#	Algebra (L)	Fundamental group (H)	Generators of H (k)
1	\( 6 A_3 \)	\(Z_4^2\)	0 1 1 1 1 2 1 0 1 2 3 1
2	\( 2 A_2+2 A_3+2 A_4 \)	\(1\)
3	\( 2 A_1+4 A_4 \)	\(Z_5\)	0 0 1 1 2 2
4	\( A_1+A_2+2 A_3+A_4+A_5 \)	\(Z_2\)	1 0 2 2 0 3
5	\( 4 A_2+2 A_5 \)	\(Z_3^2\)	0 0 1 1 2 2 1 1 0 0 2 4
6	\( A_1+2 A_2+A_3+2 A_5 \)	\(Z_6\)	0 1 1 2 5 5
7	\( 2 A_1+2 A_3+2 A_5 \)	\(Z_2^2\)	0 1 2 2 0 3 1 0 2 2 3 0
8	\( 2 A_2+A_4+2 A_5 \)	\(Z_3\)	1 1 0 2 2
9	\( A_1+A_3+A_4+2 A_5 \)	\(Z_2\)	0 2 0 3 3
10	\( 2 A_4+2 A_5 \)	\(1\)
11	\( 3 A_1+3 A_5 \)	\(Z_2 Z_6\)	0 1 1 0 3 3 1 0 1 1 1 4
12	\( A_3+3 A_5 \)	\(Z_6\)	2 2 5 5
13	\( 3 A_6 \)	\(Z_7\)	1 2 3
14	\( A_1+2 A_2+A_3+A_4+A_6 \)	\(1\)
15	\( A_2+2 A_3+A_4+A_6 \)	\(1\)
16	\( 2 A_1+A_2+2 A_4+A_6 \)	\(1\)
17	\( A_1+A_3+2 A_4+A_6 \)	\(1\)
18	\( A_1+2 A_3+A_5+A_6 \)	\(Z_2\)	1 2 2 3 0
19	\( A_1+A_2+A_4+A_5+A_6 \)	\(1\)
20	\( A_3+A_4+A_5+A_6 \)	\(1\)
21	\( 2 A_1+2 A_5+A_6 \)	\(Z_2\)	1 1 3 3 0
22	\( 2 A_1+2 A_2+2 A_6 \)	\(1\)
23	\( 2 A_3+2 A_6 \)	\(1\)
24	\( A_2+A_4+2 A_6 \)	\(1\)
25	\( 2 A_1+3 A_3+A_7 \)	\(Z_2 Z_4\)	0 0 1 1 2 2 1 1 0 0 2 4
26	\( A_2+3 A_3+A_7 \)	\(Z_4\)	0 1 1 2 2
27	\( 2 A_1+A_2+A_3+A_4+A_7 \)	\(Z_2\)	1 1 0 2 0 4
28	\( 2 A_2+A_3+A_4+A_7 \)	\(1\)
29	\( 3 A_1+A_3+A_5+A_7 \)	\(Z_2^2\)	0 0 1 0 3 4 1 1 0 2 0 4
30	\( A_1+A_2+A_3+A_5+A_7 \)	\(Z_2\)	1 0 0 3 4
31	\( 2 A_1+A_4+A_5+A_7 \)	\(Z_2\)	0 1 0 3 4
32	\( A_2+A_4+A_5+A_7 \)	\(1\)
33	\( A_1+2 A_5+A_7 \)	\(Z_2\)	1 0 3 4
34	\( A_1+2 A_2+A_6+A_7 \)	\(1\)
35	\( 2 A_1+A_3+A_6+A_7 \)	\(Z_2\)	1 1 2 0 4
36	\( A_2+A_3+A_6+A_7 \)	\(1\)
37	\( A_1+A_4+A_6+A_7 \)	\(1\)
38	\( A_5+A_6+A_7 \)	\(1\)
39	\( 4 A_1+2 A_7 \)	\(Z_2 Z_4\)	0 0 1 1 2 2 1 1 1 1 0 4
40	\( 2 A_2+2 A_7 \)	\(1\)
41	\( 2 A_2+2 A_7 \)	\(Z_2\)	0 0 4 4
42	\( A_1+A_3+2 A_7 \)	\(Z_8\)	1 1 1 5
