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Could an electron just be a particles conservation of charge ?


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23 minutes ago, splodge said:

In the present atomic model the atom consists of components but could the electron  just be an elementary particles conservation of charge ? 

Can you try to rephrase this? It appears meaningless. 

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18 minutes ago, exchemist said:

Can you try to rephrase this? It appears meaningless. 

This is my last post of the day being a first time user of this forum unless the mods wants to hit the unlock button ! 

Imagine we have a single Proton and this Proton is without an electron . This Proton neither has an electrical charge . 

Now imagine this Proton has the ability by conductance to conserve an amount of electrical charge equal and proportional to its own dimensions . 

The conserved electrical charge would become electrically neutral , neutralised by the Proton . 

This elementary charge could be viewed as an Electron ? 

Different dimensions of Protons would have more or less Electrons creating different elements of the periodic table . (Dialectric particles perhaps) . 

 

 

 

 

Edited by splodge
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35 minutes ago, splodge said:

This is my last post of the day being a first time user of this forum unless the mods wants to hit the unlock button ! 

Imagine we have a single Proton and this Proton is without an electron . This Proton neither has an electrical charge . 

Now imagine this Proton has the ability by conductance to conserve an amount of electrical charge equal and proportional to its own dimensions . 

The conserved electrical charge would become electrically neutral , neutralised by the Proton . 

This elementary charge could be viewed as an Electron ? 

Different dimensions of Protons would have more or less Electrons creating different elements of the periodic table . (Dialectric particles perhaps) . 

 

 

 

 

Yeah. Bye.

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  • 10 months later...
On 3/23/2023 at 5:18 PM, splodge said:

In the present atomic model the atom consists of components but could the electron  just be an elementary particles conservation of charge ? 

Conservation of charge bears out an elementary symmetry. The electron is a carrier of that symmetry.

How could bilateral symmetry (a quality of a thing) be the thing itself?

Flies have bilateral symmetry. Is bilateral symmetry of a fly the fly itself?

Please, come to your senses.

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I get the impression that you're saying electrons  are required simply because protons acquire a certain positive charge that needs to be 'balanced out' due to charge conservation.

Alas, electrons do exist, and have been measured/observed on their own, without a 'balancing' proton.
And electrons are not charge, rather, they have the property of charge.

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Ah, so OP maybe is trying to say, 'could the electron be there just because charges need to balance out?'

If that's the case, I know of a class of theorems called 'soft boson theorems' in QFT that say that something very weird would happen if charges didn't balance out at distances long enough, and that would make QFT inconsistent.

That alone wouldn't explain why the universe is not just a soup of photons from all the particle-antiparticle pairs having annihilated each other long in the past...

https://en.wikipedia.org/wiki/Baryon_asymmetry

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2 hours ago, joigus said:

Conservation of charge bears out an elementary symmetry. The electron is a carrier of that symmetry.

How could bilateral symmetry (a quality of a thing) be the thing itself?

Flies have bilateral symmetry. Is bilateral symmetry of a fly the fly itself?

Please, come to your senses.

Impossible. This was Theorist again. 🤪 

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7 hours ago, joigus said:

Conservation of charge bears out an elementary symmetry. The electron is a carrier of that symmetry.

How could bilateral symmetry (a quality of a thing) be the thing itself?

Flies have bilateral symmetry. Is bilateral symmetry of a fly the fly itself?

Please, come to your senses.

[My bold]

To be fair, relatively few people are aware that charge is the result of a symmetry. Perhaps you could explain what that symmetry is.

 

 

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4 minutes ago, KJW said:

To be fair, relatively few people are aware that charge is the result of a symmetry. Perhaps you could explain what that symmetry is.

I can do better than that:

 

https://people.math.harvard.edu/~knill/teaching/mathe320_2017/blog17/Hermann_Weyl_Symmetry.pdf

According to Hermann Weyl, something is symmetric when it looks the same after you change a condition.

The 'thing' is thus symmetrical under the change of such 'condition'.

A sphere is symmetrical under rotations around its centre.

A fly is symmetrical under reflection through a mirror.

The laws of physics are symmetrical under changing particles for antiparticles.

...

And so on

The usefulness of Weyl's definition stems from the fact that certain transformations can be expressed in very simple terms as functions of few parameters.

 

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5 minutes ago, joigus said:

I can do better than that:

 

https://people.math.harvard.edu/~knill/teaching/mathe320_2017/blog17/Hermann_Weyl_Symmetry.pdf

According to Hermann Weyl, something is symmetric when it looks the same after you change a condition.

The 'thing' is thus symmetrical under the change of such 'condition'.

A sphere is symmetrical under rotations around its centre.

A fly is symmetrical under reflection through a mirror.

The laws of physics are symmetrical under changing particles for antiparticles.

...

And so on

The usefulness of Weyl's definition stems from the fact that certain transformations can be expressed in very simple terms as functions of few parameters.

 

What I meant was: to what symmetry does charge conservation correspond?

 

 

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1 minute ago, KJW said:

What I meant was: to what symmetry does charge conservation correspond?

 

 

Global phase invariance. IOW,

\[ \psi\rightarrow e^{i\alpha}\psi \]

where \( \alpha \) is a constant phase shift in the wave function. You can easily prove charge is conserved via Noether's theorem if you have a Lagrangian that produces the equations of motion. 

It's the global version of gauge invariance. When you have local gauge invariance, not only gauge charge is conserved, but a field has to step in to guarantee it is preserved. And god says,

Let there be light,

Let there be gluons,

Let there be Z and W bosons,

and (hopefully),

Let there be gravitons, even if nobody can calculate anything with them.

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Thank you for your effort, but I was hoping for something I didn't already know (although a clarification of the distinction between global and local symmetries pertaining to Noether's theorem would be helpful). My particular difficulty is about the connection between a wavefunction, which describes probability of general objects, and electromagnetism, which is a more specific notion than the objects to which wavefunctions apply. And of course, there are the weak and strong forces, with their own symmetries. The symmetries of the electromagnetic, weak, and strong forces are often described as "internal symmetries", but I find this term unsatisfying.

 

 

Another thing:

How does

[math]A'_{\mu} = A_{\mu} + \partial_{\mu} \phi[/math]

from classical electrodynamics relate to

[math]\psi\, ' = e^{i \phi} \psi[/math]

from quantum mechanics?

 

Edited by KJW
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