The physical model is a board with 3 pegs in it:
| | |
| | |
| | |
| | |
| | |
| | |
=========
A B C
On the left hand peg there are 5 discs - each disc has a hole in the
centre. The lowest is the widest, and the top one is the thinest disc
(diameters indicated by numbers below).
| | |
1 | |
2 | |
3 | |
4 | |
5 | |
=========
A B C
The objective is to move the entire pile from peg (A) to peg (C).
The rules are that you can only move one disc at a time, and you may
never place one disc on another disc of a smaller diameter. What is the fewest number of moves necessary to move all the discs from peg (A) to peg (C)?
Simple enough... Off you go!
|
|
Think you got the answer? Send it to me and earn eternal (ephemeral?) fame -->
|
|
|