An epistemic approach to model uncertainty in data-graphs
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Abstract (arXiv)
Graph databases are becoming widely successful as data models that allow to effectively represent and process complex relationships among various types of data. As with any other type of data repository, graph databases may suffer from errors and discrepancies with respect to the real-world data they intend to represent. In this work we explore the notion of probabilistic unclean graph databases, previously proposed for relational databases, in order to capture the idea that the observed (unclean) graph database is actually the noisy version of a clean one that correctly models the world but that we know partially. As the factors that may be involved in the observation can be many, e.g, all different types of clerical errors or unintended transformations of the data, we assume a probabilistic model that describes the distribution over all possible ways in which the clean (uncertain) database could have been polluted. Based on this model we define two computational problems: data cleaning and probabilistic query answering and study for both of them their corresponding complexity when considering that the transformation of the database can be caused by either removing (subset) or adding (superset) nodes and edges.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 11 of its 54 references that are in the map. First posted on arXiv 29 Sep 2021.
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References · 11
- 2020Knowledge Graphscited by 619
- 2017HoloClean: Holistic Data Repairs with Probabilistic Inferencecited by 79
- 2019A Survey of Community Search Over Big Graphscited by 21
- 2013Skolemization for Weighted First-Order Model Countingcited by 15
- 2020Symbolic Querying of Vector Spaces: Probabilistic Databases Meets Relational Embeddingscited by 6
- 2018A Formal Framework For Probabilistic Unclean Databasescited by 4
- 2013Model Counting of Query Expressions: Limitations of Propositional Methodscited by 3
- 2014Understanding the Complexity of Lifted Inference and Asymmetric Weighted Model Countingcited by 3
- 2021Querying in the Age of Graph Databases and Knowledge Graphscited by 2
- 2017Conjunctive Queries on Probabilistic Graphs: Combined Complexitycited by 1
- 2019Counting Problems over Incomplete Databasescited by 1
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