What gives a proton it's charge?

In summary, the answer to what gives a proton its charge is that it gets its charge from the quarks that compose it. There is a relation between charge and electromagnetism, but it is not a major one.
  • #1
Mohamed Daw
4
0
It had been asked before on physics forums but the given answers didn't convince me .
 
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  • #2
Well, there's kind of two questions you're asking there. The first one's easy to answer, the second one is, as of now, unanswerable.

So, a proton gets its charge from the quarks that compose it, two up quarks at +2/3 charge, and one down quark at -1/3 charge. This equals a grand total of +1 charge (that's about the extent of my math skills, btw:{

The real question I gander you're getting at, though, is what is charge itself, or what is the nature of charge? The answer to that is pretty much "it is what it is." Its a fundamental, first principle sort of thing. It's about as fundamental as why is there something rather than nothing or what happened before the big bang. Does that help?
 
  • #3
Mohamed Daw said:
the given answers didn't convince me .

Which answers are those? If you tell us, it will prevent us from wasting time by giving them again. :smile:
 
  • #4
Ya sort off but are they sure that quarks are indivisible ?? Charge has a relation to electromagnetism
So what's the relationship between qurks and electromagnetism ?
 
  • #6
So what's the relationship between qurks and electromagnetism ?

Not much. At least relative to the relation between EM and everything else in the universe. The world of quarks is dominated by the strong and weak forces, EM and gravity play minor roles here, although there is a dynamic interplay between the strong force and the coulomb (EM) force. The strong force gathers the charged quarks tightly together within the nucleon while the repulsive coulomb (EM) force prevents them from annhiliating each other.
 
  • #7
There are theories that charge is a component of momentum in the fifth dimension. If we postulate existence of a compact fifth dimension, then we get Maxwell equations from Einstein equation and the U(1) gauge symmetry. Read about Kaluza-Klein theory.
 
  • #8
There are theories that charge is a component of momentum in the fifth dimension. If we postulate existence of a compact fifth dimension, then we get Maxwell equations from Einstein equation and the U(1) gauge symmetry. Read about Kaluza-Klein theory.

Now that's interesting. This whole idea of extra dimensions, though, is a bit heartbreaking. It is so appealing on so many levels, it is the Deus ex Machina of the tragedy of modern physics. However, in real life it seems as though Deus never comes, although we can fantasize about it. It's kind of like that supermodel poster on your wall, so near yet so far. Heartbreaking, but fun to fantasize about.
 
  • #9
DiracPool said:
Now that's interesting. This whole idea of extra dimensions, though, is a bit heartbreaking. It is so appealing on so many levels, it is the Deus ex Machina of the tragedy of modern physics. However, in real life it seems as though Deus never comes, although we can fantasize about it. It's kind of like that supermodel poster on your wall, so near yet so far. Heartbreaking, but fun to fantasize about.
sorry to say,but kaluza klein is a rejected theory also there is no five dimension of charge.
 
  • #10
There is no absolute answer...no completely satisfying answer yet.

A simple classical view is that an electron has a 'negative charge', an observed characteristic with an observed strength and when combined with a proton, becomes a neutron. Now before you reject this as silly, consider the composition of neutron stars...where electrons have been forced to combine with protons! It is a smidgen artificial since we have no theory to determine the strength of charge...not the mass of the electron...in the Standard Model...those are plugged in experimental results...


Another superficial perspective is that some particles exhibit a certain force...we call that the electromagnetic force...and we have some math to describe observations. Other particles exhibit other forces...and we use different math, like for the strong force.


Of course that begs the question 'what is charge'?

Ultimately this all goes back to spontaneous symmetry breaking early in the universe and the accompanying mathematical theory insofar as it takes us. Before symmetry was broken, charge, mass, space, time, the forces, everything, were all apparently 'unified'...appeared as one.

So far we don't have a complete theory.
 
  • #11
...kaluza klein is a rejected theory also there is no five dimension of charge.

