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Random equivalence relations

โœ Scribed by John Haigh


Publisher
Elsevier Science
Year
1972
Tongue
English
Weight
310 KB
Volume
13
Category
Article
ISSN
0097-3165

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SIMPLE PAIRS OF EQUIVALENCE RELATIONS by CARLO TOFFALORI in Camerino (Italy) 8 1. Introduction In f6l and (71 we considered theories of two equivalence relations Eo, E l such that if E dethere is an h E w such that for all u the E-class of u contains at most h classes 01 either Eo or E,. notes the e

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We extend Regenwetter's (1996) results on the relationship between (1) random relations, i.e., a probability measure on m-ary relations, and (2) random utilities, i.e., families of random variables, to (3) random functions, i.e., a probability measure over a function space. In this third approach, w

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โœ D. Boixader ๐Ÿ“‚ Article ๐Ÿ“… 1999 ๐Ÿ› John Wiley and Sons ๐ŸŒ English โš– 165 KB

The dimension of a fuzzy equivalence relation is the minimum number of fuzzy sets needed to generate it. A general theorem is proved that characterizes unidimensional fuzzy equivalence relations. The multidimensional case is also studied under some ลฝ . restrictive conditions regular fuzzy equivalenc

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For ordinals ฮฑ beginning a ฮฃ1 gap in L(R), where ฮฃ J ฮฑ (R) 1 is closed under number quantification, we give an inner model-theoretic proof that every thin in a real parameter from the (optimal) hypothesis AD J ฮฑ (R) .