Pi-edo - Revision history

FloraC: FloraC moved page Πedo to Pi-edo over redirect: Move back. Wikipedia article on the mathematical constant is simply "pi"

2024-08-11T14:20:59Z

FloraC moved page Πedo to Pi-edo over redirect: Move back. Wikipedia article on the mathematical constant is simply "pi"

← Older revision	Revision as of 14:20, 11 August 2024
(No difference)

2024-08-11T14:19:21Z

Restore the hyphen for readability (cf. 4th and i-th)

← Older revision		Revision as of 14:19, 11 August 2024
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	{{Novelty}}		{{Novelty}}
	{{#invoke:Infobox_ET\|infobox_ET\|tuning=1ed697/559\|Prime factorization=\|Zeta=\|Consistency=\|Distinct consistency=\|debug= }}		{{#invoke:Infobox_ET\|infobox_ET\|tuning=1ed697/559\|Prime factorization=\|Zeta=\|Consistency=\|Distinct consistency=\|debug= }}
	'''~~πedo~~''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.		'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.

	== Harmonics ==		== Harmonics ==

2024-08-11T02:06:02Z

← Older revision		Revision as of 02:06, 11 August 2024
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	{{Novelty}}		{{Novelty}}
	{{#invoke:Infobox_ET\|infobox_ET\|tuning=1ed697/559\|Prime factorization=\|Zeta=\|Consistency=\|Distinct consistency=\|debug= }}		{{#invoke:Infobox_ET\|infobox_ET\|tuning=1ed697/559\|Prime factorization=\|Zeta=\|Consistency=\|Distinct consistency=\|debug= }}
	'''~~π-edo~~''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.		'''πedo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.

	== Harmonics ==		== Harmonics ==

2024-08-11T02:05:56Z

CompactStar moved page Pi-edo to Πedo

← Older revision	Revision as of 02:05, 11 August 2024
(No difference)

2024-08-10T07:51:40Z

Recategorize

← Older revision		Revision as of 07:51, 10 August 2024
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	{{Harmonics in cet\|title=Approximation of harmonics in π-edo\|381.971863420548806\|prec=1\|columns=11}}		{{Harmonics in cet\|title=Approximation of harmonics in π-edo\|381.971863420548806\|prec=1\|columns=11}}

	[[Category:~~Non-integer edos~~]]		[[Category:Edonoi]]

2024-05-10T09:28:18Z

← Older revision		Revision as of 09:28, 10 May 2024
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	{{Novelty}}		{{Novelty}}
	{{~~Infobox ET~~\|1ed697/559}}		{{#invoke:Infobox_ET\|infobox_ET\|tuning=1ed697/559\|Prime factorization=\|Zeta=\|Consistency=\|Distinct consistency=\|debug= }}
	'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.		'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.

2024-05-10T07:27:24Z

← Older revision		Revision as of 07:27, 10 May 2024
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	== Harmonics ==		== Harmonics ==
	{{Harmonics in cet\|title=Approximation of harmonics in π-edo\|381.~~971863421~~\|prec=1\|columns=11}}		{{Harmonics in cet\|title=Approximation of harmonics in π-edo\|381.971863420548806\|prec=1\|columns=11}}

	[[Category:Non-integer edos]]		[[Category:Non-integer edos]]

2024-05-10T03:16:53Z

← Older revision		Revision as of 03:16, 10 May 2024
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	{{Novelty}}		{{Novelty}}
	{{Infobox ET\|1ed697/559}}		{{Infobox ET\|1ed697/559}}
	'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.		'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. In fact, it is nearly identical to [[5edt]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.

	== Harmonics ==		== Harmonics ==

2024-02-28T08:42:55Z

FloraC moved page Pi-EDO to Pi-edo without leaving a redirect: Following the format of other pages

← Older revision	Revision as of 08:42, 28 February 2024
(No difference)

2024-02-28T08:42:03Z

Mark as novelty. Might as well be specified as 1ed2^(1/pi) or APS(1/pi oct)

← Older revision		Revision as of 08:42, 28 February 2024
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	{{~~stub~~}}		{{Novelty}}

	{{Infobox ET\|1ed697/559}}		{{Infobox ET\|1ed697/559}}
	'''Pi-~~EDO~~''', or '''~~3.141...EDO~~''' is a nonoctave [[equal-step tuning]] in which ~~''pi'' number of~~ steps occur per octave. It does not approximate any simple ~~harmonics~~ well, except for the 3rd harmonic. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.		'''π-edo''', '''1ed2<sup>1/π</sup>''', or '''APS(1/π oct)''' is a nonoctave [[equal-step tuning]] in which π steps occur per [[octave]]. It does not approximate any simple [[harmonic]]s well, except for the [[3/1\|3rd harmonic]]. This lends the tuning to use with custom inharmonic timbres. It has the potential to facilitate music far removed from any conventional harmonic or melodic traditions.

	==Harmonics==		== Harmonics ==
	{{~~harmonics~~ in cet\|title=Approximation of harmonics in pi-~~EDO~~\|381.971863421\|prec=1\|columns=11}}		{{Harmonics in cet\|title=Approximation of harmonics in π-edo\|381.971863421\|prec=1\|columns=11}}

	[[Category:Non-integer edos]]		[[Category:Non-integer edos]]