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Outlandish Particle Periodic Tables
This is not mainstream, such as the Standard Model, but is fringe
science with only one supporter. It is a table tennis ball, with a
pattern on it. The pattern is symmetrical to polyhedron models of
the Platonic, Archimedian Solids and Regular Polyhedrons.
Only the three, four and six sided polygons are used.
The mass is taken to be directly proportional to the number of polka-dots,
on each polygon. Equilateral polygon total is given by summation N.
Where N is the number of polka-dots on the bottom line. (photons)
With this symmetry, the dimensions of each particle are
fixed, mass can be calculated and a classification system imposed.
The particle is a double-sided hairy ping pong ball and the electron is
umbrella shaped. Whether it is up or down give the positive or negative charge.
One prediction that this gives is that there is a shortage of anti-matter.
Another is that Leptons and Quarks are particle debri.
Photons in Electron
Outlandish (Pair10th) 31st January 2017 199999150000903
Outlandish (mock2nd) 27th May 2016 150059128069081
Outlandish (Pair9th) 12th May 2016 150059128069081
Outlandish (Pair8th) 5th May 2016 50014266017451
Outlandish (Pair7th) 28th April 2016 15117155267451
Outlandish (Pair6th) 21st April 2016 4509147143628
Outlandish XV (Pair5th) 15th April 2016 1524929410920
Outlandish XIV (Pair4th) 7th April 2016 451309376953
Outlandish XIII (WIP3rd) 26th March 2016 149662761171
Outlandish XII (WIP) 26th October 2015 50084384265
Outlandish (mock1st) 27th June 2014 15989995035
Outlandish X 5th January 2012 8714310153
Outlandish IX 19th December 2009 3224486665
Outlandish VIII 30th December 2008 1075482631
Outlandish VII 16th July 2008 700446306
Outlandish VI 5th January 2007 227879226
Outlandish V 16th January 2004 227879226
Outlandish IV 29th April 2003 227879226
Outlandish III 27th December 2001 227879226
Outlandish II 2nd December 2001 227879226
Outlandish I 14th October 1997 227879226
III An equilateral triangle has a mass of sumation N, which is equal
to (N * N + N)/2, where N=1,2,3,... This is collapsed lattice counting,
where mass = 1, 3, 6, 10, 15, 21,...
VI A six sided regular polygon has a mass of 1 + 6 * (N * N + N)/2,
where mass = 7, 19, 37, 61, 91, 127,...
IV Given a square of sides N, it has a mass of
N * int(2 * N/sqrt(3)) - int(N/sqrt(3)), where N=8, 9, 10,...
For N=1, 2, 3,...,7 mass = N * N. The main series has mass = 68, 85, 105,..
All 10 structures in todate are combinations of these three equations.