Gilman–Griess theorem
Source 📝
136:
177:
196:
32:
170:
201:
163:
69:
17:
77:
44:
104:
43:) ≥ 4 that have a "standard component", which covers one of the three cases of the
94:
86:
116:
112:
147:
70:"Finite groups with standard components of Lie type over fields of characteristic two"
190:
90:
65:
25:
29:
135:
108:
99:
143:
151:
171:
8:
178:
164:
98:
56:
7:
132:
130:
14:
24:, proved by Robert H. Gilman and
20:, a mathematical discipline, the
134:
33:groups of characteristic 2 type
1:
197:Theorems about finite groups
150:. You can help Knowledge by
91:10.1016/0021-8693(83)90007-8
218:
129:
28:, classifies the finite
146:-related article is a
22:Gilman–Griess theorem
64:Gilman, Robert H.;
18:finite group theory
78:Journal of Algebra
45:trichotomy theorem
159:
158:
66:Griess, Robert L.
209:
180:
173:
166:
138:
131:
121:
120:
102:
74:
61:
26:Robert L. Griess
217:
216:
212:
211:
210:
208:
207:
206:
187:
186:
185:
184:
127:
125:
124:
72:
63:
62:
58:
53:
12:
11:
5:
215:
213:
205:
204:
199:
189:
188:
183:
182:
175:
168:
160:
157:
156:
139:
123:
122:
85:(2): 383–516.
55:
54:
52:
49:
13:
10:
9:
6:
4:
3:
2:
214:
203:
202:Algebra stubs
200:
198:
195:
194:
192:
181:
176:
174:
169:
167:
162:
161:
155:
153:
149:
145:
140:
137:
133:
128:
118:
114:
110:
106:
101:
100:2027.42/25314
96:
92:
88:
84:
80:
79:
71:
67:
60:
57:
50:
48:
46:
42:
38:
34:
31:
27:
23:
19:
152:expanding it
141:
126:
82:
76:
59:
40:
36:
21:
15:
191:Categories
51:References
109:0021-8693
68:(1983).
144:algebra
117:0691810
115:
107:
30:simple
142:This
73:(PDF)
35:with
148:stub
105:ISSN
95:hdl
87:doi
16:In
193::
113:MR
111:.
103:.
93:.
83:80
81:.
75:.
47:.
179:e
172:t
165:v
154:.
119:.
97::
89::
41:G
39:(
37:e
Text is available under the Creative Commons Attribution-ShareAlike License. Additional terms may apply.
↑
