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Music of The Spheres and Bill Arnold's numbers

🔗Charles Lucy <lucy@harmonics.com>

10/26/2002 3:45:23 PM

I have read the papers that Bill Arnold sent me.
My initial reaction is that the 0,3,6,9,12,24,48.96,192, 288, 384 sequence is similar to the traditional harmonics series.
In the following respective musical pattern related to frequency (e.g. in Hz.):
(using integer ratio "old" traditional logic that harmonics don't beat i.e. Pythagorean)

3 = first Octave (3*1) e.g. C1
6 = second octave (3*2) e.g. C2
9 = second octave + fifth (3*3) or (6*(3/2)) e.g. G2
12 = third octave (3*(2^2)) e.g. C3
24 = fourth octave (3*8) e.g.C4
48 = fifth octave (3*16) e.g. C5
96 = sixth octave (3*32) e.g. C6
192 = seventh octave (3*64) e.g. C7
288 = seventh octave + fifth (3*76) or 192*(3/2)) e.g. G7
384 = eighth octave (3*132) e.g. C8

This is simplistic, yet could suggest an octaving sequence.

Charles Lucy - lucy@harmonics.com (LucyScaleDevelopments)
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