7L 19s - Revision history

ArrowHead294 at 14:25, 5 May 2025

2025-05-05T14:25:24Z

← Older revision		Revision as of 14:25, 5 May 2025
Line 8:		Line 8:
	== 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 ==

ArrowHead294 at 18:11, 3 March 2025

2025-03-03T18:11:43Z

← Older revision		Revision as of 18:11, 3 March 2025
Line 4:		Line 4:
	Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).		Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).

	In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals, although the {{nowrap\|26 & amp; 33}} temperament (equating [[5/4]] to the major 8-mosstep) seems promising, if rather complex.		In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals, although the {{nowrap\|26 & 33}} temperament (equating [[5/4]] to the major 8-mosstep) seems promising, if rather complex.

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

ArrowHead294 at 18:11, 3 March 2025

2025-03-03T18:11:37Z

← Older revision		Revision as of 18:11, 3 March 2025
Line 2:		Line 2:
	{{MOS intro}}		{{MOS intro}}

	Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).		Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).

	In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals, although the 26&33 temperament (equating [[5/4]] to the major 8-mosstep) seems promising, if rather complex.		In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals, although the {{nowrap\|26 & amp; 33}} temperament (equating [[5/4]] to the major 8-mosstep) seems promising, if rather complex.

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

	== Scale tree ==		== Scale tree ==
	{{~~Scale tree~~\|~~depth~~=6}}		{{MOS tuning spectrum\|Depth=6}}


	{{stub}}		{{stub}}

Jerdle: Discussed 26&33

2025-01-29T15:50:28Z

Discussed 26&33

← Older revision		Revision as of 15:50, 29 January 2025
Line 4:		Line 4:
	Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).		Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).

	In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals.		In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals, although the 26&33 temperament (equating [[5/4]] to the major 8-mosstep) seems promising, if rather complex.

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

Jerdle at 10:13, 29 January 2025

2025-01-29T10:13:30Z

← Older revision		Revision as of 10:13, 29 January 2025
Line 4:		Line 4:
	Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).		Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).

	In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep ~~and~~ minor 10-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals.		In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep, minor 10-mosstep and even diminished 11-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals.
	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

Jerdle: Discussed flattertone and deeptone.

2025-01-29T10:11:32Z

Discussed flattertone and deeptone.

← Older revision		Revision as of 10:11, 29 January 2025
Line 1:		Line 1:
	{{Infobox MOS}}		{{Infobox MOS}}
	{{MOS intro}}		{{MOS intro}}

			Even this far towards [[7edo]] in the [[5L 2s]] descendants, there are still multiple available temperaments. If the (bright) generator is taken as [[4/3]], we are rather beyond the range of standard [[meantone]] or even [[flattone]]. Instead, we have [[flattertone]] in the soft range (with a 33-tone scale of [[26L 7s]]) and [[deeptone]] in the hard one (where the 33-tone scale is [[7L 26s]]).

			In flattertone, the minor 8-mosstep is a large neutral or submajor third that can still be considered to approximate [[5/4]], while in deeptone, this approximation fails and [[5/4]] is instead equated to the minor 9-mosstep. While the major 8-mosstep and minor 10-mosstep can also be close, no major temperament seems to equate 5/4 to these intervals.
	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

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

2024-12-16T01:41:12Z

== Intervals == {{MOS intervals}}

← Older revision		Revision as of 01:41, 16 December 2024
Line 3:		Line 3:
	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

			== Intervals ==
			{{MOS intervals}}

	== Scale tree ==		== Scale tree ==
	{{Scale tree\|depth=6}}		{{Scale tree\|depth=6}}


			{{stub}}

CompactStar: Created page with "{{Infobox MOS}} {{MOS intro}} == Modes == {{MOS modes}} == Scale tree == {{Scale tree|depth=6}}"

2023-06-21T00:57:11Z

Created page with "{{Infobox MOS}} {{MOS intro}} == Modes == {{MOS modes}} == Scale tree == {{Scale tree|depth=6}}"

New page

{{Infobox MOS}}
{{MOS intro}}
== Modes ==
{{MOS modes}}
== Scale tree ==
{{Scale tree|depth=6}}