183edo: Difference between revisions

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~~<h2>IMPORTED REVISION FROM WIKISPACES</h2>~~

~~This is an imported revision from Wikispaces.~~ The ~~revision metadata is included below for reference:<br>~~

The '''183 equal divisions of the octave''' ('''183edo'''), or the '''183(-tone) equal temperament''' ('''183tet''', '''183et''') when viewed from a [[regular temperament]] perspective, divides the [[octave]] into 183 [[equal]] parts of about 6.56 [[cent]]s each, a size close to [[243/242]], the rastma.

~~: This revision was by author [[User:xenwolf|xenwolf]] and made on <tt>2011-06-23 16:58:34 UTC</tt>.<br>~~

~~: The original revision id was <tt>238459661</tt>.<br>~~

~~: The revision comment was: <tt></tt><br>~~

~~The revision contents are below, presented both in~~ the ~~original Wikispaces Wikitext format~~, ~~and in HTML exactly as Wikispaces rendered it.<br>~~

~~<h4>Original Wikitext content:</h4>~~

<div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html">//183edo// divides the ~~octave into~~ 183 equal ~~parts of 6.557 [[cent]]s each. It is notable as a higher limit system~~, ~~especially~~ when ~~7 is left out of the picture. It tempers out the~~ [[~~schisma~~]], ~~32805/32768, in~~ the [[~~5-limit~~]]~~. In the~~ [[~~7-limi~~]]~~t, it tempers out 6144/6125, 19683/19600 and the no-twos comma defining the [[Mirkwai clan]], 16875/16807~~. ~~In the~~ [[~~11-limit]] it tempers out 540/539 and 3025/3024; in the [[13-limit~~]], ~~351/350 and 676/675; in the~~ [[~~17-limit]] 442~~/~~441, 561/560 and 715/714; and in the [[19-limit]] 456/455. It is the [[optimal patent val]] for 13-, 17- and 19-limit [[Mirkwai clan|mirkat temperament~~]], the ~~72&183 temperament, and an excellent tuning for the [[rank-three temperament]]s [[The Archipelago|madagascar and borneo]]~~.

As a no-~~sevens temperament~~, ~~it tempers out 32805/32768, 5632/5625, 8019/8000, 676/675, 4425/4424, 6656/6655, 936/935, 1089/1088, and 1377/1375.</pre></div>~~

== Theory ==

~~<h4>Original HTML content:</h4>~~

183edo is notable as a higher-limit system, [[consistency|distinctly consistent]] in the [[17-odd-limit]], or the no-19 no-31 [[33-odd-limit]]. It has especially low errors in ''all'' [[prime limit]]s from 11 to 29, although its bad rendering of [[19/1|19]] makes it fail to be consistent in the [[19-odd-limit]]. It is however a strong no-19's [[29-limit]] system with the addition of an essentially perfectly accurate prime [[43/1|43]].

~~<div style="width:100%; max~~-~~height:400pt; overflow:auto; background~~-~~color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word~~-~~wrap:break~~-~~word;width:200%;white~~-~~space: pre~~-~~wrap ! important" class="old~~-~~revision~~-html"><html><head><title>183edo</title></head><body><em>183edo</em> divides the octave into 183 equal parts of 6.557 <a class="wiki_link" href="/cent">cent</a>s each. It is ~~notable as~~ a ~~higher~~ limit system, ~~especially when 7 is left~~ out ~~of the picture. It~~ tempers out the ~~<a class="wiki_link" href="/~~schisma~~">schisma</a>, 32805/32768,~~ in the ~~<a class="wiki_link" href="/5-limit">~~5-limit~~</a>~~. In the ~~<a class="wiki_link" href="/~~7-~~limi">7-limi</a>t~~, it tempers out 6144/6125, 19683/19600 and ~~the no-twos comma defining the <a class="wiki_link" href="/Mirkwai%20clan">Mirkwai clan</a>~~, 16875/16807. In the ~~<a class="wiki_link" href="/~~11-limit~~">11-limit</a>~~ it tempers out 540/539 ~~and~~ 3025/3024; in the ~~<a class="wiki_link" href="/~~13-limit~~">13-limit</a>~~, 351/350 ~~and~~ 676/675; in the ~~<a class="wiki_link" href="/~~17-limit~~">17-limit</a>~~ 442/441, 561/560 ~~and~~ 715/714; and in the ~~<a class="wiki_link" href="/~~19-limit~~">19-limit</a>~~ 456/455. It is the ~~<a class="wiki_link" href="/optimal%20patent%20val">~~optimal patent val~~</a>~~ for 13-, 17~~- and 19~~-limit ~~<a class="wiki_link" href="/Mirkwai%20clan">~~mirkat ~~temperament</a>~~, the 72&~~amp;183~~ temperament, and an excellent tuning for the ~~<a class="wiki_link" href="/rank-three%20temperament">~~rank-~~three~~ temperament~~</a>~~s ~~<a class="wiki_link" href="/The%20Archipelago">~~madagascar and borneo~~</a>~~.~~<br />~~

