Definitions for equipollent
ˌi kwəˈpɒl ənt, ˌɛk wə-equipol·lent

WiktionaryRate this definition:0.0 / 0 votes

1. equipollentadjective

   having equal power or force

2. equipollentadjective

   able to be deduced from the other

3. equipollentadjective

   equivalent

Samuel Johnson's DictionaryRate this definition:0.0 / 0 votes

1. Equipollentadjective

   Having equal power or force; equivalent.

   Etymology: æquipollens, Lat.

   Votary resolution is made equipollent to custom, even in matter of blood. Francis Bacon, Essays, Civil and Moral.

WikipediaRate this definition:0.0 / 0 votes

1. equipollent

   In mathematics, two sets or classes A and B are equinumerous if there exists a one-to-one correspondence (or bijection) between them, that is, 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 | = | B | . {\displaystyle |A|=|B|.} The definition of equinumerosity using bijections can be applied to both finite and infinite sets, and allows one to state whether two sets have the same size even if they are infinite. Georg Cantor, the inventor of set theory, showed in 1874 that there is more than one kind of infinity, specifically that the collection of all natural numbers and the collection of all real numbers, while both infinite, are not equinumerous (see Cantor's first uncountability proof). In his controversial 1878 paper, Cantor explicitly defined the notion of "power" of sets and used it to prove that the set of all natural numbers and the set of all rational numbers are equinumerous (an example where a proper subset of an infinite set is equinumerous to the original set), and that the Cartesian product of even a countably infinite number of copies of the real numbers is equinumerous to a single copy of the real numbers. Cantor's theorem from 1891 implies that no set is equinumerous to its own power set (the set of all its subsets). This allows the definition of greater and greater infinite sets starting from a single infinite set. If the axiom of choice holds, then the cardinal number of a set may be regarded as the least ordinal number of that cardinality (see initial ordinal). Otherwise, it may be regarded (by Scott's trick) as the set of sets of minimal rank having that cardinality.The statement that any two sets are either equinumerous or one has a smaller cardinality than the other is equivalent to the axiom of choice.

Webster DictionaryRate this definition:0.0 / 0 votes

1. Equipollentadjective

   having equal power or force; equivalent

2. Equipollentadjective

   having equivalent signification and reach; expressing the same thing, but differently

3. Etymology: [L. aequipollens; aequus equal + pollens, -entis, p. pr. of pollere to be strong, able: cf. F. quipollent.]

Chambers 20th Century DictionaryRate this definition:0.0 / 0 votes

1. Equipollent

   e-kwi-pol′ent, adj. having equal power or force: equivalent.—n. an equivalent.—ns. Equipoll′ence, Equipoll′ency. [L. æquus, equal, pollens, pollentis, pr.p. of pollēre, to be able.]

How to pronounce equipollent?

1. Alex

   US English

   David

   US English

   Mark

   US English

   Daniel

   British

   Libby

   British

   Mia

   British

   Karen

   Australian

   Hayley

   Australian

   Natasha

   Australian

   Veena

   Indian

   Priya

   Indian

   Neerja

   Indian

   Zira

   US English

   Oliver

   British

   Wendy

   British

   Fred

   US English

   Tessa

   South African

How to say equipollent in sign language?

Numerology

1. Chaldean Numerology

   The numerical value of equipollent in Chaldean Numerology is: 3

2. Pythagorean Numerology

   The numerical value of equipollent in Pythagorean Numerology is: 2

References

1. ^ Wiktionary
   https://en.wiktionary.org/wiki/Equipollent
2. ^ Samuel Johnson's Dictionary
   https://johnsonsdictionaryonline.com/views/search.php?term=equipollent
3. ^ Wikipedia
   https://en.wikipedia.org/wiki/Equipollent
4. ^ Webster Dictionary
   https://www.merriam-webster.com/dictionary/equipollent
5. ^ Chambers 20th Century Dictionary
   https://www.gutenberg.org/files/37683/37683-h/37683-h.htm#:~:text=equipollent