logical disjunction

Therefore the whole logical disjunction indicates that the sentence is true.

Joined points represent an "or" condition, also known as a logical disjunction.

The logical disjunction operator thus usually constitutes a sequence point.

The mathematical symbol for logical disjunction varies in the literature.

In logic and mathematics, alternative is the element of logical disjunction.

This would seem to be a logical disjunction because of the repeated use of "or".

Operators corresponding to logical disjunction exist in most programming languages.

Two or more switches in parallel, form a Logical disjunction; the circuit carries current if at least one switch is 'on'.

These facts follow from analogous facts about logical disjunction.

Properly speaking it is a logical disjunction.

Logical disjunction is a concept from Logic.

The binary addition table is similar, but not the same, as the truth table of the logical disjunction operation .

If using binary values for true (1) and false (0), then logical disjunction works almost like binary addition.

There are two kinds of logical disjunction:

The sum type corresponds to intuitionistic logical disjunction under the Curry-Howard correspondence.

It is a logical disjunction's sentence that is a two-place logical operator or.

Probability of a logical disjunction ( )

For example the Logical disjunction function or with boolean values are used for true (1) and false (0) is positive unate.

T-conorms are used to represent logical disjunction in fuzzy logic and union in fuzzy set theory.

(b) Inclusive Or or logical disjunction (sometimes referred to simply as Or).

That indicates the importance to case analysis of logical disjunction: stringing together propositions with the logical connective "or".

Unlike the universal quantifier, the existential quantifier distributes over logical disjunctions:

The OR gate is a digital logic gate that implements logical disjunction - it behaves according to the truth table to the right.

Under a declarative reading, the order of rules, and of goals within rules, is irrelevant since logical disjunction and conjunction are commutative.

The corresponding logical operations are known, respectively, as logical conjunction, logical disjunction, material conditional, biconditional, and negation.