39ed9 - Revision history

Dummy index: another explanation

2024-12-23T13:38:16Z

another explanation

← Older revision		Revision as of 13:38, 23 December 2024
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|third-basis subgroup]].{{idiosyncratic}}		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 9.4/3.5/3.7/3.11/3.13/3 [[subgroup]] (and equivalently 9.12.15.21.33.39 subgroup) tuning as of the [[kN subgroups\|239 subgroups]] that came down from the [[39edt]]. This is a [[half-prime subgroup\|third-basis subgroup]].{{idiosyncratic}}

	== Intervals ==		== Intervals ==

Dummy index: I don't think it's a good idea to consider 9 as 27/3, but even so, why is it 9th and not 3rd?

2024-12-23T13:20:19Z

I don't think it's a good idea to consider 9 as 27/3, but even so, why is it 9th and not 3rd?

← Older revision		Revision as of 13:20, 23 December 2024
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|~~9th~~-basis subgroup]].{{idiosyncratic}}		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|third-basis subgroup]].{{idiosyncratic}}

	== Intervals ==		== Intervals ==

BudjarnLambeth at 01:03, 23 December 2024

2024-12-23T01:03:43Z

← Older revision		Revision as of 01:03, 23 December 2024
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|9th-basis subgroup]]{{idiosyncratic}}.		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|9th-basis subgroup]].{{idiosyncratic}}

	== Intervals ==		== Intervals ==

BudjarnLambeth: Move stub to bottom, add sentence

2024-12-23T01:03:29Z

Move stub to bottom, add sentence

← Older revision		Revision as of 01:03, 23 December 2024
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	~~{{stub}}~~
	{{Infobox ET}}		{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 [[subgroup]] tuning. This is a [[half-prime subgroup\|9th-basis subgroup]]{{idiosyncratic}}.

	== Intervals ==		== Intervals ==
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	\| collapsed = 1		\| collapsed = 1
	}}		}}


			{{stub}}

BudjarnLambeth: Intervals harmonics

2024-10-05T03:41:55Z

Intervals harmonics

← Older revision		Revision as of 03:41, 5 October 2024
Line 1:		Line 1:
			{{stub}}
	{{Infobox ET}}		{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.

			== Intervals ==
			{{Interval table}}

			== Harmonics ==
			{{Harmonics in equal
			\| steps = 39
			\| num = 9
			\| denom = 1
			}}
			{{Harmonics in equal
			\| steps = 39
			\| num = 9
			\| denom = 1
			\| start = 12
			\| collapsed = 1
			}}

Plumtree: Infobox ET added

2022-10-05T20:12:43Z

Infobox ET added

← Older revision		Revision as of 20:12, 5 October 2022
Line 1:		Line 1:
			{{Infobox ET}}
	Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.		Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.

Lhearne: created page

2022-06-22T17:49:08Z

created page

New page

Similar to [[97.5cET]], 39ed9 divides the double tritave, [[9/1]], into 39 equal steps of approximately 97.5362c. It stands out as a 4/3.5/3.7/3.11/3.13/3.9 subgroup tuning.