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NP-hardness of minimum variable removal inan extention of 2-sat sat

a 2-sat sat instance which is unsatisfiable and an integer k are given, decision problem is that: is it possible to removedelete k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2-sat sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

NP-hardness of minimum variable removal in 2-sat

a 2-sat instance which is unsatisfiable and an integer k are given, decision problem is that: is it possible to remove k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2-sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

NP-hardness of an extention of 2 sat

a 2 sat instance which is unsatisfiable and an integer k are given, decision problem is that: is it possible to delete k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2 sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

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NedaHn
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a 2-sat instance which is unsatisfiable and an integer k isare given, decision problem is that: is it possible to remove k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2-sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

a 2-sat instance which is unsatisfiable and an integer k is given, decision problem is that: is it possible to remove k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2-sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

a 2-sat instance which is unsatisfiable and an integer k are given, decision problem is that: is it possible to remove k variables, also remove clauses contain them, in order to satisfy the 2-sat instance?? and optimization problem is that: find the minimum number of variables to remove to make the 2-sat instance satisfiable. I want to use reduction to show this problem is np-hard but I don't know which np-hard problem should be used. I appreciate if anyone could help me by the reduction or introduce me a reference (I searched but maybe I don't know the name of problem exactly)

please notice that this problem is different from maximum 2-sat, in this problem each clause can even contain one literal and we reduce 3-sat to show it is np-hard.

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NedaHn
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NedaHn
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