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This is an interesting and common kind of reduction, from a problem to a special case of itself. We want to show that the problem remains hard even if its inputs are restricted somehow in the present case, even if all clauses are restricted to have 3 literals. Such reductions modify the given instance so as to get rid of the forbidden feature (clauses with 4 literals) while keeping the instance essentially the same, in that we can read off a solution to the original instance from any solution of the modi ed one. Here s the trick for reducing SAT to 3 SAT: given an instance I of SAT, use exactly the same instance for 3 SAT, except that any clause with more than three literals, (a 1 a2 ak ) (where the ai s are literals and k > 3), is replaced by a set of clauses, (a1 a2 y1 ) (y 1 a3 y2 ) (y 2 a4 y3 ) (y k 3 ak 1 ak ), where the yi s are new variables. Call the resulting 3 SAT instance I . The conversion from I to I is clearly polynomial time. Why does this reduction work I is equivalent to I in terms of satis ability, because for any assignment to the ai s, (a1 a2 ak ) is satis ed there is a setting of the yi s for which (a1 a2 y1 ) (y 1 a3 y2 ) (y k 3 ak 1 ak ) are all satis ed vb.net code 39 Code39 Barcodes in VB.NET and C# - CodeProject
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