Authors: Espen Gaarder Haug
In this paper we are combining Heisenberg’s uncertainty principle with Haug’s suggested maximum velocity for anything with rest-mass; see [1, 2, 3]. This leads to a suggested exact boundary condition on Heisenberg’s uncertainty principle. The uncertainty in position at the potential maximum momentum for subatomic particles (as derived from the maximum velocity) is half of the Planck length. Perhaps Einstein was right after all when he stated, “God does not play dice.” Or at least the dice may have a stricter boundary on possible outcomes than we have previously thought. We also show how this suggested boundary condition seems to make big G consistent with Heisenberg’s uncertainty principle. We obtain a mathematical expression for big G that is fully in line with empirical observations. Hopefully our analysis can be a small step in better understanding Heisenberg’s uncertainty principle and its interpretations and by extension, the broader implications for the quantum world.
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