例句與造句

1. Most projective special linear groups of large rank are Hurwitz groups,.
2. The stabilizer of 3 points is simple and isomorphic to the projective special linear group PSL 3 ( 4 ).
3. The two transformations and together generate a group called the modular group, which we may identify with the projective special linear group.
4. That subgroup is isomorphic to the projective special linear group PSL 2 ( "'F "'11 ) over the field of 11 elements.
5. A subgroup, the projective special linear group PSL ( 2, 7 ) x S 3 of a trio subgroup of M 24 is useful for generating a basis.
6. It's difficult to find projective special linear group in a sentence. 用projective special linear group造句挺難的
7. As an example, note that, but that; this corresponds to the real projective line being orientable, and the projective special linear group only being the orientation-preserving transformations.
8. The smallest Hurwitz group is the projective special linear group PSL ( 2, 7 ), of order 168, and the corresponding curve is the PSL ( 3, 2 ).
9. Walter's theorem shows that the only other non-abelian finite simple groups with abelian Sylow 2-subgroups are the projective special linear groups in dimension 2 and the Janko group J1.
10. If we extend the field of constants to be, we now have an extension with Galois group, the projective special linear group of the field with elements, which is a finite simple group.
11. His works are visual representations of mathematical objects; " The Eightfold Way " is based on the projective special linear group PSL ( 2, 7 ), a finite group of 168 elements.
12. Here, PSL denotes the projective special linear group and \ mathcal { O } _ d is the ring of integers of the imaginary quadratic field \ mathbb { Q } ( \ sqrt {-d } ).
13. The second smallest nonabelian simple group is the projective special linear group PSL ( 2, 7 ) of order 168, and it is possible to prove that every simple group of order 168 is isomorphic to PSL ( 2, 7 ).
14. PSO is the maximal compact subgroup in the projective special linear group PSL, while PO is maximal compact in the projective general linear group PGL . This is analogous to SO being maximal compact in SL and O being maximal compact in GL.
15. The systematic exploration of finite groups of Lie type started with Camille Jordan's theorem that the projective special linear group PSL ( 2, " q " ) is simple for " q " ` " 2, 3.
16. Finite groups of Lie type were among the first groups to be considered in mathematics, after alternating groups, with the projective special linear groups over prime finite fields, PSL ( 2, " p " ) being constructed by 蓈ariste Galois in the 1830s.
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