43	\( A_1+3 A_2+A_3+A_8 \)	\(Z_3\)	0 1 1 1 0 3
44	\( 3 A_2+A_4+A_8 \)	\(Z_3\)	1 1 1 0 3
45	\( A_1+A_2+A_3+A_4+A_8 \)	\(1\)
46	\( 2 A_1+2 A_4+A_8 \)	\(1\)
47	\( A_1+2 A_2+A_5+A_8 \)	\(Z_3\)	0 0 1 2 3
48	\( A_2+A_3+A_5+A_8 \)	\(Z_3\)	1 0 2 3
49	\( A_1+A_4+A_5+A_8 \)	\(1\)
50	\( 2 A_1+A_2+A_6+A_8 \)	\(1\)
51	\( A_1+A_3+A_6+A_8 \)	\(1\)
52	\( A_4+A_6+A_8 \)	\(1\)
53	\( A_1+A_2+A_7+A_8 \)	\(1\)
54	\( 2 A_1+2 A_8 \)	\(1\)
55	\( 2 A_1+2 A_8 \)	\(Z_3\)	0 0 3 3
56	\( 2 A_9 \)	\(1\)
57	\( 2 A_9 \)	\(Z_5\)	2 4
58	\( 2 A_1+2 A_2+A_3+A_9 \)	\(Z_2\)	0 1 0 0 2 5
59	\( A_1+A_2+2 A_3+A_9 \)	\(Z_2\)	1 0 0 2 5
60	\( 3 A_1+A_2+A_4+A_9 \)	\(Z_2\)	1 1 1 0 0 5
61	\( 2 A_1+A_3+A_4+A_9 \)	\(Z_2\)	0 1 2 0 5
62	\( A_1+2 A_4+A_9 \)	\(Z_5\)	0 1 1 4
63	\( 2 A_1+A_2+A_5+A_9 \)	\(Z_2\)	0 0 0 3 5
64	\( A_1+A_3+A_5+A_9 \)	\(Z_2\)	0 0 3 5
65	\( A_1+A_3+A_5+A_9 \)	\(Z_2\)	1 2 0 5
66	\( A_4+A_5+A_9 \)	\(1\)
67	\( A_4+A_5+A_9 \)	\(Z_2\)	0 3 5
68	\( 3 A_1+A_6+A_9 \)	\(Z_2\)	1 1 1 0 5
69	\( A_1+A_2+A_6+A_9 \)	\(1\)
70	\( A_3+A_6+A_9 \)	\(1\)
71	\( A_2+A_7+A_9 \)	\(1\)
72	\( A_1+A_8+A_9 \)	\(1\)
73	\( A_1+2 A_2+A_3+A_{10} \)	\(1\)
74	\( A_2+2 A_3+A_{10} \)	\(1\)
75	\( 2 A_1+A_2+A_4+A_{10} \)	\(1\)
76	\( 2 A_2+A_4+A_{10} \)	\(1\)
77	\( A_1+A_3+A_4+A_{10} \)	\(1\)
78	\( 2 A_4+A_{10} \)	\(1\)
79	\( A_1+A_2+A_5+A_{10} \)	\(1\)
80	\( A_3+A_5+A_{10} \)	\(1\)
81	\( 2 A_1+A_6+A_{10} \)	\(1\)
82	\( A_2+A_6+A_{10} \)	\(1\)
83	\( A_1+A_7+A_{10} \)	\(1\)
84	\( A_8+A_{10} \)	\(1\)
85	\( 3 A_1+2 A_2+A_{11} \)	\(Z_6\)	0 1 1 1 1 10
86	\( A_1+3 A_2+A_{11} \)	\(Z_3\)	0 0 1 1 4
87	\( 2 A_1+A_2+A_3+A_{11} \)	\(Z_2\)	1 1 0 0 6
88	\( 2 A_1+A_2+A_3+A_{11} \)	\(Z_4\)	1 1 0 1 3
89	\( 2 A_2+A_3+A_{11} \)	\(Z_3\)	1 1 0 4
90	\( 2 A_2+A_3+A_{11} \)	\(Z_6\)	1 1 2 10
