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Hi Chalnoth,
Let's say hypothetically, that you "were a "Photon" & I "was a Neutrino" particle & one day we decided to simply race one another from (x ↔ y) the Earth's North polarized pole to its South polarized pole, tell me (realistically) who do you think will "win".....?Now, immediately you're probably thinking & saying to yourself, "I as a Photon" which is capable of traveling (within a vacuum) at 1.86 10[sup]5[/sup] c would "win" very easily... right?
Note: Within the above image illustration, notice (#1) how the photon(s) light-beam rate of velocity is 1.86 10[sup]5[/sup] (#2) as it collides with the mirrors within her eye then (#3) it's refracted at a velocity of 6.71 10[sup]8[/sup] in different directions, therefore using the below law.....
....its reflection coefficient identities is calculated with the trigonometric equation below.
James Prescott Joule, Galileo Galilei, Hendrik Lorentz, Euclid, Albert Einstein, & etc....
M[sup]2[/sup]
= 1kg = 1J ∑≈ {18.7245 10[sup]18[/sup]eV}
S[sup]2[/sup]
E = mc[sup]2[/sup]≈ Δt = (+t ≈ ±(γ
≈ -t ≈) 1 = λ
(+Δx...., E...., {±} ....,-E ....,-Δy)
Δt[sup]1[/sup] = (λ =)T[sup]1[/sup]= T[sub]0[/sub] (1 - V[sup]2[/sup]/C[sup]2[/sup])[sup]1/2[/sup]
x||E||y → t = (-x[sub]-μ[/sub] t±y +μ[sup]+t[/sup])1
∑x + y (x[sup]2[/sup] − 1) = 2/x[sup]½[/sup]y[sup]½[/sup]
{x:|½|+x=|E →μt|r[sup]2[/sup]/v[sup]2[/sup], Δy, x:|E = μ|-x =|½|2f[sup]2[/sup]/2v[sup]2[/sup] t}
E →μtΔt ≈ ±t (λ)|+t... ±γ ...-t|
1 = (E)||x + y||≤||±x||≥||-y||μt||
f * x(t[sup]2[/sup]) E = μt∫ f (r[sup]2[/sup]) y (t - r) dr[sup]2[/sup]
E ≈ 1≈ (dt dr t) ∫λ=(Δt[sup]+½[/sup] ±γ Δ-t[sub]-½[/sub])t1
(+Δx...., E...., {±} ....,-E ....,-Δy)
Δt[sup]1[/sup] = (λ =)T[sup]1[/sup]= T[sub]0[/sub] (1 - V[sup]2[/sup]/C[sup]2[/sup])[sup]1/2[/sup]
x||E||y → t = (-x[sub]-μ[/sub] t±y +μ[sup]+t[/sup])1
∑x + y (x[sup]2[/sup] − 1) = 2/x[sup]½[/sup]y[sup]½[/sup]
{x:|½|+x=|E →μt|r[sup]2[/sup]/v[sup]2[/sup], Δy, x:|E = μ|-x =|½|2f[sup]2[/sup]/2v[sup]2[/sup] t}
E →μtΔt ≈ ±t (λ)|+t... ±γ ...-t|
1 = (E)||x + y||≤||±x||≥||-y||μt||
f * x(t[sup]2[/sup]) E = μt∫ f (r[sup]2[/sup]) y (t - r) dr[sup]2[/sup]
E ≈ 1≈ (dt dr t) ∫λ=(Δt[sup]+½[/sup] ±γ Δ-t[sub]-½[/sub])t1
Well analytically & logically (you would be incorrect thinking & believing, that) if we were to race one another you (a Photon) would WIN, due to the following reason(s) &, or impediment(s):Super-Kamiokande via Wikipedia said:Before the idea of neutrino oscillations came up, it was generally assumed that neutrinos travel at the speed of light. The question of neutrino velocity is closely related to their mass. According to relativity, if neutrinos are massless, they must travel at the speed of light. However, if they carry a mass, they cannot reach the speed of light.
In the early 1980s, first measurements of neutrino speed were done using pulsed pion beams (produced by pulsed proton beams hitting a target). The pions decayed producing neutrinos, and the neutrino interactions observed within a time window in a detector at a distance were consistent with the speed of light. This measurement has been repeated using the MINOS detectors, which found the speed of 3 GeV neutrinos to be (1 − (5.1 ± 2.9) 10[sup]−5[/sup]) times the speed of light. While the central value is lower than the speed of light, the uncertainty is great enough that it is very likely that the true velocity is too close to the speed of light to see the difference. This measurement set an upper bound on the mass of the muon neutrino of 50 MeV at 99% confidence.
The same observation was made, on a somewhat larger scale, with supernova 1987a. The neutrinos from the supernova were detected within a time window that was consistent with a speed of light for the neutrinos. So far, the question of neutrino masses cannot be decided based on measurements of the neutrino speed.
- Your electromagnetism &, or) electric charge
- Your own fellow photons particles
- The curvature of the planet
Hypothetically, if you & I were to race one another from one solar system to the other due to your electromagnetism, electric charge, the other photons & the other solid objects, you will lose & I will win.
If we race one another from one side of our Milky Way galaxy to the other side, (naturally) due to the above impediment(s) & also including the gravitational effects of the black hole(s) & extreme gravitational effects of supermassive black hole(s) I as a neutrino will always win & you as a photon will always lose.
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