John Delacour, than is an extremely elegant formula. Thank you. || ||| || ||| || ||| || ||| || ||| || ||| || ||| || ||| jason kanter * piano tuning * piano teaching bellevue, wa * 425 562 4127 * cell 425 831 1561 orcas island * 360 376 2799 || ||| || ||| || ||| || ||| || ||| || ||| || ||| || ||| > From: John Delacour <JD@Pianomaker.co.uk> > Reply-To: pianotech@ptg.org > Date: Sat, 23 Feb 2002 15:29:36 +0000 > To: pianotech@ptg.org > Subject: Re: Frequencies? > > At 10:48 PM -0800 21/2/02, Stephen Airy wrote: >> Here's a method to figure it out, not accounting for >> inharmonicity. Since A4 is 440 Hz, an octave lower is >> 1/2 the frequency, or 220 Hz. A0 is the lowest note >> on the piano, being 27.5Hz. Multiply 27.5 by the 12th >> root of 2 (1.0594630943593 on my TI-92 Plus), and >> multiply each result by 1.0594630943593 88 more times. >> >> For example: >> >> 27.5 (A0) >> 27.5 * 1.0594630943593 = 29.135235094881 (A#0)... > > In a spreadsheet, if a cell named "FORK" is given the value of A_49 > (eg. 440) and the column containing the note numbers is named "NOTE", > then the following formula filled down through a column will give the > frequencies. To change the values, you need only to change the value > of "FORK". > > > > =FORK*(2^((NOTE-49)/12)) > > > > > FORK 442.00 > > NOTE f > > C -8 16.43 > C# -7 17.40 > D -6 18.44 > D# -5 19.53 > E -4 20.70 > F -3 21.93 > F# -2 23.23 > G -1 24.61 > G# 0 26.07 > A 1 27.63 > A# 2 29.27 > B 3 31.01 > C 4 32.85
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