About: Klein cubic threefold

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In algebraic geometry, the Klein cubic threefold is the non-singular cubic threefold in 4-dimensional projective space given by the equation studied by .Its automorphism group is the group PSL2(11) of order 660. It is unirational but not a rational variety. showed that it is birational to the moduli space of (1,11)-polarized abelian surfaces.

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  • In algebraic geometry, the Klein cubic threefold is the non-singular cubic threefold in 4-dimensional projective space given by the equation studied by .Its automorphism group is the group PSL2(11) of order 660. It is unirational but not a rational variety. showed that it is birational to the moduli space of (1,11)-polarized abelian surfaces. (en)
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  • In algebraic geometry, the Klein cubic threefold is the non-singular cubic threefold in 4-dimensional projective space given by the equation studied by .Its automorphism group is the group PSL2(11) of order 660. It is unirational but not a rational variety. showed that it is birational to the moduli space of (1,11)-polarized abelian surfaces. (en)
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  • Klein cubic threefold (en)
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