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In mathematics, a quintic threefold is a 3-dimensional hypersurface of degree 5 in 4-dimensional projective space. Non-singular quintic threefolds are Calabi–Yau manifolds. The Hodge diamond of a non-singular quintic 3-fold is Mathematician Robbert Dijkgraaf said "One number which every algebraic geometer knows is the number 2,875 because obviously, that is the number of lines on a quintic."

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  • クインティックスリーフォールド (ja)
  • Quintic threefold (en)
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  • In mathematics, a quintic threefold is a 3-dimensional hypersurface of degree 5 in 4-dimensional projective space. Non-singular quintic threefolds are Calabi–Yau manifolds. The Hodge diamond of a non-singular quintic 3-fold is Mathematician Robbert Dijkgraaf said "One number which every algebraic geometer knows is the number 2,875 because obviously, that is the number of lines on a quintic." (en)
  • 数学において、クインティックスリーフォールド (quintic threefold) は、4 次元射影空間の中の3次元の5次超曲面である。非特異なクインティックスリーフォールドは、カラビ・ヤウ多様体である。 非特異クインティックスリーフォールドのホッジダイアモンドは、 である。 (ja)
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  • Herbert Clemens (en)
  • Sheldon Katz (en)
  • Xenia de la Ossa (en)
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  • Linda (en)
  • Herbert (en)
  • Philip (en)
  • Paul S. (en)
  • Sheldon (en)
  • Xenia C. (en)
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  • Green (en)
  • Katz (en)
  • Parkes (en)
  • Clemens (en)
  • Candelas (en)
  • de la Ossa (en)
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  • A pair of Calabi-Yau manifolds as an exactly soluble superconformal theory (en)
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