8

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A Study of Notation #8  (still rough notes)

Extending pi-and-Euler’s equations, and projective, Euclidean, icosahedral and Riemannian geometries

The eighth doubling
of Planck Time 
The eighth doubling
of Planck Length
The eighth doubling
of Planck Mass
The eighth doubling
of Planck Charge
Scaling
Vertices
1.380111×10-41.s
4.13747×10-33.m
5.57186×10-6.(kg)
4.801525×10-16.(C)
2,097,152 to 16,777,216

Observation:  The number 8, often understood as 2 times 2 times 2, is  the eighth doubling of the Planck numbers; and within this system of numbers, geometries, and formulas,  the question is asked, “What happens within a notation that is divisible by other notations? Does it have any special relation with Notation #2 and #4?”

Planck unit doubles. Is it meaningful to say that 4.13×10-33 meters is eight times larger than the Planck Length?  Does this notation help to stabilize all the different structures that have begun to emerge?  With an abundance of point-free vertices with which to make rather idealized constructions, what could possibly be going on at this juncture.

  • Spheres:
  • Projective geometries:
  • Euclidean geometries:
  • Simple doublings at Notation 4:
  • Pentastars, tetrahedral rings, tetrahedral systems & the icosahedral phase:
  • Simple doublings at Notation 6

More to come…. 16 December 2017