General
Relativity
Gravity curves space, and when you add time, we have curved
spacetime, according to General Relativity. This implies an abstraction of the gravitational force, and has led
some physicists to consider gravity as some sort of fictitious force, where the path of a moving particle is set by
the topography of spacetime in GR. In Forces by Proxy, gravity is seen as no more or no less fictious than
attractive electric force, or than attractive strong force.
All attractive forces across empty space arise when
particles emit a K flux having lower than average probability for interaction in a certain direction. An average
aether pressure from the neutral background mediates all attractive forces. The background aether represent a net
surplus pressure relative to the deficient aether flux from the particles. Gravity’s curved space in general
relativity is just a representation of K pressure differences.
When aether interact with
particles, this leads to a lowering of the local
aether’s potency for interaction. We claim that time is a function of aether exchange frequency with particles.
Gravity slows down K exchange frequency and then it also slows down the local aether time relative to aether time
outside the gravitational potential. Everything slows down in the most fundamental way when the particle  K
interaction frequency slows down. A particle needs more time to gather enough impulse transfers to overcome a
potential binding, and this delay goes hand in hand with the potential binding also working at a slower pace. A
bonded particle is pushed back to its equilibriums position at a slower pace. The lower K exchange rate of a
gravitational potential truly allows everything to develop more slowly.
Definition of Time in General
Relativity
The motor of time in the gravitational well is the constant
expectancy of K absorption as seen in the local aether
time.
P(K absorption)/time ~ P_{K}(K
retained)·P_{K}(K free)/t_{0} = P_{K}^{2}/t_{0} = constant
So when K
absorption in particles slow because gravitation reduce K probability of interaction by
δP_{K}, we get
P(K absorption)/t ~ (P_{K}δP_{Kr})·(P_{K}δP_{Kf})/t=
P_{K}^{2}(1δP_{K}/P_{K})^{2}/t =
P_{K}^{2}/t_{0} = constant
P_{K}
= K’s average probability (cross section) of interaction outside the gravitational potential.
δP_{K} = K’s
average loss of interaction probability inside a gravitational potential.
Provided that
retained Ks are knocked out in a stochastic process, the K’s retention time inside a particle follows the
stretching of time it takes to keep a constant K exchange frequency
t_{ret} = t_{0ret}·(1δP_{K}/P_{K})^{2}
where we
further assume that δP_{K}/P_{K}
is the mean difference in potential for the free K from
outside (no change) and from inside. For weak gravity in a linear approximation we have
δP_{K}/P_{K} ~ (0 + GM/rc^{2})/2 =
GM/2rc^{2}
t_{ret} ~ t_{0ret}·(12δP_{K}/P_{K}) ~ t_{0ret}·(1 GM/rc^{2})
Note that this is physics, not math, thus the total aether
interaction frequency with particles can never go to zero, so time never stops anywhere in the Universe because of
gravity.
 Gravitational time dilation is the necessary stretching
of time to provide a constant absorption frequency of Ks in particles.
 The local aether frame of reference is the frame of
reference deciding the path of photons.
 K retention time in a mass particle at rest in the
local aether frame of reference is the shortest time available at this
location.
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Quantum Mechanics and the Uncertainty
Principle
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Special Relativity
