例句與造句

1. Any finite doubly transitive permutation group containing a transposition is a full symmetric group.
2. While primitive permutation groups are transitive by definition, not all transitive permutation groups are primitive.
3. The Mathieu group M 24 has a 5-fold transitive permutation representation on 24 points.
4. They are multiply transitive permutation groups on 11, 12, 22, 23 or 24 objects.
5. independently discovered the group as a doubly transitive permutation group acting on a certain'geometry'on 176 points.
6. It's difficult to find transitive permutation in a sentence. 用transitive permutation造句挺難的
7. M 11 has a 3-transitive permutation representation on 12 points with point stabilizer PSL 2 ( 11 ).
8. M 12 has a strictly 5-transitive permutation representation on 12 points, whose point stabilizer is the Mathieu group M11.
9. M 22 has a 3-transitive permutation representation on 22 points, with point stabilizer the group PSL 3 ( 4 ), sometimes called M 21.
10. In 1935, Miller showed that any non-regular transitive permutation group with a regular subgroup is a Zappa Sz閜 product of the regular subgroup and a point stabilizer.
11. *PM : alternative characterization of multiply transitive permutation groups, id = 9723 new !-- WP guess : alternative characterization of multiply transitive permutation groups-- Status:
12. *PM : alternative characterization of multiply transitive permutation groups, id = 9723 new !-- WP guess : alternative characterization of multiply transitive permutation groups-- Status:
13. A "'( Z )-group "'is a group faithfully represented as a doubly transitive permutation group in which no non-identity element fixes more than two points.
14. M 23 is the point stabilizer of the action of the Mathieu group M24 on 24 points, giving it a 4-transitive permutation representation on 23 points with point stabilizer the Mathieu group M22.
15. This follows because the character of a 2-transitive permutation action is of the form 1 + " ? " for some irreducible character " ? " and the trivial character 1,.
16. A transitive permutation group is " regular " ( or sometimes referred to as " sharply transitive " ) if the only permutation in the group that has fixed points is the identity permutation.
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