Write4U's wobbly world of word salad woo

So am I. This why I am explaining the difference between a mathematical line and a physical line.

One exists in our minds and on paper the other is just a line in the sand.
Then we are almost in agreement. Note, that I always qualify the difference between the mathematical guiding principle and real world conditions that prevent the perfect mathematical patterns from forming. But that does not argue against mathematics, it explains why there are no perfect examples of mathematical precision in a dynamical environment.

Our line is straight, but follows the spacetime curvature in the presence of massive objects.. Take gravity away and the line is absolutely straight.

At fine scales a straight line over sand becomes a jagged line over a mountainous terrain....:eek:
 
At fine scales a straight line over sand becomes a jagged line over a mountainous terrain....:eek:
Finally!

Yes these shapes are close, perhaps quite close but zoom in on that perfect right angle, perfect arc or straight line and it is not perfect.
Why? Because these things are not made of straight lines or perfect arcs, they are made of molecules and atoms or light which by definition do not have a perfect position you can plot and all the parts are moving!

Those are simple mathematical things that have a real world physical analogue, what about the stuff that does not?

Things with 7 dimensions? 78 dimensions? Mathematics does not care that we live in a three D world or 3D plus 1D of time world or 11D string world. If there is a mathematical structure with lots of dimensions then that is what it is.

Check out the combinatorial problem leading to Graham's number.
 
Yes these shapes are close, perhaps quite close but zoom in on that perfect right angle, perfect arc or straight line and it is not perfect.
Why? Because these things are not made of straight lines or perfect arcs, they are made of molecules and atoms or light which by definition do not have a perfect position you can plot and all the parts are moving!

Those are simple mathematical things that have a real world physical analogue, what about the stuff that does not?
Sighs. Just because in reality physical objects cannot achieve mathematical perfection, does not mean the mathematical guiding principle does not exist!

As demonstrated with mineral crystals, the "attempt" to form into a perfect shape is clearly present. Unfortunately, dynamic reality does not allow perfection, it is too chaotic at small scales.

The closest analogue I an find is Bohm's abstract Implicate Order; the inherent mathematically perfect potential, that can only become imperfectly expressed in the emergent dynamic physical Explicate Order.

Early concepts of emergence

1733996187172.png 1733996414670.png
The formation of complex symmetrical and fractal patterns in snowflakes exemplifies emergence in a physical system.
 
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Sighs. Just because in reality physical objects cannot achieve mathematical perfection, does not mean the mathematical guiding principle does not exist!

As demonstrated with mineral crystals, the "attempt" to form into a perfect shape is clearly present. Unfortunately, dynamic reality does not allow perfection, it is too chaotic at small scales.

The closest analogue I an find is Bohm's abstract Implicate Order; the inherent mathematically perfect potential, that can only become imperfectly expressed in the emergent dynamic physical Explicate Order.

Early concepts of emergence

View attachment 6345 View attachment 6346
The formation of complex symmetrical and fractal patterns in snowflakes exemplifies emergence in a physical system.
You are still conflating the mathematical world with the physical world.

Most mathematics bares no resemblance whatsoever to anything physical in the universe, Graham's number and Tree (3) cannot even fit inside the universe.

It does not matter that we can assign laws and theories to some processes, those processes are NOT the mathematics.

The map is NOT the territory and this is what James and I have been trying to explain to you for about a year now.
 
Y

You are still conflating the mathematical world with the physical world.

Most mathematics bares no resemblance whatsoever to anything physical in the universe, Graham's number and Tree (3) cannot even fit inside the universe.

It does not matter that we can assign laws and theories to some processes, those processes are NOT the mathematics.

The map is NOT the territory and this is what James and I have been trying to explain to you for about a year now.
In fact, it is one of two, related, points that have been made to Write4U over the years, the other being that an abstraction cannot influence the physical world.

I suspect the philosophical confusion arises because both everyday experience and, more particularly science, show us there is order in nature. As we discover it, we express that order in terms first of words, denoting useful physical concepts for measurable quantities such as mass, velocity, electric charge etc. and then (in many, though not all cases), by mathematical relationships between these (verbally defined) concepts.

