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hmac-bcrypt's Introduction

hmac-bcrypt

This repository contains reference implementations of the hmac-bcrypt password hashing function in several languages. Each reference implementation attempts to be a 1:1 port of the original C and Perl implementations created by @epixoip where possible, and are fully compatible with each other (i.e., they produce and validate the same hash values.)

Interfaces

Each reference implementation defines two procedural functions with the following pseudo-prototypes:

string hmac_bcrypt_hash(password, settings?, pepper?)

boolean hmac_bcrypt_verify(password, expected, pepper?)

Please refer to the test cases provided with each reference implementation for how to integrate and use these functions in your project. A procedural interface was chosen for simplicity, but you are free to incorporate these functions in classes or objects as you desire.

The settings parameter in this context refers to a standard bcrypt settings string containing the hash identifier (2a), the log2 cost (e.g., 13), and optional 22-byte, radix64-encoded salt value (e.g., LhayLxezLhK1LhWvKxCyLO). These values are concatenated together in a dollar-delimited string; e.g., $2a$13$LhayLxezLhK1LhWvKxCyLO.

The settings parameter is optional; most often, it should be left null/empty to use the default cost of 13 and a generated salt. At most, if you desire to use a cost value other than 13, you may supply only the id + cost value (e.g., $2a$10$). It is not recommended to create and supply your own salt values!

The pepper parameter defines a global shared secret and is likewise optional; if it is null/blank, the default value of hmac_bcrypt is used. This is primarily for shucking defense, but can also be used to increase the security, difficulty, and cost to crack (especially when used in conjunction with an HSM.)

Algorithm details

The hmac-bcrypt password hashing function employs bcrypt with proper pre-hashing and post-hashing, combined with an optional pepper. In pseudo code, this is fairly straight-forward:

pre_hash  = hmac_sha512_base64(password, pepper)
mid_hash  = bcrypt(pre_hash, settings)
post_hash = hmac_sha512_base64(mid_hash, pepper)

return settings + post_hash

Pre-hashing is employed to enable input lengths greater than bcrypt's maximum of 72 input bytes. SHA-512 was selected due to its 64-bit word size, which is friendly to CPU defenders but hinders GPU attackers. However, a raw SHA-512 value cannot be used for several reasons:

  1. Raw, unsalted hash values input into bcrypt can enable shucking attacks.
  2. Some bcrypt implementations treat input as a null-terminated cstring, resulting in truncated input for hash values containing null bytes.
  3. Some bcrypt implementations treat input as a signed char and only use the lower 7 bits of each byte, making it inappropriate for binary inputs.

To mitigate shucking attacks, the pre-hash has to be salted -- or in this case, peppered -- and HMAC provides a convenient vehicle for keying a hash. The resulting HMAC value is then encoded with base64 to produce clean, lower-ASCII input that mitigates issues with null bytes and binary data.

The keen reader will note that hmac_sha512_base64 produces 88 bytes of data, while bcrypt has a maximum input size of 72 bytes. This is not an issue, and in fact is preferred over utilizing a hash algorithm that produces less input data such as sha256. We want to fill all 72 bytes, and no security is lost when truncating sha512 to 432 bits (this is greater than the 384 bits that sha384 provides.)

Post-hashing is employed largely to differentiate hmac-bcrypt hashes from bcrypt hashes -- i.e., the lengths will differ -- but also to add an extra layer of protection due to the pepper. The post-hashing step could even be performed with the pepper value stored in an HSM (highly recommended!) for further protection.

Justification

While memory hardness has been an interesting experiment, the correct path to achieving resistance to acceleration is quite clearly cache hardness. Memory speeds and bandwidth continue to increase, while RAM becomes larger, cheaper, and more dense. But cache sizes, cache speeds, and cache costs are relatively static. Even hardware scatter/gather instructions haven't had the dramatic impact we once predicted they may have on cache hard algorithms.

The best memory hard algorithms -- Argon2 and scrypt -- are actually less resistant to acceleration than cache hard algorithms for target runtime less than 1000ms, making them a great KDF but not great at real-time authentication.

Ideally, one would use an intentionally cache hard password hashing function, such as pufferfish or bscrypt. However, these functions are newer, less studied, and have few libraries available. bcrypt, however -- while unintentionally cache hard -- is readily available for virtually every language and framework. Of the algorithms we have readily available to us, bcrypt provides the most resistance to acceleration for real-time, interactive authentication (target runtime < 1000ms), so the obvious answer then is to leverage the bcrypt that we have available to us.

However, bcrypt does have some notable limitation, as its very vocal critics are quick to point out:

  1. It has a hard maximum of 72 input bytes (or less, in some implementations)
  2. Some implementations are broken

hmac-bcrypt addresses both of these issues, and more.

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