2009
DOI: 10.1016/j.ins.2009.01.017
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Loss and gain functions for CBR retrieval

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Cited by 42 publications
(17 citation statements)
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“…The first three‐degree SD rules are commonly used to determine the relative merits of project alternatives [ Castro et al ., ; Porter and Carey , ; Tung and Yang , ]. The first‐degree stochastic dominance (FSD) rule states that alternative‐ A i dominates A j if Fi(x)Fj(x), for all outcome levels of x , and the strict inequality holds for at least one value of x , where F i ( x ) and F j ( x ) are the CDFs of the two random outcomes X i and X j , respectively.…”
Section: Methodsmentioning
confidence: 99%
“…The first three‐degree SD rules are commonly used to determine the relative merits of project alternatives [ Castro et al ., ; Porter and Carey , ; Tung and Yang , ]. The first‐degree stochastic dominance (FSD) rule states that alternative‐ A i dominates A j if Fi(x)Fj(x), for all outcome levels of x , and the strict inequality holds for at least one value of x , where F i ( x ) and F j ( x ) are the CDFs of the two random outcomes X i and X j , respectively.…”
Section: Methodsmentioning
confidence: 99%
“…For decision under uncertainty, zero risk for any decision is not attainable because any chosen alternative has a certain possibility to be inferior to its competing alternatives. As stated by Castro et al (2009), "Being wrong about alternatives with a lower expected loss is preferable to being wrong about alternatives with a higher expected loss" (p. 1740).…”
Section: Discussionmentioning
confidence: 99%
“…The idea of considering the potential loss and gain as the consequences of disease diagnoses has been applied in the retrieval stage of case-based reasoning (Castro et al 2009). The method aims at choosing the best possible diagnosis that minimizes the potential loss in case the diagnosis turns out to be erroneous.…”
Section: Minimax Eol Criterionmentioning
confidence: 99%
“…For continuous attributes, the similarity13 between the new case and the stored case can be calculated as formula (5). where, n is the number of the attributes; ${\rm sim}\,{\rm (}x_{{\rm i}}^{{\rm stored}} {\rm ,}\,x_{{\rm i}}^{{\rm new}} {\rm )}$ is the similarity of the i th attribute between two cases, the calculation formula is shown as follows.…”
Section: Cbr Prediction Methods For End Temperature Of Molten Steelmentioning
confidence: 99%