91	\( A_1+2 A_3+A_{11} \)	\(Z_4\)	0 1 2 3
92	\( 3 A_1+A_4+A_{11} \)	\(Z_2\)	0 1 1 0 6
93	\( A_1+A_2+A_4+A_{11} \)	\(1\)
94	\( 2 A_1+A_5+A_{11} \)	\(Z_2\)	1 1 0 6
95	\( 2 A_1+A_5+A_{11} \)	\(Z_6\)	1 1 2 10
96	\( A_2+A_5+A_{11} \)	\(Z_3\)	0 2 4
97	\( A_1+A_6+A_{11} \)	\(1\)
98	\( 2 A_1+2 A_2+A_{12} \)	\(1\)
99	\( A_1+A_2+A_3+A_{12} \)	\(1\)
100	\( 2 A_1+A_4+A_{12} \)	\(1\)
101	\( A_2+A_4+A_{12} \)	\(1\)
102	\( A_1+A_5+A_{12} \)	\(1\)
103	\( A_6+A_{12} \)	\(1\)
104	\( 3 A_1+A_2+A_{13} \)	\(Z_2\)	0 0 1 0 7
105	\( A_1+2 A_2+A_{13} \)	\(1\)
106	\( A_1+2 A_2+A_{13} \)	\(Z_2\)	1 0 0 7
107	\( 2 A_1+A_3+A_{13} \)	\(Z_2\)	0 1 0 7
108	\( A_2+A_3+A_{13} \)	\(1\)
109	\( A_1+A_4+A_{13} \)	\(1\)
110	\( A_1+A_4+A_{13} \)	\(Z_2\)	1 0 7
111	\( A_5+A_{13} \)	\(1\)
112	\( 2 A_1+A_2+A_{14} \)	\(1\)
113	\( 2 A_1+A_2+A_{14} \)	\(Z_3\)	0 0 1 5
114	\( 2 A_2+A_{14} \)	\(Z_3\)	0 1 5
115	\( A_1+A_3+A_{14} \)	\(1\)
116	\( A_4+A_{14} \)	\(1\)
117	\( 3 A_1+A_{15} \)	\(Z_4\)	0 1 1 4
118	\( A_1+A_2+A_{15} \)	\(1\)
119	\( A_1+A_2+A_{15} \)	\(Z_2\)	0 0 8
120	\( A_3+A_{15} \)	\(Z_4\)	2 4
121	\( 2 A_1+A_{16} \)	\(1\)
122	\( A_2+A_{16} \)	\(1\)
123	\( A_1+A_{17} \)	\(1\)
124	\( A_1+A_{17} \)	\(Z_3\)	0 6
125	\( A_{18} \)	\(1\)
126	\( A_1+A_3+A_4+A_5+D_5 \)	\(Z_2\)	1 2 0 3 2
127	\( 2 A_4+A_5+D_5 \)	\(1\)
128	\( A_3+2 A_5+D_5 \)	\(Z_2\)	0 3 3 2
129	\( 2 A_2+A_3+A_6+D_5 \)	\(1\)
130	\( A_1+A_2+A_4+A_6+D_5 \)	\(1\)
131	\( A_2+A_5+A_6+D_5 \)	\(1\)
132	\( A_1+2 A_6+D_5 \)	\(1\)
133	\( A_1+A_2+A_3+A_7+D_5 \)	\(Z_4\)	1 0 1 2 1
134	\( 2 A_1+A_4+A_7+D_5 \)	\(Z_2\)	1 1 0 4 2
135	\( A_1+A_4+A_8+D_5 \)	\(1\)
136	\( A_5+A_8+D_5 \)	\(1\)
137	\( 2 A_1+A_2+A_9+D_5 \)	\(Z_2\)	0 1 0 5 2
138	\( 2 A_2+A_9+D_5 \)	\(1\)
139	\( A_1+A_3+A_9+D_5 \)	\(Z_2\)	1 0 5 2
