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universal quantifier

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universal quantifier [¦yü·nə¦vər·səl ′kwän·tə‚fī·ər]
(mathematics)
A logical relation, often symbolized ∀, that may be expressed by the phrase “for all” or “for every”; ifPis a predicate, the statement (∀x)P(x) is true ifP(x) is true for all values ofxin the domain ofP, and is false otherwise.

universal quantifier - quantifier


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95 Huang (Asian studies and Chinese and linguistics, Haverford College, Pennsylvania) explores the formal definition of universal quantification, arguing that the formal definition of EVERY, which stands for any distributive universal quantifier, ought to incorporate a skolem function to capture the paired reading that for every x there is a y, which is present in all universal quantifier sentences.
Eliminate universal quantifiers: The universal quantifier ([for all]t)([logical not](Tree(t) [conjunction] t.
 
 
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