Željko Stojanović - Revision history

BudjarnLambeth: /* 19ed17/8 */

2026-09-30T14:04:57Z

19ed17/8

← Older revision		Revision as of 14:04, 30 September 2026
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	=== 19ed17/8 ===		=== 19ed17/8 ===
	Extremely close to [[35ed4]], see that article for more discussion of the scale.		''Extremely close to '''[[35ed4]]''', see that article for more discussion of the scale.''

	=== 100ed312/215 ===		=== 100ed312/215 ===

BudjarnLambeth at 14:04, 30 September 2026

2026-09-30T14:04:28Z

← Older revision		Revision as of 14:04, 30 September 2026
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	'''Željko Stojanović''' is a microtonal ~~composer and~~ music theorist. His current artist name is '''Micro-X''' though he previously went by '''Master Shaman of the Magic Groove'''.		'''Željko Stojanović''' is a microtonal music theorist and composer. His current artist name is '''Micro-X''' though he previously went by '''Master Shaman of the Magic Groove'''.

	== Discography ==		== Discography ==

BudjarnLambeth: /* 100ed312/215 */

2026-09-30T13:51:50Z

100ed312/215

← Older revision		Revision as of 13:51, 30 September 2026
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	1304.955		1304.955
	</pre>		</pre>

			=== 19ed17/8 ===
			Extremely close to [[35ed4]], see that article for more discussion of the scale.

	=== 100ed312/215 ===		=== 100ed312/215 ===

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:50:18Z

10ed17/8

← Older revision		Revision as of 13:50, 30 September 2026
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	In fact it largely lacks any [[equivalence]]/[[equave]]: the closest such thing to one might be 9/1 (two tritaves). This is quite an interesting property: lots of consonances (albeit very [[xenharmonic]] ones), but no equave, giving the scale no felt sense of repeating itself even though it technically does.		In fact it largely lacks any [[equivalence]]/[[equave]]: the closest such thing to one might be 9/1 (two tritaves). This is quite an interesting property: lots of consonances (albeit very [[xenharmonic]] ones), but no equave, giving the scale no felt sense of repeating itself even though it technically does.

	10ed17/8 could also be called 130.5 or [[APS\|APS130.5¢]] since its step size is very close to exactly 130.5 [[cents]].		10ed17/8 could also be called 130.5cET or [[APS\|APS130.5¢]] since its step size is very close to exactly 130.5 [[cents]].
	{{Harmonics in equal\|10\|17\|8\|intervals=integer}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer}}
	{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:49:47Z

10ed17/8

← Older revision		Revision as of 13:49, 30 September 2026
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	=== 10ed17/8 ===		=== 10ed17/8 ===
	A small [[:Category:10-tone scales\|10-tone]] scale which closely approximates several [[13-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 13/1, 14/1 and 15/1.		A small [[:Category:10-tone scales\|10-tone]] scale which closely approximates several [[13-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 13/1, 14/1 and 15/1. As such it contains a very close approximation of the [[JI]] chord [[12:13:14:15]] which is a [[harmonic series]] segment.

	A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1, nor 16/1, so it is useful for exploring nonoctave harmony.		A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1, nor 16/1, so it is useful for exploring nonoctave harmony.
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	In fact it largely lacks any [[equivalence]]/[[equave]]: the closest such thing to one might be 9/1 (two tritaves). This is quite an interesting property: lots of consonances (albeit very [[xenharmonic]] ones), but no equave, giving the scale no felt sense of repeating itself even though it technically does.		In fact it largely lacks any [[equivalence]]/[[equave]]: the closest such thing to one might be 9/1 (two tritaves). This is quite an interesting property: lots of consonances (albeit very [[xenharmonic]] ones), but no equave, giving the scale no felt sense of repeating itself even though it technically does.

	~~It contains a very close approximation of the [[JI]] chord~~ [[~~12:13:14:15~~]] ~~which~~ is a [[~~harmonic series~~]] ~~segment~~.		10ed17/8 could also be called 130.5 or [[APS\|APS130.5¢]] since its step size is very close to exactly 130.5 [[cents]].
	{{Harmonics in equal\|10\|17\|8\|intervals=integer}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer}}
	{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:43:59Z

10ed17/8

← Older revision		Revision as of 13:43, 30 September 2026
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	=== 10ed17/8 ===		=== 10ed17/8 ===
	A small scale which closely approximates several [[13-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 13/1, 14/1 and 15/1.		A small [[:Category:10-tone scales\|10-tone]] scale which closely approximates several [[13-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 13/1, 14/1 and 15/1.

	A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1, nor 16/1, so it is useful for exploring nonoctave harmony.		A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1, nor 16/1, so it is useful for exploring nonoctave harmony.
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	It contains a very close approximation of the [[JI]] chord [[12:13:14:15]] which is a [[harmonic series]] segment.		It contains a very close approximation of the [[JI]] chord [[12:13:14:15]] which is a [[harmonic series]] segment.

	{{Harmonics in equal\|10\|17\|8\|intervals=integer}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer}}
	{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}		{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:43:28Z

10ed17/8

← Older revision		Revision as of 13:43, 30 September 2026
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	=== 10ed17/8 ===		=== 10ed17/8 ===
	A small scale which closely approximates several [[11-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 14/1 and 15/1.		A small scale which closely approximates several [[13-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 13/1, 14/1 and 15/1.

	A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1 nor 16/1: so it is ~~very~~ useful for exploring nonoctave harmony.		A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1, nor 16/1, so it is useful for exploring nonoctave harmony.

			In fact it largely lacks any [[equivalence]]/[[equave]]: the closest such thing to one might be 9/1 (two tritaves). This is quite an interesting property: lots of consonances (albeit very [[xenharmonic]] ones), but no equave, giving the scale no felt sense of repeating itself even though it technically does.

			It contains a very close approximation of the [[JI]] chord [[12:13:14:15]] which is a [[harmonic series]] segment.

			{{Harmonics in equal\|10\|17\|8\|intervals=integer}}
			{{Harmonics in equal\|10\|17\|8\|intervals=integer\|start=12}}

	==== Scala file ====		==== Scala file ====

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:24:44Z

10ed17/8

← Older revision		Revision as of 13:24, 30 September 2026
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	=== 10ed17/8 ===		=== 10ed17/8 ===
	A small scale which closely approximates several [[11-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 14/1 and 15/1.		A small scale which closely approximates several [[11-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 14/1 and 15/1.

			A highly [[nonoctave]] scale, does not contain any intervals close to 2/1, 4/1, 8/1 nor 16/1: so it is very useful for exploring nonoctave harmony.

	==== Scala file ====		==== Scala file ====

BudjarnLambeth: /* 10ed17/8 */

2026-09-30T13:22:51Z

10ed17/8

← Older revision		Revision as of 13:22, 30 September 2026
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	=== 10ed17/8 ===		=== 10ed17/8 ===
	A small scale which closely approximates ~~some useful~~ [[11-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 14/1 and 15/1.		A small scale which closely approximates several [[11-limit]] consonances: 7/6, 5/4, 8/5, 11/6, 8/3, 10/3, 11/3, 9/2, 16/3, 9/1, 12/1, 14/1 and 15/1.

	==== Scala file ====		==== Scala file ====

BudjarnLambeth: /* Invented scales */

2026-09-30T13:19:58Z

Invented scales

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 ; [[Budjarn Lambeth]]
 * [https://www.youtube.com/watch?v=dZgIb36MRGE ''Improvisation in Stojanović Zi Wei scale''] (2026)
 === 100ed312/215 ===