Graded hyponymy for compositional distributional semantics
The categorical compositional distributional model of natural language provides a conceptually motivated procedure to compute the meaning of a sentence, given its grammatical structure and the meanings of its words. This approach has outperformed other models in mainstream empirical language process...
Main Authors: | , , , |
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Format: | Article |
Language: | English |
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Institute of Computer Science, Polish Academy of Sciences
2019-03-01
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Series: | Journal of Language Modelling |
Subjects: | |
Online Access: | https://jlm.ipipan.waw.pl/index.php/JLM/article/view/230 |
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author | Dea Bankova Bob Coecke Martha Lewis Dan Marsden |
author_facet | Dea Bankova Bob Coecke Martha Lewis Dan Marsden |
author_sort | Dea Bankova |
collection | DOAJ |
description | The categorical compositional distributional model of natural language provides a conceptually motivated procedure to compute the meaning of a sentence, given its grammatical structure and the meanings of its words. This approach has outperformed other models in mainstream empirical language processing tasks, but lacks an effective model of lexical entailment. We address this shortcoming by exploiting the freedom in our abstract categorical framework to change our choice of semantic model. This allows us to describe hyponymy as a graded order on meanings, using models of partial information used in quantum computation. Quantum logic embeds in this graded order. |
first_indexed | 2024-04-11T19:42:38Z |
format | Article |
id | doaj.art-48d5afed5c254d47b58f9dd7e3806bec |
institution | Directory Open Access Journal |
issn | 2299-856X 2299-8470 |
language | English |
last_indexed | 2024-04-11T19:42:38Z |
publishDate | 2019-03-01 |
publisher | Institute of Computer Science, Polish Academy of Sciences |
record_format | Article |
series | Journal of Language Modelling |
spelling | doaj.art-48d5afed5c254d47b58f9dd7e3806bec2022-12-22T04:06:37ZengInstitute of Computer Science, Polish Academy of SciencesJournal of Language Modelling2299-856X2299-84702019-03-0162225–260225–26010.15398/jlm.v6i2.230171Graded hyponymy for compositional distributional semanticsDea Bankova0Bob Coecke1Martha Lewis2Dan Marsden3University of Oxford, DataSineDepartment of Computer Science, University of OxfordUniversity of AmsterdamDepartment of Computer Science, University of OxfordThe categorical compositional distributional model of natural language provides a conceptually motivated procedure to compute the meaning of a sentence, given its grammatical structure and the meanings of its words. This approach has outperformed other models in mainstream empirical language processing tasks, but lacks an effective model of lexical entailment. We address this shortcoming by exploiting the freedom in our abstract categorical framework to change our choice of semantic model. This allows us to describe hyponymy as a graded order on meanings, using models of partial information used in quantum computation. Quantum logic embeds in this graded order.https://jlm.ipipan.waw.pl/index.php/JLM/article/view/230distributional semanticshyponymycategorical composition |
spellingShingle | Dea Bankova Bob Coecke Martha Lewis Dan Marsden Graded hyponymy for compositional distributional semantics Journal of Language Modelling distributional semantics hyponymy categorical composition |
title | Graded hyponymy for compositional distributional semantics |
title_full | Graded hyponymy for compositional distributional semantics |
title_fullStr | Graded hyponymy for compositional distributional semantics |
title_full_unstemmed | Graded hyponymy for compositional distributional semantics |
title_short | Graded hyponymy for compositional distributional semantics |
title_sort | graded hyponymy for compositional distributional semantics |
topic | distributional semantics hyponymy categorical composition |
url | https://jlm.ipipan.waw.pl/index.php/JLM/article/view/230 |
work_keys_str_mv | AT deabankova gradedhyponymyforcompositionaldistributionalsemantics AT bobcoecke gradedhyponymyforcompositionaldistributionalsemantics AT marthalewis gradedhyponymyforcompositionaldistributionalsemantics AT danmarsden gradedhyponymyforcompositionaldistributionalsemantics |