Beauty in Everything

A binary string $B$ of length $N$ is called *good*, if there exists an integer $K$ satisfying the following properties: - $1 \lt K \lt N$ - $K$ divides $N$ - Consider a binary grid $G$ of dimensions $(\frac{N}{K} \times K)$, such that its row-major order equals $B$ - that is, for each $1 \leq i \leq \frac{N}{K}$ and $1 \leq j \le K$, we must have $G_{i, j} = B_{(i-1)\cdot K + j}$. Every column