### Some articles on *colossally*:

**Colossally**Abundant Number - Properties

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**Colossally**abundant numbers are one of several classes of integers that try to capture the notion of having lots of divisors ... Hence

**colossally**abundant numbers capture the notion of having lots of divisors by requiring them to maximise, for some ε > 0, the value of the function over ... Thus there are infinitely many

**colossally**abundant numbers, although they are rather sparse, with only 22 of them less than 1018 ...

Table Of Divisors - Divisors of The Numbers 1 To 100

... superabundant, highly composite 2 1, 1 ... deficient, highly abundant, superabundant,

... superabundant, highly composite 2 1, 1 ... deficient, highly abundant, superabundant,

**colossally**abundant, prime, highly composite, superior highly composite 3 1, 1 ... deficient, highly abundant, prime 4 1, 2 ...**Colossally**Abundant Number

... In mathematics, a

**colossally**abundant number (sometimes abbreviated as CA) is a natural number that, in a particular rigorous sense, has many divisors ... Formally, a number n is

**colossally**abundant if and only if there is an ε > 0 such that for all k > 1, where σ denotes the sum-of-divisors function ... The first few

**colossally**abundant numbers are 2, 6, 12, 60, 120, 360, 2520, 5040.. ...

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