Solve infinitely many cases of the four-peg Tower of Hanoi problem by proving that equality holds in the relation of exercise 17.
exercise 17:
If Wnis the minimum number of moves needed to transfer a tower of n disks from one peg to another when there are four pegs instead of three, show that
(Here Tn= 2n− 1 is the ordinary three-peg number.) Use this to find a closed form f(n) such that
Already registered? Login
Not Account? Sign up
Enter your email address to reset your password
Back to Login? Click here