Z_2^s-covers of weighted projective threefolds of general type yield explicit ratios for volume over Euler characteristics as functions of branch divisor degree ratios, a counterexample to Hunt's conjecture, extended deformation criteria for non-flat covers, and 32 deformation types for s >= 2 with
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Geography and Deformations of $\mathbb{Z}_2^s$-Covers of General Type Over Weighted Projective Threefolds
Z_2^s-covers of weighted projective threefolds of general type yield explicit ratios for volume over Euler characteristics as functions of branch divisor degree ratios, a counterexample to Hunt's conjecture, extended deformation criteria for non-flat covers, and 32 deformation types for s >= 2 with