From Atomic to Agentic: Towards Interpretable Evaluation of LLMs' Agentic Mathematical Capabilities introduces AgenticMathBench (AMB), a benchmark designed to evaluate the process-level mathematical reasoning of Large Language Models (LLMs). While traditional benchmarks focus on final answers, this framework decomposes mathematical problem-solving into atomic, reusable capabilities to diagnose specific failures in planning, action, and feedback.
Evaluating Agentic Intelligence
The researchers, including Jiayi Kuang and colleagues from Sun Yat-sen University, Tencent Youtu Lab, and the University of Illinois Chicago, argue that current benchmarks fail to capture the "agentic" potential of LLMs. By aligning mathematical skills with agentic functions, the framework evaluates models on three core axes:
Planning: The ability to select atomic capabilities, create a solution roadmap, and make dynamic decisions during a task.
Action: The execution of specific, decoupled mathematical tasks such as calculation, formalization, and spatial perception.
Feedback: The ability to evaluate trajectories, localize errors, and suggest corrections.
Benchmark Construction
To support this evaluation, the team developed an automated pipeline that synthesizes high-quality mathematical trajectories. They collected and filtered 27 existing datasets, converting them into a unified schema. The benchmark includes both text-only and multimodal contexts. To ensure the evaluation is interpretable, the researchers decoupled these agentic functions so that each can be diagnosed in isolation rather than relying on a single end-to-end success metric.
Performance Insights
Experiments conducted on various models—including general open-source, math-specialized, and commercial models—revealed that end-to-end accuracy is an insufficient indicator of a model's true agentic capability.
Key findings include:
Planning Gaps: While many models can generate a plan offline, they struggle with "next-step planning," or dynamic decision-making during execution.
Feedback Limitations: Even high-performing commercial models struggle to convert their identification of an error into an effective, actionable fix.
Capability Profiles: Models with similar end-to-end accuracy scores often exhibit markedly different strengths and weaknesses across the atomic capability taxonomy.
Implications for Future Development
The researchers conclude that process-level evaluation is necessary to guide the development of robust mathematical agents. Because the benchmark reveals failure modes that are hidden by traditional outcome-oriented testing, it provides a clearer path for training models to improve their reasoning processes rather than just their final answers. The authors note that memory-related tasks were excluded from this benchmark because they are difficult to map to specific mathematical atomic capabilities and challenging to evaluate in a controlled, comparable manner.
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