
Time is invariant and Motion is emergent
Once we accept that there is a transition point between regimes, then we derive, that from quantum geometry, classical motion has to emerge as a probabilistic resolution across a discrete temporal threshold, T0.
Below this scale, directional motion does not exist in a coherent form; instead, particles remain in a regime of non resolved path uncertainty, consistent with quantum mechanical behavior.
Our research program starts from the one following function:
F(Δt)=1−e−Δt/T0
If reality is a mathematical structure, then its fundamental processes, are simply properties of that structure. Finding a single, elegant mathematical rule that applies across different domains is not a surprising coincidence, it's the expected signature of an underlying mathematical reality.
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