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More commonly, this percentage is given as a factor, or approximation ratio For example, for a ratio of 2, a minimization algorithm would guarantee us a solution at most twice the optimum, while a maximization problem would give us one at least half the optimum14 Let s see how this works, by returning to a promise I made back in 7 What I said was that the unbounded integer knapsack problem can be approximated to within a factor of two using greed As for exact greedy algorithms, designing the solution here is trivial (just use the same greedy approach as for fractional knapsack); the problem is showing that it s correct. vb.net ean 13 reader .NET EAN - 13 Barcode Reader for C#, VB . NET , ASP.NET Applications
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NET EAN - 13 Barcode Reader , Reading EAN - 13 barcode images in .NET, C#, VB . NET , ASP.NET applications. How can it be that, if we keep adding the item type with the highest unit value (that is, value-to-weight ratio), we re guaranteed to achieve at least half the optimum value How on Earth can we know this when we have no idea what the optimum value is This is the crucial point of approximation algorithms We don t know the exact ratio of the approximation to the optimum we only give a guarantee for how bad it can get This means that if we get an estimate on how good the optimum can get, we can work with that instead of the actual optimum, and our answer will still be valid Let s consider the maximization case. >groovy Hello "Luke Skywalker" vb.net ean 13 reader EAN - 13 VB . NET DLL - KeepAutomation.com
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