Lumatone mapping for orwell: Difference between revisions

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Created page with "Note the following equivalences in orwell, meaning that a key labeled with one of the ratios actually represents both: * 16/15 ~ 15/14 * 12/11 ~ 11/10 * 14/11 ~ 9/7 * 14/9..."
 
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Note the following equivalences in [[orwell]], meaning that a key labeled with one of the ratios actually represents both:
Note the following equivalences in [[orwell]], meaning that a key labeled with one of the ratios actually represents both:
* 16/15 ~ 15/14
* {{nowrap|16/15 ~ 15/14}}
* 12/11 ~ 11/10
* {{nowrap|12/11 ~ 11/10}}
* 14/11 ~ 9/7
* {{nowrap|14/11 ~ 9/7}}
* 14/9 ~ 11/7
* {{nowrap|14/9 ~ 11/7}}
* 20/11 ~ 11/6
* {{nowrap|20/11 ~ 11/6}}
* 28/15 ~ 15/8
* {{nowrap|28/15 ~ 15/8}}
 
==Compressed==
 
This mapping covers 6 complete octaves. The orwell[9] MOS has a zigzag pattern with 60 degree angles.


== Compressed ==
This mapping covers 6 complete octaves. The orwell[9] MOS has a zigzag pattern with 60° angles.
{{Lumatone mapping|
{{Lumatone mapping|


Line 219: Line 217:
{{Lumatone key|x=35|y=12|label=7/6}}
{{Lumatone key|x=35|y=12|label=7/6}}


{{Lumatone key|x=23|y=13|label=10/9|size=12px}}
{{Lumatone key|x=22|y=13|label=10/9|size=12px}}
{{Lumatone key|x=23|y=13|label=}}
{{Lumatone key|x=23|y=13|label=}}
{{Lumatone key|x=24|y=13|label=}}
{{Lumatone key|x=24|y=13|label=}}
Line 254: Line 252:


