CLAIDec 21, 2022

Language Models as Inductive Reasoners

Microsoft
arXiv:2212.10923v3130 citationsh-index: 113Has Code
Originality Highly original
AI Analysis

This addresses the limitation of formal language in inductive reasoning for AI systems, though it is incremental as it adapts existing language models to a new task.

The authors tackled the problem of inductive reasoning by proposing a new task to induce natural language rules from natural language facts, creating the DEER dataset with 1.2k rule-fact pairs and showing that their framework surpasses baselines in evaluations.

Inductive reasoning is a core component of human intelligence. In the past research of inductive reasoning within computer science, formal language is used as representations of knowledge (facts and rules, more specifically). However, formal language can cause systematic problems for inductive reasoning such as disability of handling raw input such as natural language, sensitiveness to mislabeled data, and incapacity to handle ambiguous input. To this end, we propose a new paradigm (task) for inductive reasoning, which is to induce natural language rules from natural language facts, and create a dataset termed DEER containing 1.2k rule-fact pairs for the task, where rules and facts are written in natural language. New automatic metrics are also proposed and analysed for the evaluation of this task. With DEER, we investigate a modern approach for inductive reasoning where we use natural language as representation for knowledge instead of formal language and use pretrained language models as ''reasoners''. Moreover, we provide the first and comprehensive analysis of how well pretrained language models can induce natural language rules from natural language facts. We also propose a new framework drawing insights from philosophy literature for this task, which we show in the experiment section that surpasses baselines in both automatic and human evaluations. We discuss about our future perspectives for inductive reasoning in Section 7. Dataset and code are available at https://github.com/ZonglinY/Inductive_Reasoning.

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