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Assesses multi-dimensional scoring in domain-specialized reasoning, indicating significant modeling benefits.
Process Reward Models (PRMs) score individual reasoning steps for correctness and have become central to recent reasoning-model training pipelines. Most published PRMs are math-only and use a single scalar correctness signal; we examine whether multi-dimensional scoring on a domain-specialized reasoning task (DeFi/crypto financial analysis) is worth the extra modeling surface. We describe NPC Fin-PRM 7B, a 7B QLoRA-trained PRM scored on four dimensions factual_accuracy, logical_validity, completeness, and risk_awareness trained in 17.4 hours on a single H100 from approximately 80,000 step-level judge labels generated by Qwen2.5-72B over 4,866 reasoning trees. The judge is served locally on the same H100 via vLLM. On a stratified 200-example held-out validation split, the model achieves Spearman 0.92 against judge labels (rating accuracy 88.5%, error-detection F1 0.84) at MAE 0.04 on the 0-1 score scale. Out-of-distribution evaluation on 307 gold-correct math-reasoning steps from GSM8K and MATH-500 finds only 5.2% mis-flagged as flawed and a mean overall_score of 0.856 — substantially better cross-domain transfer than expected for a DeFi-only training corpus, with a side-effect that the model extrapolates beyond its training labels by emitting EXCELLENT and PERFECT ratings on 3.9% of OOD math steps despite never being trained to produce them. Two findings stand out. First, three of the four dimensions form a tightly correlated cluster (pairwise Spearman 0.85-0.92) that is largely captured by a single axis; the judge's overall score is 95% explained by logical_validity alone. Second, despite Spearman 0.92 the model is poorly calibrated as a probability (ECE = 0.21): it over-flags in the 0.1-0.5 score band and under-flags around 0.5-0.7, so the score scale should not be used as a calibrated probability without a Platt-scaling or isotonic-regression sidecar. The contribution is recipe-level: a complete pipeline for domain-specialized process reward modeling on accessible hardware, with the limitations and unmet experiments reported alongside the wins.
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Rama Krishna Bachu (2026) studied this question.
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