}}
}}
==Expanded==
There are only 4 complete octaves. The orwell[9] MOS has a straighter zigzag with 120 degree angles. The direction of the chroma is also reversed.
{{Lumatone mapping|
{{Lumatone key|x=1|y=1|label=1/1}}
{{Lumatone key|x=2|y=1|label=15/14|size=10px}}
{{Lumatone key|x=3|y=1|label=8/7}}
{{Lumatone key|x=2|y=2|label=11/10|size=10px}}
{{Lumatone key|x=3|y=2|label=7/6}}
{{Lumatone key|x=4|y=2|label=5/4}}
{{Lumatone key|x=5|y=2|label=4/3}}
{{Lumatone key|x=6|y=2|label=10/7|size=12px}}
{{Lumatone key|x=2|y=3|label=9/8}}
{{Lumatone key|x=3|y=3|label=6/5}}
{{Lumatone key|x=4|y=3|label=9/7}}
{{Lumatone key|x=5|y=3|label=11/8|size=12px}}
{{Lumatone key|x=6|y=3|label=16/11|size=10px}}
{{Lumatone key|x=7|y=3|label=11/7|size=12px}}
{{Lumatone key|x=8|y=3|label=5/3}}
{{Lumatone key|x=9|y=3|label=16/9|size=12px}}
{{Lumatone key|x=5|y=4|label=7/5}}
{{Lumatone key|x=6|y=4|label=3/2}}
{{Lumatone key|x=7|y=4|label=8/5}}
{{Lumatone key|x=8|y=4|label=12/7|size=12px}}
{{Lumatone key|x=9|y=4|label=11/6|size=12px}}
{{Lumatone key|x=10|y=4|label=}}
{{Lumatone key|x=11|y=4|label=}}
{{Lumatone key|x=12|y=4|label=10/9|size=12px}}
{{Lumatone key|x=8|y=5|label=7/4}}
{{Lumatone key|x=9|y=5|label=15/8|size=12px}}
{{Lumatone key|x=10|y=5|label=1/1}}
{{Lumatone key|x=11|y=5|label=15/14|size=10px}}
{{Lumatone key|x=12|y=5|label=8/7}}
{{Lumatone key|x=8|y=6|label=9/5}}
{{Lumatone key|x=9|y=6|label=}}
{{Lumatone key|x=10|y=6|label=}}
{{Lumatone key|x=11|y=6|label=11/10|size=10px}}
{{Lumatone key|x=12|y=6|label=7/6}}
{{Lumatone key|x=13|y=6|label=5/4}}
{{Lumatone key|x=14|y=6|label=4/3}}
{{Lumatone key|x=15|y=6|label=10/7|size=12px}}
{{Lumatone key|x=11|y=7|label=9/8}}
{{Lumatone key|x=12|y=7|label=6/5}}
{{Lumatone key|x=13|y=7|label=9/7}}
{{Lumatone key|x=14|y=7|label=11/8|size=12px}}
{{Lumatone key|x=15|y=7|label=16/11|size=10px}}
{{Lumatone key|x=16|y=7|label=11/7|size=12px}}
{{Lumatone key|x=17|y=7|label=5/3}}
{{Lumatone key|x=18|y=7|label=16/9|size=12px}}
{{Lumatone key|x=14|y=8|label=7/5}}
{{Lumatone key|x=15|y=8|label=3/2}}
{{Lumatone key|x=16|y=8|label=8/5}}
{{Lumatone key|x=17|y=8|label=12/7|size=12px}}
{{Lumatone key|x=18|y=8|label=11/6|size=12px}}
{{Lumatone key|x=19|y=8|label=}}
{{Lumatone key|x=20|y=8|label=}}
{{Lumatone key|x=21|y=8|label=10/9|size=12px}}
{{Lumatone key|x=17|y=9|label=7/4}}
{{Lumatone key|x=18|y=9|label=15/8|size=12px}}
{{Lumatone key|x=19|y=9|label=1/1}}
{{Lumatone key|x=20|y=9|label=15/14|size=10px}}
{{Lumatone key|x=21|y=9|label=8/7}}
{{Lumatone key|x=17|y=10|label=9/5}}
{{Lumatone key|x=18|y=10|label=}}
{{Lumatone key|x=19|y=10|label=}}
{{Lumatone key|x=20|y=10|label=11/10|size=10px}}
{{Lumatone key|x=21|y=10|label=7/6}}
{{Lumatone key|x=22|y=10|label=5/4}}
{{Lumatone key|x=23|y=10|label=4/3}}
{{Lumatone key|x=24|y=10|label=10/7|size=12px}}
{{Lumatone key|x=20|y=11|label=9/8}}
{{Lumatone key|x=21|y=11|label=6/5}}
{{Lumatone key|x=22|y=11|label=9/7}}
{{Lumatone key|x=23|y=11|label=11/8|size=12px}}
{{Lumatone key|x=24|y=11|label=16/11|size=10px}}
{{Lumatone key|x=25|y=11|label=11/7|size=12px}}
{{Lumatone key|x=26|y=11|label=5/3}}
{{Lumatone key|x=27|y=11|label=16/9|size=12px}}
{{Lumatone key|x=23|y=12|label=7/5}}
{{Lumatone key|x=24|y=12|label=3/2}}
{{Lumatone key|x=25|y=12|label=8/5}}
{{Lumatone key|x=26|y=12|label=12/7|size=12px}}
{{Lumatone key|x=27|y=12|label=11/6|size=12px}}
{{Lumatone key|x=28|y=12|label=}}
{{Lumatone key|x=29|y=12|label=}}
{{Lumatone key|x=30|y=12|label=10/9|size=12px}}
{{Lumatone key|x=26|y=13|label=7/4}}
{{Lumatone key|x=27|y=13|label=15/8|size=12px}}
{{Lumatone key|x=28|y=13|label=1/1}}
{{Lumatone key|x=29|y=13|label=15/14|size=10px}}
{{Lumatone key|x=30|y=13|label=8/7}}
{{Lumatone key|x=26|y=14|label=9/5}}
{{Lumatone key|x=27|y=14|label=}}
{{Lumatone key|x=28|y=14|label=}}
{{Lumatone key|x=29|y=14|label=11/10|size=10px}}
{{Lumatone key|x=30|y=14|label=7/6}}
{{Lumatone key|x=31|y=14|label=5/4}}
{{Lumatone key|x=32|y=14|label=4/3}}
{{Lumatone key|x=33|y=14|label=10/7|size=12px}}
{{Lumatone key|x=29|y=15|label=9/8}}
{{Lumatone key|x=30|y=15|label=6/5}}
{{Lumatone key|x=31|y=15|label=9/7}}
{{Lumatone key|x=32|y=15|label=11/8|size=12px}}
{{Lumatone key|x=33|y=15|label=16/11|size=10px}}
{{Lumatone key|x=34|y=15|label=11/7|size=12px}}
{{Lumatone key|x=35|y=15|label=5/3}}
{{Lumatone key|x=36|y=15|label=16/9|size=12px}}
{{Lumatone key|x=32|y=16|label=7/5}}
{{Lumatone key|x=33|y=16|label=3/2}}
{{Lumatone key|x=34|y=16|label=8/5}}
{{Lumatone key|x=35|y=16|label=12/7|size=12px}}
{{Lumatone key|x=36|y=16|label=11/6|size=12px}}
{{Lumatone key|x=35|y=17|label=7/4}}
{{Lumatone key|x=36|y=17|label=15/8|size=12px}}
{{Lumatone key|x=37|y=17|label=1/1}}
{{Lumatone key|x=38|y=17|label=15/14|size=10px}}
{{Lumatone key|x=38|y=18|label=11/10|size=10px}}
}}
== External links ==
* [http://www.youtube.com/watch?v=PU4B5NLaw-0 Orwell temperament on the Lumatone keyboard] by [[Herman Miller]]