140	\( A_4+A_9+D_5 \)	\(1\)
141	\( A_1+A_2+A_{10}+D_5 \)	\(1\)
142	\( 2 A_1+A_{11}+D_5 \)	\(Z_4\)	0 1 3 1
143	\( A_2+A_{11}+D_5 \)	\(Z_2\)	0 6 2
144	\( A_1+A_{12}+D_5 \)	\(1\)
145	\( A_{13}+D_5 \)	\(1\)
146	\( 2 A_4+2 D_5 \)	\(1\)
147	\( A_1+A_7+2 D_5 \)	\(Z_4\)	0 2 1 1
148	\( A_8+2 D_5 \)	\(1\)
149	\( 3 D_6 \)	\(Z_2^2\)	s s v c v s
150	\( 2 A_2+2 A_4+D_6 \)	\(1\)
151	\( A_1+2 A_3+A_5+D_6 \)	\(Z_2^2\)	0 0 2 3 s 1 2 0 3 v
152	\( A_3+A_4+A_5+D_6 \)	\(Z_2\)	2 0 3 s
153	\( 2 A_1+2 A_5+D_6 \)	\(Z_2^2\)	0 0 3 3 v 1 1 0 3 s
154	\( A_2+A_4+A_6+D_6 \)	\(1\)
155	\( 2 A_6+D_6 \)	\(1\)
156	\( A_1+2 A_2+A_7+D_6 \)	\(Z_2\)	1 0 0 4 s
157	\( A_2+A_3+A_7+D_6 \)	\(Z_2\)	0 2 4 v
158	\( A_1+A_4+A_7+D_6 \)	\(Z_2\)	1 0 4 s
159	\( A_4+A_8+D_6 \)	\(1\)
160	\( A_1+A_2+A_9+D_6 \)	\(Z_2\)	0 0 5 s
161	\( A_1+A_2+A_9+D_6 \)	\(Z_2\)	1 0 5 v
162	\( A_3+A_9+D_6 \)	\(Z_2\)	0 5 s
163	\( A_2+A_{10}+D_6 \)	\(1\)
164	\( A_1+A_{11}+D_6 \)	\(Z_2\)	0 6 v
165	\( A_{12}+D_6 \)	\(1\)
166	\( A_2+A_5+D_5+D_6 \)	\(Z_2\)	0 3 2 s
167	\( A_7+D_5+D_6 \)	\(Z_2\)	4 2 v
168	\( 2 A_3+2 D_6 \)	\(Z_2^2\)	0 2 s s 2 0 c c
169	\( A_2+3 A_3+D_7 \)	\(Z_4\)	0 1 1 1 1
170	\( A_1+A_2+2 A_4+D_7 \)	\(1\)
171	\( A_2+A_3+A_6+D_7 \)	\(1\)
172	\( A_1+A_4+A_6+D_7 \)	\(1\)
173	\( A_5+A_6+D_7 \)	\(1\)
174	\( 2 A_1+A_2+A_7+D_7 \)	\(Z_2\)	1 1 0 4 2
175	\( A_1+A_3+A_7+D_7 \)	\(Z_4\)	0 1 2 1
176	\( 2 A_1+A_9+D_7 \)	\(Z_2\)	0 1 5 2
177	\( A_2+A_9+D_7 \)	\(1\)
178	\( A_1+A_{10}+D_7 \)	\(1\)
179	\( A_{11}+D_7 \)	\(Z_4\)	3 1
180	\( A_1+A_5+D_5+D_7 \)	\(Z_2\)	1 3 2 2
181	\( A_5+D_6+D_7 \)	\(Z_2\)	3 s 2
182	\( 2 A_2+2 D_7 \)	\(1\)
183	\( 2 A_2+2 A_3+D_8 \)	\(Z_2\)	0 0 2 2 s
184	\( 2 A_1+A_3+A_5+D_8 \)	\(Z_2^2\)	0 1 0 3 s 1 0 2 3 v
185	\( A_1+A_4+A_5+D_8 \)	\(Z_2\)	1 0 3 s
