return new Buffer(sig).toString('base64') == signature;
PHP example: return hash_hmac("sha512", $string_to_verify, $shared_secret) == $signature;
Yeah, like fdomig said: timing attacks. The Python example included a mitigation. PHP includes hash_equals() and a constant time comparison in Javascript isn't difficult to write.Possibly also, the Ruby example:
return OpenSSL::HMAC.digest('sha512', shared_secret, string_to_verify) == signature
(I don't write Ruby so I don't know if this is overloadable somewhere.)Ruby allows overriding the == operator[1], but OpenSSL::HMAC.digest returns an instance of String[2], rather than returning a special subclass of string or some other kind of special HMAC-representing class overloading ==.
[1] http://docs.ruby-lang.org/en/2.2.0/syntax/methods_rdoc.html#...
[2] http://ruby-doc.org/stdlib-2.0.0/libdoc/openssl/rdoc/OpenSSL...
In theory openssl could return a String-like object with an overridden ==, but it doesn't.
(And maybe Golang?)
Unnecessarily so too, Python provides hmac.compare_digests since Python 3.3 and it was backported to Python 2.7.7, which was released almost a year ago.
36D5F4EA999342FED17D7488CB260FC92926 36D5F4EA999342FED18D7488CB260FC92926
The code would compare only up to the difference and return, indicating through the time spent analyzing the HMAC how many characters are the same. The attacker can then work the HMAC like they would a combination lock, till they reproduce the key used.
That's why a constant time comparison is so important: it leaks far less information.
MAC(K, M) -> T
To validate a pair (M, T), we verify: T = MAC(K, M)
Ideally, the execution time in this verification is independent of T. But many languages use string-comparison algorithms that exit immediately on failure. If Eve can detect this difference with high granularity, she has an oracle telling her how many leading bytes of a guessed tag T' are valid: O(M, T') -> n
She can use this to recover the first byte of a valid tag for M: for k in [0, 255]:
if O(M, k || 0000...) > 0:
return k
She can extend this to recover the second byte, the third, and so on. Eventually, Eve will recover T such that MAC(K, M) = T. In other words, Eve is able to forge an authentication tag T for an arbitrary message M.What she won't do is recover K. So while she can forge tags for arbitrary messages, each forgery will require a fresh, online interaction with the verifying party. She cannot work backwards from (M, T) to K.
However, the key is still unknown to you. It just doesn't matter, because you can forge messages without it.