Natural Log Octaves
Another method to calculate lower or higher octaves.
Date: 10/16/2010 2:44:48 PM ( 14 y ) ... viewed 48259 times I recently discovered another method of calculating lower octaves of high frequencies.
This is different than the method discovered by Jeff Sutherland, as described here. His method involves multiplying by Euler's constant.
The new method involves applying the natural log function directly to the high frequency. Inversely, if one is working with very low frequencies and wishes to increase to a higher octave, one can set Euler's constant (e) to the exponent of the original low frequency.
Example: Fasciolopsis buski frequency (434000)
ln(434000) = 12.98079981308254
This method is not as useful as the Sutherland method. It is only useful if working with extremely low, or extremely high frequencies. Most amateur Rife users will not find much use in this. However, it is proving instrumental in my research.
What is exciting is that many other unrelated mathematical functions can be applied similarly to obtain lower frequencies.
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