147edo: Difference between revisions

Factual error. 149 not 147 is the smallest edo uniquely consistent in the 17-limit
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'''147edo''' is the [[Equal_division_of_the_octave|equal division of the octave]] into 147 parts of 8.1633 [[cent|cent]]s each. It [[tempering_out|tempers out]] 32805/32768 in the [[5-limit|5-limit]]; 225/224 and 3125/3087 in the [[7-limit|7-limit]]; 243/242 in the [[11-limit|11-limit]]; 364/363 in the [[13-limit|13-limit]]; 442/441 and 595/594 in the [[17-limit|17-limit]]. It is the [[Optimal_patent_val|optimal patent val]] for the 11-limit 41&106 temperament.
'''147edo''' is the [[equal division of the octave]] into 147 parts of 8.1633 [[cent]]s each. It [[tempering out|tempers out]] [[32805/32768]] in the [[5-limit]]; [[225/224]] and [[3125/3087]] in the [[7-limit]]; [[243/242]] in the [[11-limit]]; [[364/363]] in the [[13-limit]]; [[442/441]] and [[595/594]] in the [[17-limit]]. It is the [[optimal patent val]] for the 11-limit 41&106 temperament.


147 = [[3edo|3]] * [[7edo|7]]<span style="vertical-align: super;">2</span>, with divisors 3, 7, [[21edo|21]] and [[49edo|49]].
147 = [[3edo|3]] * [[7edo|7]]<span style="vertical-align: super;">2</span>, with divisors 3, 7, [[21edo|21]] and [[49edo|49]].


=Scales=
== Scales ==


[[baldy6|baldy6]]
* [[baldy6]]
* [[baldy11]]
* [[baldy17]]


[[baldy11|baldy11]]
[[Category:Theory]]
 
[[Category:Edo]]
[[baldy17|baldy17]]
[[Category:147edo| ]] <!-- main arcticle -->
 
[[Category:Baldy]]
[[Category:147edo]]
[[Category:baldy]]
[[Category:edo]]
[[Category:theory]]