Consequences of the absence of global symmetries...?

In summary, Lee Smolin argues that laws are not immutable and can change over time, even the most fundamental ones. This idea is related to his idea that there are no global symmetries in the universe, and that the universe could have arisen out of a hot early phase without any global symmetries.
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Suekdccia
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Consequences of the absence of global symmetries...?
I found some interesting discussions in this site (e.g: https://www.physicsforums.com/threads/smolin-lessons-from-einsteins-discovery.849464/; https://www.physicsforums.com/threads/relatismo-to-the-max.83885/) which are related to Lee Smolin's ideas that laws are not immutable and can therefore change in time (even the most fundamental ones).
I've seen Smolin's idea about laws being able to change with time is related to his idea that there are no fundamental global symmetries (and therefore they are emergent or approximate, contrarily to what is believed by most physicists working in the "unification program" where one would expect to find more and more symmetry in higher energies) (https://www.physicsforums.com/threa...se-that-symmetries-are-emergent.995027/page-2).
Therefore, if the universe had no global symmetries would this mean that all laws of physics (even the most fundamental ones) and fundamental symmetries like the Lorentz or CPT invariances would not be fundamental and unchanging but rather emergent, approximate and with the potential to change in time (at least in a cosmological scale)?
 
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Some laws are not a consequence of a symmetry. For example, the Newton equation ##m\ddot{x}=F(x)##.
 
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Demystifier said:
Some laws are not a consequence of a symmetry. For example, the Newton equation ##m\ddot{x}=F(x)##.
But the laws of Newton are not fundamental, but rather emergent. I was talking about the fundamental laws of physics
 
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Suekdccia said:
But the laws of Newton are not fundamental, but rather emergent. I was talking about the fundamental laws of physics
How about the principle that fundamental equations of motion are differential equations of the order not higher than second?
 
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Suekdccia said:
Therefore, if the universe had no global symmetries would this mean that all laws of physics (even the most fundamental ones) and fundamental symmetries like the Lorentz or CPT invariances would not be fundamental and unchanging but rather emergent, approximate and with the potential to change in time (at least in a cosmological scale)?
As far as I know Smolins idea is not that the laws change we know change over (from human perspective) cosmological scales as that would likely have left imprints in astronomical observationa we simply havent seen. Smolin entertained in his (cosmological natural selection) the idea that the laws rather changes/mutates at or in an extremely hot early phase after big bang (which we cant observe).

But I think the idea is that yes, there are then no timeless fixed laws. So the whole standard model would be result of evolution.

/Fredrik
 
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Fra said:
As far as I know Smolins idea is not that the laws change we know change over (from human perspective) cosmological scales as that would likely have left imprints in astronomical observationa we simply havent seen. Smolin entertained in his (cosmological natural selection) the idea that the laws rather changes/mutates at or in an extremely hot early phase after big bang (which we cant observe).

But I think the idea is that yes, there are then no timeless fixed laws. So the whole standard model would be result of evolution.

/Fredrik
But then, If that hot state left the universe without global symmetries, could then the fundamental laws of physics change or evolve (as Smolin says)? Is there any connection to the idea that the fundamental laws could change and the idea that there are no global symmetries? Or are they unrelated?
 
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Suekdccia said:
But then, If that hot state left the universe without global symmetries, could then the fundamental laws of physics change or evolve (as Smolin says)? Is there any connection to the idea that the fundamental laws could change and the idea that there are no global symmetries? Or are they unrelated?
I would say its related, as symmetries in general are closely related to laws. The difference between global and local symmetries are related to formation/construction of spacetime. In the very early part of big bang this may not make sense.

Its easy to say that something is "emergent", but harder to say how. Emerges from what, and as per what rules?

If the process of emergence follow a dynamical law in a superspace from finetunes initial condition the we would be stuck at the same paradigm (newtonian as smolin calls it- not to be confused with newtonian mechanics) so it would make no sense.

His idea in cns was an unspecified "mutation" of laws that are selected by spawning of new universes that maximise bh production. (Different than my own preferred thinking however)

/Fredrik
 

FAQ: Consequences of the absence of global symmetries...?

What are global symmetries?

Global symmetries are transformations that apply uniformly across an entire system without depending on the specific location within that system. In physics, these symmetries can include things like rotational symmetry, where the laws of physics are the same regardless of how you rotate the system, or charge conservation, where the total electric charge remains constant.

Why are global symmetries important in physics?

Global symmetries are crucial because they often correspond to conserved quantities due to Noether's theorem. For example, rotational symmetry leads to the conservation of angular momentum, and translational symmetry leads to the conservation of linear momentum. These conserved quantities help physicists describe and predict the behavior of physical systems.

What happens if global symmetries are absent?

In the absence of global symmetries, the corresponding conserved quantities may no longer be conserved. This can lead to a variety of consequences, including the loss of certain fundamental invariances in physical laws, which can complicate the description and prediction of physical phenomena. It may also suggest the presence of new interactions or forces that break these symmetries.

How does the absence of global symmetries affect particle physics?

In particle physics, the absence of global symmetries can lead to the possibility of new interactions or particles that were previously forbidden. For instance, certain decay processes that would be prohibited by global symmetries might become allowed. This can provide new avenues for research and potentially explain phenomena that current models cannot.

Can the absence of global symmetries have practical applications?

Yes, the absence of global symmetries can have practical applications, particularly in the development of new materials and technologies. For example, the breaking of certain symmetries can lead to novel properties in materials, such as superconductivity or topological insulators. Understanding and manipulating these symmetry breakings can open up new technological advancements.

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