Write4U
Valued Senior Member
Yes, IMO, this is at the heart of Bohmian Mechanics. It directly relates to QM itself. It's the deterministic part of his theory.Please stop shifting the burden of proof. You are making the claim that all definitions of the word "potential" have a fundamental abstract common denominator, not me.
Additionally, you have just restricted the question to only certain definitions of the word "potential". For example, you've excluded the electric potential. You have changed the question.
So I will ask you again: do the different definitions of the word "potential" as you use them have a common denominator?
I am looking for a specific condensed version of the four fundamental (generalized) Bohmian levels , but can't find it yet.
In the mean time, this shows that other scientist recognize a hierarchical state of pure potential, from which implicates form, which in turn are dynamically expressed to us as physical reality.
Eternal objects is a term coined by Whitehead to show the possibilities of pure (pure potentials) which will be the principle of forming or giving a particular form to actual entity.[7] Each form of the actual entity presupposes the existence of a principle that gives a certain shape to it.[8] The principle that gives a particular form of this is the eternal objects.[8]
Whitehead admitted indefinitely many eternal objects. An example of an eternal object is a number, such as the number ‘two’. Whitehead held that eternal objects are abstractions of a very high degree of abstraction. Many abstractions, including eternal objects, are potential ingredients of processes.
This is somewhat similar to Tegmark's hypothesis, but Tegmark claims that only a few (not indefinitely many) "eternal objects" are required.
IMO, these eternal objects constitute the abstract fundamental potentials of every expression, including electric potential.
I'll keep looking for a more formal description of Bohm's "pure potential" and "the implicate orders" , the laws which govern the universal forms and functions as we observe them.