Definition of Divisors

1. Noun. (plural of divisor) ¹

¹ Source: wiktionary.com

Definition of Divisors

1. divisor [n] - See also: divisor

Lexicographical Neighbors of Divisors

divisionally
divisionary
divisioner
divisionism
divisionisms
divisionist
divisionists
divisionor
divisions
divisive
divisively
divisiveness
divisivenesses
diviso
divisor
divisors (current term)
divisos
divitis
divorc't
divorcable
divorce
divorce court
divorce lawyer
divorceable
divorced
divorced kid
divorced kids
divorced man
divorcee
divorcees

Literary usage of Divisors

Below you will find example usage of this term as found in modern and/or classical literature:

1. Catalogue of Scientific Papers, 1800-1900: Subject Indexby Royal Society (Great Britain), Herbert McLeod by Royal Society (Great Britain), Herbert McLeod (1908)
"Sum of cubes of divisors of number. Glaisher, JWL Mess. Mth. 21 (1892) 47-. Sums of divisors. ... products of quantities depending on divisors of number. ..."

2. Dictionary of Phrase and Fable: Giving the Derivation, Source, Or Origin of by Ebenezer Cobham Brewer (1898)
"Deficient number is one of which the sum of all its divisors is less than ... A number such that the sum of ail ita divisors (except itself) is greater than ..."

3. Algebra: An Elementary Text Book for the Higher Classes of Secondary Schools by George Chrystal (1889)
"Hence, since there are a + 1 terms in the first bracket, /3 + 1 in the second, and so on, it follows that Cor. 2. The number of the divisors of N ..."

4. A Treatise on Algebra by Charles Smith (1893)
"To find the number of divisors of a given number. Let the given number, N, expressed iu prime factors, be a'bvc" ....... Then it is clear that N is ..."

5. Proceedings of the Cambridge Philosophical Society by Cambridge Philosophical Society (1886)
"The following communications were made to the Society : (1) On the sum of the divisors of a number. By JW L GLAISHER, MA, FRS § 1. ..."

6. The Elements of the Theory of Algebraic Numbers by Legh Wilber Reid (1910)
"divisors of an Integer. We can now exhibit in a very convenient form all divisors of any given integer, m, and deduce therefrom simple expressions for the ..."

7. Mathematical Dictionary and Cyclopedia of Mathematical Science: Comprising by Charles Davies, William Guy Peck (1855)
"divisors OF A NUMBER, are those numbers by which it is exactly divisible ; thus, 1,2, 3, 4, 6, and 12, are divisors of 12, because 12 may be divided by each ..."

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