On the complexity of qualitative spatial reasoning: A maximal tractable fragment of the region connection calculus

J Renz, B Nebel

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

Abstract

The computational properties of qualitative spatial reasoning have been investigated to some degree. However, the question for the boundary between polynomial and NP-hard reasoning problems has not been addressed yet. In this paper we explore this boundary in the "Region Connection Calculus" RCC-8. We extend Bennett's encoding of RCC-8 in modal logic. Based On this encoding, we prove that reasoning is NP-complete in general and identify ii maximal tractable subset of the relations in RCC-8 that contains all base relations. Further, we shaw that for this subset path-consistency is sufficient for deciding consistency.
Original languageEnglish
Title of host publicationIjcai-97 - Proceedings Of The Fifteenth International Joint Conference On Artificial Intelligence, Vols 1 And 2
EditorsME Pollack
PublisherMorgan Kaufmann Pub Inc
Pages522-527
Number of pages6
ISBN (Print)1-55860-480-4
Publication statusPublished - 1997
Event15th International Joint Conference on Artificial Intelligence - NAGOYA, Japan
Duration: 23 Aug 199729 Aug 1997

Publication series

NameInternational Joint Conference On Artificial Intelligence

Conference

Conference15th International Joint Conference on Artificial Intelligence
Country/TerritoryJapan
CityNAGOYA
Period23/08/9729/08/97

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