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Are there infinite configurations?

Now I will define a function \((n|k)\) as representing a certain amount of sets, \(c\) , where each set has \(k\) elements and the sum of all the elements equal to n. For example the sets defined with \((4|3)\) will be: \((1,1,2)\) \((1,2,1)\) \((2,1,1)\) Now there are \(3\) sets, so \(c = 3\). So I want to find out a general expression for c, the amount of sets possible.


Note by Harry Obey
1 year, 5 months ago

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