Measurements using the MINOS detectors lead to conclusion that the central value of neutrino speed is a little higher than the speed of photons c:
Speed-of-neutrino = 1.000051(29)c > c. See:
arxiv.org/abs/0706.0437
This is very easy to calculate the speed of neutrino in relation to the speed of photons and gluons. Below I show that the neutrino speed calculated within the Everlasting Theory is consistent with the result obtained in the MINOS experiment. We obtain the correct result when we assume that the Einstein spacetime consists of the non-rotating binary systems of neutrinos and that they are the carriers of photons and gluons. The neutrinos in a binary system of neutrinos are entangled due to the exchanges of the neutrinos components i.e. groups of the binary systems of closed strings. Due to the very small inertial mass of the closed strings, the interactions between neutrinos are very weak so the neutrinos in a binary system of neutrinos are moving almost independently. But such interactions cause that speed of free neutrino should be a little higher than speed of the carriers of the photons and gluons i.e. than the c.
The muons and protons arise from the loops composed of the Einstein spacetime components. Energy of such loops is directly proportional to their radii
E ~ r i.e. E/r = const. For resting energy is E = mv^2. Spins of muon and the proton are half-integral so we can divide the relation by mvr. Then, we obtain
v/r^2 = const. Lifetimes of the loops are in proportion to their radii i.e.
lifetime T = r/v. Finally we obtain that lifetimes are inversely proportional to square of change of speed of the carriers of interactions during decays of particles.
Neutrons and muons decay due to the weak interactions. In the beta decay, the speed changes from the c (gluons) to the speed of the free electron antineutrino v(neutrino) i.e. the change of speed is v(neutrino) – c. In muon, the two entangled neutrinos, which appear in the decay, are in the rest (v=0) in relation to the spinning muon. During the decay, the two neutrinos are moving with the neutrino speed v(neutrino). We can see that the change of speed for the decaying muon is v(neutrino) – 0. The above remarks lead to following formula
T(neutron)/T(muon) = 882/(2.2•10^-6) = [(v(neutrino) – 0)/(v(neutrino) – c)]^2 = 4•10^8
where T(neutron) = 882 s whereas T(muon) = 2.2•10^-6 s.
From this formula we obtain speed-of-neutrino = 1.00005c.
More precise result we obtain within the Everlasting Theory: 1.0000508c.
We must change our vision of nature: The neutrino speed, which is a little higher than the speed of photons and gluons, lead to the ground state of the Einstein spacetime composed of the non-rotating binary systems of neutrinos. This is very difficult to detect such binary systems.
Speed-of-neutrino = 1.000051(29)c > c. See:
arxiv.org/abs/0706.0437
This is very easy to calculate the speed of neutrino in relation to the speed of photons and gluons. Below I show that the neutrino speed calculated within the Everlasting Theory is consistent with the result obtained in the MINOS experiment. We obtain the correct result when we assume that the Einstein spacetime consists of the non-rotating binary systems of neutrinos and that they are the carriers of photons and gluons. The neutrinos in a binary system of neutrinos are entangled due to the exchanges of the neutrinos components i.e. groups of the binary systems of closed strings. Due to the very small inertial mass of the closed strings, the interactions between neutrinos are very weak so the neutrinos in a binary system of neutrinos are moving almost independently. But such interactions cause that speed of free neutrino should be a little higher than speed of the carriers of the photons and gluons i.e. than the c.
The muons and protons arise from the loops composed of the Einstein spacetime components. Energy of such loops is directly proportional to their radii
E ~ r i.e. E/r = const. For resting energy is E = mv^2. Spins of muon and the proton are half-integral so we can divide the relation by mvr. Then, we obtain
v/r^2 = const. Lifetimes of the loops are in proportion to their radii i.e.
lifetime T = r/v. Finally we obtain that lifetimes are inversely proportional to square of change of speed of the carriers of interactions during decays of particles.
Neutrons and muons decay due to the weak interactions. In the beta decay, the speed changes from the c (gluons) to the speed of the free electron antineutrino v(neutrino) i.e. the change of speed is v(neutrino) – c. In muon, the two entangled neutrinos, which appear in the decay, are in the rest (v=0) in relation to the spinning muon. During the decay, the two neutrinos are moving with the neutrino speed v(neutrino). We can see that the change of speed for the decaying muon is v(neutrino) – 0. The above remarks lead to following formula
T(neutron)/T(muon) = 882/(2.2•10^-6) = [(v(neutrino) – 0)/(v(neutrino) – c)]^2 = 4•10^8
where T(neutron) = 882 s whereas T(muon) = 2.2•10^-6 s.
From this formula we obtain speed-of-neutrino = 1.00005c.
More precise result we obtain within the Everlasting Theory: 1.0000508c.
We must change our vision of nature: The neutrino speed, which is a little higher than the speed of photons and gluons, lead to the ground state of the Einstein spacetime composed of the non-rotating binary systems of neutrinos. This is very difficult to detect such binary systems.