a positive integer greater than 1 indicating what base to represent n in.
num.digits
a positive integer indicating how many digits to use to represent n in base base.
By default, num.digits is equal to just the number of required digits
(i.e., max(0, floor(log(n, base))) + 1).
Value
A numeric vector of length num.digits showing the representation of n in base base.
Details
If $b$ is a positive integer greater than 1, and $n$ is a positive integer,
then $n$ can be expressed uniquely in the form
$$n = a_kb^k + a_{k-1}b^{k-1} + \ldots + a_1b + a0$$
where $k$ is a non-negative integer, the coefficients $a_0, a_1, \ldots, a_k$
are non-negative integers less than $b$, and $a_k > 0$
(Rosen, 1988, p.105). The function base computes the coefficients
$a_0, a_1, \ldots, a_k$.
References
Rosen, K.H. (1988). Discrete Mathematics and Its Applications. Random House, New York,
pp.105-107.