predicate logic

He performed research in the field of set theory and predicate logic.

Predicate logic says calculate the point to be at to catch the ball.

Rules are represented in the system by a notation called predicate logic.

It is used to represent universal quantification in predicate logic.

Its semantics is based on first order predicate logic.

Languages with the full power of first-order predicate logic may be required for many tasks.

But dependent types can express arbitrary propositions in predicate logic.

This article is a technical mathematical article in the area of predicate logic.

Some authors refer to "predicate logic with identity" to emphasize this extension.

Relational model: This uses set theory and predicate logic.

For example, the English word "is" has three distinct meanings by predicate logic:

The call returns a Prolog list, which can then be processed by the agent's own predicate logic.

This proof illustrates several properties of classical predicate logic that do not always agree with ordinary language.

These have expressive power equal to or exceeding standard first-order predicate logic.

The equality relation is often treated specially in first order logic and other predicate logics.

Humans tend to use a combination of predicate logic and fuzzy logic.

The axiom given above assumes that equality is a primitive symbol in predicate logic.

Frege's original system of predicate logic was second-order, rather than first-order.

What knowledge representation to use (stories, patterns, cases, rules, predicate logic, etc.)

Formulae in predicate logic translate easily into the Prolog artificial intelligence language.

It has a grammar that is based on predicate logic, designed to express complex logical constructs precisely.

Relational model: is a database model based on first-order predicate logic.

These three additional rules extend the propositional system to axiomatise classical predicate logic.

One of these is Predicate logic, which defines logical predicates, and looks at how they can be applied to arguments.

On logics intermediate between intuitionistic and classical predicate logic.