universal quantifier in a sentence
Examples
- Another possibility ( known as Kuroda's translation ) is to construct from by putting �� before the whole formula and after every universal quantifier.
- The rule for universal quantifiers ( \ forall ) is the only non-deterministic rule, as it does not specify which term to instantiate with.
- For more complex formulas involving universal quantifiers, the existence of a winning strategy for the verifier depends on the existence of appropriate Skolem functions.
- For instance, the universal quantifier from first-order logic, the lambda-binder from the lambda-calculus, and the pi-binder from the pi-calculus are all examples of name-binding constructs.
- Our generic formula ? now is a sentence, in normal form, and its prefix starts with a universal quantifier and ends with an existential quantifier.
- For first-order tableaux without unification, the condition of fairness is similar, with the exception that the rule for universal quantifier might require more than one application.
- Two different sets of rules can be used; both employ a form of Skolemization for handling existential quantifiers, but differ on the handling of universal quantifiers.
- The left adjoint of this functor is the existential quantifier \ exists _ f and the right adjoint is the universal quantifier \ forall _ f.
- Such accounts are called " modal " because they appeal to the modal notions of universal quantifier over possible worlds, so that the accounts above translate as:
- This axiomatization does not give rise to a first-order theory, because the formal statement of axiom 3 includes two universal quantifiers over all possible subsets of "'R " '.