跳到正文
Jones Ray

ScholarPulse 日报 2026-10-22

2026-10-22 学术简报:2 篇。论文提出评估大模型端到端量化投研能力的基准 Quant-Arena,实测表明前沿模型在真实 A 股 2024 年样本外测试中均未战胜等权基准。

今日速览

序号标题来源日期主题推荐等级
1Quant-Arena: Benchmarking LLM Agents for Quantitative Trading ResearcharXiv2026-10-21AI-Agent高
2Parallel AI Agent Collaboration as Graph-Structured Distributed Block OptimizationarXiv2026-10-21AI-Agent高

重点论文与技术动态

1. Quant-Arena: Benchmarking LLM Agents for Quantitative Trading Research

一句话结论

论文提出评估大模型端到端量化投研能力的基准 Quant-Arena,实测表明前沿模型在真实 A 股 2024 年样本外测试中均未战胜等权基准。

核心内容

方法与数据

价值判断

摘要 Quantitative research is an iterative loop: a researcher proposes a market hypothesis, implements it as an executable signal, tests it on historical data, and decides what to keep. Existing benchmarks score formulas, code, or individual trading decisions, leaving open whether large language models (LLMs) can complete this loop and produce strategies that work beyond the research period. We introduce Quant-Arena, a benchmark and public leaderboard for end-to-end quantitative research on real A-share market data. A model constructs features and stock-scoring code, receives feedback only on 2022--2023, and freezes one strategy for assessment on the sealed year 2024. A cash-account evaluator applies trading constraints and costs, including market impact estimated from a simulated order book. Scores are dominated by realized excess return and complemented by signal quality and the diversity of features used by the strategy. We evaluate nine frontier models, among which GPT-6 Astra scores highest; yet no model beats the equal-weight market in 2024. Quant-Arena is open to submissions from any model or agent harness.

2. Parallel AI Agent Collaboration as Graph-Structured Distributed Block Optimization

一句话结论

本文将并行AI智能体协作建模为图结构离散块优化,通过分数着色合并局部修改,有效解决合并冲突并提供理论收益与几何收敛保证。

核心内容

方法与数据

价值判断

摘要 Parallel AI agents can produce useful local edits yet degrade a shared solution when their edits are combined. We model this coordination problem as discrete block optimization with an exactly evaluable objective and a known dependency graph. Independent sets certify compatible edits whose verified gains, measured against the same current solution, add exactly. A coordinator constructs a safe compatible candidate and can also evaluate interacting edits to capture favorable interactions. We prove that an optimal fractional coloring yields a merger that preserves a $1/χ_f(G)$ fraction of the total verified local improvement, where $χ_f(G)$ is the graph's fractional chromatic number. This guarantee is tight among mergers that select a subset of the same proposals. Under conditional local-improvement guarantees and a block error-bound condition, repeated collaboration converges geometrically in the objective gap. The rate separates task structure, agent allocation, and computation cost, yielding a linear program for agent assignment and an explicit time-cost trade-off. Code-repair experiments show that verified merging resolves conflicts between individually useful edits that cause naive merging to fail. On larger conflict-free tasks, parallel agents reduce modeled completion time at higher input-token-equivalent cost. On three public road networks, fractional integration retains 922 units of verified graph-cut improvement across 90 paired runs. For route-search agents sharing exclusive access to vehicle routes, fractional scheduling reduces measured wall time by a median of 15% across twelve paired runs, with route-cost changes varying across runs.