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This has given us what seems to be a useful notion of hardness but so far we haven t even established that there exists such a thing as an NP-complete problem, let alone found one. How would we do that Cook and Levin to the rescue! In the early 1970s, Steven Cook proved that there is indeed such a problem, and a little later, Leonid Levin independently proved the same thing. They both showed that a problem called boolean satisfiability, or SAT, is NP-complete. This result has been named for them both and is now known as the Cook-Levin theorem. This theorem, which gives us our starting point, is quite advanced, and I can t give you a full proof here, but I ll try to outline the main idea. (A full proof is given by Garey and Johnson, for example; see the References section.) The SAT problem takes a logical formula, such as (A or not B) and (B or C), and asks whether there is any way of making it true (that is, of satisfying it). In this case, of course, there is. For example, we could set A = B = True. To prove that this is NP-complete, consider an arbitrary problem FOO in NP and how you d reduce it to SAT. The idea is to first construct an NTM that will solve FOO in polynomial time. This is possible by definition (because FOO is in NP). Then, for a given instance of bar of FOO (that is, for a given input to the machine), you d construct (in polynomial time) a logical formula (of polynomial size) expressing the following: The input to the machine was bar. The machine did its job correctly. The machine halts, and answers yes. vb.net ean 13 reader .NET EAN - 13 Barcode Reader for C#, VB . NET , ASP.NET Applications
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NET. Free demo download. How to read, scan EAN - 13 linear barcode image in . NET applications ... High-quality barcode reader ; C#, VB . NET sample code ... The tricky part is how you d express this using Boolean algebra, but once you do, it seems clear that the NTM is, in fact, simulated by the SAT problem given by this logical formula If the formula is satisfiable that is, if (and only if) we can make it true by assigning truth values to the various variables (representing, among other things, the magical choices made by the machine), then the answer to the original problem should be yes To recap, the Cook-Levin theorem says that SAT is NP-complete, and the proof basically gives you a way of simulating NTMs with SAT problems This holds for the basic SAT problem and its close relative, Circuit-SAT, were we use a logical (digital) circuit, rather than a logical formula. verifyListPage(0) clickLink(label:'New User') verifyText(text:'Create User') clickButton(label:'Create') verifyText(text:'Show User', description:'Detail page') clickLink(label:'List', description:'Back to list view') verifyListPage(1) group(description:'edit the one element') { clickLink(label:'Show', description:'go to detail view') clickButton(label:'Edit') verifyText(text:'Edit User') clickButton(label:'Update') verifyText(text:'Show User') clickLink(label:'List', description:'Back to list view') } verifyListPage(1) group(description:'delete the only element') { clickLink(label:'Show', description:'go to detail view') clickButton(label:'Delete') verifyXPath(xpath:"//div[@class='message']", text:/User.*deleted./, regex:true) } verifyListPage(0) } } vb.net ean 13 reader VB . NET Image: VB Code to Read and Recognize EAN - 13 Barcode from ...
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