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MAXEkSAT is a problem in computational complexity theory that is a maximization version of the Boolean satisfiability problem 3SAT. In MAXEkSAT, each
MAXEkSAT
Problem in computational complexity theory
MAX-kSAT, where each clause has exactly k variables: MAX-2SAT MAX-3SAT MAXEkSAT The partial maximum satisfiability problem (PMAX-SAT) asks for the maximum
Maximum satisfiability problem
Maximum_satisfiability_problem
Set of random variables of which any two are independent
computer science, where it was used to prove a theorem about the problem MAXEkSAT. k-wise independence is used in the proof that k-independent hashing functions
Pairwise_independence
algorithm for a 1 − 2 − ℓ {\displaystyle 1-2^{-\ell }} -approximation to MAXEkSAT. Let C ⊆ F 2 n {\displaystyle C\subseteq F_{2}^{n}} be a linear code such
Dual of BCH is an independent source
Dual_of_BCH_is_an_independent_source
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