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What (who) is divisor$22392$ - definition
Dirichlet divisor problem; Divisor problem; Dirichlet's divisor problem
Aliquant
![Plot of the number of divisors of integers from 1 to 1000. [[Prime number]]s have exactly 2 divisors, and [[highly composite number]]s are in bold.](https://commons.wikimedia.org/wiki/Special:FilePath/Highly composite numbers.svg?width=200 "Plot of the number of divisors of integers from 1 to 1000. [[Prime number]]s have exactly 2 divisors, and [[highly composite number]]s are in bold.")
INTEGER THAT WHOLLY DIVIDES ANOTHER INTEGER
Divisibility; Divides; Proper divisor; Proper factor; Divisors; Aliquant; Aliquot part; Aliquant divisor; Aliquot divisor; Divisible; ∣; Proper factors; Proper divisors; Draft:Divisibility rule for 14; Aliquant part; Trivial divisor; Non-trivial divisor; Evenly divisible; Nontrivial divisor
·adj An aliquant part of a number or quantity is one which does not divide it without leaving a remainder; thus, 5 is an aliquant part of 16. Opposed to aliquot.
Divisible
INTEGER THAT WHOLLY DIVIDES ANOTHER INTEGER
Divisibility; Divides; Proper divisor; Proper factor; Divisors; Aliquant; Aliquot part; Aliquant divisor; Aliquot divisor; Divisible; ∣; Proper factors; Proper divisors; Draft:Divisibility rule for 14; Aliquant part; Trivial divisor; Non-trivial divisor; Evenly divisible; Nontrivial divisor
·noun A divisible substance.
II. Divisible ·adj Capable of being divided or separated.
Divisor
INTEGER THAT WHOLLY DIVIDES ANOTHER INTEGER
Divisibility; Divides; Proper divisor; Proper factor; Divisors; Aliquant; Aliquot part; Aliquant divisor; Aliquot divisor; Divisible; ∣; Proper factors; Proper divisors; Draft:Divisibility rule for 14; Aliquant part; Trivial divisor; Non-trivial divisor; Evenly divisible; Nontrivial divisor
In mathematics, a divisor of an integer n, also called a factor of n, is an integer m that may be multiplied by some integer to produce n. In this case, one also says that n is a multiple of m.
Wikipedia
Divisor summatory function
In number theory, the divisor summatory function is a function that is a sum over the divisor function. It frequently occurs in the study of the asymptotic behaviour of the Riemann zeta function. The various studies of the behaviour of the divisor function are sometimes called divisor problems.
