Applying Soft Computing in Defining Spatial Relations by Hans W. Guesgen (auth.), Prof. Pascal Matsakis, Prof. Les M.

By Hans W. Guesgen (auth.), Prof. Pascal Matsakis, Prof. Les M. Sztandera (eds.)

Geometric homes and family members play imperative roles within the description and processing of spatial information. The homes and family members studied by means of mathematicians often have distinctive definitions, yet verbal descriptions frequently contain imprecisely outlined strategies resembling elongatedness or proximity. The equipment utilized in delicate computing supply a framework for formulating and manipulating such thoughts. This quantity includes 8 papers at the delicate definition and manipulation of spatial relatives and offers a accomplished precis at the subject.

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D Fig. 9. Alternative way of composition in paths. 4 Integrating Qualitative and Fuzzy Knowledge The propagation of qualitative reasoning with positional information leads inevitably to a deterioration of the result since the range of possible qualitative answers tends to increase. Hereafter, we investigate how to reduce the uncertainty of the result if qualitative information is integrated with fuzzy knowledge about degrees of likelihood [19] of each qualitative distance value. Such fuzzy knowledge is additional knowledge that may come from different sources: it could be user-defined, determined by context, or inferred from the geometric structure of the underlying domain.

6. There exist mathematical definitions of INSIDE and OUTSIDE as strictly topological properties of objects, and there exist algorithms for determining whether one object in a digital picture is INSIDE (OUTSIDE) another. 7. The all-or-none nature of standard relational mathematics is inadequate to the task of modeling human judgments. Fig. 1 exemplifies this. The LEFT relation is clearly applicable in a) case, and clearly inapplicable in f) case. Defining LEFT as a fuzzy relation would allow the specification of the degree of relatedness for the cases in between.

Clark and Chase [6] argue, however, that at least "above/below" still possess the attribute of markedness. They point out that "iii) A is above Band iv) B is below A" are not strictly synonymous, in that the reference point changes from B in iii) to A in iv). They couple this with the observation that "height" is measured upward from a point of reference at the bottom to assert that iii) is the neutral (unmarked) description of A being on top of B, since in iii) the lower object is the reference point.

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