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Quantum Logic Unites Compositional Functional Semantics and Distributional Semantic Models
Acte de colloque   Open Access

Quantum Logic Unites Compositional Functional Semantics and Distributional Semantic Models

Anne Preller et Violaine Prince
Workshop on Compositionality and Distributional Semantic Models
ESSLLI: European Summer School in Logic, Language and Information (Copenhagen, Denmark, 16/08/2010–20/08/2010)
17/08/2010

Résumé

concept spaces pregroup grammars symmetric monoidal categories logic for information retrieval systems compositional vector semantics Natural language processing distributional semantic models proof graphs
We view the vectors of a distributional semantic model as vectors of a semi-module over the semi-ring of the real interval I = [0, 1]. We show that the quantum logic of projectors is distributive and includes a Boolean sublattice. The compositional functional semantics of pregroup grammars interprets words and sentences as vectors such that the first order formula, the pregroup vector and the semantic vector interpreting a sentence are equivalent.

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