186	\( 2 A_5+D_8 \)	\(Z_2\)	3 3 v
187	\( 2 A_2+A_6+D_8 \)	\(1\)
188	\( A_1+A_2+A_7+D_8 \)	\(Z_2\)	0 0 4 s
189	\( A_1+A_9+D_8 \)	\(Z_2\)	1 5 v
190	\( 2 D_5+D_8 \)	\(Z_2\)	2 2 s
191	\( A_1+A_3+D_6+D_8 \)	\(Z_2^2\)	0 2 v s 1 0 s c
192	\( 2 A_1+2 D_8 \)	\(Z_2^2\)	0 0 s s 1 1 c v
193	\( 2 D_9 \)	\(1\)
194	\( A_1+2 A_2+A_4+D_9 \)	\(1\)
195	\( A_1+A_3+A_5+D_9 \)	\(Z_2\)	1 2 3 2
196	\( A_4+A_5+D_9 \)	\(1\)
197	\( A_1+A_2+A_6+D_9 \)	\(1\)
198	\( 2 A_1+A_7+D_9 \)	\(Z_2\)	1 1 4 2
199	\( A_1+A_8+D_9 \)	\(1\)
200	\( A_9+D_9 \)	\(1\)
201	\( A_4+D_5+D_9 \)	\(1\)
202	\( 2 A_1+2 A_3+D_{10} \)	\(Z_2^2\)	0 1 0 2 s 1 0 2 0 c
203	\( A_1+A_3+A_4+D_{10} \)	\(Z_2\)	1 2 0 s
204	\( 2 A_4+D_{10} \)	\(1\)
205	\( 3 A_1+A_5+D_{10} \)	\(Z_2^2\)	0 0 0 3 s 1 1 1 0 c
206	\( A_3+A_5+D_{10} \)	\(Z_2\)	0 3 s
207	\( A_2+A_6+D_{10} \)	\(1\)
208	\( A_8+D_{10} \)	\(1\)
209	\( A_1+A_2+D_5+D_{10} \)	\(Z_2\)	1 0 2 s
210	\( A_2+D_6+D_{10} \)	\(Z_2\)	0 s s
211	\( A_1+D_7+D_{10} \)	\(Z_2\)	1 2 s
212	\( 2 A_2+A_3+D_{11} \)	\(1\)
213	\( A_1+A_2+A_4+D_{11} \)	\(1\)
214	\( A_2+A_5+D_{11} \)	\(1\)
215	\( A_1+A_6+D_{11} \)	\(1\)
216	\( 2 A_1+2 A_2+D_{12} \)	\(Z_2\)	1 1 0 0 s
217	\( A_1+A_2+A_3+D_{12} \)	\(Z_2\)	0 0 2 s
218	\( 2 A_1+A_4+D_{12} \)	\(Z_2\)	1 1 0 s
219	\( A_1+D_5+D_{12} \)	\(Z_2\)	0 2 s
220	\( D_6+D_{12} \)	\(Z_2\)	v s
221	\( A_1+A_4+D_{13} \)	\(1\)
222	\( A_5+D_{13} \)	\(1\)
223	\( D_5+D_{13} \)	\(1\)
224	\( 2 A_1+A_2+D_{14} \)	\(Z_2\)	0 1 0 s
225	\( 2 A_2+D_{14} \)	\(1\)
226	\( A_1+A_3+D_{14} \)	\(Z_2\)	1 0 s
227	\( A_4+D_{14} \)	\(1\)
228	\( A_1+A_2+D_{15} \)	\(1\)
229	\( 2 A_1+D_{16} \)	\(Z_2\)	0 0 s
230	\( A_2+D_{16} \)	\(Z_2\)	0 s
231	\( A_1+D_{17} \)	\(1\)
232	\( D_{18} \)	\(1\)
233	\( 3 E_6 \)	\(Z_3\)	1 1 1
234	\( A_1+A_3+2 A_4+E_6 \)	\(1\)
