Now to the Radar Plots. After the sine, cosine and tangent go through two cycles of heterodyning in various combinations five more waves are generated giving us eight waves to an octave that shows up in the nomenclature. The quarter amplitude wave at four times the fundamental frequency is the Star Man riding another sine wave. This is referred to as 2sin throughout the plots. To generate a cosine wave to go with the second sine wave, the 2sin was copied in the data and shifted right or down ¼ cycle. Then the last ¼ cycle was cut off and added to front where the vacancy was created from shifting the wave. Once the sine and cosine wave are created the other six waveforms associated with that octave are created with the same relativity as the first sine and cosine. That generates another wave named 3sin even though it is cyclical it is not really a true sine wave but again the rest of the waves are generated using the same relativity. Sine Cosine Sine/cosine = tangent Sin *cos*tan = sin^2 Cos*tan/sin = 1 Sin*cos/tan = cos^2 Sin*cos*tan/((sin*cos)/tan) = sin^2 / cos^2 (Sin*cos*tan) * ((sin*cos)/tan) = sin^2 * cos^2

Now to the Radar Plots. After the sine, cosine and ... -

wave are created the other six waveforms associated with that octave are created with the same relativity as the first sine and cosine. That generates another wave named 3sin even though it is cyclical it is not really a true sine wave but again the rest of the waves are generated using the same relativity. Sine. Cosine.

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