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- In mathematics, a fibrifold is (roughly) a fiber space whose fibers and base spaces are orbifolds. They were introduced by John Horton Conway, Olaf Delgado Friedrichs, and Daniel H. Huson et al., who introduced a system of notation for 3-dimensional fibrifolds and used this to assign names to the 219 affine space group types. 184 of these are considered reducible, and 35 irreducible. (en)
- 在數學中,纖維流形(英語:Fibrifold),又稱為纖維形,是一種基底空間為的,在2001年時由約翰·何頓·康威、奧拉夫·德爾加多·弗里德里希(Olaf Delgado Friedrichs)與 丹尼爾·H·赫森(Daniel H. Huson)等人提出,介紹了一個三維纖維流形的符號系統,並用這個名字來分配給219仿射空間群類型。其中184個被認為是可還原,和35個不可約的。 (zh)
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- 11543 (xsd:nonNegativeInteger)
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- dbr:Coxeter_notation
- dbr:Orbifold_notation
- dbc:Finite_groups
- dbc:Symmetry
- dbc:Discrete_groups
- dbr:Hermann–Mauguin_notation
- dbr:Space_group
- dbr:Orbifold
- dbr:Square
- dbr:Tetragonal_disphenoid
- dbr:Fiber_space
- dbr:Cubic_space_group
- dbr:</nowiki><sup> </sup>(4,{3),4}<sup> </sup>
- dbr:</nowiki>(4,3,4,2<sup> </sup>)
- dbr:</nowiki>(4,3,4,2<sup> </sup>)]<sup> </sup>]
- dbr:</nowiki>4,3<sup> </sup>,4]<sup> </sup>]
- dbr:</nowiki>4,3,4]<sup> </sup>]
- dbr:</nowiki>4,3,4]<sup> </sup>]<sup> </sup>
- dbr:(4,3<sup> </sup>,4,2<sup> </sup>)
- dbr:File:Cubic_space_group_lattices.png
- dbr:File:Quadrilateral_tree.png
- dbr:File:Tetragonal_disphenoid_symmetry0.png
- dbr:File:35_cubic_fibrifold_groups.png
- dbr:</nowiki>3<sup>[4]</sup>
- dbr:</nowiki>4,3,4
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- William P. (en)
- Daniel H. (en)
- John Horton (en)
- Olaf (en)
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- Beiträge zur Algebra und Geometrie (en)
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- Conway (en)
- Huson (en)
- Thurston (en)
- Delgado Friedrichs (en)
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- On three-dimensional space groups (en)
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- In mathematics, a fibrifold is (roughly) a fiber space whose fibers and base spaces are orbifolds. They were introduced by John Horton Conway, Olaf Delgado Friedrichs, and Daniel H. Huson et al., who introduced a system of notation for 3-dimensional fibrifolds and used this to assign names to the 219 affine space group types. 184 of these are considered reducible, and 35 irreducible. (en)
- 在數學中,纖維流形(英語:Fibrifold),又稱為纖維形,是一種基底空間為的,在2001年時由約翰·何頓·康威、奧拉夫·德爾加多·弗里德里希(Olaf Delgado Friedrichs)與 丹尼爾·H·赫森(Daniel H. Huson)等人提出,介紹了一個三維纖維流形的符號系統,並用這個名字來分配給219仿射空間群類型。其中184個被認為是可還原,和35個不可約的。 (zh)
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