1957edo: Difference between revisions

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 {{Infobox ET}}
-{{EDO intro|1957}}
+{{ED intro}}
 edo is notable for an extremely good approximation of the [[2.5.7 subgroup]].
-In terms of regular temperaments, as a multiple of 19, it tempers out the [[enneadeca]], equating [[6/5]] to 5 steps of [[19edo]], while in the 2.5.7 subgroup it tempers out 	281484423828125/281474976710656 ({{monzo|-48 0 11 8 }}), supporting [[rainy-didacus equivalence continuum#exodia|exodia]], the subgroup restriction of [[mohajira]]. It also inherits its mapping of [[10/7]] from [[103edo]] (which is a convergent), and equates six of this interval to [[17/2]], thereby tempering out S49/S50 = [[2000033/2000000]].
+In terms of [[regular temperament]]s, as a multiple of 19, it [[tempering out|tempers out]] the [[enneadeca]], equating [[6/5]] to 5 steps of [[19edo]], while in the 2.5.7 subgroup it tempers out {{monzo|-48 0 11 8 }}, supporting [[rainy–didacus equivalence continuum #Exodia|exodia]], the subgroup restriction of [[mohajira]]. It also inherits its mapping of [[10/7]] from [[103edo]] (which is a convergent), and equates six of this interval to [[17/2]], thereby tempering out S49/S50 = [[2000033/2000000]].
 === Odd harmonics ===
 {{Harmonics in equal|1957}}
-{{stub}}