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Given an alphabet $\Sigma = \{C_1, ..., C_k\}$ where the probability of the letter $C_k$ is given by $Pr(C_k)$.

The probabilities satisfy $Pr(C_1)> ... >P(C_k)$ (i.e all probabilities are distinct).

Can we find an upper bound for the depth of $C_1$ in a Huffman Tree?

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