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Transaction Fee Mechanism Design

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arxiv 2106.01340 v3 pith:6OL5OYLD submitted 2021-06-02 cs.CR cs.DCcs.DScs.GTecon.TH

classification cs.CRcs.DCcs.DScs.GTecon.TH
keywords mechanismtransactiondemanddesignethereummmicblockchaindsic
verification ladder T0 review T1 audit T2 compute T3 formal
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Demand for blockchains such as Bitcoin and Ethereum is far larger than supply, necessitating a mechanism that selects a subset of transactions to include "on-chain" from the pool of all pending transactions. This paper investigates the problem of designing a blockchain transaction fee mechanism through the lens of mechanism design. We introduce two new forms of incentive-compatibility that capture some of the idiosyncrasies of the blockchain setting, one (MMIC) that protects against deviations by profit-maximizing miners and one (OCA-proofness) that protects against off-chain collusion between miners and users. This study is immediately applicable to a recent (August 5, 2021) and major change to Ethereum's transaction fee mechanism, based on a proposal called "EIP-1559." Historically, Ethereum's transaction fee mechanism was a first-price (pay-as-bid) auction. EIP-1559 suggested making several tightly coupled changes, including the introduction of variable-size blocks, a history-dependent reserve price, and the burning of a significant portion of the transaction fees. We prove that this new mechanism earns an impressive report card: it satisfies the MMIC and OCA-proofness conditions, and is also dominant-strategy incentive compatible (DSIC) except when there is a sudden demand spike. We also introduce an alternative design, the "tipless mechanism," which offers an incomparable slate of incentive-compatibility guarantees -- it is MMIC and DSIC, and OCA-proof unless in the midst of a demand spike.

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  1. Transaction Fee Mechanism Design for Leaderless Blockchain Protocols

    cs.GT 2025-05 conditional novelty 8.0 of 10

    The paper introduces a game-theoretic model and the FPA-EQ fee mechanism for multi-proposer blockchains, with a tight 63.2% welfare guarantee and matching impossibility results.

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