Skip to content

Instantly share code, notes, and snippets.

View jeffro256's full-sized avatar
☢️

Jeffro jeffro256

☢️
35 followers · 11 following
  • data.mdb
View GitHub Profile
@jeffro256
jeffro256 / crib_poet.md
Last active December 6, 2024 22:24
CRIB POET

Carrot Recoverable Indistinguishable Blinded Proof Of Existence before Timestamp

What

CRIBPOET lets you prove you knew about information before some point in time by posting a Carrot transaction from your wallet to the Monero blockchain.

  • Carrot - Uses the Carrot addressing protocol, so any wallet with the new Carrot key hierarchy will have the ability to support this scheme by default
  • Indistinguishable - Uses steganography to look like a regular old 2-out transaction
  • Blinded - The commitment to the information contains a blinding factor that makes it impossible to guess the message from the commitment
  • Recoverable - The blinding factor is recoverable through normal Carrot balance recovery, which means you don't have to keep track of any ephemeral information.
@jeffro256
jeffro256 / some_cats.md
Created December 12, 2024 02:17
SOME CATS

Short On-chain Memos Encrypted in Carrot Anchors in Two-out Selfsends

What

SOME CATS is a scheme to send 16-byte transaction memos in 2-out transactions using Carrot. SOME CATS memos are:

  • Encrypted - Memos are encrypted to the receiver, optionally visible to the sender as well
  • Indistinguishable - Transactions containing a SOME CATS memo are indistinguishable from normal Carrot transactions
  • Available on-chain - The memo will always be available on-chain as long as its associated transaction is
  • Receiver agnostic - The receiver doesn't need to support SOME CATS to spend funds sent in a SOME CATS transaction, so long as they support the Carrot addressing protocol
@jeffro256
jeffro256 / qc_addr_to_seed.md
Last active January 1, 2025 21:06
Extracting Monero Wallet Seeds From Addresses with a Quantum Computer

Extracting Monero Wallet Seeds From Addresses with a Quantum Computer

Wallet Derivation Assumputions

  1. Not multisig
  2. The private spend key is the seed src
  3. The private view key is a hash of solely the private spend key src
  4. Subaddresses are generated by adding the public spend key to a base point multiplied by a scalar hash of the private view key and a small "index" space src

This is not the exact math, but here is a simplified deriviation scheme which preserves all the relationships that we care about: