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Main Authors: Gao, Jiexing, Rodin, Dmitry, Motolygin, Vasily, Zaytsev, Denis
Format: Preprint
Published: 2024
Subjects:
Online Access:https://arxiv.org/abs/2407.16326
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author Gao, Jiexing
Rodin, Dmitry
Motolygin, Vasily
Zaytsev, Denis
author_facet Gao, Jiexing
Rodin, Dmitry
Motolygin, Vasily
Zaytsev, Denis
contents Knowledge Graph Embedding (KGE) is a popular approach, which aims to represent entities and relations of a knowledge graph in latent spaces. Their representations are known as embeddings. To measure the plausibility of triplets, score functions are defined over embedding spaces. Despite wide dissemination of KGE in various tasks, KGE methods have limitations in reasoning abilities. In this paper we propose a mathematical framework to compare reasoning abilities of KGE methods. We show that STransE has a higher capability than TransComplEx, and then present new STransCoRe method, which improves the STransE by combining it with the TransCoRe insights, which can reduce the STransE space complexity.
format Preprint
id arxiv_https___arxiv_org_abs_2407_16326
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle On The Expressive Power of Knowledge Graph Embedding Methods
Gao, Jiexing
Rodin, Dmitry
Motolygin, Vasily
Zaytsev, Denis
Artificial Intelligence
Machine Learning
MCS 68T30
I.2.4
Knowledge Graph Embedding (KGE) is a popular approach, which aims to represent entities and relations of a knowledge graph in latent spaces. Their representations are known as embeddings. To measure the plausibility of triplets, score functions are defined over embedding spaces. Despite wide dissemination of KGE in various tasks, KGE methods have limitations in reasoning abilities. In this paper we propose a mathematical framework to compare reasoning abilities of KGE methods. We show that STransE has a higher capability than TransComplEx, and then present new STransCoRe method, which improves the STransE by combining it with the TransCoRe insights, which can reduce the STransE space complexity.
title On The Expressive Power of Knowledge Graph Embedding Methods
topic Artificial Intelligence
Machine Learning
MCS 68T30
I.2.4
url https://arxiv.org/abs/2407.16326