universal quantifier

Words such as all, every, always, never, nobody, etc., are universal quantifiers.

Pi-types can also be understood as models of universal quantifiers.

There are several rules of inference which utilize the universal quantifier.

Frege's idea was that we could view the universal quantifier as a kind of function.

There is also a universal quantifier, , meaning every, each, or all.

This is an example of the universal quantifier.

The universal quantifier says that all the things match a certain predicate or formula.

Note the implied universal quantifiers in the above axioms.

The main problem of tableau without unification is how to choose a ground term for the universal quantifier rule.

Also, it is responsible for distinguishing universal quantifiers (variables).

A correct procedure is to first make universal quantifiers explicit, thus generating .

The universal quantifier y will include every single element in the domain, including our infamous barber x.

When it appears in a formula together with a predicate variable, they are referred to as a universal quantifier.

The next three logical axiom schemes provide ways to add, manipulate, and remove universal quantifiers.

Fairness amounts to expanding every universal quantifier infinitely often.

The universal quantifiers are often omitted for clarity, so that for example actually means .

Linguists do, however, agree that universal quantifiers, such as: every, and each, cannot be embedded in the partitive position.

This sentence is unsatisfiable (a contradiction) because of the universal quantifier .

In such situations when doing proofs, the understood domain is included in a universal quantifier.

The question alternates existential and universal quantifiers.

The two most common quantifiers are the universal quantifier and the existential quantifier.

Then remove references to the elements of G (which will also remove universal quantifiers):

Universal quantifier in symbolic logic (symbol or (an inverted letter A)

Accordingly, there are existential and universal quantifiers.

The universal quantifier can be defined in terms of the existential quantifier and negation.