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Projekt Druckansicht

Praktische Methoden für Probabilistisches Schließen in Wissensnetzwerken

Fachliche Zuordnung Bild- und Sprachverarbeitung, Computergraphik und Visualisierung, Human Computer Interaction, Ubiquitous und Wearable Computing
Förderung Förderung von 2016 bis 2021
Projektkennung Deutsche Forschungsgemeinschaft (DFG) - Projektnummer 327259924
 
Erstellungsjahr 2020

Zusammenfassung der Projektergebnisse

In this project we tried to develop, implement and evaluate methods that are specifically designed to model uncertain knowledge. Firstly, we studied uncertain reasoning in temporal knowledge graphs by leveraging log-linear models. Secondly, we extended log-linear logics with numerical constraints by using concrete domains (datatypes). Thirdly, we designed approximate inference algorithms that can be parallelized. In probabilistic inference we support two main tasks: (i) MAP inference which is the problem of computing the most probable and consistent knowledge bases, and (ii) marginal inference which is the problem of computing the probability of a given query. Since both of these tasks are intractable. We studied a variant of MAP called MPE (most probable explanation) inference. This task can be solved in polynomial time. However, this result applies only to KBs created using PSL (probabilistic soft logic) in which axioms are annotated with probabilities. In order to tackle the intractability bottleneck in MAP and marginal inference, we designed approximate algorithms that speedup reasoning by several folds. We also investigated two challenging problems that arise in uncertain knowledge bases, namely, debugging and conflict resolution. As highlighted in the motivation of our project proposal, uncertain data are acquired through information extraction and machine learning. These data can be noisy and erroneous. In order to improve the quality of such data, we developed a language that can be used to specify temporal as well as numerical constraints. Hence, it is possible to hand-craft such constraints but also to learn them automatically from data. Temporal as well as numerical constraints together with a KB are fed into our reasoner which performs MAP inference in order to obtain a consistent (possibly coherent) deterministic KB. Additionally, marginal inference can be used to estimate the probability of a query. We developed two probabilistic reasoners, namely, N-RockIt and TeCORE that support reasoning in numerical as well as temporal domains. Moreover, in order to overcome scalability problems in some scenarios, we developed efficient approximate algorithms. We evaluated our approach on knowledge bases that consist of several thousands facts, our encouraging results are published in various venues. An open problem within the scope of the project is how to scale approximate inference while maintaining the margin of error as low as possible. We see two directions towards a solution to this problem: (i) to use subsymbolic approaches by adapting to the problem, and (ii) to perform inference on subgraphs (based on theoretical results on Markov blanket and independence of variables) instead of a full Markov network corresponding to a given KB. The former are easier to scale as well as more robust to noise.

Projektbezogene Publikationen (Auswahl)

 
 

Zusatzinformationen

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