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200|201|202|Originating document
A Study of Notation #8 (still rough notes)
Extending pi-and-Euler’s equations, and projective, Euclidean, icosahedral and Riemannian geometries
The eighth doubling
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The eighth doubling
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The eighth doubling
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The eighth doubling
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Scaling
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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