##Binary Search. ###Question: We are going to find a number A in a sequence of numbers N_1, ..., N_2^n N_i != N_j for all i!=j, i,j >=1 <=n The only way we interact with the numbers is a guessing function F(), which takes argument of integer and returns 1 for A>the parameter, -1 for A< the parameter and 0 for correct guess.
Show that we can find A in less than n guess, call F() in less/equal to n times.