Lumatone mapping for tetracot - Revision history

Keenan Pepper: Keenan Pepper moved page Lumatone mapping for Tetracot to Lumatone mapping for tetracot: let's lowercase all the temperament names

2022-01-09T19:18:24Z

Keenan Pepper moved page Lumatone mapping for Tetracot to Lumatone mapping for tetracot: let's lowercase all the temperament names

← Older revision	Revision as of 19:18, 9 January 2022
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Keenan Pepper: monkey harmonics, youtube link

2021-12-31T21:51:06Z

monkey harmonics, youtube link

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-This [[Lumatone]] keyboard mapping is for temperaments shaped like [[tetracot family|tetracot]], which divides 3/2 into four equal parts resulting in a [[6L 1s]] scale. The notation used here is that A-G is Tetracot[7], where G-A is the unique small step. In other words every pair of consecutive letters of the alphabet (so not G-A) is a tetracot generator.
+This [[Lumatone]] keyboard mapping is for temperaments shaped like [[tetracot family|tetracot]], which divides 3/2 into four equal parts resulting in a [[6L 1s]] scale. The notation used here is that A-G is Tetracot[7], where G-A is the unique small step. In other words, every pair of consecutive letters of the alphabet (so not G-A) is a tetracot generator.
 This mapping has the same overall shape as the [[Lumatone mapping for Porcupine#Compressed|"compressed" mapping for porcupine]], but because the chroma goes in the other direction, this is already optimal and there is no reason to go to a more "expanded" mapping.
 {{Lumatone mapping|
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 }}
 [[Category:Lumatone mappings]]
 [[Category:Tetracot family]]

Keenan Pepper: Created page with "This Lumatone keyboard mapping is for temperaments shaped like tetracot, which divides 3/2 into four equal parts resulting in a 6L 1s scale. The no..."

2021-12-31T21:34:06Z

Created page with "This Lumatone keyboard mapping is for temperaments shaped like tetracot, which divides 3/2 into four equal parts resulting in a 6L 1s scale. The no..."

New page

This [[Lumatone]] keyboard mapping is for temperaments shaped like [[tetracot family|tetracot]], which divides 3/2 into four equal parts resulting in a [[6L 1s]] scale. The notation used here is that A-G is Tetracot[7], where G-A is the unique small step. In other words every pair of consecutive letters of the alphabet (so not G-A) is a tetracot generator.

This mapping has the same overall shape as the [[Lumatone mapping for Porcupine#Compressed|"compressed" mapping for porcupine]], but because the chroma goes in the other direction, this is already optimal and there is no reason to go to a more "expanded" mapping.

{{Lumatone mapping|

{{Lumatone key|x=3|y=5|label=F^}}
{{Lumatone key|x=4|y=5|label=G^}}

{{Lumatone key|x=3|y=6|label=F}}
{{Lumatone key|x=4|y=6|label=G}}
{{Lumatone key|x=5|y=6|label=A^}}
{{Lumatone key|x=6|y=6|label=B^}}
{{Lumatone key|x=7|y=6|label=C^}}
{{Lumatone key|x=8|y=6|label=D^}}
{{Lumatone key|x=9|y=6|label=E^}}
{{Lumatone key|x=10|y=6|label=F^}}
{{Lumatone key|x=11|y=6|label=G^}}

{{Lumatone key|x=4|y=7|label=Gv}}
{{Lumatone key|x=5|y=7|label=A}}
{{Lumatone key|x=6|y=7|label=B}}
{{Lumatone key|x=7|y=7|label=C}}
{{Lumatone key|x=8|y=7|label=D}}
{{Lumatone key|x=9|y=7|label=E}}
{{Lumatone key|x=10|y=7|label=F}}
{{Lumatone key|x=11|y=7|label=G}}
{{Lumatone key|x=12|y=7|label=A^}}
{{Lumatone key|x=13|y=7|label=B^}}
{{Lumatone key|x=14|y=7|label=C^}}
{{Lumatone key|x=15|y=7|label=D^}}
{{Lumatone key|x=16|y=7|label=E^}}
{{Lumatone key|x=17|y=7|label=F^}}
{{Lumatone key|x=18|y=7|label=G^}}

