Emergent neural dynamics and geometry for generalization in a transitive inference task

Author:

Kay KennethORCID,Biderman Natalie,Khajeh Ramin,Beiran Manuel,Cueva Christopher J.,Shohamy Daphna,Jensen GregORCID,Wei Xue-Xin,Ferrera Vincent P.,Abbott LF

Abstract

Relational cognition—the ability to infer relationships that generalize to novel combinations of objects—is fundamental to human and animal intelligence. Despite this importance, it remains unclear how relational cognition is implemented in the brain due in part to a lack of hypotheses and predictions at the levels of collective neural activity and behavior. Here we discovered, analyzed, and experimentally tested neural networks (NNs) that perform transitive inference (TI), a classic relational task (if A > B and B > C, then A > C). We found NNs that (i) generalized perfectly, despite lacking overt transitive structure prior to training, (ii) generalized when the task required working memory (WM), a capacity thought to be essential to inference in the brain, (iii) emergently expressed behaviors long observed in living subjects, in addition to a novel order-dependent behavior, and (iv) expressed different task solutions yielding alternative behavioral and neural predictions. Further, in a large-scale experiment, we found that human subjects performing WM-based TI showed behavior inconsistent with a class of NNs that characteristically expressed an intuitive task solution. These findings provide neural insights into a classical relational ability, with wider implications for how the brain realizes relational cognition.

Funder

Simons Foundation

National Institute of Mental Health and Neurosciences

National Science Foundation

Gatsby Charitable Foundation

Publisher

Public Library of Science (PLoS)

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1. A mathematical theory of relational generalization in transitive inference;Proceedings of the National Academy of Sciences;2024-07-05

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