Question: Problem 4 Give examples to show that , NAND, and NOR are not associative. Problem 5 A Boolean function f does not depend on the
Problem 4
Give examples to show that , NAND, and NOR are not associative. Problem 5
A Boolean function f does not depend on the first argument if f(TRUE, x2, x3, ..., xk) = f(FALSE, x2, x3, ..., xk)
for any truth values x2,x3,...,xk. Similarly, we can say f does not depend on its ith argument if the value of f never changes when its ith argument is switched between TRUE and FALSE. How many Boolean functions of two arguments do not depend on their first or second argument (or both)?
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