Predicate Calculus/Logic Introduction In Propositional Calculus, each atomic symbol (P, Q, etc.) denotes a proposition of some complexity. In Propositional Calculus, we cannot access the components of ...

Proof isn't optional. This is predicate logic with edge - built for warfighters of formal systems. If you've ever written a proof, you already know: either it holds on every domain element, or it gets ...

We say that an n-argument predicate $P\subset \Omega ^{n}$ is finite, if P is a finite set. Note that the set of individuals Ω is infinite! Finite predicates are ...

Historically, it was initially a formalization of mathematical language and reasoning, proposed by G. Frege between the end of the 19th and the beginning of the 20th century, and "popularized" by B.

A new formalism for predicate logic is introduced, with a non-standard method of binding variables, which allows a compositional formalization of certain anaphoric constructions, including 'donkey ...

This article, the second in a series of three, deals with the classical logics which will give rise to mathematical logic at the end of the 19th century. The logic of propositions is first presented, ...

Abstract: Sometimes AI has to deal with incomplete problems. Knowledge Representation is the main component to solve the problems in AI. Various Knowledge representation techniques are available to ...