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On the Proof of The Genus Bound for Enriques–Fano Threefolds
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Given an Enriques surface S embedded in 𝕡r with a certain linear system, we show that S is not hyperplane section of any threefold X ⊂ 𝕡r+1 that is not a cone over S. This special case completes the proof of the genus bound for Enriques–Fano threefolds [11, Thm. 1.5].
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