Ava Chow b0869648aa
Merge bitcoin/bitcoin#21590: Safegcd-based modular inverses in MuHash3072
f5883286e32b625aab3dd80c74d6adb4f37f0a80 Add a fuzz test for Num3072 multiplication and inversion (Pieter Wuille)
a26ce628942243fc9848a63bfdfa5e61f5e936f3 Safegcd based modular inverse for Num3072 (Pieter Wuille)
91ce8cef2d8955d980ab7e89fbf74e8b29adf178 Add benchmark for MuHash finalization (Pieter Wuille)

Pull request description:

  This implements a safegcd-based modular inverse for MuHash3072. It is a fairly straightforward translation of [the libsecp256k1 implementation](https://github.com/bitcoin-core/secp256k1/pull/831), with the following changes:
  * Generic for 32-bit and 64-bit
  * Specialized for the specific MuHash3072 modulus (2^3072 - 1103717).
  * A bit more C++ish
  * Far fewer sanity checks

  A benchmark is also included for MuHash3072::Finalize. The new implementation is around 100x faster on x86_64 for me (from 5.8 ms to 57 μs); for 32-bit code the factor is likely even larger.

  For more information:
    * [Original paper](https://gcd.cr.yp.to/papers.html) by Daniel J. Bernstein and Bo-Yin Yang
    * [Implementation](https://github.com/bitcoin-core/secp256k1/pull/767) for libsecp256k1 by Peter Dettman; and the [final](https://github.com/bitcoin-core/secp256k1/pull/831) version
    * [Explanation](https://github.com/bitcoin-core/secp256k1/blob/master/doc/safegcd_implementation.md) of the algorithm using Python snippets
    * [Analysis](https://github.com/sipa/safegcd-bounds) of the maximum number of iterations the algorithm needs
     * [Formal proof in Coq](https://medium.com/blockstream/a-formal-proof-of-safegcd-bounds-695e1735a348) by Russell O'Connor (for the 256-bit version of the algorithm; here we use a 3072-bit one).

ACKs for top commit:
  achow101:
    ACK f5883286e32b625aab3dd80c74d6adb4f37f0a80
  TheCharlatan:
    Re-ACK f5883286e32b625aab3dd80c74d6adb4f37f0a80
  dergoegge:
    tACK f5883286e32b625aab3dd80c74d6adb4f37f0a80

Tree-SHA512: 275872c61d30817a82901dee93fc7153afca55c32b72a95b8768f3fd464da1b09b36f952f30e70225e766b580751cfb9b874b2feaeb73ffaa6943c8062aee19a
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