235	\( 2 A_2+A_3+A_5+E_6 \)	\(Z_3\)	1 1 0 2 1
236	\( A_3+A_4+A_5+E_6 \)	\(1\)
237	\( A_2+2 A_5+E_6 \)	\(Z_3\)	0 2 2 1
238	\( A_1+A_2+A_3+A_6+E_6 \)	\(1\)
239	\( 2 A_1+A_4+A_6+E_6 \)	\(1\)
240	\( A_2+A_4+A_6+E_6 \)	\(1\)
241	\( A_1+A_5+A_6+E_6 \)	\(1\)
242	\( A_1+A_4+A_7+E_6 \)	\(1\)
243	\( A_5+A_7+E_6 \)	\(1\)
244	\( 2 A_1+A_2+A_8+E_6 \)	\(Z_3\)	0 0 1 3 1
245	\( 2 A_2+A_8+E_6 \)	\(Z_3\)	0 1 3 1
246	\( A_1+A_3+A_8+E_6 \)	\(1\)
247	\( A_4+A_8+E_6 \)	\(1\)
248	\( A_1+A_2+A_9+E_6 \)	\(1\)
249	\( A_3+A_9+E_6 \)	\(1\)
250	\( 2 A_1+A_{10}+E_6 \)	\(1\)
251	\( A_2+A_{10}+E_6 \)	\(1\)
252	\( A_1+A_{11}+E_6 \)	\(1\)
253	\( A_1+A_{11}+E_6 \)	\(Z_3\)	0 4 1
254	\( A_{12}+E_6 \)	\(1\)
255	\( A_3+A_4+D_5+E_6 \)	\(1\)
256	\( A_1+A_6+D_5+E_6 \)	\(1\)
257	\( A_7+D_5+E_6 \)	\(1\)
258	\( A_2+A_4+D_6+E_6 \)	\(1\)
259	\( A_6+D_6+E_6 \)	\(1\)
260	\( A_1+A_4+D_7+E_6 \)	\(1\)
261	\( D_5+D_7+E_6 \)	\(1\)
262	\( A_4+D_8+E_6 \)	\(1\)
263	\( A_1+A_2+D_9+E_6 \)	\(1\)
264	\( A_3+D_9+E_6 \)	\(1\)
265	\( A_1+D_{11}+E_6 \)	\(1\)
266	\( D_{12}+E_6 \)	\(1\)
267	\( 2 A_3+2 E_6 \)	\(1\)
268	\( A_1+A_5+2 E_6 \)	\(Z_3\)	0 2 1 1
269	\( A_6+2 E_6 \)	\(1\)
270	\( D_6+2 E_6 \)	\(1\)
271	\( 2 A_2+A_3+A_4+E_7 \)	\(1\)
272	\( A_1+2 A_3+A_4+E_7 \)	\(Z_2\)	1 2 2 0 1
273	\( A_1+A_2+A_3+A_5+E_7 \)	\(Z_2\)	0 0 2 3 1
274	\( 2 A_3+A_5+E_7 \)	\(Z_2\)	0 2 3 1
275	\( 2 A_1+A_4+A_5+E_7 \)	\(Z_2\)	1 1 0 3 1
276	\( A_2+A_4+A_5+E_7 \)	\(1\)
277	\( A_1+2 A_2+A_6+E_7 \)	\(1\)
278	\( A_2+A_3+A_6+E_7 \)	\(1\)
279	\( A_1+A_4+A_6+E_7 \)	\(1\)
280	\( A_5+A_6+E_7 \)	\(1\)
281	\( 2 A_1+A_2+A_7+E_7 \)	\(Z_2\)	0 1 0 4 1
282	\( 2 A_2+A_7+E_7 \)	\(1\)
283	\( A_1+A_3+A_7+E_7 \)	\(Z_2\)	1 0 4 1
284	\( A_4+A_7+E_7 \)	\(1\)
285	\( A_1+A_2+A_8+E_7 \)	\(1\)
286	\( A_3+A_8+E_7 \)	\(1\)