Perhaps the mistake is to equate order with mathematics.
 
mathematical guiding principle does not exist!
Mathematics does not guide anything, how could it?


, the "attempt" to form into a perfect shape is clearly present
What do you mean by attempt? Why would they be aiming for a perfect shape? This pure nonsense, atoms operate according to mass, shape, charge, energy and the pervading fields, we can codify some of those actions using the language of mathematics, we can codify them using words too. The words are not electrons, the mathematics are not electrons, are you getting this yet?
 
Then we are almost in agreement. Note, that I always qualify the difference between the mathematical guiding principle and real world conditions that prevent the perfect mathematical patterns from forming. But that does not argue against mathematics, it explains why there are no perfect examples of mathematical precision in a dynamical environment.

Our line is straight, but follows the spacetime curvature in the presence of massive objects.. Take gravity away and the line is absolutely straight.

At fine scales a straight line over sand becomes a jagged line over a mountainous terrain....:eek:
No it isnt I will refer you again to Penrose


"Physical structures,such as squares, circles, or triangles cut from papyrus, or marked on a Xatsurface, or perhaps cubes, tetrahedra, or spheres carved from marble,might conform to these ideals very closely, but only approximately. The actual mathematical squares, cubes, circles, spheres, triangles, etc., wouldThe roots of science §1.211not be part of the physical world, but would be inhabitants of Plato’s idealized mathematical world of forms."
 
Word salad nonsense.
In that case the concept of determinism is word salad.
Causal determinism is, roughly speaking, the idea that every event is necessitated by antecedent events and conditions together with the laws of nature.
There is your implicate order, in a sense, although Bohm's Implicate order goes deeper than local determinism.

I asked Copilot: "Can you give an example of implicate order"

This was the result.

Certainly! David Bohm's concept of the Implicate Order can be quite abstract, but an example that helps illustrate it is the hologram.
In a hologram, each part of the holographic plate contains the entire image of the holograph. If you break a holographic plate into smaller pieces, each piece still contains the whole image, albeit at lower resolution. This reflects the idea that information about the whole is enfolded within every part.
Here’s how this analogy works:

  • Implicate Order: Like the entire image being enfolded in every part of the hologram, the implicate order suggests that the underlying information of the universe is enfolded in each part of it. Everything is fundamentally interconnected and information is distributed throughout.
  • Explicate Order: When we view the hologram, we see a clear, explicit image. This represents the explicate order, where the interconnected information unfolds into the distinct, separate objects and events that we observe in our day-to-day reality.
This holographic principle illustrates how underlying, enfolded realities can manifest in our observed universe, aligning with Bohm's idea that the explicate order (what we see and experience) unfolds from a deeper, more interconnected implicate order
 
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In that case the concept of determinism is word salad.

There is your implicate order, in a sense, although Bohm's Implicate order goes deeper than local determinism.

I asked Copilot: "Can you give an example of implicate order"

This was the result.
Aha, Copilot.

Was it Copilot, then, that was the true source of that rubbish in post 330 that you pretended came from LibreTexts? That could explain a lot.
 
Was it Copilot, then, that was the true source of that rubbish in post 330 that you pretended came from LibreTexts? That could explain a lot.
If I had used Copilot I would have stipulated that.

My source for what you call rubbish came from this site you maybe familiar with:

Note that the numbers ending the quote refer to the LibreText website!

I always quote my sources so that there can be no misunderstanding!
 
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Just discovered this website and it looks very interesting. Perhaps it may be of interest to others?
This is an interactive site about the properties and behaviors of elementary atoms

1734052572462.png
Hey! Check out our New Interactive Periodic Table with rotating Bohr models—it's a game-changer!
Take a look!


 
Write4U,
How many bloody times do I have to repeat that maths are NOT causal to physics, they are the guiding principle of HOW physics work.
I already walked you through why that is an illusory distinction that you're trying to make.

There are two options:
A. Mathematics can cause changes in the physical world; or
B. Mathematics cannot cause changes in the physical world.

