EvoTS-Agent: A Self-Evolving LLM Agent for Financial Time Series Change Point Detection

Lei Jiang; Ye Wei; Xinyu Xi; Jordan Langham-Lopez; Yifan Bao; Raad Khraishi; Yihao Ang; Anthony K. H. Tung

cs.AIAug 18, 2026

EvoTS-Agent: A Self-Evolving LLM Agent for Financial Time Series Change Point Detection

Authors: Lei Jiang, Ye Wei, Xinyu Xi, Jordan Langham-Lopez, Yifan Bao, Raad Khraishi, Yihao Ang, Anthony K. H. Tung,

Organizations: Alan Turing Institute · University of Oxford · National University of Singapore · NatWest AI Research ·

Abstract

Financial time series exhibit non-stationary and heterogeneous statistical properties, making change-point detection challenging because no single unsupervised algorithm performs consistently across assets and market regimes. Conventional workflows consequently depend heavily on expert-driven model selection, feature design, and hyperparameter tuning, limiting their scalability and adaptability. We propose EvoTS-Agent, a validation-guided self-evolving LLM agent for autonomous financial time-series change-point detection. EvoTS-Agent first performs curated exploratory data analysis to characterize dataset properties and initialize candidate detection models. It then evolves executable experiment trajectories through three complementary operators: Revision exploits the current best solution, Alternative Strategy explores fundamentally different modeling directions when progress stagnates, and Recombination synthesizes complementary evidence from high-performing trajectories. Validation feedback guides trajectory evolution throughout the search, enabling the agent to adapt its detection pipeline to the statistical characteristics of each dataset while preserving reliable optimization. Experiments across four benchmark datasets demonstrate that EvoTS-Agent consistently outperforms existing LLM-based agents while maintaining a 100% execution success rate across all evaluated backbone LLMs.

Figures & tables

Dataset	Model	F1 $\uparrow$				Hausdorff Distance $\downarrow$				Precision $\uparrow$				Recall $\uparrow$				Success Rate (%) $\uparrow$
Dataset	Model	GPT-4o	GPT-5.4	Sonnet-4.6	Sonnet-5	GPT-4o	GPT-5.4	Sonnet-4.6	Sonnet-5	GPT-4o	GPT-5.4	Sonnet-4.6	Sonnet-5	GPT-4o	GPT-5.4	Sonnet-4.6	Sonnet-5	GPT-4o	GPT-5.4	Sonnet-4.6	Sonnet-5
OU-based Dataset	TS-Agent	$0.728^{\pm 0.02}$	$\mathbf{0.696}^{\pm 0.04}$	$0.633^{\pm 0.08}$	$0.680^{\pm 0.05}$	$\mathbf{47.67}^{\pm 0.58}$	$\mathbf{48.94}^{\pm 1.99}$	$53.89^{\pm 3.52}$	$\mathbf{46.44}^{\pm 1.54}$	$0.708^{\pm 0.01}$	$\mathbf{0.666}^{\pm 0.05}$	$0.570^{\pm 0.12}$	$0.676^{\pm 0.03}$	$\mathbf{0.889}^{\pm 0.00}$	$\mathbf{0.889}^{\pm 0.00}$	$\mathbf{0.889}^{\pm 0.00}$	$0.815^{\pm 0.13}$	100	100	100	100
	DS-Agent	$0.631^{\pm 0.28}$	$0.671^{\pm 0.11}$	$0.502^{\pm 0.12}$	$0.583^{\pm 0.09}$	$57.83^{\pm 17.03}$	$64.67^{\pm 20.30}$	$58.00^{\pm 12.60}$	$64.28^{\pm 8.77}$	$0.620^{\pm 0.32}$	$0.658^{\pm 0.14}$	$0.431^{\pm 0.11}$	$0.671^{\pm 0.01}$	$0.741^{\pm 0.26}$	$0.815^{\pm 0.08}$	$0.833^{\pm 0.00}$	$0.648^{\pm 0.20}$	100	100	100	100
	ResearchAgent	$0.473^{\pm 0.31}$	N/A	$\mathbf{0.794}^{\pm 0.00}$	$\mathbf{0.794}^{\pm 0.00}$	$80.22^{\pm 24.81}$	N/A	$48.17^{\pm 0.00}$	$47.83^{\pm 0.00}$	$0.484^{\pm 0.33}$	N/A	$\mathbf{0.806}^{\pm 0.00}$	$\mathbf{0.806}^{\pm 0.00}$	$0.574^{\pm 0.37}$	N/A	$\mathbf{0.889}^{\pm 0.00}$	$\mathbf{0.889}^{\pm 0.00}$	100	0	33.3	33.3
	EvoTS-Agent	$\mathbf{0.767}^{\pm 0.05}$	$0.626^{\pm 0.18}$	$0.671^{\pm 0.11}$	$0.717^{\pm 0.13}$	$47.89^{\pm 0.48}$	$57.56^{\pm 13.88}$	$\mathbf{47.78}^{\pm 4.10}$	$47.33^{\pm 1.17}$	$\mathbf{0.769}^{\pm 0.06}$	$0.552^{\pm 0.24}$	$0.625^{\pm 0.16}$	$0.731^{\pm 0.13}$	$\mathbf{0.889}^{\pm 0.00}$	$\mathbf{0.889}^{\pm 0.06}$	$0.852^{\pm 0.03}$	$0.796^{\pm 0.16}$	100	100	100	100
Mean-variance Shift	TS-Agent	$0.355^{\pm 0.18}$	$0.568^{\pm 0.13}$	$0.608^{\pm 0.04}$	$0.789^{\pm 0.13}$	$128.11^{\pm 5.91}$	$79.11^{\pm 10.78}$	$74.22^{\pm 9.33}$	$33.83^{\pm 30.31}$	$0.537^{\pm 0.38}$	$0.634^{\pm 0.13}$	$0.620^{\pm 0.08}$	$0.833^{\pm 0.14}$	$0.315^{\pm 0.07}$	$0.556^{\pm 0.10}$	$0.611^{\pm 0.00}$	$0.759^{\pm 0.13}$	100	100	100	100

