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Francesco Polizzi
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Let $c_k$ be the maximum chromatic number that a $k$-regular graph can have. What is $\lim\sup_{n\to\infty}\frac{c_k}{k}$$\lim\sup_{k\to\infty}\frac{c_k}{k}$?

Let $c_k$ be the maximum chromatic number that a $k$-regular graph can have. What is $\lim\sup_{n\to\infty}\frac{c_k}{k}$?

Let $c_k$ be the maximum chromatic number that a $k$-regular graph can have. What is $\lim\sup_{k\to\infty}\frac{c_k}{k}$?

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Maximum chromatic number of a $k$-regular graph

Let $c_k$ be the maximum chromatic number that a $k$-regular graph can have. What is $\lim\sup_{n\to\infty}\frac{c_k}{k}$?