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A problem in combinatorial optimization. Given a set of items with both weight and value, determine the number of each item to include in a collection so that the total weight is at most a given limit and the value of the collection is maximized.

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Subset Sum problem with many divisibility conditions

How does the computational complexity of the Subset Sum problem depend on the parameter $\alpha(S)$ of the input $(S, t)$, defined as follows? Considering $S$ under the divisibility partial order, i.e …
Chao Xu's user avatar
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