Write4U
Valued Senior Member
Question: Is a proton physical matter or a pre-physical mathematical value, a potential?So far enough into the future and no need set alarm clock?
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Question: Is a proton physical matter or a pre-physical mathematical value, a potential?So far enough into the future and no need set alarm clock?
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Yes, virtual particles are NOT physical matter. They are mathematical "values" possessing different quantum potentials.Virtual particles are indeed real particles. Quantum theory predicts that every particle spends some time as a combination of other particles in all possible ways. These predictions are very well understood and tested.
With no creator?Au contraire, assumption of a prior eternal complex pattern with "intent" to create (causality) is a religious perspective.
I looked everywhere in the eternal universe and could not find the "initial" and am pretty sure we did not have one.That "initial" causal something may well be the simplest thing imaginable. A geometric tensor? A minor imbalance, subject to the "butterfly effect" (chaos theory) ?
If creation was an intentional act as described in the bible then yes, creation would by definition require a sentient motivated creator.With no creator?
The initial causal singularity? After 13.5 billion years how do you expect to see the initial causality which must have happened the quantum instant before creation and be beyond the observable event horizon.I looked everywhere in the eternal universe and could not find the "initial" and am pretty sure we did not have one.
By magic of mathematics. Is this not precisely what chaos theory explains?I do not see how a small imbalance or the alleged butterfly effect could work.
Yeah, that's a tricky question. But if our proposed singularity contains all the universal energy, then any inflationary process might well be within the limits of the laws of thermodynamics.Conservation of energy must rule it out.
I agree, that's how we invented gods.However leave it in if you like. I think the concept of something from nothing is a human need to find creation and a creator.
I agree, but the theory does address the observed universal self-ordering behaviors.In any event it is speculation but then so is the theory of inflation..in my view..
Sincere thanks.Thanks for an informative post...
I absolutely agree that human mathematics as an analytical tool of universal values and functions is incomplete....may I point out something...you like your maths and that is nice and you treat it as infallible and on that point I could agree but it is a tool and like all tools it is used by a human to construct a description of reality, actually even to describe the abstract and unfortunately although math is somewhat infallible the human invariably is not...for example GR is geometry and can be employed to build a big bang universe or a eternal universe the final model is somewhat predetermined by the human and what he choses to include.
General RelativityIf we set out to find creation GR can take us there...as it did.
General relativity (GR), also known as the general theory of relativity (GTR), is the geometric theory of gravitation published by Albert Einstein
in 1915 and the current description of gravitation in modern physics.
General relativity generalizes special relativity and refines Newton's law of universal gravitation, providing a unified description of gravity as a geometric property of space and time, or spacetime.
https://en.wikipedia.org/wiki/General_relativityIn particular, the curvature of spacetime is directly related to the energy and momentum of whatever matter
and radiation are present. The relation is specified by the Einstein field equations, a system of partial differential equations.
Thanks for your contribution. You are actually an observer of the Universe at various stages of evolution and I, for one, value your input.......Anyways what I am on about is not science so I will not continue.
Alex
But scientific observation has shown that creation of physical shapes (mathematical patterns) can also occur as emergent mathematically ordered patterns from disorder, and evolutionary processes by natural selection (all mathematical functions).
And by Occam's razor the simplest functional solution is always the preferred one.
Single Choice
And what are the qualities of the "patterns" that are being formed?And physics rule why stuff in space form the shape they do, as well as the way they move (interact) between themselves forming such patterns as they do
And what are the qualities of the "patterns" that are being formed?
When I look at this I see ONLY mathematics!
https://physics.info/equations/
I must protest.It looks like this thread might be drifting off topic into yet another discussion of Write4U's pet idea that the universe is nothing but mathematics. I suggest a separate, dedicated thread for that discussion, if you want to have it.
A shape is the form of an object or its external boundary, outline, or external surface, as opposed to other properties such as color, texture or material type.
I'm sorry Michael, but you have this backwards. Mathematical shapes and patterns make the art and beauty of Nature explicit.If you are seeing ONLY mathematics you really are missing out the beauty of the patterns of reality, the REAL stuff
Mathematical beauty is the aesthetic pleasure typically derived from the abstractness, purity, simplicity, depth or orderliness of mathematics.[1] Mathematicians often express this pleasure by describing mathematics (or, at least, some aspect of mathematics) as beautiful. They might also describe mathematics as an art form (e.g., a position taken by G. H. Hardy[2]) or, at a minimum, as a creative activity. Comparisons are often made with music and poetry.
Bertrand Russell expressed his sense of mathematical beauty in these words: "Mathematics, rightly viewed, possesses not only truth, but supreme beauty—a beauty cold and austere, like that of sculpture, without appeal to any part of our weaker nature, without the gorgeous trappings of painting or music, yet sublimely pure, and capable of a stern perfection such as only the greatest art can show. The true spirit of delight, the exaltation, the sense of being more than Man, which is the touchstone of the highest excellence, is to be found in mathematics as surely as poetry".[3]
Paul Erdős expressed his views on the ineffability of mathematics when he said, "Why are numbers beautiful? It's like asking why is Beethoven's Ninth Symphony beautiful. If you don't see why, someone can't tell you. I know numbers are beautiful. If they aren't beautiful, nothing is".[4]
Only it's not really a proof. It's a plausible demonstration at best. The problem is, there's no justification given as to why we ought to accept that, say, the "B" piece at the bottom of the diagram has the same area as the "B" at the top of the diagram. It might be true, but the demonstration of its truth is not contained in the diagram itself.An example of "beauty in method"—a simple and elegant proof of the Pythagorean theorem.
That can only mean that if someone is ignorant of maths then they can not appreciate art ... is that what you mean?Mathematical shapes and patterns make the art and beauty of Nature explicit
I saw a fractal in that illustration. (post #72)Only it's not really a proof. It's a plausible demonstration at best. The problem is, there's no justification given as to why we ought to accept that, say, the "B" piece at the bottom of the diagram has the same area as the "B" at the top of the diagram. It might be true, but the demonstration of its truth is not contained in the diagram itself.
No, what that means is that we recognize symmetry whether we know it or not. We are ourselves mathematical patterns and as such respond to mathematical objects.That can only mean that if someone is ignorant of maths then they can not appreciate art ... is that what you mean?
Alex
Er, would that be because the composite figure is in fact not a triangle? There is a kink in the "pseudo-hypotenuse", where the blue and red triangles touch, isn't there?Compare this one, for instance:
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All the same sizes "pieces" are used in both diagrams, but the total area of triangle A seems to be different from the total area of triangle B, despite the fact that they have the same base length and height.
Yes.Er, would that be because the composite figure is in fact not a triangle? There is a kink in the "pseudo-hypotenuse", where the blue and red triangles touch, isn't there?