287	\( 2 A_1+A_9+E_7 \)	\(Z_2\)	0 0 5 1
288	\( A_2+A_9+E_7 \)	\(1\)
289	\( A_2+A_9+E_7 \)	\(Z_2\)	0 5 1
290	\( A_1+A_{10}+E_7 \)	\(1\)
291	\( A_{11}+E_7 \)	\(1\)
292	\( A_2+A_4+D_5+E_7 \)	\(1\)
293	\( A_1+A_5+D_5+E_7 \)	\(Z_2\)	0 3 2 1
294	\( A_6+D_5+E_7 \)	\(1\)
295	\( A_2+A_3+D_6+E_7 \)	\(Z_2\)	0 2 s 1
296	\( A_5+D_6+E_7 \)	\(Z_2\)	3 v 1
297	\( D_5+D_6+E_7 \)	\(Z_2\)	2 s 1
298	\( A_1+A_3+D_7+E_7 \)	\(Z_2\)	1 2 2 1
299	\( A_4+D_7+E_7 \)	\(1\)
300	\( A_1+A_2+D_8+E_7 \)	\(Z_2\)	1 0 s 1
301	\( A_2+D_9+E_7 \)	\(1\)
302	\( A_1+D_{10}+E_7 \)	\(Z_2\)	0 s 1
303	\( D_{11}+E_7 \)	\(1\)
304	\( A_2+A_3+E_6+E_7 \)	\(1\)
305	\( A_1+A_4+E_6+E_7 \)	\(1\)
306	\( A_5+E_6+E_7 \)	\(1\)
307	\( D_5+E_6+E_7 \)	\(1\)
308	\( 2 A_2+2 E_7 \)	\(1\)
309	\( A_1+A_3+2 E_7 \)	\(Z_2\)	0 2 1 1
310	\( A_4+2 E_7 \)	\(1\)
311	\( D_4+2 E_7 \)	\(Z_2\)	s 1 1
312	\( 2 A_2+2 A_3+E_8 \)	\(1\)
313	\( A_1+A_2+A_3+A_4+E_8 \)	\(1\)
314	\( 2 A_1+2 A_4+E_8 \)	\(1\)
315	\( A_2+A_3+A_5+E_8 \)	\(1\)
316	\( A_1+A_4+A_5+E_8 \)	\(1\)
317	\( 2 A_5+E_8 \)	\(1\)
318	\( 2 A_1+A_2+A_6+E_8 \)	\(1\)
319	\( 2 A_2+A_6+E_8 \)	\(1\)
320	\( A_1+A_3+A_6+E_8 \)	\(1\)
321	\( A_4+A_6+E_8 \)	\(1\)
322	\( A_1+A_2+A_7+E_8 \)	\(1\)
323	\( 2 A_1+A_8+E_8 \)	\(1\)
324	\( A_2+A_8+E_8 \)	\(1\)
325	\( A_1+A_9+E_8 \)	\(1\)
326	\( A_{10}+E_8 \)	\(1\)
327	\( A_1+A_4+D_5+E_8 \)	\(1\)
328	\( A_5+D_5+E_8 \)	\(1\)
329	\( 2 D_5+E_8 \)	\(1\)
330	\( 2 A_2+D_6+E_8 \)	\(1\)
331	\( A_4+D_6+E_8 \)	\(1\)
332	\( A_1+A_2+D_7+E_8 \)	\(1\)
333	\( A_1+D_9+E_8 \)	\(1\)
334	\( D_{10}+E_8 \)	\(1\)
335	\( A_1+A_3+E_6+E_8 \)	\(1\)
336	\( A_4+E_6+E_8 \)	\(1\)
337	\( D_4+E_6+E_8 \)	\(1\)
338	\( A_1+A_2+E_7+E_8 \)	\(1\)
339	\( A_3+E_7+E_8 \)	\(1\)
340	\( 2 A_1+2 E_8 \)	\(1\)
341	\( A_2+2 E_8 \)	\(1\)