Example: a ball follows a flight path that, in the absence of air resistance, can be described mathematically as a parabola. Here are three proposed "explanations" for this:

1. The intrinsic mathematics of parabolas is built into the fabric of the universe and this is what causes the ball to follow a parabolic curve.
2. The intrinsic mathematics of parabolas is built into the fabric of the universe. While this doesn't directly cause balls to follow parabolas, whenever they "try" to follow some other path through space, the intrinsic mathematics "guides" them to follow a parabola instead.
3. The force of gravity and principles of physical inertia determine the path taken by a ball in flight. The force and its effects can be modelled or described using the mathematics of parabolas. However, in real-world situations, this model makes a number of simplifying assumptions, with the aim of obtaining a mathematical model to suit the purposes of human beings.

Explanations 1 and 2 here assume option A (above): that mathematics itself can cause changes in the physical world. Explanation 3, on the other hand, is consistent with option B.

If you think that trying to "explain" a ball's motion using explanation 2 instead of explanation 1 somehow corrects your false assumption about option A, then you're making a mistake. This is clearly what you are doing.

I understand that you are doing this to try to worm you way out of the problem you created for yourself by initially asserting that explanation 1 is the correct one. But explanation 2 is no better. Both explanations imply that a concept or idea (i.e. mathematics) can somehow (by magic?) affect the behaviours of objects in the physical world. That is an error. You are confusing the map for the territory. Still. After years of people patiently trying to educate you as to why you are wrong.

Physical interactions are guided by mathematical principles ...
You have done nothing to show that they are, so far.

An "orbit" is not a physical object, it is a mathematical pattern.
In a physical sense, an orbit is simply the path an object follows through space as it revolves around some other object.

In a mathematical sense, an orbit is an idealised description of the physical path.
But you keep using human participation in natural mathematical functions like drawing lines on a curved surface. I am talking about abstract mathematics.
Then you're not talking about anything relevant to your claim. Your claim is that mathematics has real, physical effects. In fact, you started with the extreme claim that all physical things are nothing but mathematics.

Nobody has a problem with "abstract mathematics". The problem is that you claim there is "physical mathematics", in effect: mathematics that can somehow produce physical effects on physical objects.

But how could it possibly do that? (SIXTEEN.)

I have let go of human symbolisms and am just considering the abstract logical truths ...
Abstract logical truths do not exist without a mind or minds to contain the abstract ideas.

... containened in mathematical patterns which become imperfectly expressed in a dynamical or gravitational environment.
Pure word salad.

How could mathematics possibly "express itself" in a "dynamical or gravitational environment". (And why single out gravity, anyway?)

When a fern is missing a leaf, it does not negate its inherent fractality.
A fern is not a fractal. See the reply I posted to you only yesterday, trying to correct you on this error.'

Did you forget? Or just ignore?
Note, that I always qualify the difference between the mathematical guiding principle and real world conditions that prevent the perfect mathematical patterns from forming.
You do not. Rather, you conflate the two, constantly.

But let's see if you can actually do what you say you do.

Tell me, Write4U: what is the most important difference between the "mathematical guiding principle" and the "real world conditions" to which you refer?

Sighs. Just because in reality physical objects cannot achieve mathematical perfection, does not mean the mathematical guiding principle does not exist!
You have done nothing to show that any "mathematical guiding principles" can actually produce changes in any physical system.

How could they? (SEVENTEEN.)

As demonstrated with mineral crystals, the "attempt" to form into a perfect shape is clearly present.
From a man who has been known to complain about "anthropomorphisation", this sure sounds "anthropomorphic" to me. (That word doesn't quite mean what you think it means, either.)
Unfortunately, dynamic reality does not allow perfection, it is too chaotic at small scales.
Does mathematics allow for perfection?

If perfect mathematics "guides" "dynamic reality", why isn't dynamic reality perfect, too? What else is there gets in the way of the mathematical perfection?

Also, doesn't what you just completely break your own prior claim that there is literally nothing but mathematics in the universe?

The closest analogue I an find is Bohm's abstract Implicate Order; the inherent mathematically perfect potential, that can only become imperfectly expressed in the emergent dynamic physical Explicate Order.
You shouldn't talk about Bohm. You don't understand him.

Besides, this sort of thing is a sort of Bohmian word salad all on its own.
 
