Noun:

కాలిక్చులని ఓడించాడు,

predicate calculus's Usage Examples:

calculus was proved by Paul Bernays in 1918[citation needed] and Emil Post in 1921, while the completeness of predicate calculus was proved by Kurt Gödel.

It was invented by Gottlob Frege, who also invented predicate calculus, in 1879 as part of his second-order predicate calculus (although Charles Peirce was the first to use the term second-order and developed his own version of the predicate calculus independently of Frege).

Logic has developed artificial languages, for example sentential calculus and predicate calculus, partly with the purpose of revealing.

First-order predicate calculus Monadic predicate calculus Flew, Antony (1984), A Dictionary of Philosophy: Revised.

developed artificial languages, for example sentential calculus and predicate calculus, partly with the purpose of revealing the underlying logic of natural-language.

not perceived (or defined) as belonging to the vocabulary of the predicate calculus, then they are predicate metavariables, whereas the rest of the predicate.

In 1922 Behmann proved that the monadic predicate calculus is decidable.

We work with first-order predicate calculus.

In mathematical logic, Kalmár proved that certain classes of formulas of the first order predicate calculus were decidable.

as predicate logic, quantificational logic, and first-order predicate calculus—is a collection of formal systems used in mathematics, philosophy, linguistics.

The most basic UTP theory is the alphabetised predicate calculus, which has no alphabet restrictions or healthiness.

representations allow one to use the tools of classical first-order predicate calculus even for statements which, due to their use of tense, modality, adverbial.

System L is a predicate calculus with equality, so its description can be separated into two parts:.

Synonyms:

quantification, mathematical logic, formal logic, functional calculus, symbolic logic,

Antonyms:

misconstruction, lack,