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A Survey on Compositional Learning of AI Models: Theoretical and Experimental Practices

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arxiv 2406.08787 v2 pith:53DRQPOQ submitted 2024-06-13 cs.AI

classification cs.AI
keywords compositionalmodelslearninglanguagecomputationalresearchstudiestheoretical
verification ladder T0 review T1 audit T2 compute T3 formal
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Compositional learning, mastering the ability to combine basic concepts and construct more intricate ones, is crucial for human cognition, especially in human language comprehension and visual perception. This notion is tightly connected to generalization over unobserved situations. Despite its integral role in intelligence, there is a lack of systematic theoretical and experimental research methodologies, making it difficult to analyze the compositional learning abilities of computational models. In this paper, we survey the literature on compositional learning of AI models and the connections made to cognitive studies. We identify abstract concepts of compositionality in cognitive and linguistic studies and connect these to the computational challenges faced by language and vision models in compositional reasoning. We overview the formal definitions, tasks, evaluation benchmarks, various computational models, and theoretical findings. Our primary focus is on linguistic benchmarks and combining language and vision, though there is a large amount of research on compositional concept learning in the computer vision community alone. We cover modern studies on large language models to provide a deeper understanding of the cutting-edge compositional capabilities exhibited by state-of-the-art AI models and pinpoint important directions for future research.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Compositional Semantic Communication for Physical AI: Category Theory Meets Game Theory

    cs.IT 2026-07 reject novelty 6.0 of 10

    A category-theoretic and game-theoretic framework for compositional semantic communication is proposed, but its key measure is defined via learned functions and its existence theorems rest on unverified assumptions.

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