I wouldn't treat it quite so lightly...extra dimensions have proven to provide a wealth of theoretical insights...as in string theory.

yet they may be 'mother nature head fakes'!
 
  • #12
Mohamed Daw said:
It had been asked before on physics forums but the given answers didn't convince me .

It may have been asked under <What gives a proton its charge?>. ;) :)
 
  • #13
extra dimensions have proven to provide a wealth of theoretical insights...

Don't you mean theoretical evidence, Naty?:redface:
 
  • #14
Remember that a proton with a positive charge and an electron with a negative charge is arbitrary.If the electron were assigned a positive charge, the proton would be negative. We would then ask what does a proton lack that gives it a negative charge and what does an electron have that gives it a positive charge.
 
  • #15
Naty1 said:
I wouldn't treat it quite so lightly...extra dimensions have proven to provide a wealth of theoretical insights...as in string theory. yet they may be 'mother nature head fakes'!

Exactly. It is sometimes (incorrectly) claimed that if you write GR in 5 dimensions you get EM as well as GR - that's the Kaluza-Klein miracle. But miracles rarely if ever occur in physics - there must be a reason. The answer is what I said before is not quite true - it only works if the metric does not depend on the 5th dimension which basically means it has the symmetry of a cylinder. That's the real key - it imposes the simplest gauge symmetry on the theory (the symmetry of a circle) and it is known, mathematically, that is the real basis of EM. So its basically EM in - EM out.

The best answer that can be given right now for the existence of charges and fields, not just EM charge and field but weak and nuclear, is gauge symmetry.

Naty1 said:
Ultimately this all goes back to spontaneous symmetry breaking early in the universe and the accompanying mathematical theory insofar as it takes us. Before symmetry was broken, charge, mass, space, time, the forces, everything, were all apparently 'unified'...appeared as one. So far we don't have a complete theory.

Exactly - it is generally accepted there is some fundamental symmetry lurking about from which all the other symmetries are merely low energy 'broken' symmetries.

Thanks
Bill
 
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  • #16
Exactly - it is generally accepted there is some fundamental symmetry lurking about from which all the other symmetries are merely low energy 'broken' symmetries.

So what? I've often wondered what this return to perfect symmetry quest was actually supposed to tell us, other than "when we heat up everything real good, everything looks the same!" Wow, thanks for that wondrous insight. Now I understand so much more about the atom and the universe to know that as we get closer to the big bang and higher temperatures, the weak and EM forces become one, then the strong at higher temp, and then gravity. Personally, it's interesting and important to know, but explaining fundamental forces and features of particulate matter such as electric charge using broken symmetries basically tells me nothing about the nature of these entities.
 
  • #17
sorry to say,but kaluza klein is a rejected theory also there is no five dimension of charge.
Actually Kaluza-Klein is still a living theory and still some theorists publish papers on it. It is quite not mainstream, but that proves nothing about its validity.

So its basically EM in - EM out.
Yes, but the "machine" that produced the Maxwell equations was Einstein field equations and usual spacetime symmetries. What KK really proves is that any gauge theory can be formulated in fully geometric way by postulating new dimensions. The topology of the dimensions set the gauge group and the size of the dimensions set the theory constants.

This is actually something more than just pushing EM in and getting the same. It's the promising way of unifying any gauge theory with gravity.

And for philosophers, it's one of the nice answers for the question "why".

"when we heat up everything real good, everything looks the same!"
Personally, it's interesting and important to know, but explaining fundamental forces and features of particulate matter such as electric charge using broken symmetries basically tells me nothing about the nature of these entities.
The unification idea, provided it is valid, tells us a lot about the universe. It tells us what is possible, how the universe looks in very different condition than ours. It often guides us to discovery of some new phenomenons. And if we went advanced enough, then some day we would probably be able to heat universe back to the melting point, restore the initial symmetry and break it other way. We would be able to alter laws of physics. All provided that the unification is a valid way to describe physics. So it's worth a try.
 