Table 1. Time series change point detection performance on four benchmark datasets. Each metric is averaged over three runs. The best result for each LLM (per column) across different agents is bolded.

Figure 3. Visualization of raw input data. One representative sample from each dataset: (a) OU process, (b) Mean-variance Shift, (c) ADIA, and (d) Bee-Dance.

Figure 4. Average agent ranks across four LLM backbones for each dataset–metric pair. Lower average ranks, plotted farther outward, indicate better performance.

Figure 5. A case study of our EvoTS-Agent on the Bee Dance dataset. The F1 scores shown are evaluated on the validation set.

Model	F1 $\uparrow$	Hausdorff Distance $\downarrow$	Precision $\uparrow$	Recall $\uparrow$
PELT	$0.539$	26.50	$0.393$	$0.875$
BottomUp	$0.565$	$26.67$	$0.408$	$0.931$
Window	$0.523$	$36.50$	$0.519$	$0.750$
ChangeForest-RF	$0.275$	$31.28$	$0.160$	1.000
ChangeForest-KNN	$0.310$	$28.89$	$0.187$	$0.944$
BOCD	$0.501$	24.33	$0.351$	$0.903$

Table 2. Direct results of models in Model Bank on the Bee Dance dataset.

Model	F1 $\uparrow$	Hausdorff Distance $\downarrow$	Precision $\uparrow$	Recall $\uparrow$
EvoTS-Agent	$\mathbf{0.635}^{\pm 0.04}$	$37.67^{\pm 11.05}$	$\mathbf{0.660}^{\pm 0.16}$	$\mathbf{0.671}^{\pm 0.13}$
EvoTS-Agent w/o Alternative	$0.578^{\pm 0.06}$	$29.67^{\pm 4.77}$	$0.587^{\pm 0.12}$	$0.639^{\pm 0.18}$
EvoTS-Agent w/o Recombination	$0.575^{\pm 0.12}$	$\mathbf{28.61}^{\pm 3.08}$	$0.616^{\pm 0.10}$	$0.602^{\pm 0.13}$

Table 3. Ablation study on the Bee-Dance dataset using GPT-5.4. Results are reported as mean

\pm

standard deviation over three runs. The best result in each column is bolded.

Change-Point Detection

Change-point detection identifies when the statistical behavior or underlying regime of a sequence changes.

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skchange: Fast and Flexible Algorithms for Changepoint Detection

Martin Tveten, Johannes Voll Kolstø, Per August Jarval Moen

Department of Statistics and Machine Learning, Norwegian Computing Center · Department of Mathematics, University of Oslo

Change-Point Detection Time-Series Anomaly Detection

Open paper AskPDF arXiv

Skchange is an open-source Python library for detecting structural changes in time series. It implements modern change detection algorithms within a unified and extensible framework. The algorithms are modular and composable, and they include changepoint search methods based on both cost minimisation and statistical tests. Key features include the detection of anomalous segments in addition to changepoints; theoretically well-founded fast and approximate search methods; theoretically well-founded algorithms for high-dimensional data, covering settings where either few or many features change simultaneously; utilities for automatic and data-driven penalty calibration, which balances false alarms against missed detections; and a large collection of built-in costs and statistical tests. The design follows established scikit-learn conventions to streamline both user and contributor experience, and Numba is used extensively to achieve high computational performance. Source code and documentation are available at https://github.com/NorskRegnesentral/skchange.

Abstract

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