infinite distributivity - meaning and definition. What is infinite distributivity
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What (who) is infinite distributivity - definition

Law of distributivity

infinite         
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InFinite
1.
If you describe something as infinite, you are emphasizing that it is extremely great in amount or degree.
...an infinite variety of landscapes...
The choice is infinite.
ADJ [emphasis]
infinitely
His design was infinitely better than anything I could have done.
ADV: ADV adj/adv
2.
Something that is infinite has no limit, end, or edge.
Obviously, no company has infinite resources.
ADJ
infinitely
A centimeter can be infinitely divided into smaller units.
ADV: ADV with v
infinite         
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InFinite
<mathematics> 1. Bigger than any natural number. There are various formal set definitions in set theory: a set X is infinite if (i) There is a bijection between X and a proper subset of X. (ii) There is an injection from the set N of natural numbers to X. (iii) There is an injection from each natural number n to X. These definitions are not necessarily equivalent unless we accept the Axiom of Choice. 2. The length of a line extended indefinitely. See also infinite loop, infinite set. [Jargon File] (1995-03-29)
infinite         
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InFinite
I. a.
1.
Unbounded, boundless, unlimited, illimitable, limitless, immeasurable, interminable.
2.
Immense, enormous, vast, stupendous, very great, very large.
3.
Unconditioned, absolute, self-determined, self-existent, eternal.
II. n.
[With The prefixed.] The Absolute, the Eternal. See god.

Wikipedia

Principle of distributivity

The principle of distributivity states that the algebraic distributive law is valid, where both logical conjunction and logical disjunction are distributive over each other so that for any propositions A, B and C the equivalences

A ( B C ) ( A B ) ( A C ) {\displaystyle A\land (B\lor C)\iff (A\land B)\lor (A\land C)}

and

A ( B C ) ( A B ) ( A C ) {\displaystyle A\lor (B\land C)\iff (A\lor B)\land (A\lor C)}

hold.

The principle of distributivity is valid in classical logic, but both valid and invalid in quantum logic.

The article "Is Logic Empirical?" discusses the case that quantum logic is the correct, empirical logic, on the grounds that the principle of distributivity is inconsistent with a reasonable interpretation of quantum phenomena.