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Show that the set S = {NOR} is logically complete by generating the operations in the logically complete set s = AND . OR, NOT).
Show that the set S = {NOR} is logically complete by generating the operations in the logically complete set s = AND . OR, NOT). Assume we already know Si-(NOT, AND) and S2 = { NOT, OR} are logically complete sets. Please note that NOR is a function over two variables such that fN0R(A, B) = A', B' 6
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