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  • #18
Naty1 said:
I wouldn't treat it quite so lightly...extra dimensions have proven to provide a wealth of theoretical insights...as in string theory.
I was saying that with charges.you are misinterpreting it.With a degree of freedom you can associate a dimension type thing if you wish.
 
  • #19
DiracPool said:
but explaining fundamental forces and features of particulate matter such as electric charge using broken symmetries basically tells me nothing about the nature of these entities.

It's not the broken symmetries that explains anything - its the symmetries themselves. For example U(1) gauge symmetry explains EM when you work through the math - and in a very beautiful way. Broken symmetries unifies them - that's all.

Of course like all explanations it leaves questions unanswered - but that is in the nature of explanation itself.

Thanks
Bill
 
  • #20
haael said:
Yes, but the "machine" that produced the Maxwell equations was Einstein field equations and usual spacetime symmetries. What KK really proves is that any gauge theory can be formulated in fully geometric way by postulating new dimensions. The topology of the dimensions set the gauge group and the size of the dimensions set the theory constants.

This is actually something more than just pushing EM in and getting the same. It's the promising way of unifying any gauge theory with gravity.

Yes of course. This interplay between gauge theories and geometries is a powerful idea.

Thanks
Bill
 
  • #21
Ah, Diracpool...Hello...good question:

I've often wondered what this return to perfect symmetry quest was actually supposed to tell us...it's interesting and important to know, but explaining fundamental forces and features of particulate matter such as electric charge using broken symmetries basically tells me nothing about the nature of these entities.

Seek and ye shall find! Insights, not complete answers yet...Try just these two comments on for size: This refers to the new 'slow roll' inflation from 10-36 to about 10-32 seconds following the Big Bang, just before before the FLRW cosmological is 'glued on' so its a potentially interesting and insightful period. What caused all this?? a vacuum expectation value [vacuum energy] different than today!

Quantum fluctuations in the microscopic inflationary region, magnified to cosmic size, become the seeds for the growth of structure in the universe (see galaxy formation and evolution and structure formation).

http://en.wikipedia.org/wiki/Inflation_(cosmology )
Instead, effects of grand unification might be detected through indirect observations such as proton decay, electric dipole moments of elementary particles, or the properties of neutrinos.[

http://en.wikipedia.org/wiki/Grand_unification

And one additional connection with right now: The initial cosmological inflation resulted in the creation of matter from energy...the appearance of a horizon produced particles! So, too, does the horizon of a black hole [Hawking radiation, in a Schwarzschild geometry]] and the horizon associated with simple acceleration [the Unruh effect, in a deSitter space] also produce particles!

Certain geometries with horizons appear to enable the creation of particles from the vacuum...from the quantum foam!
 
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  • #22
haael said:
[...] What KK really proves is that any gauge theory can be formulated in fully geometric way by postulating new dimensions. [...]

There's no need for a proof of that. Any gauge theory is formulated in a fully geometric way right by definition.
 
  • #23

1. What is the charge of a proton?

A proton has a positive charge of +1.602 x 10^-19 coulombs.

2. Where does a proton get its charge from?

A proton gets its charge from its internal composition. It is made up of three quarks - two "up" quarks with a charge of +2/3 and one "down" quark with a charge of -1/3. The combination of these charges results in a net positive charge for the proton.

3. How does a proton maintain its charge?

A proton maintains its charge through the strong nuclear force, which is one of the fundamental forces of nature. This force holds the quarks together and prevents them from separating, thus keeping the proton's charge intact.

4. Can a proton lose or gain its charge?

In most cases, a proton cannot lose or gain its charge. However, under extreme conditions such as in high-energy collisions, protons can undergo a process called "pair production" where they can briefly lose their charge and then regain it by combining with an antiparticle.

5. How does a proton's charge affect its interactions with other particles?

A proton's charge plays a crucial role in its interactions with other particles. Since it has a positive charge, it is attracted to particles with a negative charge, such as electrons. This attraction is what holds atoms together and allows for the formation of molecules and larger structures. Additionally, the charge of a proton also determines its interactions with other particles through the electromagnetic force.

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