Abstract
Measuring semantic similarity among concepts is the core method for assessing the degree of semantic interoperability within and between ontologies. In this paper, we propose to extend current semantic similarity measures by accounting for the spatial relations between different geospatial concepts. Such integration of spatial relations, in particular topologic and metric relations, leads to an enhanced accuracy of semantic similarity measurements. For the formal treatment of similarity the theory of conceptual vector spaces—sets of quality dimensions with a geometric or topologic structure for one or more domains—is utilized. These spaces allow for the measurement of semantic distances between concepts. A case study from the geospatial domain using Ordnance Survey’s MasterMap is used to demonstrate the usefulness and plausibility of the approach.
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References
Gärdenfors, P.: Conceptual Spaces: The Geometry of Thought, p. 317. MIT Press, Cambridge (2000)
Lakoff, G.: Cognitive Semantics. In: Eco, U., Santambrogio, M., Violi, P. (eds.) Meaning and Mental Representations (Advances in Semiotics), pp. 119–154. Indiana University Press, Bloomington (1988)
Egenhofer, M.J., Franzosa, R.D.: Point-Set Topological Spatial Relations. International Journal of Geographical Information Systems 5(2), 161–174 (1991)
Hernández, D.: Relative Representation of Spatial Knowledge: The 2-C Case. In: Mark, D.M., Frank, A.U. (eds.) Cognitive and Linguistic Aspects of Geographic Space, The Netherlands, pp. 373–385. Kluwer Academic Publishers, Dordrecht (1991)
Freksa, C.: Using Information Orientation for Qualitative Spatial Reasoning. In: Frank, A.U., Formentini, U., Campari, I. (eds.) GIS 1992. LNCS, vol. 639, pp. 162–178. Springer, Heidelberg (1992)
Egenhofer, M.J., Mark, D.M.: Naive Geography. In: Frank, A.U., Kuhn, W. (eds.) Spatial Information Theory - A Theoretical Basis for GIS, International Conference COSIT, pp. 1–15. Springer, Heidelberg (1995)
Egenhofer, M.J., Shariff, A.R.: Metric Details for Natural-Language Spatial Relations. ACM Transactions on Information Systems 16(4), 295–321 (1998)
Shariff, A.R., Egenhofer, M.J., Mark, D.M.: Natural-Language Spatial Relations Between Linear and Areal Objects: The Topology and Metric of English Language Terms. International Journal of Geographical Information Science 12(3), 215–246 (1998)
Suppes, P., et al.: Foundations of Measurement - Geometrical, Threshold, and Probabilistic Representations. Vol. 2. Academic Press, Inc., San Diego, p. 493 (1989)
Shepard, R.N.: The Analysis of Proximities: Multidimensional Scaling with an Unknown Distance Function. I. Psychometrika 27(2), 125–140 (1962)
Nosofsky, R.M.: Similarity scaling and cognitive process models. Annual Review of Psychology 43, 25–53 (1992)
Krumhansl, C.L.: Concerning the Applicability of Geometric Models to Similarity Data: The Interrelationship Between Similarity and Spatial Density. Psychological Review 85(5), 445–463 (1978)
Johannesson, M.: Modelling Asymmetric Similarity with Prominence. British Journal of Mathematical and Statistical Psychology 53, 121–139 (2000)
Tversky, A.: Features of Similarity. Psychological Review 84(4), 327–352 (1977)
Rodríguez, A., Egenhofer, M.: Determining Semantic Similarity Among Entity Classes from Different Ontologies. IEEE Transactions on Knowledge and Data Engineering 15(2), 442–456 (2003)
Rodríguez, A., Egenhofer, M.J.: Comparing Geospatial Entity Classes: An Asymmetric and Context-Dependent Similarity Measure. International Journal of Geographical Information Science 18(3), 229–256 (2004)
Rada, R., et al.: Development and application of a metric on semantic nets. IEEE Transactions on systems, man, and cybernetics 19(1), 17–30 (1989)
Goldstone, R.L.: Similarity, Interactive Activation, and Mapping. Journal of Experimental Psychology: Learning, Memory, and Cognition 20(1), 3–28 (1994)
Raubal, M.: Formalizing Conceptual Spaces, in Formal Ontology in Information Systems. In: Varzi, A., Vieu, L. (eds.) Proceedings of the Third International Conference (FOIS 2004), pp. 153–164. IOS Press, Amsterdam (2004)
Bortz, J.: Statistik für Sozialwissenschaftler, vol. 5. Springer, Heidelberg (1999)
Schwering, A.: Semantic Neighbourhoods for Spatial Relations (Extended Abstract). In: Third International Conference on Geographic Information Science (GIScience), Regents of the University of California, Maryland (2004)
OrdnanceSurvey, OS MasterMapTM real-world object catalogue, Ordnance Survey (2001)
Malczewski, J.: GIS and Multicriteria Decision Analysis, p. 392. John Wiley, New York (1999)
Johannesson, M.: Geometric Models of Similarity. Lund University Cognitive Studies, vol. 90, p. 171. Lund University, Lund (2002)
Rosch, E.: Principles of Categorization. In: Rosch, E., Lloyd, B. (eds.) Cognition and Categorization, pp. 27–48. Lawrence Erlbaum Associates, Hillsdale (1978)
Devore, J., Peck, R.: Statistics - The Exploration and Analysis of Data, 4th edn., p. 713. Duxbury, Pacific Grove (2001)
Goldstone, R.L., Kersten, A.: Concepts and Categorization. In: Healy, A.F., Proctor, R.W. (eds.) Comprehensive Handbook of Psychology, pp. 599–621. Wiley, New Jersey (2003)
Schwering, A., Raubal, M.: Measuring Semantic Similarity between Geospatial Conceptual Regions. In: Rodríguez, M.A., Cruz, I., Levashkin, S., Egenhofer, M.J. (eds.) GeoS 2005. LNCS, vol. 3799, pp. 90–106. Springer, Heidelberg (2005)
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Schwering, A., Raubal, M. (2005). Spatial Relations for Semantic Similarity Measurement. In: Akoka, J., et al. Perspectives in Conceptual Modeling. ER 2005. Lecture Notes in Computer Science, vol 3770. Springer, Berlin, Heidelberg. https://doi.org/10.1007/11568346_28
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DOI: https://doi.org/10.1007/11568346_28
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