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The Tower of Hanoi Math puzzle

The Tower of Hanoi (also called the Tower of Brahma or Lucas' Tower, and sometimes pluralised) is a mathematical game or puzzle

The Tower of Hanoi (also called the Tower of Brahma or Lucas' Tower, and sometimes pluralised) is a mathematical game or puzzle

The Tower of Hanoi Math puzzle

by Ruslan Goncharenko
The Tower of Hanoi Math puzzle
The Tower of Hanoi Math puzzle
The Tower of Hanoi Math puzzle

What is it about?

The Tower of Hanoi (also called the Tower of Brahma or Lucas' Tower, and sometimes pluralised) is a mathematical game or puzzle.

The Tower of Hanoi Math puzzle

App Details

Version
1.3.0
Rating
(2)
Size
56Mb
Genre
Puzzle
Last updated
December 8, 2017
Release date
September 13, 2015
More info

App Screenshots

The Tower of Hanoi Math puzzle screenshot-0
The Tower of Hanoi Math puzzle screenshot-1
The Tower of Hanoi Math puzzle screenshot-2
The Tower of Hanoi Math puzzle screenshot-3
The Tower of Hanoi Math puzzle screenshot-4

App Store Description

The Tower of Hanoi (also called the Tower of Brahma or Lucas' Tower, and sometimes pluralised) is a mathematical game or puzzle.

Legend says that at the beginning of time the priests in the temple were given a stack of 64 gold disks, each one a little smaller than the one beneath it. Their assignment was to transfer the 64 disks from one of the three poles to another, with one important provisonal large disk could never be placed on top of a smaller one. The priests worked very efficiently, day and night. When they finished their work, the myth said, the temple would crumble into dust and the world would vanish.



There are three rods, and a number of disks of different sizes which can slide onto any rod.
The puzzle starts with the disks in a neat stack in ascending order of size on one rod, the smallest at the top, thus making a conical shape.

The objective of the puzzle is to move the entire stack to another rod, obeying the following rules:
Only one disk must be moved at a time.
Each move consists of taking the upper disk from one of the rods and sliding it onto another rod, on top of the other disks that may already be present on that rod.
No disk may be placed on top of a smaller disk.

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