Željko Stojanović

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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.

Discography

as Master Shaman of the Magic Groove

as Micro-X

(Stojanović hasn't published any of his Micro-X work yet.)

Social media

Invented scales

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 partials of a struck platinum bar, so it would be a useful scale for struck platinum instruments or for synthesized instruments with similar behavior.

Scala file

! 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

Kbm file

! Template for a keyboard mapping
!
! Size of map. The pattern repeats every so many keys:
5
! First MIDI note number to retune:
0
! Last MIDI note number to retune:
127
! Middle note where the first entry of the mapping is mapped to:
69
! Reference note for which frequency is given:
69
! Frequency to tune the above note to
440.0000000000001
! Scale degree to consider as formal octave (determines difference in pitch
! between adjacent mapping patterns):
5
! Mapping.
! The numbers represent scale degrees mapped to keys. The first entry is for
! the given middle note, the next for subsequent higher keys.
! For an unmapped key, put in an "x". At the end, unmapped keys may be left out.
0
1
2
3
4

Music

Budjarn Lambeth

100ed312/215

An equal-step tuning which divides 312/215 into 100 equal parts.

It is a microtemperament of rank 1, for no-7s subgroups. It could be approached as a no-7s 17-limit, no-7s 23-limit, or no-7s 73-limit tuning. It is similar to 295edt (see EDT).

Approximation of prime harmonics in 100ed312/215
Harmonic 2 3 5 7 11 13 17 19 23 29 31
Error Absolute (¢) -0.95 -0.23 -1.42 +2.70 +0.24 +1.12 +0.84 +1.68 -0.31 -1.93 -1.35
Relative (%) -14.7 -3.6 -22.0 +41.9 +3.7 +17.4 +13.0 +26.0 -4.8 -29.9 -21.0
Steps
(reduced)
186
(86)
295
(95)
432
(32)
523
(23)
644
(44)
689
(89)
761
(61)
791
(91)
842
(42)
904
(4)
922
(22)
Approximation of prime harmonics in 100ed312/215
Harmonic 37 41 43 47 53 59 61 67 71 73 79
Error Absolute (¢) +1.77 -1.89 -0.54 +0.19 -1.52 -0.24 +0.06 -1.19 +1.56 -1.41 -2.78
Relative (%) +27.5 -29.3 -8.4 +2.9 -23.6 -3.7 +1.0 -18.5 +24.2 -21.8 -43.1
Steps
(reduced)
970
(70)
997
(97)
1010
(10)
1034
(34)
1066
(66)
1095
(95)
1104
(4)
1129
(29)
1145
(45)
1152
(52)
1173
(73)

Scala file

! 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