On Fano-Enriques threefolds
classification
🧮 math.AG
keywords
boundconedegreeenriquesfano-enriqueshyperplanemathbbprojective
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Let $U\subset \mathbb P^N$ be a projective variety which is not a cone and whose hyperplane sections are smooth Enriques surfaces. We prove that the degree of a $U$ is at most 32 and the bound is sharp.
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