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Graph Fundamentals → Sudoku as a Coloring Problem
This advanced university-level path systematically covers graph vertex coloring: from foundational graph theory and the chromatic number, through greedy and exact coloring algorithms, to structural theorems such as the four-color theorem and modern applications in scheduling, register allocation, and Sudoku. It emphasizes rigorous proofs and algorithmic thinking, with connections to related graph parameters.
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17 steps · 4 stages. Click any step to inspect it and see it on the Path Map.
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