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Smooth $l$-Fano weighted complete intersections
In this paper we prove that for $n$-dimensional smooth $l$-Fano well-formed weighted complete intersections that are not isomorphic to a usual projective space, the upper bound for $l$ is equal to $\lceil \log_2(n+2) \rceil-1.$ We also prove that the only $l$-Fano variety of dimension $n$ among such
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