| other,6-1-P84-1064,ak | Informally , a <term> disposition </term> is a <term> | proposition | </term> which is preponderantly , but not | #15176 Informally, a disposition is a proposition which is preponderantly, but not necessarily always, true. | |
| other,19-3-P84-1064,ak | disposition </term> may be viewed as a <term> | proposition | </term> with <term> implicit fuzzy quantifiers | #15229 An idea which underlies the theory described in this paper is that a disposition may be viewed as a proposition with implicit fuzzy quantifiers which are approximations to all and always, e.g., almost all, almost always, most, frequently, etc. | |
| other,20-4-P84-1064,ak | fuzzy quantifier </term> most in the <term> | proposition | </term> most birds can fly . Similarly , | #15276 For example, birds can fly may be interpreted as the result of suppressing the fuzzy quantifier most in the proposition most birds can fly. | |
| other,8-6-P84-1064,ak | transforming a <term> disposition </term> into a <term> | proposition | </term> is referred to as <term> explicitation | #15309 The process of transforming a disposition into a proposition is referred to as explicitation or restoration. | |
| other,10-7-P84-1064,ak | representing the <term> meaning </term> of a <term> | proposition | </term> through the use of <term> test-score | #15328 Explicitation sets the stage for representing the meaning of a proposition through the use of test-score semantics (Zadeh, 1978, 1982). | |
| other,10-8-P84-1064,ak | </term> , the <term> meaning </term> of a <term> | proposition | </term> , p , is represented as a <term> procedure | #15353 In this approach to semantics, the meaning of a proposition , p, is represented as a procedure which tests, scores and aggregates the elastic constraints which are induced by p. |
