askalot
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Hello, I was thinking about, how symmetry can be realized, when there is SSB occurring! Dont these terms contradict?
The discussion revolves around the concept of spontaneous symmetry breaking (SSB) and its relationship to symmetry in physical systems. Participants explore whether the occurrence of SSB contradicts the notion of symmetry, examining examples from physics and the implications for theoretical frameworks.
The discussion remains unresolved, with multiple competing views on the relationship between symmetry and SSB. Participants express differing opinions on the necessity and implications of symmetry in physical theories.
Participants reference concepts from group theory and the nature of physical laws, indicating a need for deeper exploration of these topics to understand the nuances of SSB and symmetry.
It is not "needed", it is observed. The laws of physics don't prefer a given value (e.g. for the direction of magnetic field in a magnet), but magnets will still have such a direction.askalot said:Sorry but why is "Symmetry" needed when we only have SB in nature?
mfb: Do you imply that laws of physics are defined in such a way that they don't reflect, the observed, reality?mfb said:..but magnets will still have such a direction.
Laws of physics which would prefer a given direction for the magnetic field would have to look completely different.
No, and I don't see how you got that impression.askalot said:mfb: Do you imply that laws of physics are defined in such a way that they don't reflect, the observed, reality?
ohad said:however due to infinitesimal fields the field of the Iron settles somewhere
Vanadium 50 said:What is your level of physics understanding? By making this an A thread you are saying that it's at the level of a graduate student, but what you wrote clearly indicates that's not the case.
Vanadium 50 said:The messages that the OP posted - and now that he understands what the A is, it's evident I was right.
my2cts said:Askalot, you should read something about group theory and representations of symmetry groups.
The totally symmetric representation is not the only possibility that is consistent with a certain symmetry.