This code is going to be included in my Minesweeper Probabilities Minesweeper Probabilities project. (so far it only exists on the develop-branch)
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics simple combinatorics tells us that there are \$\binom{7}{3} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.
This code is going to be included in my Minesweeper Probabilities project. (so far it only exists on the develop-branch)
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics tells us that there are \$\binom{7}{3} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.
This code is going to be included in my Minesweeper Probabilities project. (so far it only exists on the develop-branch)
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics tells us that there are \$\binom{7}{3} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.
There are \$\binom{6}{2}\$\$\binom{6}{2} = 15\$ combinations where \0ドル\$ is the first number. As \20ドル > 15\$, we know that 0 is not the first number. So we reduce 20 by 15, increase the nextNumber variable and continue.
There are \$\binom{6}{2}\$ combinations where \0ドル\$ is the first number. As \20ドル > 15\$, we know that 0 is not the first number. So we reduce 20 by 15, increase the nextNumber variable and continue.
There are \$\binom{6}{2} = 15\$ combinations where \0ドル\$ is the first number. As \20ドル > 15\$, we know that 0 is not the first number. So we reduce 20 by 15, increase the nextNumber variable and continue.
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics tells us that there are \$\binom{7}{5} = \frac{7*6*5}{3*2*1} = 35\$\$\binom{7}{3} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics tells us that there are \$\binom{7}{5} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.
The purpose is to return a specific combination, let's say for example that you have 7 elements and want to return 3 of them, simple combinatorics tells us that there are \$\binom{7}{3} = \frac{7*6*5}{3*2*1} = 35\$ combinations to do this, so let's say that we want to return an arbitrary combination, let's say combination number \20ドル\$.