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The paper introduces LAWFUL, a framework designed to verify whether neural networks genuinely learn and utilize underlying physical laws rather than merely memorizing data patterns. By addressing interpretability gaps in continuous variable systems, this research advances the field of scientific machine learning through rigorous causal consistency checks and domain-of-validity testing. This work is significant for ensuring that AI models used in physics-informed applications maintain robustness grounded in formal knowledge.
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LAWFUL: Law-Aligned Witness for Faithful Use of Latents

arXiv2 min de cititArticolul și perspectiva sunt în engleză.

arXiv:2607.28672v1 Announce Type: new Abstract: When a neural network predicts a physical system accurately, has it learned the governing law as formal, structured knowledge, and if so, does the network's internal computation actually use that representation throughout the law's domain of validity? We identify four interpretability gaps that limit answering these questions for {\em physics laws over continuous variables}: the absence of a coverage-aware causal-consistency measure over continuous counterfactuals; of a domain-of-validity test for the identified circuit; of a verification of the law's invariants and forbidden behaviors; and of a quantification of how a derived physical quantity flows through the circuit. We develop a foundational framework, LAWFUL, that closes the first two and lays groundwork for the remaining two, and illustrate it on the Mocap2Radar transformer, validating whether it learns and internally uses the Doppler frequency law $f(t) = \frac{2 v(t)}{\lambda}$ from motion-capture and radar data in which neither $f(t)$ nor $v(t)$ appears.

Abstract:When a neural network predicts a physical system accurately, has it learned the governing law as formal, structured knowledge, and if so, does the network's internal computation actually use that representation throughout the law's domain of validity? We identify four interpretability gaps that limit answering these questions for {\em physics laws over continuous variables}: the absence of a coverage-aware causal-consistency measure over continuous counterfactuals; of a domain-of-validity test for the identified circuit; of a verification of the law's invariants and forbidden behaviors; and of a quantification of how a derived physical quantity flows through the circuit. We develop a foundational framework, LAWFUL, that closes the first two and lays groundwork for the remaining two, and illustrate it on the Mocap2Radar transformer, validating whether it learns and internally uses the Doppler frequency law $f(t) = \frac{2 v(t)}{\lambda}$ from motion-capture and radar data in which neither $f(t)$ nor $v(t)$ appears.

Machine Learning (cs.LG); Artificial Intelligence (cs.AI)

arXiv:2607.28672 [cs.LG]

(or arXiv:2607.28672v1 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2607.28672 Focus to learn more arXiv-issued DOI via DataCite

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