False; (2n -1) is formula for adding one disk to the towers of Hanoi problem doubles the number of disk moves.
Towers of Hanoi has an exponential complexity of 2n - 1, meaning that when n goes up by 1, there are twice as many moves, or an exponential increase in complexity. The Towers of Hanoi solution calls for utilizing the prior technique twice plus an additional move. It only needs one move to be solved for one disk. It requires utilizing the answer for 1 disk twice plus 1, or 1 move + 1 move + 1 move, which is 3 moves, to solve it for 2 disks. In the equation 2n - 1, where n is the number of disks, we can express this. If (n > 0) is initially true, it will continue to be true because in the recursive scenario, the method calls itself with the same parameter. As a result, n does not change.
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