mlsanityData to 14 Oct 2026

ProIQA: A Process-Based Framework for Fine-Grained Math Item Quality Assessment

arXiv 2609.15292 ↗First posted 14 Sep 2026cs.AIcited by 0

Not on the map. Why?

Abstract (arXiv)

Automatic Item Generation (AIG) is pivotal for personalized education, yet guaranteeing the pedagogical value of generated items remains a bottleneck. Existing Item Quality Assessment (IQA) methods typically rely on unscalable manual reviews or shallow stem-based metrics, failing to capture the reasoning process required for mathematical problem-solving. To bridge this gap, this paper proposes Process-based Item Quality Assessment (ProIQA), a process-aware framework for fine-grained quality assessment of math items. We first formulate IQA across three heterogeneous dimensions, including knowledge concepts, difficulty, and disciplinary competencies, under a unified process-aware perspective. Based on this formulation, we construct a process-enhanced IQA resource by augmenting original item data with structured reasoning trees derived from raw solutions. Technically, ProIQA leverages Large Language Modelsto construct hierarchical reasoning trees and employs Graph Neural Networks (GNN) to encode their topological dependencies and procedural semantics. The resulting solving representation is fused with stem semantics through a dual-view (``Stem + Solving'') architecture, enabling comprehensive assessment across learning objectives. Extensive experiments on K12 mathematical datasets show that ProIQA effectively captures process-oriented features, offering a scalable data-driven solution for evaluating AIG outputs in intelligent education systems.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). First posted on arXiv 14 Sep 2026.

Builds on

0 of 0 references.

No references here yet.

Built on by

Not cited yet.

Similar, not cited

Close in wording, no citation either way

  1. 2025SMART: Self-Generating and Self-Validating Multi-Dimensional Assessment for LLMs' Mathematical Problem Solving
  2. 2026Unmasking Reasoning Processes: A Process-aware Benchmark for Evaluating Structural Mathematical Reasoning in LLMs
  3. 2025StepMathAgent: A Step-Wise Agent for Evaluating Mathematical Processes through Tree-of-Error
  4. 2026Exploring Agentic Workflows for Generating High Quality Math Visual Aids
  5. 2024ProcessBench: Identifying Process Errors in Mathematical Reasoning
  6. 2026A self-evolving multi-role collaborative framework with fine-grained difficulty guidance for innovative mathematical problem generation
  7. 2026Is Mathematical Problem-Solving Expertise in Large Language Models Associated with Assessment Performance?
  8. 2025MathEDU: Feedback Generation on Problem-Solving Processes for Mathematical Learning Support