Harmonics 7–14 - Revision history

FloraC: Merge from Harmd-mix

2026-10-11T08:19:35Z

Merge from Harmd-mix

@@ Line 69: / Line 69: @@
 == Scala files ==
-* [[Harmd-mix]]
+<pre>
 {{Navbox harmonics}}

Sintel at 02:30, 11 October 2026

2026-10-11T02:30:44Z

← Older revision		Revision as of 02:30, 11 October 2026
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	{{Infobox harmonics\|7}}		{{Infobox harmonics\|7}}
	{{Harmonics intro\|7}} As 7 is a small odd number, this scale does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes it relatively poor for its size at creating traditional tonal music unless rotated.		{{Harmonics intro\|7}} As 7 is a small odd number, this scale does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes it relatively poor for its size at creating traditional tonal music unless rotated. The [[otonal heptad]] is the same scale but starting on the second degree.

	== Intervals ==		== Intervals ==
Line 70:		Line 70:
	== Scala files ==		== Scala files ==
	* [[Harmd-mix]]		* [[Harmd-mix]]
	* [[Oheptad]] – same, but starts with 8/7

	{{Navbox harmonics}}		{{Navbox harmonics}}

Sintel at 23:52, 10 October 2026

2026-10-10T23:52:51Z

← Older revision		Revision as of 23:52, 10 October 2026
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	{{Infobox ~~AFDO~~\|~~steps=~~7}}		{{Infobox harmonics\|7}}
	~~'''7afdo''' ([[AFDO~~\|~~arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/~~7 ~~each. It is a superset of [[6afdo]] and a subset of [[8afdo]]. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale.~~ As 7 is a small odd number, ~~7afdo~~ does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes ~~7afdo~~ relatively poor for its size at creating traditional tonal music unless rotated.		{{Harmonics intro\|7}} As 7 is a small odd number, this scale does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes it relatively poor for its size at creating traditional tonal music unless rotated.

	== Intervals ==		== Intervals ==
Line 71:		Line 71:
	* [[Harmd-mix]]		* [[Harmd-mix]]
	* [[Oheptad]] – same, but starts with 8/7		* [[Oheptad]] – same, but starts with 8/7

			{{Navbox harmonics}}

Sintel: Sintel moved page 7afdo to Harmonics 7–14

2026-10-10T18:54:20Z

Sintel moved page 7afdo to Harmonics 7–14

← Older revision	Revision as of 18:54, 10 October 2026
(No difference)

FloraC: +subsets and supersets

2025-02-23T11:08:57Z

+subsets and supersets

← Older revision		Revision as of 11:08, 23 February 2025
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	{{Infobox AFDO\|steps=7}}		{{Infobox AFDO\|steps=7}}
	'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale. As 7 is a small odd number, 7afdo does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes 7afdo relatively poor for its size at creating traditional tonal music unless rotated.		'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. It is a superset of [[6afdo]] and a subset of [[8afdo]]. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale. As 7 is a small odd number, 7afdo does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes 7afdo relatively poor for its size at creating traditional tonal music unless rotated.

	== Intervals ==		== Intervals ==

BudjarnLambeth: Specify the text means in its root position, not in general

2025-01-14T03:16:01Z

Specify the text means in its root position, not in general

← Older revision		Revision as of 03:16, 14 January 2025
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	{{Infobox AFDO\|steps=7}}		{{Infobox AFDO\|steps=7}}
	'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale. As 7 is a small odd number, ~~this AFDO~~ does not contain a perfect fifth or any reasonable approximation to ~~it, and it is~~ relatively poor for its size at creating traditional tonal music.		'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale. As 7 is a small odd number, 7afdo does not contain a perfect fifth or any reasonable approximation to one in its root position. This makes 7afdo relatively poor for its size at creating traditional tonal music unless rotated.

	== Intervals ==		== Intervals ==

Xenwolf: (improve link)

2024-12-28T21:17:18Z

(improve link)

← Older revision		Revision as of 21:17, 28 December 2024
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	{{Infobox AFDO\|steps=7}}		{{Infobox AFDO\|steps=7}}
	'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale #Over-n scales\|Over-7]] scale. As 7 is a small odd number, this AFDO does not contain a perfect fifth or any reasonable approximation to it, and it is relatively poor for its size at creating traditional tonal music.		'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale#Over-7 scales\|Over-7]] scale. As 7 is a small odd number, this AFDO does not contain a perfect fifth or any reasonable approximation to it, and it is relatively poor for its size at creating traditional tonal music.

	== Intervals ==		== Intervals ==

FloraC: +link to the scala files

2023-09-20T10:31:47Z

+link to the scala files

← Older revision		Revision as of 10:31, 20 September 2023
Line 68:		Line 68:
	\|}		\|}

	[[~~Category:AFDO~~]]		== Scala files ==
			* [[Harmd-mix]]
			* [[Oheptad]] – same, but starts with 8/7

FloraC: Terminological development

2023-04-11T06:55:20Z

Terminological development

← Older revision		Revision as of 06:55, 11 April 2023
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	{{Infobox ~~ADO~~\|steps=7}}		{{Infobox AFDO\|steps=7}}
	'''~~7ado~~''' ([[~~ADO~~\|arithmetic division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[~~Overtone_scale~~#Over-~~n_scales~~\|Over-7]] scale. As 7 is a small odd number, this ~~ADO~~ does not contain a perfect fifth or any reasonable approximation to it, and it is relatively poor for its size at creating traditional tonal music.		'''7afdo''' ([[AFDO\|arithmetic frequency division of the octave]]), or '''7odo''' ([[otonal division]] of the octave), divides the octave into seven parts of 1/7 each. As a scale it may be known as [[Harmonic mode\|mode 7 of the harmonic series]] or the [[Overtone scale #Over-n scales\|Over-7]] scale. As 7 is a small odd number, this AFDO does not contain a perfect fifth or any reasonable approximation to it, and it is relatively poor for its size at creating traditional tonal music.

	== Intervals ==		== Intervals ==
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	\|}		\|}

	[[Category:~~ADO~~]]		[[Category:AFDO]]

FloraC: FloraC moved page 7ado to 7afdo: Terminological development

2023-04-11T06:43:07Z

FloraC moved page 7ado to 7afdo: Terminological development

← Older revision	Revision as of 06:43, 11 April 2023
(No difference)