{{Lumatone key|x=5|y=8|label=Av}}
{{Lumatone key|x=6|y=8|label=Bv}}
{{Lumatone key|x=7|y=8|label=Cv}}
{{Lumatone key|x=8|y=8|label=Dv}}
{{Lumatone key|x=9|y=8|label=Ev}}
{{Lumatone key|x=10|y=8|label=Fv}}
{{Lumatone key|x=11|y=8|label=Gv}}
{{Lumatone key|x=12|y=8|label=A}}
{{Lumatone key|x=13|y=8|label=B}}
{{Lumatone key|x=14|y=8|label=C}}
{{Lumatone key|x=15|y=8|label=D}}
{{Lumatone key|x=16|y=8|label=E}}
{{Lumatone key|x=17|y=8|label=F}}
{{Lumatone key|x=18|y=8|label=G}}
{{Lumatone key|x=19|y=8|label=A^}}
{{Lumatone key|x=20|y=8|label=B^}}
{{Lumatone key|x=21|y=8|label=C^}}
{{Lumatone key|x=22|y=8|label=D^}}
{{Lumatone key|x=23|y=8|label=E^}}
{{Lumatone key|x=24|y=8|label=F^}}
{{Lumatone key|x=25|y=8|label=G^}}

{{Lumatone key|x=12|y=9|label=Av}}
{{Lumatone key|x=13|y=9|label=Bv}}
{{Lumatone key|x=14|y=9|label=Cv}}
{{Lumatone key|x=15|y=9|label=Dv}}
{{Lumatone key|x=16|y=9|label=Ev}}
{{Lumatone key|x=17|y=9|label=Fv}}
{{Lumatone key|x=18|y=9|label=Gv}}
{{Lumatone key|x=19|y=9|label=A}}
{{Lumatone key|x=20|y=9|label=B}}
{{Lumatone key|x=21|y=9|label=C}}
{{Lumatone key|x=22|y=9|label=D}}
{{Lumatone key|x=23|y=9|label=E}}
{{Lumatone key|x=24|y=9|label=F}}
{{Lumatone key|x=25|y=9|label=G}}
{{Lumatone key|x=26|y=9|label=A^}}
{{Lumatone key|x=27|y=9|label=B^}}
{{Lumatone key|x=28|y=9|label=C^}}
{{Lumatone key|x=29|y=9|label=D^}}
{{Lumatone key|x=30|y=9|label=E^}}
{{Lumatone key|x=31|y=9|label=F^}}
{{Lumatone key|x=32|y=9|label=G^}}

{{Lumatone key|x=19|y=10|label=Av}}
{{Lumatone key|x=20|y=10|label=Bv}}
{{Lumatone key|x=21|y=10|label=Cv}}
{{Lumatone key|x=22|y=10|label=Dv}}
{{Lumatone key|x=23|y=10|label=Ev}}
{{Lumatone key|x=24|y=10|label=Fv}}
{{Lumatone key|x=25|y=10|label=Gv}}
{{Lumatone key|x=26|y=10|label=A}}
{{Lumatone key|x=27|y=10|label=B}}
{{Lumatone key|x=28|y=10|label=C}}
{{Lumatone key|x=29|y=10|label=D}}
{{Lumatone key|x=30|y=10|label=E}}
{{Lumatone key|x=31|y=10|label=F}}
{{Lumatone key|x=32|y=10|label=G}}
{{Lumatone key|x=33|y=10|label=A^}}
{{Lumatone key|x=34|y=10|label=B^}}

{{Lumatone key|x=26|y=11|label=Av}}
{{Lumatone key|x=27|y=11|label=Bv}}
{{Lumatone key|x=28|y=11|label=Cv}}
{{Lumatone key|x=29|y=11|label=Dv}}
{{Lumatone key|x=30|y=11|label=Ev}}
{{Lumatone key|x=31|y=11|label=Fv}}
{{Lumatone key|x=32|y=11|label=Gv}}
{{Lumatone key|x=33|y=11|label=A}}
{{Lumatone key|x=34|y=11|label=B}}
{{Lumatone key|x=35|y=11|label=C}}

{{Lumatone key|x=33|y=12|label=Av}}
{{Lumatone key|x=34|y=12|label=Bv}}
{{Lumatone key|x=35|y=12|label=Cv}}

}}

[[Category:Lumatone mappings]]
[[Category:Tetracot family]]