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What is another word for Divisibility?

Pronunciation: [dɪvˌɪzəbˈɪlɪti] (IPA)

Divisibility is the property of a number that can be divided by another number without leaving any remainder. Other words that can be used as synonyms for divisibility include factorability, decomposability, and deconstructibility. These words refer to the ability of a number to be broken down or divided into smaller pieces or factors. In the context of mathematics, divisibility is an important concept that is fundamental to the understanding of operations such as multiplication and division. It allows for the simplification of complex numbers and the efficient calculation of mathematical expressions. Understanding the synonyms for the word divisibility is important for students and learners who are studying mathematics, as it enables them to communicate their ideas and concepts more effectively.
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Synonyms for Divisibility:

What are the paraphrases for Divisibility?

Paraphrases are restatements of text or speech using different words and phrasing to convey the same meaning.
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What are the hypernyms for Divisibility?

A hypernym is a word with a broad meaning that encompasses more specific words called hyponyms.

What are the opposite words for Divisibility?

Divisibility is the ability of a number to be divided evenly by another number without a remainder. The antonyms of divisibility are words that indicate that a number cannot be divided evenly. These antonyms include "indivisibility," "inseparability," "incompatibility," and "incommensurability." Indivisibility refers to numbers that cannot be divided equally into smaller parts, such as prime numbers. Inseparability is when two things are connected and cannot be separated, such as numbers that share a common factor. Incompatibility is when two numbers cannot be divided evenly and produce a whole number. Incommensurability is when two numbers are unable to be measured in a common unit.

Usage examples for Divisibility

If there were no ultimate limit to the Divisibility of these substances, if there were not something immutable underlying all phenomena, there could be no law or order in the world.
"The Roman Poets of the Republic"
W. Y. Sellar
Among these properties I must especially single out Divisibility.
"In Search of a Son"
William Shepard Walsh
Most of these paradoxes turn upon the infinite extension and Divisibility of space and time.
"The Approach to Philosophy"
Ralph Barton Perry

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