Tower of Hanoi is a recurrent mathematical problem. In recurrence, the solution to each problem depends on the solutions to smaller instances of the same problem.
I'd solved this problem a few years ago. But now, since we talk about functional programming, I decided to solve the problem using Elixir.
Read more about the problem statement here: Tower of Hanoi.
If you want to try it interactively, go here.
Here is my solution:
I'm updating my GitHub repository (yedhukrishnan/mathematics) with more math problems. Feel free to check them out to suggest improvements or to give comments.
I'd solved this problem a few years ago. But now, since we talk about functional programming, I decided to solve the problem using Elixir.
Read more about the problem statement here: Tower of Hanoi.
If you want to try it interactively, go here.
Here is my solution:
defmodule TowerOfHanoi do def move(1, source, destination, intermediate) do IO.puts ["Move ", source, " to ", destination] end def move(no_of_disks, source, destination, intermediate) do move(no_of_disks - 1, source, intermediate, destination) IO.puts ["Move ", source, " to ", destination] move(no_of_disks - 1, intermediate, destination, source) end end
I'm updating my GitHub repository (yedhukrishnan/mathematics) with more math problems. Feel free to check them out to suggest improvements or to give comments.