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'''55EDT''' is the [[Edt|equal division of the third harmonic]] into 55 parts of 34.5810 [[cent|cents]] each, corresponding to 34.7011 [[edo]]. It is related to the regular temperament which tempers out 420175/419904 and 205891132094649/204800000000000 in the 7-limit, which is supported by 243, 347, and 590 EDOs among others.
{{Infobox ET}}
'''55EDT''' is the [[Edt|equal division of the third harmonic]] into 55 parts of 34.5810 [[cent|cents]] each, corresponding to 34.7011 [[edo]]. It is related to the regular temperament which tempers out 420175/419904 and 205891132094649/204800000000000 in the 7-limit, which is supported by [[243edo|243]], [[347edo|347]], and [[590edo|590]] EDOs among others.


=Related regular temperaments=
== Intervals ==
==243&347 temperament==
{{Interval table}}
===7-limit===
 
== Harmonics ==
{{Harmonics in equal
| steps = 55
| num = 3
| denom = 1
| intervals = integer
}}
{{Harmonics in equal
| steps = 55
| num = 3
| denom = 1
| start = 12
| collapsed = 1
| intervals = integer
}}
 
==Related regular temperaments==
===243&347 temperament===
====7-limit====
Commas: 420175/419904, |-22 30 -11>
Commas: 420175/419904, |-22 30 -11>


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Map: [<1 0 -2 2|, <0 55 150 28|]
Map: [<1 0 -2 2|, <0 55 150 28|]


EDOs: 243, 347, 590
EDOs: {{EDOs|243, 347, 590}}


===11-limit===
====11-limit====
Commas: 137781/137500, 352947/352000, 16808715/16777216
Commas: 137781/137500, 352947/352000, 16808715/16777216


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Map: [<1 0 -2 2 10|, <0 55 150 28 -227|]
Map: [<1 0 -2 2 10|, <0 55 150 28 -227|]


EDOs: 243, 347, 590
EDOs: {{EDOs|243, 347, 590}}
 
====13-limit====
Commas: 4459/4455, 15379/15360, 67392/67375, 83349/83200
 
POTE generator: ~49/48 = 34.5762
 
Map: [<1 0 -2 2 10 2|, <0 55 150 28 -227 59|]


[[Category:Edt]]
EDOs: {{EDOs|243, 347, 590}}
[[Category:Edonoi]]