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1. HANOI TOWERS SPEED HOW TO
2. HANOI TOWERS SPEED FULL
3. HANOI TOWERS SPEED SOFTWARE
4. HANOI TOWERS SPEED SERIES

HANOI TOWERS SPEED FULL

This is the full code in Ruby: def tower(disk_numbers, source, auxilary, destination) This is the tree for three disks: Tree of tower of hanoi (3 disks) Tower(disk - 1, intermediate, source, destination) // Step 3 Move disk from source to destination // Step 2 Tower(disk - 1, source, destination, intermediate) // Step 1 Let’s see our full pseudocode: tower(disk, source, inter, dest) And then again we move our disk like this: move disk from source to destinationĪfter that we again call our method like this: tower(disk - 1, intermediate, source, destination) tower(disk - 1, source, destination, intermediate)Īs we said we pass total_disks_on_stack - 1 as an argument. There we call the method two times for -(n-1). The largest disk ( nth disk) is in one part and all other ( n-1) disks are in the second part. In that case, we divide the stack of disks in two parts. Now we call our function again by passing these arguments. When we reach the end, this concept will be clearer.Īlright, we have found our terminal state point where we move our disk to the destination like this: move disk from source to destination Because when there will be one disk in our stack then it is easy to just do that final step and after that our task will be done.

In our case, this would be our terminal state. The terminal state is the state where we are not going to call this function anymore.

Then we need to pass source, intermediate place, and the destination so that we can understand the map which we will use to complete the job. We take the total disks number as an argument. tower(disk, source, intermediate, destination) Pseudocode is a method of writing out computer code using the English language. We are trying to build the solution using pseudocode. Now, let’s try to build a procedure which helps us to solve the Tower of Hanoi problem. I hope you understand the basics about recursion. So there is one rule for doing any recursive work: there must be a condition to stop that action executing. Recursion is calling the same action from that action. We can call these steps inside steps recursion. If you take a look at those steps you can see that we were doing the same task multiple times - moving disks from one stack to another. Algorithms can perform calculation, data processing and automated reasoning tasks.

HANOI TOWERS SPEED HOW TO

In mathematics and computer science, an algorithm is an unambiguous specification of how to solve a class of problems. You can also say that those steps are the algorithm to solve the Tower of Hanoi problem. I hope you haven’t forgotten those steps we did to move three disk stack from A to C. In simple terms, an algorithm is a set of tasks. You can say all those steps form an algorithm.

HANOI TOWERS SPEED SERIES

So every morning you do a series of tasks in a sequence: first you wake up, then you go to the washroom, eat breakfast, get prepared for the office, leave home, then you may take a taxi or bus or start walking towards the office and, after a certain time, you reach your office. Algorithms affect us in our everyday life.

HANOI TOWERS SPEED SOFTWARE

In fact, I think it’s not only important for software development or programming, but for everyone. Photo by bruce mars on Unsplash What is an algorithm?Īn algorithm is one of the most important concepts for a software developer. What is that? Any idea? No problem, let’s see. Wait, we have a new word here: “ Algorithm”. Now, let’s try to build the algorithm to solve the problem. You can see the animated image above for a better understanding. Let’s go through each of the steps:īoom! We have solved our problem. We can use B as a helper to finish this job. How do we do this?īefore we can get there, let’s imagine there is an intermediate point B. Our job is to move this stack from source A to destination C. No larger disk may be placed on top of a smaller disk.In other words, a disk can only be moved if it is the uppermost disk on a stack. Each move consists of taking the upper disk from one of the stacks and placing it on top of another stack.Well, this is a fun puzzle game where the objective is to move an entire stack of disks from the source position to another position. Before getting started, let’s talk about what the Tower of Hanoi problem is.