Is the higgs field required to have space-time warping?

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Discussion Overview

The discussion centers on the relationship between the Higgs field and the warping of space-time, exploring whether the Higgs field is necessary for space-time curvature or if they are independent phenomena. Participants examine theoretical implications, the nature of mass, and the role of the stress-energy tensor in curvature.

Discussion Character

  • Debate/contested
  • Technical explanation
  • Conceptual clarification

Main Points Raised

  • Some participants propose that space-time curvature is solely due to the stress-energy tensor, suggesting it is unrelated to the Higgs field.
  • Others argue that while the Higgs field is not required for mass or curvature, there may be a more complex relationship that is not fully understood.
  • A participant notes that popular explanations often misrepresent the Higgs field as the sole source of mass, which could lead to misconceptions.
  • It is mentioned that the mass of particles arises from various sources, including kinetic energy of quarks, rather than exclusively from the Higgs mechanism.
  • Some participants express concern over the assertion that the Higgs field and space-time curvature are completely unrelated, advocating for a more nuanced view that acknowledges different models and insights.
  • Discussion includes the role of dynamical chiral symmetry breaking in mass generation, particularly for fermions, and the implications for understanding mass in protons and neutrons.
  • Clarifications are made regarding the distinction between fundamental fermions and composite particles like protons in the context of the Higgs model.

Areas of Agreement / Disagreement

Participants do not reach a consensus on the relationship between the Higgs field and space-time warping. Multiple competing views remain, with some asserting independence and others suggesting a more complex interaction.

Contextual Notes

Participants acknowledge that the understanding of mass and curvature involves unresolved details and assumptions, particularly regarding the role of the Higgs field and the nature of mass in different contexts.

cdux
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I wonder if there's a connection and it's a requirement or it's a completely different matter and space(time) warps anyway.
 
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It is completely unrelated. Space-time curvature is due to stress-energy tensor.
 
cdux said:
I wonder if there's a connection and it's a requirement or it's a completely different matter and space(time) warps anyway.

No, the Higgs is not required. For instance, gravitational waves are vacuum solutions; they have curvature but no matter fields.

The Higgs is not even required in order to get mass. Most of the mass content of ordinary matter comes from the kinetic energy of the quarks, not from the Higgs field. Popularizations have spread the inaccurate idea that the Higgs is the source of all mass.
 
bcrowell said:
Popularizations have spread the inaccurate idea that the Higgs is the source of all mass.
Then it's a responsibility of many popular scientists appearing on film and tv movies and segments. I'm not an expert but I distinctly remember people in their effort to describe it for the layman using phrases such as "it's what gives mass to particles" and leaving it at that.
I guess some people have to learn when to stop trying to explain something in simplistic terms if those terms make it not just simplistic but also inaccurate.
 
I think the above answers are literally correct in that they say spacetime curvature and mass have aspects other than Higgs effects. So in that sense, you can have spacetime curvature without mass...and without Higgs...energy density and pressure would be examples of phenomena [part of the stress energy tensor] causing space time curvature.

On the other hand I am somewhat troubled if the inference is that they are 'completely' unrelated. Within the context of existing models and understanding, that could be argued, I guess, but I'd rather see something like 'we don't have a clear understanding' or 'we have different models with different insights':

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

Ben: any reference you can suggest to learn more about what portion of mass arises from the Higgs model??
 
Last edited:
In the Higgs model, the mass of a fermion is vC where v is the magnitude of the Higgs field and C is a coupling constant, different for each type of particle. C represents the strength of the particle's coupling to the Higgs field, and its value cannot presently be predicted. It's fair to say that the Higgs field is not the "origin of mass", whatever that might mean, but only allows it to be nonzero. The particle masses must derive from some yet-to-be-discovered theory.

Regarding the proportion of the proton's mass due to the Higgs mechanism, see this Wikipedia page:
The mass of the proton is about 80-100 times greater than the sum of the rest masses of the quarks that make it up, while the gluons have zero rest mass. The extra energy of the quarks and gluons in a region within a proton, as compared to the rest energy of the quarks alone in the QCD vacuum, accounts for almost 99% of the mass.
 
The problem is that even if elementary fermions are massless, dressed fermions will have a mass due to dynamical chiral symmetry breaking. I don't know how much this would affect mass of electrons, only that they wouldn't be massless either way, but mass of protons and neutrons would be almost identical if you assume perfectly massless quarks.

I can probably do a mass estimate for chiral electrons via rainbow-ladder truncation of QED gap equation, though, if you would like.
 
Bill_K said:
In the Higgs model, the mass of a fermion is vC where v is the magnitude of the Higgs field and C is a coupling constant, different for each type of particle.

This is for a fundamental fermion, right? E.g., this wouldn't apply to a proton.
 
Fundamental and bare, yes.
 
  • #10
Naty1 said:
I think the above answers are literally correct in that they say spacetime curvature and mass have aspects other than Higgs effects. So in that sense, you can have spacetime curvature without mass...and without Higgs...energy density and pressure would be examples of phenomena [part of the stress energy tensor] causing space time curvature.

On the other hand I am somewhat troubled if the inference is that they are 'completely' unrelated.
I agree that it's wrong to say they're completely unrelated.

Naty1 said:
Within the context of existing models and understanding, that could be argued, I guess, but I'd rather see something like 'we don't have a clear understanding' or 'we have different models with different insights':
I don't think there's any big mystery here. It's very clear in GR how and why spacetime curvature exists. I think it's also pretty well understood in the standard model what role the Higgs plays in generating mass. Unresolved details would be things like whether the Higgs is really the standard model Higgs, multiple Higgses, or whatever -- but I don't think those affect the fundamental question.
 

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