA-1 hashing:
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Collision attacks are thwarted by hashing a detected near-collision block 3 times.
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Think of it as extending SHA-1 from 80-steps to 240-steps for such blocks:
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The best collision attacks against SHA-1 have complexity about 2^60,
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thus for 240-steps an immediate lower-bound for the best cryptanalytic attacks would be 2^180.
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An attacker would be better off using a generic birthday search of complexity 2^80.
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The best collision attacks against SHA-1 have complexity about 2^60,
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thus for 240-steps an immediate lower-bound for the best cryptanalytic attacks would be 2^180.
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An attacker would be better off using a generic birthday search of complexity 2^80.
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Enabling safe SHA-1 hashing will result in the correct SHA-1 hash for messages where no collision attack was detected,
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but it will result in a different SHA-1 hash for messages where a collision attack was detected.
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