Noun:

ହର, ବିଭାଜକ, ବିଚ୍ଛିନ୍ନକର୍ତ୍ତା |,

divisors's Usage Examples:

is a greatest common divisor, because (at each step) b and r a – bq have the same divisors as a and b, and thus the same greatest common divisor.

1, 2, 4, 71, and 142, adding up to 220, in turn, the divisors of 220 add up to 284, making the two a pair of amicable numbers.

After a small amount of algebra, one can conclude that \lfloor N/\beta^2 \rfloor-sxy and \lfloor ab/\beta\rfloort where s and t are identical to determining the carries one does in multiplying the divisors over base \beta.

Parity problem The parity problem in sieve theory roughly refers to the fact that sieving arguments are, generally speaking, unable to tell if an integer has an even or odd number of prime divisors.

Equivalently, it is a number for which the sum of proper divisors (or aliquot sum) is less.

Divisors can be negative as well as positive, although sometimes the term is restricted to positive divisors.

in the playback device context using the ratios formed by specified multiplicands and divisors.

is said to be perfect if it equals the sum of its proper divisors, deficient if the sum of its proper divisors is less than n {\displaystyle n} , and abundant.

In mathematics, a highly abundant number is a natural number with the property that the sum of its divisors (including itself) is greater than the sum.

For example, 20 is a primitive abundant number because: The sum of its proper divisors is 1 + 2 + 4 +.

A semiperfect number that is equal to the sum of all its proper divisors is a perfect number.

In mathematics, Clifford"s theorem on special divisors is a result of William K.

proper divisors of each is equal to the other number.

Synonyms:

equivalent-binary-digit factor, common measure, common divisor, common factor, whole number, integer, factor, prime factor,

Antonyms:

fractional, aliquot part, aliquant part, Arabic numeral, Roman numeral,