When You Realize Tower Of Hanoi Is Actually NP-Complete

Oh look, it's the Tower of Hanoi! That innocent-looking wooden toy that turns every programmer into a sweating mess during technical interviews. Sure, normies see a children's puzzle, but programmers instantly flash back to their algorithms class where they learned about recursive solutions, exponential time complexity (2^n - 1 moves for n disks), and the existential dread of explaining their solution to a whiteboard.

The recursive nature of Tower of Hanoi makes it a classic teaching example: move n-1 disks to auxiliary peg, move largest disk to destination, move n-1 disks from auxiliary to destination. Simple in theory, but watching that call stack grow deeper than your imposter syndrome? Yeah, that'll make anyone look like that concerned seal.

Fun fact: With 64 disks, solving Tower of Hanoi would take about 585 billion years. Still faster than waiting for your CI/CD pipeline to finish though.