Željko Stojanović: Difference between revisions

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'''Željko Stojanović''', also known as '''Micro-X''', is a microtonal composer and music theorist active on Facebook.
'''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'''.


== Music ==
== Discography ==
{{todo|inline=1|complete section}}
=== as Master Shaman of the Magic Groove ===
* [https://open.spotify.com/artist/6qjPtF82O5YJKXWNJXzo2r Spotify page]
* [https://www.youtube.com/channel/UCKjscowV-kMsUBVGFmuFsYg YouTube page]


== Online presence ==
=== as Micro-X ===
''(Stojanović hasn't published any of his Micro-X work yet.)''
 
== Social media ==
* [https://www.facebook.com/profile.php?id=100002908912018 Facebook page]
* [https://www.facebook.com/profile.php?id=100002908912018 Facebook page]


== Invented scales ==
== Invented scales ==
=== Zi Wei scale ===
=== Zi Wei scale ===
A version of the [[2L 3s]] MOS using [[octave shrinking]].[[Category:5-tone scales]][[Category:Tempered scales]]
A version of the [[2L 3s]] MOS using [[octave shrinking]]. Its intervals deviate very far from the [[harmonic series]], but they line up well with the [[partial]]s of a struck platinum bar, so it would be a useful scale for struck platinum instruments or for synthesized instruments with similar behavior.[[Category:5-tone scales]][[Category:Tempered scales]]


==== Scala file ====
==== Scala file ====
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4
4
</pre>
</pre>
==== Music ====
; [[Budjarn Lambeth]]
* [https://www.youtube.com/watch?v=dZgIb36MRGE ''Improvisation in Stojanović Zi Wei scale''] (2026)
=== 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. 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.
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 130.5cET 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|start=12}}
==== Scala file ====
<pre>
! 10 equal divisions of 17_8.scl
! Created using Scale Workshop 3.5.3
!
! https://scaleworkshop.plainsound.org/scale/tUBJ7qcgK
!
10 equal divisions of 17/8
10
!
130.496
260.991
391.487
521.982
652.478
782.973
913.469
1043.964
1174.460
1304.955
</pre>
=== 19ed17/8 ===
''Extremely close to '''[[35ed4]]''', see that article for more discussion of the scale.''


=== 100ed312/215 ===
=== 100ed312/215 ===
An [[equal-step tuning]] which divides [[312/215]] into 100 equal parts.  
An [[equal-step tuning]] which divides [[312/215]] into 100 equal parts.  


It is a [[microtemperament]] of [[rank]] 1, for no-7s [[subgroup]]s.[[Category:100-tone scales]]
It is a [[microtemperament]] of [[rank]] 1, for no-7s [[subgroup]]s or [[dual-n|dual-7s]] subgroups up to the [[23-limit]]. It is similar to [[295edt]] ''(see [[EDT]])''.[[Category:100-tone scales]]
{{Harmonics in equal|100|312|215|intervals=prime}}
{{Harmonics in equal|100|312|215|intervals=prime}}
{{Harmonics in equal|100|312|215|intervals=prime|start=12}}


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