[[Category:Lumatone mappings]]
[[Category:Lumatone mappings]]
[[Category:Orwell]]
[[Category:Orwell]]

Latest revision as of 17:50, 20 March 2025

Note the following equivalences in orwell, meaning that a key labeled with one of the ratios actually represents both:

  • 16/15 ~ 15/14
  • 12/11 ~ 11/10
  • 14/11 ~ 9/7
  • 14/9 ~ 11/7
  • 20/11 ~ 11/6
  • 28/15 ~ 15/8

Compressed

This mapping covers 6 complete octaves. The orwell[9] MOS has a zigzag pattern with 60° angles.

9/5
9/8
9/5
7/4
6/5
7/5
9/8
9/5
15/8
11/10
9/7
3/2
7/4
6/5
7/5
9/8
9/5
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
3/2
7/4
6/5
7/5
9/8
9/5
11/6
15/14
5/4
16/11
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
3/2
7/4
6/5
7/5
9/8
9/5
5/3
8/7
4/3
11/7
11/6
15/14
5/4
16/11
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
3/2
7/4
6/5
7/5
9/8
10/7
5/3
8/7
4/3
11/7
11/6
15/14
5/4
16/11
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
3/2
7/4
6/5
7/5
9/8
16/9
10/7
5/3
8/7
4/3
11/7
11/6
15/14
5/4
16/11
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
3/2
7/4
6/5
16/9
10/7
5/3
8/7
4/3
11/7
11/6
15/14
5/4
16/11
12/7
1/1
7/6
11/8
8/5
15/8
11/10
9/7
10/9
16/9
10/7
5/3
8/7
4/3
11/7
11/6
15/14
5/4
16/11
12/7
1/1
7/6
10/9
16/9
10/7
5/3
8/7
4/3
11/7
11/6
15/14
5/4
10/9
16/9
10/7
5/3
8/7
10/9
16/9
10/9

Expanded

There are only 4 complete octaves. The orwell[9] MOS has a straighter zigzag with 120 degree angles. The direction of the chroma is also reversed.

1/1
15/14
8/7
11/10
7/6
5/4
4/3
10/7
9/8
6/5
9/7
11/8
16/11
11/7
5/3
16/9
7/5
3/2
8/5
12/7
11/6
10/9
7/4
15/8
1/1
15/14
8/7
9/5
11/10
7/6
5/4
4/3
10/7
9/8
6/5
9/7
11/8
16/11
11/7
5/3
16/9
7/5
3/2
8/5
12/7
11/6
10/9
7/4
15/8
1/1
15/14
8/7
9/5
11/10
7/6
5/4
4/3
10/7
9/8
6/5
9/7
11/8
16/11
11/7
5/3
16/9
7/5
3/2
8/5
12/7
11/6
10/9
7/4
15/8
1/1
15/14
8/7
9/5
11/10
7/6
5/4
4/3
10/7
9/8
6/5
9/7
11/8
16/11
11/7
5/3
16/9
7/5
3/2
8/5
12/7
11/6
7/4
15/8
1/1
15/14
11/10

External links