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Problems involving subset sums such as the above (and many others) have been attacked, with considerable success, using various techniques: combinatorial, har- monic analysis, algebraic etc. The reader who is interested in these techniques may want to look at [3, 57, 64, 48] and the references therein.## Rain bird 3500 sprinkler head replacement

- Feb 01, 2006 · As a detailed example, I will describe the modular subset sum problem, where you are given n numbers, a modulus M, and a target number T, and the goal is to find a subset of the numbers which sum to T (mod M). Though this is a classic NP-hard problem, many particular instances are not too challenging computationally.
- Problem de nition: Subset Sum Given a (multi)set A of integer numbers and an integer number s, does there exist a subset of A such that the sum of its elements is equal to s? No polynomial-time algorithm is known Is in NP (short and veri able certi cates): If a set is \good", there exists subset B A such that the sum of the elements in B is ...

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