Farsight wrote:But there is something called the Koide formula, which might be extended.
Go on then.

(Perhaps you could also explain how numerological coincidence is taken as evidence of any physics?)
The mass is there because the loop is there.
How?
Rummage around in your toybox and get the photon out. Notice it's a 511keV photon,
Nope. The toy box photons can have energies, hν, up to the Planck limit. Perhaps you think all photons are 511 keV?
[snip]Irrelevant Figure 2 because it does not describe mass or why
c is the limit.[/snip]
It goes round and round at c ...
Because it's in curved space, and in that space it's going straight.
How do you explain this contradiction?
Because it's in curved space, and in that space it's going straight.
You repeat this as if it clears things up. How strange.
In the electron configuration, this spacewarp is travelling entirely through itself.
If this isn't bullshit then how do electrons mange to cross the universe? Surely a 'spacewarp (is) travelling entirely through itself' means that it cannot travel anywhere else. Your bullshit prediction rules out the electronics industry, as far as I can tell
Read up on topological charge.
wiki wrote:In physics, a topological quantum number (also called topological charge) is any quantity, in a physical theory, that takes on only one of a discrete set of values, due to topological considerations. Most commonly, topological quantum numbers are topological invariants associated with topological defects or soliton-type solutions of some set of differential equations modeling a physical system, as the solitons themselves owe their stability to topological considerations. The specific "topological considerations" are usually due to the appearance of the fundamental group or a higher-dimensional homotopy group in the description of the problem, quite often because the boundary, on which the boundary conditions are specified, has a non-trivial homotopy group that is preserved by the differential equations. The topological quantum number of a solution is sometimes called the winding number of the solution, or, more precisely, it is the degree of a continuous mapping.
Which set of differential equations is your bullshit diagram a solution to?
wiki wrote:In particle physics, an example is given by the Skyrmion, for which the baryon number is a topological quantum number. The origin comes from the fact that the isospin is modelled by SU(2), which is isomorphic to the 3-sphere S3. By taking real three-dimensional space, and closing it with a point at infinity, one also gets a 3-sphere. Solutions to Skyrme's equations in real three dimensional space map a point in "real" (physical; Euclidean) space to a point on the 3-manifold SU(2). Topologically distinct solutions "wrap" the one sphere around the other, such that one solution, no matter how it is deformed, cannot be "unwrapped" without creating a discontinuity in the solution. In physics, such discontinuities are associated with infinite energy, and are thus not allowed.
What is your evidence that this applies to leptons too?

“This data is not Monte Carlo.”, …, “This collision is not a simulation.” - LHC-b guy, 30th March 2010.