3 ms·

really? there are no hashing algorithms where 10 digits is enough?

• dmd 13y ago
  10 numeric digits is only 10 billion, so, no, even if the algorithm took many hundreds of milliseconds.
  • stormbrew 13y ago
    You could use a key derivation function (scrypt or pbkdf2) to expand it out and make it quite difficult to even rainbow table it. You could also compound the effort by only storing a hash of the pairs (one hash or derived key of two phone numbers) with no associated metadata directly linked to it, only as an access gate. Collisions may occur but at least the positive results from a total search space would be significantly reduced. I Am Not A Cryptographer, so I admit there is likely faulty reasoning in there somewhere, though.
    • dmd 13y ago
      https://whispersystems.org/blog/contact-discovery/ https://whispersystems.org/blog/contact-discovery/
• InclinedPlane 13y ago
  The point is that the hash is effectively reversible at that scale. 10 numeric digits is 10 billion possibilities. It's actually far less than that because area codes don't span the entire 3-digit number range, and most area codes are not heavily populated. But even so, creating a lookup table by computing 10 billion hashes is today a comparatively easy task, even for expensive hash algorithms. It's a matter of only a few seconds to minutes work with relatively common hardware (high performance GPUs).