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Which complexity class is defined as the class of problems that can be solved by an algorithm that runs in polynomial time on a deterministic computing machine?
Which complexity class is defined as the class of problems that can be solved by an algorithm that runs in polynomial time on a deterministic computing machine?
Which complexity class is defined as the class of all problems that cannot be solved in polynomial time by any deterministic machine, although a candidate solution can be verified to be correct by a polynomial-time algorithm?
Which complexity class is defined as the class of all problems that cannot be solved in polynomial time by any deterministic machine, although a candidate solution can be verified to be correct by a polynomial-time algorithm?
What is a problem called if it belongs to the class NP and all other problems in NP are polynomial transformable to it?
What is a problem called if it belongs to the class NP and all other problems in NP are polynomial transformable to it?
What is a problem called if all problems in NP are polynomial transformable to it, but it has not been shown that the specific problem belongs to the class NP?
What is a problem called if all problems in NP are polynomial transformable to it, but it has not been shown that the specific problem belongs to the class NP?
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Which complexity class is defined as the class of problems that can be solved by an algorithm that runs in exponential time on a deterministic computing machine?
Which complexity class is defined as the class of problems that can be solved by an algorithm that runs in exponential time on a deterministic computing machine?
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