![]() ![]() This results in the frequency Hz, which is the vibration per second. The reciprocal value 1:a is formed (in 1: 31556925.54 seconds) of any cyclic occurrence 'a' ![]() It is possible to calculate an octave-analogue sound to every re-occurring vibration.Įxplanation of the formula using an example: Partial row of tones, have the same overtones with the help of the 'octavation process'. The formula to calculate any cyclic occurrences in octave-analogue tones and rhythms is quite simple:īased on the natural law, the equivalence of octaves, which means tones within a distance of the octave have an identical, ![]() Joachim-Ernst Berendt, Journalist for Music. The theory of planetary tones or 'harmonical' concert pitches were developed and established under the name of 'Ur-töne' Tones and rhythms to the rotation of planets and the vibration level of molecules. This created the possibility of appropriating octave-analogue The frequencies can be used beyond the range of audible perception. In 1978 the Swiss Mathematician Hans Cousto had the idea that the harmonic law of doubling frequencies or the process to half The cosmic octave is based upon a principle in physics, which is the process of octavation. ![]()
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