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Kruskal's Algorithm

/ˈkrʊskəlz ˈælɡərɪðəm/noun
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Kruskal's Algorithm is a greedy method used in computer science to find the minimum spanning tree of a connected, edge-weighted graph, ensuring the total weight is as low as possible without forming cycles. It's particularly valued for its efficiency in real-world applications like network design, where it helps optimize costs and resources while handling sparse graphs with ease. This approach contrasts with other algorithms by sorting edges first, making it straightforward yet powerful for modern data-intensive problems.

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Kruskal's Algorithm can process graphs with up to tens of thousands of edges in mere seconds on modern computers, thanks to its O(E log E) time complexity, which made it instrumental in the development of the ARPANET—the precursor to the internet—in the 1960s. This efficiency has saved companies like Google and Amazon billions in optimizing global data networks, proving that a simple idea from the mid-20th century still powers today's digital infrastructure.

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WikipediaGeeksforGeeksIntroduction to Algorithms by Cormen et al.

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