~~<br />~~

As an equal temperament, 183et [[tempering out|tempers out]] the [[schisma]] in the [[5-limit]]. In the [[7-limit]], it tempers out porwell, [[6144/6125]], cataharry, [[19683/19600]] and mirkwai, [[16875/16807]]. In the [[11-limit]], it tempers out [[540/539]], 1375/1372, [[3025/3024]], [[5632/5625]], and [[8019/8000]]; in the [[13-limit]], [[351/350]], [[676/675]], [[729/728]], [[1001/1000]], [[1573/1568]], [[2080/2079]], [[4096/4095]], [[4225/4224]], and [[6656/6655]]; in the [[17-limit]] [[442/441]], [[561/560]], [[715/714]], [[936/935]], [[1089/1088]], and [[1156/1155]]; and in the [[19-limit]] [[456/455]]. It is the [[optimal patent val]] for 13- and 17-limit [[mirkat]], the {{nowrap|72 & 111}} temperament, and an excellent tuning for the [[rank-3 temperament]]s [[madagascar]] and [[borneo]]. It allows [[essentially tempered chord]] including [[ratwolfsmic chords]], [[swetismic chords]], [[squbemic chords]], [[sinbadmic chords]], and [[lambeth chords]] in the 13-odd-limit, in addition to [[island chords]] in the 15-odd-limit.

As a no-~~sevens~~ temperament, it tempers out ~~32805/32768,~~ 5632/5625, 8019/8000, 676/675, ~~4425~~/~~4424~~, 6656/6655, 936/935, 1089/1088, and 1377/1375.~~&lt~~;/~~body><~~/~~html>~~</~~pre~~></~~div~~>

It is even stronger if 7 is left out of the picture. As a no-7 temperament, it tempers out 5632/5625, 8019/8000, 676/675, 4225/4224, 6656/6655, 936/935, 1089/1088, and 1377/1375.

=== Prime harmonics ===

{{Harmonics in equal|183|columns=11|start=12|collapsed=true|title=Approximation of prime harmonics in 183edo (continued)}}

=== Subsets and supersets ===

Since 183 factors into primes as {{nowrap| 3 × 61 }}, 183edo contains [[3edo]] and [[61edo]] as its subsets.

== Approximation to JI ==

=== Interval mappings ===

== Regular temperament properties ==

{| class="wikitable center-4 center-5 center-6"

|-

! rowspan="2" | [[Subgroup]]

! rowspan="2" | [[Comma list]]

! rowspan="2" | [[Mapping]]

! rowspan="2" | Optimal<br>8ve stretch (¢)

! colspan="2" | Tuning error

|-

! [[TE error|Absolute]] (¢)

! [[TE simple badness|Relative]] (%)

