Even vs Odd Divisors

Given an integer $N$, let - $f(N)$ denote the number of even divisors of $N$ - $g(N)$ denote the number of odd divisors of $N$. For example, the divisors of $6$ are $1, 2, 3$ and $6$. $f(N) = 2, g(N) = 2$ as there are $2$ even and $2$ odd numbers in this list;. Find whether $f(N) > g(N)$ or $f(N) = g(N)$ or $f(N) < g(N)$. Output - $1$ if $f(N) > g(N)$ - $0$ if $f(N) = g(N)$ - $-1$ if $f(N)