We consider binary relations {precedes above single-line equals sign} admitting a conditional measure of uncertainty φ (precisely plausibility, possibility and their dual functions), which locally represents {precedes above single-line equals sign}: for every pair A {precedes above single-line equals sign} B, the measure φ (· | C) almost represents for any hypothesis C ⊇ A ∨ B, and represents {precedes above single-line equals sign} under the most specific hypothesis C = A ∨ B.
A view on conditional measures through local representability of binary relations.
COLETTI, Giulianella;
2008
Abstract
We consider binary relations {precedes above single-line equals sign} admitting a conditional measure of uncertainty φ (precisely plausibility, possibility and their dual functions), which locally represents {precedes above single-line equals sign}: for every pair A {precedes above single-line equals sign} B, the measure φ (· | C) almost represents for any hypothesis C ⊇ A ∨ B, and represents {precedes above single-line equals sign} under the most specific hypothesis C = A ∨ B.File in questo prodotto:
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