My goal is to combine those elements (Each letter stands for a different string)
A;B;F;...
X;C;D;...
P;O;K;...
...
in a textbox in every possible way without repetition and without combining elements of the same row. Dots represent continuation. So if the Matrix was just
A;B
X;C
The result should be AX AC BX BC. If it was
A;B;F
X;C;D
P;O;K
The result would be AXP AXO AXK ACP ACO ACK ADP ADO ADK BXP ....
I found an algorithm
private void buildAllCombinationsRecursive<TSource>(IList<TSource> i_targetList, IList<TSource> i_sourceList, int i_currentPos)
{
if (i_currentPos == i_targetList.Count)
{
string combination = "";
for (int i = 0; i < i_targetList.Count; i++)
{
combination += i_targetList[i] + " ";
}
Console.WriteLine(combination);
return;
}
for (int i = 0; i < i_sourceList.Count; i++)
{
i_targetList[i_currentPos] = i_sourceList[i];
this.buildAllCombinationsRecursive(i_targetList, i_sourceList, i_currentPos + 1);
}
}
But it creates a ABC CBA etc, that I don't need.
Check out Eric Lippert's C# Cartesian product Recursion .
Each one of your 'matrix' lines will be a sequence in a recursion step.
The accumulator function will be string concatenation. Even though, for performance sake you could go for StringBuilder.Append .
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