There is another confirmation as to why 2 to the i is probably so important........with TWO interpretations........................and here again.......comes the gestalt and the conceptual part.........

The regular X and Y axis........we learn in basic algebra.......is 2 D.........into the 3rd D...........like a cube.............like dice...........straight above the paper or below it for negative i...................

The 2nd dimension to the 3rd dimension.............2, 3.........the start of the primes............starting from (2, 0)............which is on the X axis.............going along the X axis for a distance of 3....(yet another 2, 3)............fractal patterns................and is how pi starts out................to - 1.........and one unit above negative one.......for my interpretation of i......the further importance comes from concepts.......ONE unit above the 2nd dimension, also seen as ONE unit into the 3rd dimension.........2 is obviously one unit from 3........and is the only instance where one prime is a single digit from another..........................












The square root of 13..........is the length of the hyp. of a right triangle whose smaller two sides are 2, 3..........the start of the primes.....................why else might 2 to the i be so important?........

The two values of the hyp of the right triangle are the square root of 8 and the square root of 10..................a close approx. for e and a an approx. for pi............respectively.........2 is the 1st prime...........kinda like the fundamental....................the line at 1/2..............two to the neg, one ........is 1/2..........................


In mathematics, the harmonic series is the divergent infinite series:

${\displaystyle \sum _{n=1}^{\infty }{\frac {1}{n}}=1+{\frac {1}{2}}+{\frac {1}{3}}+{\frac {1}{4}}+{\frac {1}{5}}+\cdots }$

Its name derives from the concept of overtones, or harmonics in music: the wavelengths of the overtones of a vibrating string are 1/2, 1/3, 1/4, etc., of the string's fundamental wavelength. Every term of the series after the first is the harmonic mean of the neighboring terms; the phrase harmonic mean likewise derives from music.