Start from Zero: Triple Set Prediction for Automatic Knowledge Graph Completion

TL;DR

This paper introduces Triple Set Prediction (TSP), a new task for automatic knowledge graph completion that predicts missing triples without prior element knowledge, along with evaluation metrics and a fast subgraph-based prediction method.

Contribution

It proposes the TSP task, new evaluation metrics, and the GPHT method, advancing knowledge graph completion by predicting entire missing triple sets efficiently.

Findings

GPHT outperforms baseline methods in prediction speed.

Methods achieve reasonable accuracy on TSP.

New datasets demonstrate effectiveness of the approach.

Abstract

Knowledge graph (KG) completion aims to find out missing triples in a KG. Some tasks, such as link prediction and instance completion, have been proposed for KG completion. They are triple-level tasks with some elements in a missing triple given to predict the missing element of the triple. However, knowing some elements of the missing triple in advance is not always a realistic setting. In this paper, we propose a novel graph-level automatic KG completion task called Triple Set Prediction (TSP) which assumes none of the elements in the missing triples is given. TSP is to predict a set of missing triples given a set of known triples. To properly and accurately evaluate this new task, we propose 4 evaluation metrics including 3 classification metrics and 1 ranking metric, considering both the partial-open-world and the closed-world assumptions. Furthermore, to tackle the huge candidate triples for prediction, we propose a novel and efficient subgraph-based method GPHT that can predict the triple set fast. To fairly compare the TSP results, we also propose two types of methods RuleTensor-TSP and KGE-TSP applying the existing rule- and embedding-based methods for TSP as baselines. During experiments, we evaluate the proposed methods on two datasets extracted from Wikidata following the relation-similarity partial-open-world assumption proposed by us, and also create a complete family data set to evaluate TSP results following the closed-world assumption. Results prove that the methods can successfully generate a set of missing triples and achieve reasonable scores on the new task, and GPHT performs better than the baselines with significantly shorter prediction time. The datasets and code for experiments are available at https://github.com/zjukg/GPHT-for-TSP.