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This paper proposes a theoretical framework for systematic trading by modeling market regularities as time-invariant mechanisms driven by latent states, effectively reducing complex investment architectures to five specific constants. By formalizing the assumptions underlying quantitative finance through concepts like recurrence bounds and invariance defects, the work bridges advanced machine learning theory with portfolio management strategies.
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The Axiomatic Trader: Latent Regularity, Information Budgets, and the Canonical Form of a Quantitative Investment System

arXiv1 min read

arXiv:2608.23416v1 Announce Type: new Abstract: Systematic trading rests on one article of faith: that regularities found in the past persist. We state it as a time-invariant mechanism driven by an unobserved latent state, and show that it leaves a researcher five constants to declare --- the recurrence bound $Lambda$ at a block length $b$, the invariance defect $epsilon_0$ of the representation it is declared of, the coherence times $ell_i$ of the state's coordinates, the signal ceiling $rho$ and the fraction $kappa$ of it contingent on the regime --- after which the architecture of a correct quantitative investment system is nearly forced.

Abstract:Systematic trading rests on one article of faith: that regularities found in the past persist. We state it as a time-invariant mechanism driven by an unobserved latent state, and show that it leaves a researcher five constants to declare --- the recurrence bound $Lambda$ at a block length $b$, the invariance defect $epsilon_0$ of the representation it is declared of, the coherence times $ell_i$ of the state's coordinates, the signal ceiling $rho$ and the fraction $kappa$ of it contingent on the regime --- after which the architecture of a correct quantitative investment system is nearly forced.

Machine Learning (cs.LG); Portfolio Management (q-fin.PM)

arXiv:2608.23416 [cs.LG]

(or arXiv:2608.23416v1 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2608.23416 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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Full text under the publisher's open licence · 193 words

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