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The above code is a Java implementation of the Tower of Hanoi algorithm using recursion. It works by moving the disks from one rod to another, using a third rod as a helper. The base case is when there is only one disk, which can be moved directly from the source rod to the destination rod. Otherwise, the algorithm moves the top n-1 disks from the source rod to the helper rod, then moves the largest disk from the source rod to the destination rod, and finally moves the top n-1 disks from the helper rod to the destination rod.
Testing Done
I tested the code with 4 disks and it worked correctly.
Additional Notes
The Tower of Hanoi algorithm is a classic example of a recursive algorithm. It is a good example of how to use recursion to solve a complex problem by breaking it down into smaller, simpler problems.
The code is well-written and easy to understand. It is also well-formatted and uses consistent coding style.
Overall, the code is a good implementation of the Tower of Hanoi algorithm.
fixed #86
Description
The above code is a Java implementation of the Tower of Hanoi algorithm using recursion. It works by moving the disks from one rod to another, using a third rod as a helper. The base case is when there is only one disk, which can be moved directly from the source rod to the destination rod. Otherwise, the algorithm moves the top n-1 disks from the source rod to the helper rod, then moves the largest disk from the source rod to the destination rod, and finally moves the top n-1 disks from the helper rod to the destination rod.
Testing Done
I tested the code with 4 disks and it worked correctly.
Additional Notes
The Tower of Hanoi algorithm is a classic example of a recursive algorithm. It is a good example of how to use recursion to solve a complex problem by breaking it down into smaller, simpler problems.
The code is well-written and easy to understand. It is also well-formatted and uses consistent coding style.
Overall, the code is a good implementation of the Tower of Hanoi algorithm.