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Empirical Mechanism Design for Optimizing Clearing Interval in Frequent Call Markets

Published: 20 June 2017 Publication History

Abstract

Several recent authors have advocated for financial markets to move from continuous clearing to discrete or batched clearing, as a way to defeat the latency arms race: the never-ending quest for small advantages in time to access markets. How frequently should such a modern batch auction clear? We conduct a systematic simulation-based investigation on the relationship between clearing frequency and metrics of market quality, such as allocative efficiency, comparing the performance of discrete and continuous auction mechanisms under empirical equilibrium behavior of all participating traders. In effect we perform empirical mechanism design on frequent batch auctions. We find that in a wide array of environments, equilibrium efficiency is improved for small positive intervals but falls off dramatically when there are too few opportunities to trade. The result is a large range of batch frequencies that are near optimally efficient; this range is wider in thick markets.

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Cited By

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  • (2024)Optimal Auctions through Deep Learning: Advances in Differentiable EconomicsJournal of the ACM10.1145/363074971:1(1-53)Online publication date: 11-Feb-2024
  • (2023)Insights on the Statistics and Market Behavior of Frequent Batch AuctionsMathematics10.3390/math1105122311:5(1223)Online publication date: 2-Mar-2023
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    cover image ACM Conferences
    EC '17: Proceedings of the 2017 ACM Conference on Economics and Computation
    June 2017
    740 pages
    ISBN:9781450345279
    DOI:10.1145/3033274
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    Published: 20 June 2017

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    Author Tags

    1. agent-based simulation
    2. call market
    3. computational finance

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    June 26 - 30, 2017
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    Cited By

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    • (2024)Optimal Auctions through Deep Learning: Advances in Differentiable EconomicsJournal of the ACM10.1145/363074971:1(1-53)Online publication date: 11-Feb-2024
    • (2023)Insights on the Statistics and Market Behavior of Frequent Batch AuctionsMathematics10.3390/math1105122311:5(1223)Online publication date: 2-Mar-2023
    • (2022)The Spoofing Resistance of Frequent Call MarketsProceedings of the 21st International Conference on Autonomous Agents and Multiagent Systems10.5555/3535850.3535943(825-832)Online publication date: 9-May-2022
    • (2022)Accounting for Strategic Response in Limit Order Book DynamicsPRIMA 2022: Principles and Practice of Multi-Agent Systems10.1007/978-3-031-21203-1_41(630-639)Online publication date: 12-Nov-2022
    • (2021)Call Markets with Adaptive Clearing IntervalsProceedings of the 20th International Conference on Autonomous Agents and MultiAgent Systems10.5555/3463952.3464168(1587-1589)Online publication date: 3-May-2021
    • (2021)Agent-based marketsProceedings of the Second ACM International Conference on AI in Finance10.1145/3490354.3494389(1-8)Online publication date: 3-Nov-2021
    • (2021)Designing a Combinatorial Financial Options MarketProceedings of the 22nd ACM Conference on Economics and Computation10.1145/3465456.3467634(864-883)Online publication date: 18-Jul-2021
    • (2018)A cloaking mechanism to mitigate market manipulationProceedings of the 27th International Joint Conference on Artificial Intelligence10.5555/3304415.3304492(541-547)Online publication date: 13-Jul-2018
    • (2017)A Fairness-Oriented Performance Metric for Use on Electronic Trading Venues2017 International Conference on Computational Science and Computational Intelligence (CSCI)10.1109/CSCI.2017.177(1027-1030)Online publication date: Dec-2017

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