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CHAPTER Ⅰ 775
1.Introduction 775
2.Notation and Definitions 775
3.Quoted Results 780
4.Elementary Results 783
5.Numerical Results 786
CHAPTER Ⅱ 789
6.Preliminary Lemmas of Lie Type 789
7.Preliminary Lemmas of Hall-Higman Type 791
8.Miscellaneous Preliminary Lemmas 796
CHAPTER Ⅲ 803
9.Tamely Imbedded Subsets of a Group 803
10.Coherent Sets of Characters 809
11.Some Applications of Theorem 10.1 816
12.Further Results about Tamely Imbedded Subsets 823
13.Self Normalising Cyclic Subgroups 829
CHAPTER Ⅳ 845
14.Statement of Results Proved in Chapter Ⅳ 845
15.A Partition of π(?) 848
16.Lemmas about Commutators 848
17.A Domination Theorem and Some Consequences 850
18.Configurations 855
19.An E-theorem 857
20.An E-theorem for πs 866
21.A C-theorem for πs and a C-theorem for πs 870
22.Linking Theorems 873
23.Preliminary Results about the Maximal Subgroups of ? 884
24.Further Linking Theorems 886
25.The Isolated Prime 896
26.The Maximal Subgroups of ? 900
CHAPTER Ⅴ 943
27.Statement of the Result Proved in Chapter Ⅴ 943
28.Characters of Subgroups of Type Ⅰ 943
29.Characters of Subgroups of Type Ⅲ and Ⅳ 945
30.Characters of Subgroups of Type Ⅱ,Ⅲ and Ⅳ 948
31.Characters of Subgroups of Type Ⅴ 960
32.Subgroups of Type Ⅴ 975
33.Subgroups of Type Ⅰ 976
34.The Subgroups ? and ? 983
35.Further Results about ? and ? 997
36.The Proof of Theorem 27.1 1001
CHAPTER Ⅵ 1011
37.Statement of the Result Proved in Chapter Ⅵ 1011
38.The Sets A and B 1011
39.The Proof of Theorem 37.1 1017
BIBLIOGRAPHY 1029