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Do All Protons Have the Same Number of Quarks?
#1
Do All Protons Have the Same Number of Quarks?
1. If so, is there a law or constant that explains why the strong force only allows a certain number of quarks to bind together?

2. If not, does the number of quarks in a proton affect its mass?
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#2
RE: Do All Protons Have the Same Number of Quarks?
Yes they do.

All electrons are absolutely identical to each other too.
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#3
RE: Do All Protons Have the Same Number of Quarks?
The number and variety of quarks determines if it's a proton or something else.
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#4
RE: Do All Protons Have the Same Number of Quarks?
[Image: 51QY-QO8rWL._SX342_.jpg]

One Quark per proton is the limit.

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#5
RE: Do All Protons Have the Same Number of Quarks?
I've changed over to metric.
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#6
RE: Do All Protons Have the Same Number of Quarks?
(September 28, 2017 at 4:26 pm)vorlon13 Wrote: Yes they do.

All electrons are absolutely identical to each other too.

To quote Ken Ham: How do you know? Have you seen them? Dodgy
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#7
RE: Do All Protons Have the Same Number of Quarks?
Not all electrons are identical.

You have "Electric Avenue".

And. "The Electric Slide".
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#8
RE: Do All Protons Have the Same Number of Quarks?
(September 28, 2017 at 4:26 pm)vorlon13 Wrote: Yes they do.

All electrons are absolutely identical to each other too.

There's also very spherical, as-in, (maybe) perfect spheres, despite being di-pole.
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#9
RE: Do All Protons Have the Same Number of Quarks?
[Image: 1wr765.jpg]
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#10
RE: Do All Protons Have the Same Number of Quarks?
Hi!

Yes and no - there are three quarks which make up its fixed inventory, but on top of that, quark-antiquark pairs pop in and out of existence constantly. The net number if you take the difference of quarks and antiquarks is exactly 3 though.

Wjy 3 exactly? Because the strong force is so strong, stable isolated particles need to be color neutral to exist. The symmetries of the strong force have the property that it is not possibe for 4 or 5 quarks to be color charge neutral. This can be explained by the mathematical structure of the strong interactions which are governed by an SU(3) symmetry group - if you want to get technical.
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