The tower of Hanoi is most popular and very interesting puzzle.Let me explain the puzzle first, there are three towers given let say X , Y , and Z. and No. of Discs are placed on that tower in descending order(Large Disc to Small) let say 3 Disc.Now in idle condition all disc are placed in Tower A with Descending order.Now your task is to place that Discs in to last tower Z as Descending order.

Python program for solve Solve The

How to solve Solve The Towers Of Hanoi with python programming.

But The rules ,Which we have to take into account before moving a Discs Are:

- (1) Only one disc may be moved at a time.
- (2) Only top disc on any Peg may be moved to any other Peg.
- (3) A larger disc can not be p;aced on a smaller one.

## Python Program to Solve The Tower of Hanoi :

This is the Example of Recursive programming in python with Function calling.

n = int(raw_input("Enter no of Disc to solve Tower\n >")) def hanoi_tower(peg1, peg2, peg3, n): if n <= 0: print "Dont be over smart" return if n == 1: print "Move disc from %s to %s" % (peg1, peg3) else: hanoi_tower(peg1, peg3, peg2,n-1) hanoi_tower(peg1, peg2, peg3,1) hanoi_tower(peg2, peg1, peg3,n-1) print hanoi_tower('x', 'y', 'z', n)

### After Execution OutPut should be :

Enter no of Disc to solve Tower >4 Move disc from x to y Move disc from x to z Move disc from y to z Move disc from x to y Move disc from z to x Move disc from z to y Move disc from x to y Move disc from x to z Move disc from y to z Move disc from y to x Move disc from z to x Move disc from y to z Move disc from x to y Move disc from x to z Move disc from y to z None

#### Manual Solution for Towers Of Hanoi With 4 Discs will Graphically Look like this:

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**Search:**Python program for solve Solve The

*Towers Of Hanoi*How to solve Solve The Towers Of Hanoi with python programming.

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