Calabi-Yau differential operator database v.3.0

All spectra sorted by number of corresponding singular points

	Local exponents	# singular points
1	0 1 1 2	1337
2	0 1 3 4	587
3	0 0 0 0	578
4	0 1/2 1/2 1	135
5	1 1 1 1	113
6	0 -1/2 1 3/2	93
7	1/2 1 1 3/2	47
8	-1/2 0 1 3/2	44
9	0 0 1 1	35
10	0 0	34
11	1 2 3 4	31
12	0 1/2 1	29
13	0 0 0	27
14	1/2 1/2 3/2 3/2	26
15	1/2 1/2 1/2 1/2	22
16	0 1/2 3/2 2	19
17	1/2 1 2 5/2	19
18	3/4 1 1 5/4	15
19	1/3 2/3 4/3 5/3	15
20	1 1 2 2	14
21	1 2 4 5	14
22	1 1	14
23	1/3 1/2 1/2 2/3	13
24	3/2 3/2 3/2 3/2	11
25	2/3 1 1 4/3	11
26	1 1 1	11
27	0 1 -2 3	10
28	1 2 2 3	10
29	1 3/2 5/2 3	10
30	0 1/3 2/3 1	10
31	1/6 5/6 7/6 11/6	10
32	0 1/6 5/6 1	10
33	1/2 3/4 5/4 3/2	10
34	1/2 2/3 4/3 3/2	10
35	0 0 -1 1	9
36	1/4 3/4 5/4 7/4	8
37	0 1/4 3/4 1	8
38	3/2 2 2 5/2	7
39	2 2 2 2	7
40	1 3/2 3/2 2	6
41	0 2 3 5	6
42	5/6 1 1 7/6	6
43	0 1/3 1 4/3	6
44	3/2 11/6 13/6 5/2	6
45	3/2 7/4 9/4 5/2	6
46	3/2 5/3 7/3 5/2	6
47	1/2 5/6 7/6 3/2	6
48	1/2 5/2 7/2 11/2	6
49	0 1/2 1 3/2	5
50	1/4 3/4 7/4 9/4	5
51	1/4 1/2 1/2 3/4	5
52	7/2 7/2 7/2 7/2	4
53	4 4 4 4	4
54	1 2 3	4
55	5/6 5/6 7/6 7/6	3
56	0 -1/6 1 7/6	3
57	0 1/4 1 5/4	3
58	1/3 1/3 2/3 2/3	3
59	2/3 5/6 7/6 4/3	3
60	3 3 3 3	3
61	5/2 5/2 5/2 5/2	2
62	-1/2 -1/2 1/2 1/2	2
63	1/3 5/6 11/6 7/3	2
64	1/2 3/2 3/2 5/2	2
65	1/4 1/3 2/3 3/4	2
66	1/5 2/5 3/5 4/5	2
67	3/4 3/4 5/4 5/4	2
68	3/5 4/5 6/5 7/5	2
69	2/3 3/4 5/4 4/3	2
70	0 -1/4 1 5/4	2
71	1 4/3 5/3 2	2
72	0 0 -1/4 1/4	2
73	2/3 1 4/3	2
74	3 4 4 5	1
75	13/4 13/4 15/4 15/4	1
76	4 5 5 6	1
77	5 6 7 8	1
78	0 -1 1 -2	1
79	4/5 9/10 11/10 6/5	1
80	7/10 9/10 11/10 13/10	1
81	11/12 11/12 13/12 13/12	1
82	7/8 7/8 9/8 9/8	1
83	3/4 7/8 9/8 5/4	1
84	3/4 11/12 13/12 5/4	1
85	3/4 5/6 7/6 5/4	1
86	19/24 23/24 25/24 29/24	1
87	17/24 23/24 25/24 31/24	1
88	0 1/6 1 7/6	1
89	2/3 2/3 7/6 7/6	1
90	1/2 5/8 9/8 5/4	1
91	9/8 5/4 3/2 13/8	1
92	0 1/4 -3/4 1	1
93	1 5/4 7/4 2	1
94	3/8 7/8 15/8 19/8	1
95	0 3/4 1 7/4	1
96	1/2 3/4 3/2 7/4	1
97	1/2 5/4 3/2 9/4	1
98	1/2 1/2 5/2 5/2	1
99	7/8 9/8 15/8 17/8	1
100	5/4 5/4 7/4 7/4	1
101	1/2 3/4 9/4 5/2	1
102	11/6 11/6 13/6 13/6	1
103	41/24 47/24 49/24 55/24	1
104	13/8 15/8 17/8 19/8	1
105	7/4 15/8 17/8 9/4	1
106	-3/8 3/8 -5/8 -11/8	1
107	17/10 19/10 21/10 23/10	1
108	5/3 11/6 13/6 7/3	1
109	19/12 23/12 25/12 29/12	1
110	1/2 3/2 5/2 7/2	1
111	2/3 5/3 5/3 8/3	1
112	1/3 1/2 3/2 5/3	1
113	7/12 11/12 13/12 17/12	1
114	5/8 7/8 9/8 11/8	1
115	1/3 1 1 5/3	1
116	5/2 3 3 7/2	1
117	9/4 11/4 13/4 15/4	1
118	4/3 3/2 3/2 5/3	1
119	4/3 4/3 5/3 5/3	1
120	0 1/4 7/4 2	1
121	0 0 2 2	1
122	0 0 -1/3 1/3	1
123	1/2 1/2	1
124	1/3 2/3	1
125	1/4 3/4	1
126	1/6 5/6	1
127	-3/4 -1/4	1
128	-5/6 -1/6	1
129	0 1/3	1
130	-1/3 0	1
131	0 1/2	1
132	-1/2 0	1
133	-2/3 0	1
134	0 2/3	1
135	-1 0	1
136	-1/2 -1/2	1
137	-2/3 -1/3	1
138	1/6 1/2 5/6	1
139	1/4 1/2 3/4	1
140	1/3 1/2 2/3	1
141	1/2 1/2 1/2	1
142	-1/2 0 1/2	1
143	-2/3 0 2/3	1
144	3/4 1 5/4	1
145	1/3 1 5/3	1
146	1/2 1 3/2	1
147	-1 0 1	1
148	-1/3 0 1/3	1
149	-3/4 -1/2 -1/4	1
150	-5/6 -1/2 -1/6	1
151	-2/3 -1/2 -1/3	1
152	1/10 3/10 7/10 9/10	1
153	1/8 3/8 5/8 7/8	1
154	1/6 1/3 2/3 5/6	1
155	1/12 5/12 7/12 11/12	1
156	1/6 1/4 3/4 5/6	1
157	1/6 1/6 5/6 5/6	1
158	1/6 1/2 1/2 5/6	1