Authors: Espen Gaarder Haug
Here we will present a probabilistic quantum gravity theory derived from Heisenberg’s uncertainty principle. Surprisingly, this theory is fully deterministic when operating with masses that are exactly divisible by the Planck mass. For masses or mass parts less than one Planck mass, we find that probabilistic effects play an important role. Most macroscopic masses will have both a deterministic gravity part and a probabilistic gravity part. In 2014, McCulloch derived Newtonian gravity from Heisenberg’s uncertainty principle. McCulloch himself pointed out that his theory only seems to hold as long as one operates with whole Planck masses. For those who have studied his interesting theory, there may seem to be a mystery around how a theory rooted in Heisenberg’s principle, which was developed to understand quantum uncertainty, can give rise to a Newtonian gravity theory that works at the cosmic scale (which is basically deterministic). However, the deeper investigation introduced here shows that the McCulloch method is very likely correct and can be extended to hold for masses that are not divisible by the Planck mass, a feature that we describe in more detail here. Our extended quantum gravity theory also points out, in general directions, how we can approach the set up of experiments to measure the gravitational constant more accurately.
Comments: 8 Pages.
[v1] 2018-03-24 17:48:58
Unique-IP document downloads: 28 times
Vixra.org is a pre-print repository rather than a journal. Articles hosted may not yet have been verified by peer-review and should be treated as preliminary. In particular, anything that appears to include financial or legal advice or proposed medical treatments should be treated with due caution. Vixra.org will not be responsible for any consequences of actions that result from any form of use of any documents on this website.
Add your own feedback and questions here:
You are equally welcome to be positive or negative about any paper but please be polite. If you are being critical you must mention at least one specific error, otherwise your comment will be deleted as unhelpful.