48edf: Difference between revisions

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'''[[EDF|Division of the just perfect fifth]] into 48 equal parts''' (48EDF) is related to [[82edo~~|82 edo~~]], but with the 3/2 rather than the 2/1 being just. The octave is about 0.8269 cents ~~compressed~~ and the step size is about 14.6241 cents. Unlike 82edo, it is only consistent up to the [[~~3-odd-limit|4-~~integer-limit]], with discrepancy for the 5th harmonic.

'''[[EDF|Division of the just perfect fifth]] into 48 equal parts''' (48EDF) is related to [[82edo]], but with the [[3/2]] rather than the [[2/1]] being [[just]]. The octave is [[Octave shrinking|compressed]] by about 0.8269 [[cents]] and the step size is about 14.6241 cents.

Unlike 82edo, it is only consistent up to the 4-[[integer-limit]], with discrepancy for the 5th harmonic.

Lookalikes: [[82edo]], [[130edt]]

~~[[Category:Edf]]~~

== Harmonics ==

~~[[Category:Edonoi]]~~

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-'''[[EDF|Division of the just perfect fifth]] into 48 equal parts''' (48EDF) is related to [[82edo|82 edo]], but with the 3/2 rather than the 2/1 being just. The octave is about 0.8269 cents compressed and the step size is about 14.6241 cents. Unlike 82edo, it is only consistent up to the [[3-odd-limit|4-integer-limit]], with discrepancy for the 5th harmonic.
+{{Infobox ET}}
+'''[[EDF|Division of the just perfect fifth]] into 48 equal parts''' (48EDF) is related to [[82edo]], but with the [[3/2]] rather than the [[2/1]] being [[just]]. The octave is [[Octave shrinking|compressed]] by about 0.8269 [[cents]] and the step size is about 14.6241 cents.
+Unlike 82edo, it is only consistent up to the 4-[[integer-limit]], with discrepancy for the 5th harmonic.
 Lookalikes: [[82edo]], [[130edt]]
-[[Category:Edf]]
+== Harmonics ==
-[[Category:Edonoi]]
+{{Harmonics in equal|48|3|2|intervals=prime}}
+{{stub}}