6L 5s - Revision history

Overthink: "Syntonic temperaments" is wrong

2025-12-15T03:48:38Z

"Syntonic temperaments" is wrong

← Older revision		Revision as of 03:48, 15 December 2025
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	{{MOS intro}} The name '''amsochromic''' has been proposed for this scale by [[User:Lériendil\|Lériendil]], originally assigned to [[5L 6s]] by [[Praveen Venkataramana]] and standing for "acute [[major second]] chromatic"; the name was moved to 6L 5s due to the existing use of "slentonic" for the other MOS.		{{MOS intro}} The name '''amsochromic''' has been proposed for this scale by [[User:Lériendil\|Lériendil]], originally assigned to [[5L 6s]] by [[Praveen Venkataramana]] and standing for "acute [[major second]] chromatic"; the name was moved to 6L 5s due to the existing use of "slentonic" for the other MOS.

	This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper ({{nowrap\|L {{=}} 8\|s {{=}} 1}}) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in ~~[[syntonic temperament]]s with~~ wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.		This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper ({{nowrap\|L {{=}} 8\|s {{=}} 1}}) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in temperaments generated by wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

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

ArrowHead294: substitute deprecated template

2025-05-05T14:01:36Z

substitute deprecated template

← Older revision		Revision as of 14:01, 5 May 2025
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	== Scale properties ==		== Scale properties ==
	{{TAMNAMS use}}		{{TAMNAMS use}}
	{{MOS ~~data~~}}
			=== Intervals ===
			{{MOS intervals}}

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

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

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

Lériendil: added name "amsochromic"

2025-03-10T11:17:35Z

added name "amsochromic"

← Older revision		Revision as of 11:17, 10 March 2025
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	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}		{{MOS intro}} The name '''amsochromic''' has been proposed for this scale by [[User:Lériendil\|Lériendil]], originally assigned to [[5L 6s]] by [[Praveen Venkataramana]] and standing for "acute [[major second]] chromatic"; the name was moved to 6L 5s due to the existing use of "slentonic" for the other MOS.

	This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper ({{nowrap\|L {{=}} 8\|s {{=}} 1}}) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in [[syntonic temperament]]s with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.		This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper ({{nowrap\|L {{=}} 8\|s {{=}} 1}}) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in [[syntonic temperament]]s with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

ArrowHead294 at 13:41, 3 March 2025

2025-03-03T13:41:18Z

← Older revision		Revision as of 13:41, 3 March 2025
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	{{MOS intro}}		{{MOS intro}}

	This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in [[syntonic temperament]]s with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.		This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper ({{nowrap\|L {{=}} 8\|s {{=}} 1}}) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in [[syntonic temperament]]s with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

	== ~~Modes~~ ==		== Scale properties ==
	{{~~MOS modes~~}}		{{TAMNAMS use}}
			{{MOS data}}
	~~== Intervals ==~~
	{{MOS ~~intervals~~}}

	== Scale tree ==		== Scale tree ==
	{{~~Scale tree~~}}		{{MOS tuning spectrum}}

	{{todo\|expand}}		{{todo\|expand}}

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

BudjarnLambeth: == Intervals == {{MOS intervals}}

2024-12-16T01:06:00Z

== Intervals == {{MOS intervals}}

← Older revision		Revision as of 01:06, 16 December 2024
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	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}		{{MOS intro}}
	This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic ~~temperaments~~ with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.
			This MOS has a [[harmonic entropy]] minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has [[index]] 2 in [[syntonic temperament]]s with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

			== Intervals ==
			{{MOS intervals}}

	== Scale tree ==		== Scale tree ==
	{{Scale tree}}		{{Scale tree}}

			{{todo\|expand}}
	[[Category:11-tone scales]]		[[Category:11-tone scales]]

Ganaram inukshuk: a curly bracket

2024-02-21T21:50:21Z

a curly bracket

← Older revision		Revision as of 21:50, 21 February 2024
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	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}}		{{MOS intro}}
	This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.		This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

Ganaram inukshuk: /* Scale tree */ Replaced scale tree

2024-02-19T19:55:19Z

Scale tree: Replaced scale tree

Show changes

BudjarnLambeth: Add clarify tag

2024-02-12T10:28:19Z

Add clarify tag

← Older revision		Revision as of 10:28, 12 February 2024
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	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}}		{{MOS intro}}}
	This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11).		This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11){{clarify \| the subgroup provided doesn’t match the one on the Pentacircle page}}.

	== Modes ==		== Modes ==

BudjarnLambeth: /* Modes */

2024-02-12T10:22:53Z

Modes

← Older revision		Revision as of 10:22, 12 February 2024
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	== Modes ==		== Modes ==
	{{MOS ~~Moses~~}}		{{MOS modes}}

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

BudjarnLambeth: Intro and modes

2024-02-12T10:22:43Z

Intro and modes

← Older revision		Revision as of 10:22, 12 February 2024
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	{{Infobox MOS}}		{{Infobox MOS}}
			{{MOS intro}}}
			This MOS has a harmonic entropy minimum ([[Baldy]]) which is highly improper (L=8 s=1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like [[superpyth]] (2.3.7) and [[pentacircle]] (2.3.11/7.13/11).

	~~This MOS, generated by a medium major second of 200 (1/6edo) to 218.182 (2/11edo) cents, has a harmonic entropy minimum (Baldy) which is highly improper (L~~=~~8 s~~=~~1) in an optimal tuning, However, its saving grace is that it at least has index 2 in syntonic temperaments with wide fifths like superpyth (2.3.7) and pentacircle (2.3.11/7.13/11).~~		== Modes ==
			{{MOS Moses}}

	== ~~Names~~ ==		== Scale tree ==
	{\| class="wikitable"		{\| class="wikitable"
	\|-		\|-