hyperbolic coxeter group造句
例句與造句
- There are two classes of hyperbolic Coxeter groups, compact and paracompact.
- However, there are multiple non-equivalent definitions for hyperbolic Coxeter groups.
- The highest paracompact hyperbolic Coxeter group is rank 10.
- Euclidean uniform honeycombs are generated by hyperbolic Coxeter groups.
- There are infinitely many compact triangular hyperbolic Coxeter groups, including linear and triangle graphs.
- It's difficult to find hyperbolic coxeter group in a sentence. 用hyperbolic coxeter group造句挺難的
- Regular skew apeirogon exist in the petrie polygons of the affine and hyperbolic Coxeter groups.
- Note that for rank 2, all negative determinant Cartan matrices correspond to hyperbolic Coxeter group.
- Paracompact ( also called noncompact ) hyperbolic Coxeter groups contain affine subgroups and have asymptotic simplex fundamental domains.
- In the discussion below, hyperbolic Coxeter groups are a special case of Lorentzian, satisfying an extra condition.
- There are no compact hyperbolic Coxeter groups of rank 8, groups that can generate honeycombs with all finite facets, and a finite vertex figure.
- There are no compact hyperbolic Coxeter groups of rank 9, groups that can generate honeycombs with all finite facets, and a finite vertex figure.
- There are no compact hyperbolic Coxeter groups of rank 6, groups that can generate honeycombs with all finite facets, and a finite vertex figure.
- There are no compact hyperbolic Coxeter groups of rank 10, groups that can generate honeycombs with all finite facets, and a finite vertex figure.
- However, there are 4 noncompact hyperbolic Coxeter groups of rank 8, each generating uniform honeycombs in 7-space as permutations of rings of the Coxeter diagrams.
- However, there are 4 noncompact hyperbolic Coxeter groups of rank 9, each generating uniform honeycombs in 8-space as permutations of rings of the Coxeter diagrams.
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