Epi: Towards a Persistent, Self-Improving Agent for Autonomous Research

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Summary

Épi is an autonomous research agent that persists across sessions, learns from accumulated experience, and achieves record-setting mathematical and algorithmic results at reduced compute cost, including 120 records and proofs like Tuza's conjecture for split graphs, plus Épi-turbo for OR coding tasks outscoring Codex on FrontierOR.

We present Épi, an autonomous research agent that sustains investigations across model sessions and evolves its methods through accumulated experience. Épi combines persistent research history, hierarchical memory, branching and independent review to maintain research continuity, learn from experiments, and explore and revisit alternative approaches. Its experiments run across session boundaries, and a fixed verifier evaluates their outputs. Épi produced 120 record-setting results, comprising 20 numerical bound records across 12 families and 100 construction records across eight families. These include an approximately 84-fold narrower interval for the n-queens constant and a more than 3.6-million-fold narrower rigorous interval for the quartic Feigenbaum attractor dimension. Exact dual certificates establish that the Cohn-Elkies linear-programming bound cannot be sharp in dimensions 10 and 11. Beyond numerical improvements, Épi gives a computer-assisted proof of Tuza's conjecture for split graphs with an eight-vertex clique part and at most three triangle-active neighborhood types, with arbitrary multiplicities. We extend this research process to algorithmic coding with Épi-turbo, a lightweight configuration that develops executable solvers for tasks including vehicle routing, scheduling and production planning. On 30 FrontierOR tasks, Épi-turbo achieves a 5.4% higher total benchmark score than Codex at 64% of its model cost, using the same underlying model and reasoning effort. Épi is designed to support human understanding by connecting computational results to explicit methods and mathematical arguments that researchers can examine and build upon.
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Abstract

Épi is an autonomous research agent that maintains persistent investigations across sessions, improves through accumulated experience, and achieves record-setting mathematical and algorithmic results with reduced computational cost.

We present Épi, anautonomous research agentthat sustains investigations across model sessions and evolves its methods through accumulated experience. Épi combinespersistent research history,hierarchical memory, branching and independent review to maintain research continuity, learn from experiments, and explore and revisit alternative approaches. Its experiments run across session boundaries, and afixed verifierevaluates their outputs. Épi produced 120 record-setting results, comprising 20numerical bound recordsacross 12 families and 100 construction records across eight families. These include an approximately 84-fold narrower interval for the n-queens constant and a more than 3.6-million-fold narrower rigorous interval for the quartic Feigenbaum attractor dimension. Exactdual certificatesestablish that theCohn-Elkies linear-programming boundcannot be sharp in dimensions 10 and 11. Beyond numerical improvements, Épi gives acomputer-assisted proofofTuza’s conjecturefor split graphs with an eight-vertex clique part and at most three triangle-active neighborhood types, with arbitrary multiplicities. We extend this research process to algorithmic coding withÉpi-turbo, a lightweight configuration that develops executable solvers for tasks including vehicle routing, scheduling and production planning. On 30FrontierORtasks,Épi-turboachieves a 5.4% higher total benchmark score than Codex at 64% of its model cost, using the same underlying model and reasoning effort. Épi is designed to support human understanding by connecting computational results to explicit methods and mathematical arguments that researchers can examine and build upon.

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