|-

| 2.3

| {{monzo| -290 183 }}

| {{mapping| 183 290 }}

| +0.0996

| 0.100

| 1.52

|-

| 2.3.5

| 32805/32768, {{val| 10 23 -20 }}

| {{mapping| 183 290 425 }}

| −0.0157

| 0.182

| 2.78

|-

| 2.3.5.7

| 6144/6125, 16875/16807, 19683/19600

| {{mapping| 183 290 425 514 }}

| −0.1601

| 0.296

| 4.51

|-

| 2.3.5.7.11

| 540/539, 1375/1372, 5632/5625, 8019/8000

| {{mapping| 183 290 425 514 633 }}

| −0.0993

| 0.291

| 4.44

|-

| 2.3.5.7.11.13

| 351/350, 540/539, 676/675, 1375/1372, 4096/4095

| {{mapping| 183 290 425 514 633 677 }}

| −0.0295

| 0.308

| 4.70

|-

| 2.3.5.7.11.13.17

| 351/350, 442/441, 540/539, 561/560, 1375/1372, 4096/4095

| {{mapping| 183 290 425 514 633 677 748 }}

| −0.0240

| 0.286

| 4.36

|}

* 183et has lower absolute errors in the 13-, 17-, 19-, and 23-limit than any previous equal temperaments, after [[130edo|130]], [[171edo|171]], [[161edo|161]], and [[159edo|159]], respectively. In the 13-, 19-, and 23-limit it is superseded by [[190edo|190g]]. In the 17-limit, where it is the strongest, by [[217edo|217]].

=== Rank-2 temperaments ===

{| class="wikitable center-all left-5"

|+ style="font-size: 105%;" | Table of rank-2 temperaments by generator

|-

! Periods<br>per 8ve

! Generator*

! Cents*

! Associated<br>ratio*

! Temperaments

|-

| 1

| 10\183

| 65.57

| 27/26

| [[Luminal]]

|-

| 1

| 16\183

| 104.92

| 17/16

| [[Septendesemi]]

|-

| 1

| 17\183

| 111.48

| 16/15

| [[Stockhausenic]]

|-

| 1

| 38\183

| 249.18

| 15/13

| [[Hemischis]]

|-

| 1

| 58\183

| 380.33

| 56/45

| [[Quanharuk]]

|-

| 1

| 59\183

| 386.89

| 5/4

| [[Grendel]]

|-

| 1

| 76\183

| 498.36

| 4/3

| [[Helmholtz (temperament)|Helmholtz]]

|-

| 1

| 77\183

| 504.92

| 104976/78125

| [[Countermeantone]]

|-

| 3

| 21\183

| 137.70

| 13/12

| [[Avicenna]]

|-

| 3

| 24\183

| 157.38

| 35/32

| [[Nessafof]]

|-

| 3

| 28\183

| 183.61

| 10/9

| [[Mirkat]]

|-

| 3

| 38\183<br>(23\183)

| 249.18<br>(150.82)

| 15/13<br>(12/11)

| [[Hemiterm]]

|-

| 3

| 76\183<br>(15\183)

| 498.36<br>(98.36)

| 4/3<br>(200/189)

| [[Term]] / terminator

|-

| 61

| 38\183<br>(2\183)

| 249.18<br>(13.11)

| 13750/11907<br>(?)

| [[Promethium]]

|}

<nowiki/>* [[Normal forms #Equave-reduced-generator form|Octave-reduced form]], reduced to the first half-octave, and [[normal forms #Minimal-generator form|minimal form]] in parentheses if distinct

== Music ==

; [[birdshite stalactite]]

* from ''meticulous clutter'' (2022)

** "cursed owl windchimes" – [https://open.spotify.com/track/0A9z6gw5HuNWS7eYjvtCa1 Spotify] | [https://birdshitestalactite.bandcamp.com/track/cursed-owl-windchimes Bandcamp] | [https://www.youtube.com/watch?v=vyTbwHhdoXE YouTube] – madagascar[19] in 183edo tuning

** "octopus bones" – [https://open.spotify.com/track/6TUm7uXjVaO6MGACWswoL7 Spotify] | [https://birdshitestalactite.bandcamp.com/track/octopus-bones Bandcamp] | [https://www.youtube.com/watch?v=ej80dEpC-DQ YouTube] – madagascar[19] in 183edo tuning and parakleismic[19] in 61edo tuning

* "lemon drizzle" from ''tropical nosebleed'' (2023) – [https://open.spotify.com/track/3dBXs1KjzTjSWJ7KF4BjlK Spotify] | [https://birdshitestalactite.bandcamp.com/track/lemon-drizzle Bandcamp] | [https://www.youtube.com/watch?v=VJ_bAvWB8W0 YouTube]

[[Category:Borneo]]

[[Category:Madagascar]]

[[Category:Mirkat]]

[[Category:Listen]]

