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Glossary

Signature Aggregation

Combining multiple partial signatures into one final signature (e.g., MuSig), reducing on-chain data footprint.

Signature aggregation is the technique of taking multiple cosigners on a single spend and producing one combined signature that the chain can verify against a single combined public key. The chain learns "this output was authorized," but not how many people authorized it.

This is only practical with Schnorr signatures, whose linear math lets partial signatures and partial public keys be summed cleanly. The flagship aggregation protocol is MuSig2, the second-generation multi-signature scheme designed by Blockstream researchers.

A 3-of-3 spend under MuSig2 works like this:

  1. The three cosigners exchange public-key shares and "nonce commitments" off-chain.
  2. Each produces a partial signature on the transaction.
  3. The partial signatures are combined into one Schnorr signature.
  4. The transaction is broadcast with a single 64-byte signature against a single aggregated public key.

What the public chain sees: an ordinary-looking single-sig Taproot spend. No hint that three parties were involved.

The wins:

  • Lower fees. One signature uses less block space than three.
  • Better privacy. Multisig setups stop being identifiable from on-chain data. Every Taproot spend can plausibly be single-sig, multisig, or a complex script - they all look the same.
  • Better security ergonomics. Hardware-wallet vendors and custody services can offer multisig with the cost and footprint of single-sig.

The catch is the off-chain coordination - cosigners must exchange nonces and partial sigs in a careful sequence (MuSig2 is non-trivial to implement). Production-grade libraries exist (libsecp256k1's MuSig2 module, BDK, etc.) and adoption is growing.

Aggregation is one of the quietest big wins Taproot brought. See Taproot and Schnorr Signature for the foundations.

Key takeaways

  • Collapses multiple signers into a single on-chain signature
  • Lowers fees, boosts privacy, fosters multi-party setups
  • Relies on Schnorr's algebraic properties (MuSig, etc.)

External references (2)

Related terms (7)