The Riemann hypothesis indicates that the two circles that comprise time in omnism (supersymmetric and metaformalist) are distinct in that the metaformalist-circle is uncountability spinning around itself whereas the super-symmetric circle is infinity merely spinning.
Furthermore the zeta functions exist at even real numbers and complex numbers with real part 1/2; which are in 1-to-1 correspondence with the perimeters of pseudorandom surfaces (which have a discrete surface area and irrational perimeters).
The upshot of this is that there are infinity^infinity zeroes ('Windows of Krishna' in Krishnism) and one "1."
Furthermore the zeta functions exist at even real numbers and complex numbers with real part 1/2; which are in 1-to-1 correspondence with the perimeters of pseudorandom surfaces (which have a discrete surface area and irrational perimeters).
The upshot of this is that there are infinity^infinity zeroes ('Windows of Krishna' in Krishnism) and one "1."
The Riemann Zeta Function tells us about the distribution of prime numbers.
Specifically it tells that the perimeter of a pseudo-rational surface has 1-to-1 relationship with the surface area of a complex ellipse (which is also called a "complex" number).
A complex number is the surface area of the elliptical surface between a transfinite number and its most adjacent transfinite number with the base of the ellipse (draw-distance from the center of one transfinite number to the next transfinite number) equivalent to the surface area of the starting transfinite number and the arc-length of the ellipse equivalent to the irrational perimeter of the transfinite surface.
The Riemann hypothesis thus tells how thoughts and ideas become one-and the same by showing that the irrational perimeters of transfinite surfaces (a special instance of pseudo-rational surfaces) are equal in value to the elliptical surface area that separates two adjacent transfinite surfaces.
Thus: in elliptical-time the pseudorational surfaces BECOME the transfinite draw-distances.
Specifically it tells that the perimeter of a pseudo-rational surface has 1-to-1 relationship with the surface area of a complex ellipse (which is also called a "complex" number).
A complex number is the surface area of the elliptical surface between a transfinite number and its most adjacent transfinite number with the base of the ellipse (draw-distance from the center of one transfinite number to the next transfinite number) equivalent to the surface area of the starting transfinite number and the arc-length of the ellipse equivalent to the irrational perimeter of the transfinite surface.
The Riemann hypothesis thus tells how thoughts and ideas become one-and the same by showing that the irrational perimeters of transfinite surfaces (a special instance of pseudo-rational surfaces) are equal in value to the elliptical surface area that separates two adjacent transfinite surfaces.
Thus: in elliptical-time the pseudorational surfaces BECOME the transfinite draw-distances.
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