@@ Line 1: / Line 1: @@
-<h2>IMPORTED REVISION FROM WIKISPACES</h2>
+{{Infobox ET}}
-This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
+The '''183 equal divisions of the octave''' ('''183edo'''), or the '''183(-tone) equal temperament''' ('''183tet''', '''183et''') when viewed from a [[regular temperament]] perspective, divides the [[octave]] into 183 [[equal]] parts of about 6.56 [[cent]]s each, a size close to [[243/242]], the rastma.
-: This revision was by author [[User:xenwolf|xenwolf]] and made on <tt>2011-06-23 16:58:34 UTC</tt>.<br>
-: The original revision id was <tt>238459661</tt>.<br>
-: The revision comment was: <tt></tt><br>
-The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
-<h4>Original Wikitext content:</h4>
-<div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html">//183edo// divides the octave into 183 equal parts of 6.557 [[cent]]s each. It is notable as a higher limit system, especially when 7 is left out of the picture. It tempers out the [[schisma]], 32805/32768, in the [[5-limit]]. In the [[7-limi]]t, it tempers out 6144/6125, 19683/19600 and the no-twos comma defining the [[Mirkwai clan]], 16875/16807. In the [[11-limit]] it tempers out 540/539 and 3025/3024; in the [[13-limit]], 351/350 and 676/675; in the [[17-limit]] 442/441, 561/560 and 715/714; and in the [[19-limit]] 456/455. It is the [[optimal patent val]] for 13-, 17- and 19-limit [[Mirkwai clan|mirkat temperament]], the 72&amp;183 temperament, and an excellent tuning for the [[rank-three temperament]]s [[The Archipelago|madagascar and borneo]].
-As a no-sevens temperament, it tempers out 32805/32768, 5632/5625, 8019/8000, 676/675, 4425/4424, 6656/6655, 936/935, 1089/1088, and 1377/1375.</pre></div>
+== Theory ==
-<h4>Original HTML content:</h4>
+edo is notable as a higher-limit system, [[consistency|distinctly consistent]] in the [[17-odd-limit]], or the no-19 no-31 [[33-odd-limit]]. It has especially low errors in ''all'' [[prime limit]]s from 11 to 29, although its bad rendering of [[19/1|19]] makes it fail to be consistent in the [[19-odd-limit]]. It is however a strong no-19's [[29-limit]] system with the addition of an essentially perfectly accurate prime [[43/1|43]].
-<div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;width:200%;white-space: pre-wrap ! important" class="old-revision-html">&lt;html&gt;&lt;head&gt;&lt;title&gt;183edo&lt;/title&gt;&lt;/head&gt;&lt;body&gt;&lt;em&gt;183edo&lt;/em&gt; divides the octave into 183 equal parts of 6.557 &lt;a class="wiki_link" href="/cent"&gt;cent&lt;/a&gt;s each. It is notable as a higher limit system, especially when 7 is left out of the picture. It tempers out the &lt;a class="wiki_link" href="/schisma"&gt;schisma&lt;/a&gt;, 32805/32768, in the &lt;a class="wiki_link" href="/5-limit"&gt;5-limit&lt;/a&gt;. In the &lt;a class="wiki_link" href="/7-limi"&gt;7-limi&lt;/a&gt;t, it tempers out 6144/6125, 19683/19600 and the no-twos comma defining the &lt;a class="wiki_link" href="/Mirkwai%20clan"&gt;Mirkwai clan&lt;/a&gt;, 16875/16807. In the &lt;a class="wiki_link" href="/11-limit"&gt;11-limit&lt;/a&gt; it tempers out 540/539 and 