Crossword Solver > found answer > EQUIPOLLENT

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equipollent

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The answer EQUIPOLLENT has 0 possible clue(s) in existing crosswords.

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The word EQUIPOLLENT is VALID in some board games. Check EQUIPOLLENT in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of equipollent in various dictionaries:

Equal in force, power, effectiveness, or significance.

Validly derived from each other; deducible.

An equivalent.

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Possible Dictionary Clues
Equal or equivalent in power, effect, or significance.
Equal in force, power, effectiveness, or significance.
Logic Validly derived from each other deducible.
Equivalent.
An equivalent.

Equipollent might refer to
In mathematics, two sets or classes A and B are equinumerous if there exists a one-to-one correspondence (a bijection) between them, i.e. if there exists a function from A to B such that for every element y of B there is exactly one element x of A with f(x) = y. Equinumerous sets are said to have the same cardinality (number of elements). The study of cardinality is often called equinumerosity (equalness-of-number). The terms equipollence (equalness-of-strength) and equipotence (equalness-of-power) are sometimes used instead. * Equinumerosity has the characteristic properties of an equivalence relation. The statement that two sets A and B are equinumerous is usually denoted* * * * A * * B * * * * {\displaystyle A\approx B\,} * or * * * * A * * B * * * {\displaystyle A\sim B} * , or * * * * * \| * * A * * \| * * = * * \| *

Equipollent might refer to

In mathematics, two sets or classes A and B are equinumerous if there exists a one-to-one correspondence (a bijection) between them, i.e. if there exists a function from A to B such that for every element y of B there is exactly one element x of A with f(x) = y. Equinumerous sets are said to have the same cardinality (number of elements). The study of cardinality is often called equinumerosity (equalness-of-number). The terms equipollence (equalness-of-strength) and equipotence (equalness-of-power) are sometimes used instead.
* Equinumerosity has the characteristic properties of an equivalence relation. The statement that two sets A and B are equinumerous is usually denoted*
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