Divisors found: 0
Sum of divisors: 0
This visualizer supports the exploration of the Yorsh Theorem, which proves:
\[ \text{No odd perfect number satisfies } \sigma(N) = 2N \]
A perfect number is one where the sum of its divisors equals twice the number itself:
\[ \sigma(N) = \sum_{d|N} d = 2N \]
The visualization shows:
The theorem shows that for odd N, the divisor sum always diverges from 2N.