3025/3024; in the &lt;a class="wiki_link" href="/13-limit"&gt;13-limit&lt;/a&gt;, 351/350 and 676/675; in the &lt;a class="wiki_link" href="/17-limit"&gt;17-limit&lt;/a&gt; 442/441, 561/560 and 715/714; and in the &lt;a class="wiki_link" href="/19-limit"&gt;19-limit&lt;/a&gt; 456/455. It is the &lt;a class="wiki_link" href="/optimal%20patent%20val"&gt;optimal patent val&lt;/a&gt; for 13-, 17- and 19-limit &lt;a class="wiki_link" href="/Mirkwai%20clan"&gt;mirkat temperament&lt;/a&gt;, the 72&amp;amp;183 temperament, and an excellent tuning for the &lt;a class="wiki_link" href="/rank-three%20temperament"&gt;rank-three temperament&lt;/a&gt;s &lt;a class="wiki_link" href="/The%20Archipelago"&gt;madagascar and borneo&lt;/a&gt;.&lt;br /&gt;
-&lt;br /&gt;
+As an equal temperament, 183et [[tempering out|tempers out]] the [[schisma]] in the [[5-limit]]. In the [[7-limit]], it tempers out porwell, [[6144/6125]], cataharry, [[19683/19600]] and mirkwai, [[16875/16807]]. In the [[11-limit]], it tempers out [[540/539]], 1375/1372, [[3025/3024]], [[5632/5625]], and [[8019/8000]]; in the [[13-limit]], [[351/350]], [[676/675]], [[729/728]], [[1001/1000]], [[1573/1568]], [[2080/2079]], [[4096/4095]], [[4225/4224]], and [[6656/6655]]; in the [[17-limit]] [[442/441]], [[561/560]], [[715/714]], [[936/935]], [[1089/1088]], and [[1156/1155]]; and in the [[19-limit]] [[456/455]]. It is the [[optimal patent val]] for 13- and 17-limit [[mirkat]], the {{nowrap|72 &amp; 111}} temperament, and an excellent tuning for the [[rank-3 temperament]]s [[madagascar]] and [[borneo]]. It allows [[essentially tempered chord]] including [[ratwolfsmic chords]], [[swetismic chords]], [[squbemic chords]], [[sinbadmic chords]], and [[lambeth chords]] in the 13-odd-limit, in addition to [[island chords]] in the 15-odd-limit.
-As a no-sevens temperament, it tempers out 32805/32768, 5632/5625, 8019/8000, 676/675, 4425/4424, 6656/6655, 936/935, 1089/1088, and 1377/1375.&lt;/body&gt;&lt;/html&gt;</pre></div>
+It is even stronger if 7 is left out of the picture. As a no-7 temperament, it tempers out 5632/5625, 8019/8000, 676/675, 4225/4224, 6656/6655, 936/935, 1089/1088, and 1377/1375.
+=== Prime harmonics ===
+{{Harmonics in equal|183|columns=11}}
+{{Harmonics in equal|183|columns=11|start=12|collapsed=true|title=Approximation of prime harmonics in 183edo (continued)}}
+=== Subsets and supersets ===
+Since 183 factors into primes as {{nowrap| 3 × 61 }}, 183edo contains [[3edo]] and [[61edo]] as its subsets.
+== Approximation to JI ==
+=== Interval mappings ===
+{{Q-odd-limit intervals}}
+== Regular temperament properties ==
+{| class="wikitable center-4 center-5 center-6"
+|-
+! rowspan="2" | [[Subgroup]]
+! rowspan="2" | [[Comma list]]
+! rowspan="2" | [[Mapping]]
+! rowspan="2" | Optimal<br>8ve stretch (¢)
+! colspan="2" | Tuning error
+|-
+! [[TE error|Absolute]] (¢)
+! [[TE simple badness|Relative]] (%)
+|-
+| 2.3
+| {{monzo| -290 183 }}
+| {{mapping| 183 290 }}
+| +0.0996
+| 0.100
+| 1.52
+|-
+| 2.3.5
+| 32805/32768, {{val| 10 23 -20 }}
+| {{mapping| 183 290 425 }}
+| −0.0157
+| 0.182
+| 2.78
+|-
+| 2.3.5.7
+| 6144/6125, 16875/16807, 19683/19600
