Every Planar Set has a Conformally Removable Subset with the Same Hausdorff Dimension
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math.CV
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subsetconformallydimensionhausdorffremovablesamealwayscompact
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In this paper we show that given any compact set $E \subset \hat{\mathbb{C}}$, we can always find a conformally removable subset with the same Hausdorff dimension as $E$.
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