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BIP 374 Discrete Log Equality Proofs: DLEQ Technical Guide

BIP 374 guide to Draft 64-byte discrete-log equality proofs, generation, verification, auxiliary randomness, message binding, Silent Payments and testing.

BIP 374 Discrete Log Equality Proofs guide cover

This guide explains BIP 374 Discrete Log Equality Proofs in plain English. It covers the problem behind the BIP, why it matters and whether the proposal is part of Bitcoin today.

TL;DR

  • What it is: BIP 374 is a Draft application-layer specification for 64-byte zero-knowledge discrete-log equality proofs on secp256k1. A prover show that two public relationships use the same hidden scalar without revealing it.
  • Why it matters: BIP 374 supplies a compact proof for one precise equality of discrete logarithms. Safe use depends on exact transcript construction, strict input validation and treating proof success as one component of a larger transaction-authorisation decision.
  • Current position: BIP 374 is a Draft application-layer specification for 64-byte zero-knowledge discrete-log equality proofs on secp256k1.

BIP 374 Discrete Log Equality Proofs in simple English

BIP 374 Discrete Log Equality Proofs: A valid DLEQ proof can show an ECDH share uses the input secret, but it does not independently verify transaction amounts, recipients or all signer policy.

Simple example

A node operator is checking BIP 374 Discrete Log Equality Proofs. BIP 374 is Draft, Specification, version 0.2.0 at the Applications layer. Their hash forms challenge e and response s combines nonce and secret.

Key terms in plain English

BIP:
Bitcoin Improvement Proposal: a document describing a proposed rule, standard or process. Its status must be checked separately.
Node:
A computer running Bitcoin software that checks data and communicates with other peers.

Status

BIP 374 is Draft, Specification, version 0.2.0 at the Applications layer. Implementations must pin the exact transcript and encoding rules.

Statement

For public points A, B, C and generator G, the prover knows scalar a such that A equals a times G and C equals a times B.

Proof shape

A nonce scalar creates two commitments. Their hash forms challenge e and response s combines nonce and secret; the encoded proof contains the challenge and response in 64 bytes.

BIP 374 Discrete Log Equality Proofs technical diagram
Proof shape: the fields, validation boundary and operational evidence that implementations need to agree.

How specialists test it

Developers test the proposal with made-up data on an isolated test network. They check normal cases and deliberately invalid cases. Different implementations should reach the same result before anyone relies on the proposal.

Randomness and messages

Generation takes 32 bytes of auxiliary random data and can bind an optional 32-byte message. Domain separation and deterministic handling must match the specification exactly.

Silent Payments

A valid DLEQ proof can show an ECDH share uses the input secret, but it does not independently verify transaction amounts, recipients or all signer policy.

How specialists test it

Developers test the proposal with made-up data on an isolated test network. They check normal cases and deliberately invalid cases. Different implementations should reach the same result before anyone relies on the proposal.

Frequently asked questions

What is the main point of BIP 374 Discrete Log Equality Proofs?

BIP 374 Discrete Log Equality Proofs: A valid DLEQ proof can show an ECDH share uses the input secret, but it does not independently verify transaction amounts, recipients or all signer policy.

For BIP 374 Discrete Log Equality Proofs, what should a beginner know about status?

BIP 374 is Draft, Specification, version 0.2.0 at the Applications layer.

For BIP 374 Discrete Log Equality Proofs, what should a beginner know about statement?

For public points A, B, C and generator G, the prover knows scalar a such that A equals a times G and C equals a times B.

For BIP 374 Discrete Log Equality Proofs, what should a beginner know about proof shape?

A nonce scalar creates two commitments. Their hash forms challenge e and response s combines nonce and secret.

Conclusion

BIP 374 supplies a compact proof for one precise equality of discrete logarithms. Safe use depends on exact transcript construction, strict input validation and treating proof success as one component of a larger transaction-authorisation decision.

Primary sources

Check the current specification status and the documentation for the exact implementation you operate before moving production funds or changing a mining node.

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