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Ranking functions and rankings on languages

Artificial Intelligence, 2006
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Franz Huber
exaly   +5 more sources

Ranking fuzzy values with satisfaction function

Fuzzy Sets and Systems, 1994
This paper proposes a measure called the satisfaction function which estimates the satisfaction degree of arithmetic comparison relations (such as >, <, =) between two fuzzy values.
Hyung Lee-Kwang, Choong-Ho Cho
exaly   +1 more source

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Rankings and Ranking Functions

Canadian Journal of Mathematics, 1981
Suppose that n competitors compete in r races and in each race they are awarded placings l, 2, 3, …, n – 1, n. After the r races each competitor has a result consisting of his r placings. Let such a result be written (αj)1≦j≦r where for convenience the positive integers αj are arranged in ascending order.
openaire   +1 more source

Revision by Comparison for Ranking Functions

Proceedings of the Thirty-First International Joint Conference on Artificial Intelligence, 2022
Revision by Comparison (RbC) is a non-prioritized belief revision mechanism on epistemic states that specifies constraints on the plausibility of an input sentence via a designated reference sentence, allowing for kind of relative belief revision. In this paper, we make the strategy underlying RbC more explicit and transfer the mechanism together with ...
Meliha Sezgin, Gabriele Kern-Isberner
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On Rank Functions of Lattices

Order, 2005
The authors describe the correspondence between closure operators \(\text{cl}: D \to D\) and \(\land\)-subsemilattices \(L \subseteq D\) where \(D\) is a lattice of finite height. They investigate what type of number-valued function \(D \to N\) induces a \(\land\)-subsemilattice \(L\) and, conversely, what type of function \(D \to N\) is induced by ...
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