54edt - Revision history

Fredg999 category edits: Removing from Category:Edonoi using Cat-a-lot

2025-08-01T19:23:09Z

2025-07-31T15:31:34Z

2025-06-29T11:23:26Z

← Older revision		Revision as of 11:23, 29 June 2025
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].		'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].

			== Commas ==
			This tuning tempers out [[50/49]] and [[64/63]] in the [[7-limit]] and [[78/77]] in the [[13-limit]].

	== Intervals ==		== Intervals ==

2024-10-06T07:11:34Z

Add table of harnonics

@@ Line 2: / Line 2: @@
 '''[[Edt|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit|6-integer-limit]].
 {| class="wikitable"
 |-
@@ Line 338: / Line 339: @@
 | | [[3/2|just perfect fifth]] plus an octave
 |}
 [[Category:Edt]]
 [[Category:Edonoi]]

2022-10-05T19:59:29Z

Infobox ET added

← Older revision		Revision as of 19:59, 5 October 2022
Line 1:		Line 1:
			{{Infobox ET}}
	'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].		'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].

2021-05-30T17:19:47Z

2019-07-07T21:01:03Z

2019-04-24T13:39:06Z

2019-03-03T10:54:24Z

minor edit

← Older revision		Revision as of 10:54, 3 March 2019
Line 1:		Line 1:
	'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (~~54edt~~) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].		'''[[Edt\|Division of the third harmonic]] into 54 equal parts''' (54EDT) is related to [[34edo\|34 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 2.4728 cents compressed and the step size is about 35.2214 cents. It is consistent to the [[7-odd-limit\|7-integer-limit]], but not to the 8-integer-limit. In comparison, 34edo is only consistent up to the [[5-odd-limit\|6-integer-limit]].

	{\| class="wikitable"		{\| class="wikitable"

2019-01-19T05:07:12Z