Table of 227edo intervals

This table of 227edo intervals assumes 13-limit patent val ⟨227 360 527 637 785 840] of 227edo.

Intervals highlighted in bold are prime harmonics or subharmonics. Intervals, that differ more than 50%, but no more than 100%, are shown in italic. Intervals that differ by more than 100% are not shown. For clarity, an entry can contain multiple intervals if they are of comparable complexity.

Degree	Cents	Marks	5-limit	7-limit	11-limit	13-limit
0	0.000	P1	1/1
1	5.286
2	10.573
3	15.859
4	21.145
5	26.632			64/63		65/64, 66/65
6	31.718				56/55
7	37.004			50/49
8	42.291					40/39
9	47.577
10	52.863				33/32	65/63
11	58.150
12	63.436
13	68.723		25/24			26/25
14	74.009
15	79.295				22/21
16	84.582	m2		21/20
17	89.868
18	95.154				55/52
19	100.441				35/33
20	105.727
21	111.013		16/15
22	116.300
23	121.586
24	126.872					14/13
25	132.159
26	137.445					13/12
27	142.731
28	148.018
29	153.304			35/32
30	158.590
31	163.877				11/10
32	169.163
33	174.449
34	179.736
35	185.022				49/44
36	190.308
37	195.595			28/25
38	200.881				55/49
39	206.167	M2
40	211.454
41	216.740
42	222.026				25/22
43	227.313
44	232.599			8/7
45	237.885
46	243.172
47	248.458					15/13, 52/45
48	253.744
49	259.031					65/56
50	264.317				64/55
51	269.604
52	274.890		75/64
53	280.176
54	285.463				33/28
55	290.749	m3				13/11
56	296.035
57	301.322			25/21
58	306.608
59	311.894
60	317.181		6/5
61	322.467
62	327.753
63	333.040				40/33	63/52
64	338.326
65	343.612					39/32
66	348.899
67	354.185
68	359.471					16/13
69	364.758
70	370.044					26/21
71	375.330
72	380.617
73	385.903		5/4
74	391.189
75	396.476				44/35
76	401.762			63/50
77	407.048
78	412.335	M3		80/63		33/26
79	417.621				14/11
80	422.907
81	428.194		32/25			50/39
82	433.480
83	438.767
84	444.053
85	449.339
86	454.626					13/10
87	459.912
88	465.198				55/42
89	470.485			21/16
90	475.771
91	481.057				33/25
92	486.344
93	491.630
94	496.916	P4	4/3
95	502.203
96	507.489			75/56
97	512.775					35/26
98	518.062
99	523.348					65/48
100	528.634
101	533.921
102	539.207
103	544.493
104	549.780				11/8
105	555.066
106	560.352
107	565.639
108	570.925
109	576.211
110	581.498	d5		7/5
111	586.784
112	592.070		45/32
113	597.357
114	602.643
115	607.930		64/45
116	613.216
117	618.502	A4		10/7
118	623.789
119	629.075
120	634.361					75/52
121	639.648
122	644.934
123	650.220				16/11
124	655.507
125	660.793
126	666.079
127	671.366
128	676.652					65/44
129	681.938
130	687.225					52/35
131	692.511
132	697.797
133	703.084	P5	3/2
134	708.370
135	713.656
136	718.934				50/33
137	724.229
138	729.515			32/21
139	734.802
140	740.088
141	745.374					20/13
142	750.661
143	755.947					65/42
144	761.233
145	766.520
146	771.806		25/16			39/25
147	777.093
148	782.379				11/7
149	787.665	m6		63/40		52/33
150	792.952
151	798.238
152	803.524				35/22
153	808.811
154	814.079		8/5
155	819.383
156	824.670
157	829.956					21/13
158	835.242
159	840.529					13/8
160	845.815
161	851.101
162	856.388					64/39
163	861.674
164	866.960				33/20
165	872.247
166	877.533
167	882.819		5/3
168	888.106
169	893.392
170	898.678			42/25
171	903.965
172	909.251	M6				22/13
173	914.537				56/33
174	919.824
175	925.110				75/44
176	930.396
177	935.683				55/32
178	940.969
179	946.256
180	951.542					26/15, 45/26
181	956.828
182	962.115
183	967.401			7/4
184	972.687
185	977.974				44/25
186	983.260
187	988.546
188	993.833	m7
189	999.119
190	1004.405			25/14
191	1009.692
192	1014.978
193	1020.264
194	1025.551
195	1030.837
196	1036.123				20/11
197	1041.410
198	1046.696			64/35
199	1051.982
200	1057.269
201	1062.555					24/13
202	1067.841
203	1073.128					13/7
204	1078.414
205	1083.700
206	1088.987		15/8
207	1094.273
208	1099.559				66/35
209	1104.846
210	1110.132
211	1115.419	M7		40/21
212	1120.705				21/11
213	1125.991
214	1131.278		48/25			25/13
215	1136.564
216	1141.850
217	1147.137				64/33
218	1152.423
219	1157.709					39/20
220	1162.996			49/25
221	1168.282				55/28
222	1173.568			63/32		65/33
223	1178.855
224	1184.141
225	1189.427
226	1194.714
227	1200.000	P8	2/1