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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. The set covering problem is a classical question in computer science and complexity theory. It is a problem "whose study has led to the development of fundamental techniques for the entire field" of approximation algorithms. The decision version of set covering is NP-complete, and the optimization version of set cover is NP-hard. In computer science and operations research, approximation algorithms are algorithms used to find approximate solutions to optimization…mehr

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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. The set covering problem is a classical question in computer science and complexity theory. It is a problem "whose study has led to the development of fundamental techniques for the entire field" of approximation algorithms. The decision version of set covering is NP-complete, and the optimization version of set cover is NP-hard. In computer science and operations research, approximation algorithms are algorithms used to find approximate solutions to optimization problems. Approximation algorithms are often associated with NP-hard problems; since it is unlikely that there can ever be efficient polynomial time exact algorithms solving NP-hard problems, one settles for polynomial time sub-optimal solutions. Unlike heuristics, which usually only find reasonably good solutions reasonably fast, one wants provable solution quality and provable run time bounds.Ideally, the approximation is optimal up to a small constant factor (for instance within 5% of the optimal solution). Approximation algorithms are increasingly being used for problems where exact polynomial-time algorithms are known but are too expensive due to the input size.