Visualize Complex Algorithms. Master Graph Theory.

Interactive, step-by-step visualizations for Dijkstra, Bellman-Ford, and A*. Built for students and engineers.

View on GitHub
algo-platform.com/shortest-path
Loading preview...

Available Tools

Explore our interactive algorithm visualizations designed to help you understand complex computer science concepts.

Pathfinding

Explore Dijkstra's and Bellman-Ford algorithms. Watch how shortest paths are discovered in real-time.

Start Exploring
Coming Soon

Network Design

Visualize Prim's and Kruskal's algorithms. Learn how minimum spanning trees connect networks efficiently.

Under Development

How It Works

Get started in three simple steps and start visualizing algorithms like a pro.

Step 1

Select Algorithm

Choose from Dijkstra or Bellman-Ford algorithms to visualize.

Step 2

Draw Graph

Create your graph using spatial mode or auto-generate one.

Step 3

Visualize Steps

Watch the algorithm execute step-by-step with real-time visualizations.

Open Source

Built by the Community, for the Community

AlgoPlatform is 100% open source under the MIT license. We believe educational tools should be free and accessible to everyone. Join us in making algorithm learning better for students worldwide.

New Algorithms

Implement additional algorithm visualizations like A*, sorting algorithms, or tree traversals.

Accessibility

Improve screen reader support, keyboard navigation, and color contrast for all users.

Educational Content

Add tutorials, explanations, and learning resources to help students understand better.

Ready to Contribute?

1Fork the repo2Create a branch3Make changes4Open a PR

Check out our Contributing Guide for detailed instructions.

Roadmap

Our journey to build the most comprehensive algorithm visualization platform.

Q1Done

Pathfinding Suite

Dijkstra and Bellman-Ford algorithms with interactive visualizations.

Q2In Progress

Network Design

MST algorithms (Prim's and Kruskal's) - In Progress

Future

Advanced Algorithms

Heuristic Search (A*) & Flow Networks (Max Flow)