BijectiveRadix

The old spelling of BijectiveNumerals, kept working: BijectiveRadix(k) evaluates to its canonical form.

BijectiveRadix(k)same as BijectiveNumerals(k)

Typed signatures

Type	Package	Applies
(integer) -> value	numerals	always

Domain: Numeral systems

Examples

Basic #

Evaluates to BijectiveNumerals

live ↗

In$\mathrm{BijectiveRadix}(2)$Out$\mathrm{BijectiveNumerals}(2)$

$10 = 1\cdot 4 + 2\cdot 2 + 2\cdot 1$

live ↗

In$\mathrm{IntegerDigits}(10, \mathrm{BijectiveRadix}(2))$Out$\bigl\lbrack1, 2, 2\bigr\rbrack$

About

Examples	2

See also: BijectiveNumerals