Željko Stojanović: Difference between revisions

BudjarnLambeth (talk | contribs)
Created page with "Željko Stojanović is a microtonal composer and music theorist active on Facebook. == Invented scales == === Zi Wei scale === ==== Scala file ==== <pre> ! 2L 3s 487.14¢ gen 1165.0¢ equave stretch -35¢.scl ! Created using Scale Workshop 3.4.0 ! ! https://scaleworkshop.plainsound.org/scale/EVzlg8u-P ! 2L 3s (487.14¢ gen, 1165.0¢ equave, stretch -35¢) 5 ! 296.425000 ! 296.425 487.142000 ! 487.142 783.566000 ! 783.566 974.283000 ! 974.283 1165.000000 ! 1165.000..."
 
BudjarnLambeth (talk | contribs)
 
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Željko Stojanović 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'''.
 
== Discography ==
=== as Master Shaman of the Magic Groove ===
* [https://open.spotify.com/artist/6qjPtF82O5YJKXWNJXzo2r Spotify page]
* [https://www.youtube.com/channel/UCKjscowV-kMsUBVGFmuFsYg YouTube page]
 
=== 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]


== Invented scales ==
== Invented scales ==
=== Zi Wei scale ===
=== Zi Wei scale ===
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 ====
<pre>
<pre>
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</pre>
</pre>


[[Category:People]][[Category:Composers]][[Category:Theorists]]
==== 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 ===
An [[equal-step tuning]] which divides [[312/215]] into 100 equal parts.
 
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}}


==== Scala file ====
<pre>
! 100ED_312_215.scl
!
100 equal division of 312/215
100
!
6.44651
12.89302
19.33954
25.78605
32.23256
38.67907
45.12559
51.57210
58.01861
64.46512
70.91164
77.35815
83.80466
90.25117
96.69769
103.14420
109.59071
116.03722
122.48374
128.93025
135.37676
141.82327
148.26979
154.71630
161.16281
167.60932
174.05584
180.50235
186.94886
193.39537
199.84189
206.28840
212.73491
219.18142
225.62794
232.07445
238.52096
244.96747
251.41398
257.86050
264.30701
270.75352
277.20003
283.64655
290.09306
296.53957
302.98608
309.43260
315.87911
322.32562
328.77213
335.21865
341.66516
348.11167
354.55818
361.00470
367.45121
373.89772
380.34423
386.79075
393.23726
399.68377
406.13028
412.57680
419.02331
425.46982
431.91633
438.36285
444.80936
451.25587
457.70238
464.14890
470.59541
477.04192
483.48843
489.93494
496.38146
502.82797
509.27448
515.72099
522.16751
528.61402
535.06053
541.50704
547.95356
554.40007
560.84658
567.29309
573.73961
580.18612
586.63263
593.07914
599.52566
605.97217
612.41868
618.86519
625.31171
631.75822
638.20473
312/215
</pre>


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