Reasoning in Transformers -- Mitigating Spurious Correlations and Reasoning Shortcuts
Daniel Enström, Viktor Kjellberg, Moa Johansson
TL;DR
This work probes whether transformers truly learn deductive reasoning in propositional logic or merely exploit spurious data patterns. It compares a full-proof generator (WP-BART) with a neuro-symbolic, stepwise approach (SIP-BART) using an augmented SimpleLogicPS dataset that embeds proofs. SIP-BART substantially reduces reliance on spurious correlations, achieving over 99.8% accuracy across test sets and delineating four residual consistency errors, while WP-BART underperforms and retains shortcuts. The findings argue for neuro-symbolic architectures or constrained generation to achieve robust reasoning in language models, with practical implications for building trustworthy reasoning systems.
Abstract
Transformer language models are neural networks used for a wide variety of tasks concerning natural language, including some that also require logical reasoning. However, a transformer model may easily learn spurious patterns in the data, short-circuiting actual reasoning. In this paper we investigate to what extent transformers can be trained to a) approximate reasoning in propositional logic while b) avoiding known reasoning shortcuts via spurious correlations in the training data. To do so, we use a dataset with known spurious correlation between truth and e.g. the number of rules in the problem. We augment the data with proofs, and train two models: a generative transformer, WP-BART, trained on problems and their whole proofs, and a neuro-symbolic model, SIP-BART, trained on individual proof steps and combining the generative transformer model BART with a symbolic proof checker. We find that SIP-BART succeeds in avoiding reasoning shortcuts, while WP-BART does not. For SIP-BART, we then identify a few remaining reasoning errors, not previously described in the literature, arising from using a pre-trained language model. These are qualitatively analysed to create a taxonomy of four different types of additional pitfalls.