+| {{mapping| 183 290 425 514 }}
+| −0.1601
+| 0.296
+| 4.51
+|-
+| 2.3.5.7.11
+| 540/539, 1375/1372, 5632/5625, 8019/8000
+| {{mapping| 183 290 425 514 633 }}
+| −0.0993
+| 0.291
+| 4.44
+|-
+| 2.3.5.7.11.13
+| 351/350, 540/539, 676/675, 1375/1372, 4096/4095
+| {{mapping| 183 290 425 514 633 677 }}
+| −0.0295
+| 0.308
+| 4.70
+|-
+| 2.3.5.7.11.13.17
+| 351/350, 442/441, 540/539, 561/560, 1375/1372, 4096/4095
+| {{mapping| 183 290 425 514 633 677 748 }}
+| −0.0240
+| 0.286
+| 4.36
+|}
+* 183et has lower absolute errors in the 13-, 17-, 19-, and 23-limit than any previous equal temperaments, after [[130edo|130]], [[171edo|171]], [[161edo|161]], and [[159edo|159]], respectively. In the 13-, 19-, and 23-limit it is superseded by [[190edo|190g]]. In the 17-limit, where it is the strongest, by [[217edo|217]].
+=== Rank-2 temperaments ===
+{| class="wikitable center-all left-5"
+|+ style="font-size: 105%;" | Table of rank-2 temperaments by generator
+|-
+! Periods<br>per 8ve
+! Generator*
+! Cents*
+! Associated<br>ratio*
+! Temperaments
+|-
+| 1
+| 10\183
+| 65.57
+| 27/26
+| [[Luminal]]
+|-
+| 1
+| 16\183
+| 104.92
+| 17/16
+| [[Septendesemi]]
+|-
+| 1
+| 17\183
+| 111.48
+| 16/15
+| [[Stockhausenic]]
+|-
+| 1
+| 38\183
+| 249.18
+| 15/13
+| [[Hemischis]]
+|-
+| 1
+| 58\183
+| 380.33
+| 56/45
+| [[Quanharuk]]
+|-
+| 1
+| 59\183
+| 386.89
+| 5/4
+| [[Grendel]]
+|-
+| 1
+| 76\183
+| 498.36
+| 4/3
+| [[Helmholtz (temperament)|Helmholtz]]
+|-
+| 1
+| 77\183
+| 504.92
+| 104976/78125
+| [[Countermeantone]]
+|-
+| 3
+| 21\183
+| 137.70
+| 13/12
+| [[Avicenna]]
+|-
+| 3
+| 24\183
+| 157.38
+| 35/32
+| [[Nessafof]]
+|-
+| 3
+| 28\183
+| 183.61
+| 10/9
+| [[Mirkat]]
+|-
+| 3
+| 38\183<br>(23\183)
+| 249.18<br>(150.82)
+| 15/13<br>(12/11)
+| [[Hemiterm]]
+|-
+| 3
+| 76\183<br>(15\183)
+| 498.36<br>(98.36)
+| 4/3<br>(200/189)
+| [[Term]] / terminator
+|-
+| 61
+| 38\183<br>(2\183)
+| 249.18<br>(13.11)
+| 13750/11907<br>(?)
+| [[Promethium]]
+|}
+<nowiki/>* [[Normal forms #Equave-reduced-generator form|Octave-reduced form]], reduced to the first half-octave, and [[normal forms #Minimal-generator form|minimal form]] in parentheses if distinct
+== Music ==
+; [[birdshite stalactite]]
+* from ''meticulous clutter'' (2022)
+** "cursed owl windchimes" – [https://open.spotify.com/track/0A9z6gw5HuNWS7eYjvtCa1 Spotify] | [https://birdshitestalactite.bandcamp.com/track/cursed-owl-windchimes Bandcamp] | [https://www.youtube.com/watch?v=vyTbwHhdoXE YouTube] – madagascar[19] in 183edo tuning
+** "octopus bones" – [https://open.spotify.com/track/6TUm7uXjVaO6MGACWswoL7 Spotify] | [https://birdshitestalactite.bandcamp.com/track/octopus-bones Bandcamp] | [https://www.youtube.com/watch?v=ej80dEpC-DQ YouTube] – madagascar[19] in 183edo tuning and parakleismic[19] in 61edo tuning
+* "lemon drizzle" from ''tropical nosebleed'' (2023) – [https://open.spotify.com/track/3dBXs1KjzTjSWJ7KF4BjlK Spotify] | [https://birdshitestalactite.bandcamp.com/track/lemon-drizzle Bandcamp] | [https://www.youtube.com/watch?v=VJ_bAvWB8W0 YouTube]
+[[Category:Borneo]]
+[[Category:Madagascar]]
+[[Category:Mirkat]]
+[[Category:Listen]]