Let $f$ be the Cantor Staircase function redefined to be zero outside the Cantor set.
The Hausdorff dimension of its graph is greater than one. How can it be computed precisely?
Let $f$ be the Cantor Staircase function redefined to be zero outside the Cantor set.
The Hausdorff dimension of its graph is greater than one. How can it be computed precisely?
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