5L 6s - Revision history

Furcht968 at 13:30, 4 April 2026

2026-04-04T13:30:48Z

← Older revision		Revision as of 13:30, 4 April 2026
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			{{Interwiki
			\|en=5L 6s
			\|es=
			\|de=
			\|ja=5L 6s
			}}
	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}		{{MOS intro}}

原井玉葱郎: /* Generator chain */ Proposed mode names are added.

2025-10-10T23:13:49Z

Generator chain: Proposed mode names are added.

@@ Line 14: / Line 14: @@
 === Modes ===
 {{MOS mode degrees}}
 == Scale tree ==

Lériendil: better distinction to make

2025-06-24T15:25:57Z

better distinction to make

← Older revision		Revision as of 15:25, 24 June 2025
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	{{MOS tuning spectrum		{{MOS tuning spectrum
	\| 6/1 = [[Slendric]], [[Rodan]] ↓		\| 6/1 = [[Slendric]], [[Rodan]] ↓
	\| 5/1 = [[~~Mothra~~]]		\| 5/1 = [[Mosura]]
	\| 9/2 = [[~~Cynder~~]]		\| 9/2 = [[Mothra]]
	\| 5/2 = [[Shoe]]		\| 5/2 = [[Shoe]]
	\| 8/5 = [[Kumonga]]		\| 8/5 = [[Kumonga]]

Lériendil: added kumonga

2025-06-24T15:25:08Z

added kumonga

← Older revision		Revision as of 15:25, 24 June 2025
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	\| 9/2 = [[Cynder]]		\| 9/2 = [[Cynder]]
	\| 5/2 = [[Shoe]]		\| 5/2 = [[Shoe]]
			\| 8/5 = [[Kumonga]]
	}}		}}

	[[Category:11-tone scales]]		[[Category:11-tone scales]]

ArrowHead294 at 13:59, 5 May 2025

2025-05-05T13:59:31Z

← Older revision		Revision as of 13:59, 5 May 2025
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	== Scale properties ==		== Scale properties ==
	{{MOS ~~scale properties~~}}
			=== Intervals ===
			{{MOS intervals}}

			=== Generator chain ===
			{{MOS genchain}}

			=== Modes ===
			{{MOS mode degrees}}

	== Scale tree ==		== Scale tree ==

ArrowHead294 at 13:57, 5 May 2025

2025-05-05T13:57:36Z

← Older revision		Revision as of 13:57, 5 May 2025
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	{{MOS intro}}		{{MOS intro}}

	This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6{{c}} flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by ~~[[User:CompactStar~~\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS). It has also been named '''slentonic''' by ~~[[User:Inthar~~\|Inthar]], after [[slendric]] temperament.		This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6{{c}} flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by {{u\|CompactStar}} as part of their temperament-centric MOS naming system (TCMNAMS). It has also been named '''slentonic''' by {{u\|Inthar}}, after [[slendric]] temperament.

	== Scale properties ==		== Scale properties ==

Lériendil: /* Scale tree */

2025-03-07T15:29:30Z

Scale tree

← Older revision		Revision as of 15:29, 7 March 2025
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	\| 5/1 = [[Mothra]]		\| 5/1 = [[Mothra]]
	\| 9/2 = [[Cynder]]		\| 9/2 = [[Cynder]]
			\| 5/2 = [[Shoe]]
	}}		}}

	[[Category:11-tone scales]]		[[Category:11-tone scales]]

Lériendil at 15:28, 7 March 2025

2025-03-07T15:28:55Z

← Older revision		Revision as of 15:28, 7 March 2025
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	{{MOS intro}}		{{MOS intro}}

	This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6{{c}} flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by [[User:CompactStar\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS).		This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6{{c}} flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by [[User:CompactStar\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS). It has also been named '''slentonic''' by [[User:Inthar\|Inthar]], after [[slendric]] temperament.

	== Scale properties ==		== Scale properties ==

ArrowHead294 at 19:38, 28 February 2025

2025-02-28T19:38:09Z

← Older revision		Revision as of 19:38, 28 February 2025
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	{{MOS intro}}		{{MOS intro}}

	This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6 ~~cents~~ flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by [[User:CompactStar\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS).		This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6{{c}} flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by [[User:CompactStar\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS).

	== Scale properties ==		== Scale properties ==
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	== Scale tree ==		== Scale tree ==
	{{~~Scale tree~~\|~~Comments=~~		{{MOS tuning spectrum
	6/1: [[Slendric]], ↓ [[Rodan]];		\| 6/1 = [[Slendric]], [[Rodan]] ↓
	5/1: [[Mothra]];		\| 5/1 = [[Mothra]]
	9/2: [[Cynder]];		\| 9/2 = [[Cynder]]
	}}		}}

	[[Category:11-tone scales]]		[[Category:11-tone scales]]

Tristanbay: Added the alternative name "mothroid" to article

2024-10-06T07:41:29Z

Added the alternative name "mothroid" to article

← Older revision		Revision as of 07:41, 6 October 2024
Line 2:		Line 2:
	{{MOS intro}}		{{MOS intro}}

	This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6 cents flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid'''.		This pattern has multiple significant harmonic entropy minima, but they are all improper. The only saving grace for it is that is has harmonic entropy minima where the ratio between the large and small steps is optimal for melody, and that the generator for these scales is less than 6 cents flat of 8/7. The saving grace of the more lopsided scales is that a syntonic fifth is three generators up from the root. The name for this MOS pattern is '''p-chro machinoid''', although the alternative name '''mothroid''' was given by [[User:CompactStar\|CompactStar]] as part of their temperament-centric MOS naming system (TCMNAMS).

	== Scale properties ==		== Scale properties ==