Noun:

పరిమాణాత్మకమైన,

quantifiers's Usage Examples:

Truth, falsity, indeterminacy Given an IF sentence \varphi with n existential quantifiers, a structure \mathcal M, and a list \vec fof n functions of appropriate arities, we denote as (\mathcal M,\vec f) the expansion of \mathcal M which assigns the functions \vec f as interpretations for the Skolem functions of \varphi.

Examples (1) to (3) illustrate these quantifiers:{|border0 cellspacing0 cellpadding6 styleborder-collapse:collapse|-|"nbsp;"nbsp;"nbsp;||1)||ape||paa||u-yupiru||u-iru||amana||truvão||panhe||maã|-| ||||CONJSEQ||REP3SGA-start||3SGA-come||rain||thunder||all||NG|}“Then, he says rain, thunder all began to come.

also called the substitution interpretation (of the quantifiers) or substitutional quantification.

rules that: The determiners (except for ne) and quantifiers may be used pronominally, i.

and that), possessive determiners (my and their), cardinal numerals, quantifiers (many, both, all and no), distributive determiners (each, any), and interrogative.

first-order quantifiers, such as the existential quantifier, the universal quantifier, and the counting quantifiers.

variables (that is, no quantifiers over set variables) is called arithmetical.

Since the sentences above each contain two quantifiers ("some" and "every" in the first sentence and "all" and "at least one".

treat all nouns as mass nouns, and need to make use of a noun classifier (see Chinese classifier) to add numerals and other quantifiers.

predicates, quantifiers), α is given if the meaning of α and β are extensionally identical or α is a hypernym of β.

and their), cardinal numerals, quantifiers (many, both, all and no), distributive determiners (each, any), and interrogative determiners (which).

\end{aligned}}} Conversely, for the logical connectives ↑, ↓, ↛, and ←, the quantifiers flip: P ( x ) ↑ ( ∃ y ∈ Y Q ( y ) ) ≡   ∀ y ∈ Y ( P ( x ) ↑ Q ( y ) ).

Synonyms:

word, universal quantifier,

Antonyms:

categorem,