Factorization

A multiplicative factorization as parallel lists — $\prod \text{bases}_i^{\text{exponents}_i}$ — with bases left as number rather than integer, unlike the prime-specific IntegerFactorization.

Factorization(bases, exponents)a factorization as parallel bases/exponents lists

Typed signatures

Type	Package	Applies
(tuple<list<number>, list<integer>>) -> factorization	number-theory	always

Domain: Combinatorial maps

Examples

Basic #

$2^3 \cdot 3^1$ as parallel base and exponent lists

live ↗

In$\mathrm{Factorization}(\operatorname{Tuple}(\bigl\lbrack2, 3\bigr\rbrack,\bigl\lbrack3, 1\bigr\rbrack))$Out$\mathrm{Factorization}(\operatorname{Tuple}(\bigl\lbrack2, 3\bigr\rbrack,\bigl\lbrack3, 1\bigr\rbrack))$

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Examples	1

See also: IntegerFactorization