759edo - Revision history

ArrowHead294 at 17:37, 20 February 2025

2025-02-20T17:37:22Z

← Older revision		Revision as of 17:37, 20 February 2025
Line 2:		Line 2:
	{{ED intro}}		{{ED intro}}

	759 = 3 × 253, and 759edo shares its excellent perfect fifth with [[253edo]]. However, the primes [[5/1\|5]], [[7/1\|7]], [[11/1\|11]], and [[13/1\|13]] are mapped differently. With [[stretched and compressed tuning\|octave stretching]], one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. The 759def val [[support]]s [[noletaland]], the 282 & 759def temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system. <!-- explain the significance of this subgroup -->		Since {{nowrap\|759 {{=}} 3 × 253}}, and 759edo shares its excellent perfect fifth with [[253edo]]. However, the primes [[5/1\|5]], [[7/1\|7]], [[11/1\|11]], and [[13/1\|13]] are mapped differently. With [[stretched and compressed tuning\|octave stretching]], one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. The 759def val [[support]]s [[noletaland]], the {{nowrap\|282 & 759def}} temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system. <!-- explain the significance of this subgroup -->

	=== Prime harmonics ===		=== Prime harmonics ===

Francium: changed EDO intro to ED intro

2025-02-20T17:20:09Z

changed EDO intro to ED intro

← Older revision		Revision as of 17:20, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|759~~}}		{{ED intro}}

	759 = 3 × 253, and 759edo shares its excellent perfect fifth with [[253edo]]. However, the primes [[5/1\|5]], [[7/1\|7]], [[11/1\|11]], and [[13/1\|13]] are mapped differently. With [[stretched and compressed tuning\|octave stretching]], one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. The 759def val [[support]]s [[noletaland]], the 282 & 759def temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system. <!-- explain the significance of this subgroup -->		759 = 3 × 253, and 759edo shares its excellent perfect fifth with [[253edo]]. However, the primes [[5/1\|5]], [[7/1\|7]], [[11/1\|11]], and [[13/1\|13]] are mapped differently. With [[stretched and compressed tuning\|octave stretching]], one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. The 759def val [[support]]s [[noletaland]], the 282 & 759def temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system. <!-- explain the significance of this subgroup -->

FloraC: Fix patent misinformation. Request explanation

2025-02-14T09:37:55Z

Fix patent misinformation. Request explanation

← Older revision		Revision as of 09:37, 14 February 2025
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}

	{{EDO intro\|759}}		{{EDO intro\|759}}

	759edo is [[~~enfactoring\|enfactored~~]] in the [[5~~-limit~~]], ~~with the same tuning as~~ [[~~253edo~~]]. With octave stretching, one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. 759def val ~~tunes~~ [[noletaland]], 282 & ~~1323~~ temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system.		759 = 3 × 253, and 759edo shares its excellent perfect fifth with [[253edo]]. However, the primes [[5/1\|5]], [[7/1\|7]], [[11/1\|11]], and [[13/1\|13]] are mapped differently. With [[stretched and compressed tuning\|octave stretching]], one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. The 759def val [[support]]s [[noletaland]], the 282 & 759def temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system. <!-- explain the significance of this subgroup -->

			=== Prime harmonics ===
	{{Harmonics in equal\|759}}		{{Harmonics in equal\|759}}

	=== Subsets and supersets ===		=== Subsets and supersets ===

	759edo notably contains [[253edo]].		759edo notably contains [[253edo]].

Domin at 00:21, 14 February 2025

2025-02-14T00:21:30Z

← Older revision		Revision as of 00:21, 14 February 2025
Line 3:		Line 3:
	{{EDO intro\|759}}		{{EDO intro\|759}}

	759edo is [[enfactoring\|enfactored]] in the [[5-limit]], with the same tuning as [[253edo]]. With octave stretching, one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. 759def val tunes [[noletaland]], 282 & 1323 temperament, in the 23-limit.		759edo is [[enfactoring\|enfactored]] in the [[5-limit]], with the same tuning as [[253edo]]. With octave stretching, one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. 759def val tunes [[noletaland]], 282 & 1323 temperament, in the 23-limit. 759edo is an amazingly accurate 2.3.37.103.229 system.

	{{Harmonics in equal\|759}}		{{Harmonics in equal\|759}}

Eliora: Created page with "{{Infobox ET}} {{EDO intro|759}} 759edo is enfactored in the 5-limit, with the same tuning as 253edo. With octave stretching, one may use 2.7.11.13 s..."

2025-02-13T17:44:21Z

Created page with "{{Infobox ET}} {{EDO intro|759}} 759edo is enfactored in the 5-limit, with the same tuning as 253edo. With octave stretching, one may use 2.7.11.13 s..."

New page

{{Infobox ET}}

{{EDO intro|759}}

759edo is [[enfactoring|enfactored]] in the [[5-limit]], with the same tuning as [[253edo]]. With octave stretching, one may use 2.7.11.13 subgroup, all sharp, or 2.5.17.19.23.29.31 subgroup, all tuned flat. 759def val tunes [[noletaland]], 282 & 1323 temperament, in the 23-limit.

{{Harmonics in equal|759}}

=== Subsets and supersets ===

759edo notably contains [[253edo]].