14edf

Division of the just perfect fifth into 14 equal parts (14EDF) is related to 24 edo, but with the 3/2 rather than the 2/1 being just. The octave is about 3.3514 cents stretched and the step size is about 50.1396 cents. The patent val has a generally sharp tendency for harmonics up to 22, with the exception for 7, 14, and 21.

Lookalikes: 24edo, 38edt

Intervals

	ed31\54	ed121/81	ed3/2	Golden (~ed10\17)	ed34\57 (~47ed4!)	Approximate Ratios*
1	49.20635	49.6297	50.1396	50.41825	51.1278	1/1
2	98.4127	99.2594	100.2793	100.8365	102.2556	33/32, 34/33
3	147.61905	148.8891	150.4189	151.2547	153.3835	17/16, 18/17
4	196.8254	198.5188	200.5586	201.673	204.5113	12/11
5	246.03175	248.1485	250.6982	252.0912	255.6391	9/8
6	295.2381	297.782	300.8379	302.5095	306.7669	22/19
7	344.4444	347.408	350.9775	352.9277	357.8947	19/16
8	393.6508	397.03765	401.1171	403.346	409.0226	11/9
9	442.8571	446.66735	451.2568	453.7642	460.1504	24/19
10	492.0635	496.2971	501.3964	504.1825	511.2781	22/17
11	541.2698	545.9268	551.536	554.6007	562.406	4/3
12	590.4762	595.5565	601.6757	605.019	613.5338	11/8
13	639.6825	645.1862	651.8154	655.4372	664.66165	17/12
14	688.8889	694.8158	701.955	705.85545	715.7895	16/11
15	738.0952	744.4456	752.0946	756.2736	766.9173	3/2
16	787.3016	794.0753	802.2343	806.6919	818.0451	17/11
17	836.5079	843.705	852.3739	857.1102	869.1729	19/12
18	885.7143	893.3347	902.5136	907.5284	920.30075	18/11
19	934.9206	942.9644	952.6532	957.9467	971.4286	32/19
20	984.127	992.5941	1002.7929	1008.3649	1022.5564	19/11
21	1033.333	1042.2238	1052.9235	1058.7832	1073.6842	16/9
22	1082.5397	1091.8535	1103.0721	1109.2014	1124.812	11/6
23	1131.7646	1141.4832	1153.2118	1159.6297	1175.93985	17/9, 32/17
24	1180.9524	1191.1129	1203.3514	1210.0379	1227.0677	33/17, 64/33
						2/1