Write4U:

The "quoted" text in your post #330 links to the following internet page:


However, the "quoted" material in your post #330 does not appear on that page.

Please explain why you are linking your words to an internet page that does not contain your words?

Are you trying to give the false impression that the linked page somehow agrees with what you wrote?

Passing off other people's work as your own, of course, is plagiarism. But here, you are doing the reverse, apparently trying to pass off your work as the work of somebody else, perhaps in the hope that your claims will seem more authoritative (?)

I doubt that the authors of that page would be pleased to learn that you are trying to imply that they hold the same views that you do.

What happened here? Was this an error on your part, or a deliberate act of dishonesty?

If it was an error, will you apologise for your error?

Please make sure you respond this post. Don't ignore it. Consider this an official question from a moderator. (Your post was reported, by the way.)
 
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There are two options:
A. Mathematics can cause changes in the physical world; or
B. Mathematics cannot cause changes in the physical world.
Wrong. Mathematics are not causal, but they are instrumental how the changes occur.
Mathematical guiding equations are how physical processes produce specific changes.

When you drive from here to there, the road is not causal to your driving , but it guides how you get from here to there.
If you run off the road, you crash.

You maywant to peruse this link:

and
 
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Passing off other people's work as your own, of course, is plagiarism. But here, you are doing the reverse, apparently trying to pass off your work as the work of somebody else, perhaps in the hope that your claims will seem more authoritative (?)
You are really a piece of work.
Long ago I explained that when I "quote" a passage or a statement, I do this because it tells the story better than I can.

I would NEVER presume to plagiarize another's work, without giving credit to the author.

You are beginning to scrape the bottom of the barrel with your unfounded accusations, man. Stop that and start acting like a civilized human being!
 
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Wrong. Mathematics are not causal, but they are instrumental how the changes occur
Wrong again. The mathematics does absolutely nothing, the physics is happening, physical stuff, velocity, force, momentum, friction. All these things happen without any sort of mathematical guidance.
WE assign the mathematics to those processes, to codify, predict outcomes and understand them.
The mathematics itself does absolutely nothing.

"The car stopped, drove fast drove slow, skidded off the road, gripped the road, made a loud noise. "

Is my English a guiding force? Or am I describing a PHYSICAL process.



When you drive from here to there, the road is not causal to your driving , but it guides how you get from here to there.
No it doesn't! It's just there.
You can use the road stop on the road go off road BUT the road does nothing.
 
Mathematics are not causal, but they are instrumental how the changes occur.
I have pointed this out twice now, there are mathematics that has no analogue, in the Universe. It just is.
Extend that to a circle or fractal, they do not exist in the universe either.
The equations and structures we can build with them do not exist in the universe either.
The are concepts, thoughts, some put to paper.
BUT they do absolutely nothing in the universe because they are not the universe.
 
The mathematics itself does absolutely nothing.
The road doesn't do anything either.
"The car stopped, drove fast drove slow, skidded off the road, gripped the road, made a loud noise. "
False equivalence.
1734082986645.png was not causal to your driving too fast either. You do not heed the mathematics and you fail.
The equations and structures we can build with them do not exist in the universe either.
They do not exists, except when we build them mathematically, like according to architectural blueprints?
The are concepts, thoughts, some put to paper.
And in reality when the mathematical pattern emerge and become "measurable" as a result of physical interactions
BUT they do absolutely nothing in the universe because they are not the universe.
The Universe IS everything within it.
How can anyone claim that human cognition (thought) is not part of the universe? Are we Gods?
 
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If I had used Copilot I would have stipulated that.

My source for what you call rubbish came from this site you maybe familiar with:

Note that the numbers ending the quote refer to the LibreText website!

I always quote my sources so that there can be no misunderstanding!
But that's the point: as I've already told you, the text you quote in post 330 does not appear in the link you provided. Please show James R and myself where it comes from. I say again, it is not in that link. To remind you, the text in question is this:

An atom has mathematical properties related to its structure and composition. It consists of a nucleus containing protons and neutrons, surrounded by electrons. The mass of an atom is expressed in atomic mass units (amu), andits behavior is determined by the orbital paths of its electrons12345.
 
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