I have a $3\times 3$ square matrix. I want to find out how many unique matrices I can create if each of the elements can be either $1$ or $0$.
How does the equation change if have $N\times N$ matrix?
I have a $3\times 3$ square matrix. I want to find out how many unique matrices I can create if each of the elements can be either $1$ or $0$.
How does the equation change if have $N\times N$ matrix?
If you have $2$ choices for each of $9$ positions in the matrix, there are $2^9$ different possibilities. And if there are $N^2$ positions,...
Is the matrix just an array of numbers, or is there more structure to the problem?