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Higgs Inflation vs Modern Slow-Roll Inflation
← Back to Higgs InflationPick a variant from Inflationary Big Bang
Higgs Inflation Strongly supported | Modern Slow-Roll Inflation Strongly supported | |
|---|---|---|
| Proposed | 2008 | 1983 / 2018 |
| Key figures | Fedor Bezrukov, Mikhail Shaposhnikov | Andrei Linde, Alexei Starobinsky, many others |
| In one sentence | Bezrukov and Shaposhnikov proposed in 2008 that the Standard Model Higgs field drove inflation, provided it couples strongly to the curvature of spacetime, using only the particles of the Standard Model. | Modern slow-roll inflation treats the inflationary epoch as an effective field theory of a scalar field on a flat potential, with many candidate potentials consistent with Planck's measured scalar spectral index and tensor-to-scalar ratio constraints. |
| Predictions |
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| Where it breaks |
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| Key unresolved problem | The cutoff problem: the strong coupling to gravity lowers the energy at which the theory stops being reliable, so the flat plateau inflation needs depends on physics no one knows yet. | The quantum gravity fit problem: nobody has shown how inflation's flat potential fits inside a full quantum gravity theory, and swampland conjectures argue the kind of flat potential it needs may not be allowed at all. |
| Reader vote | No votes yet | No votes yet |
Higgs Inflation
2008 · Strongly supported
Modern Slow-Roll Inflation
1983 / 2018 · Strongly supported
Proposed
2008
1983 / 2018
Key figures
Fedor Bezrukov, Mikhail Shaposhnikov
Andrei Linde, Alexei Starobinsky, many others
In one sentence
Bezrukov and Shaposhnikov proposed in 2008 that the Standard Model Higgs field drove inflation, provided it couples strongly to the curvature of spacetime, using only the particles of the Standard Model.
Modern slow-roll inflation treats the inflationary epoch as an effective field theory of a scalar field on a flat potential, with many candidate potentials consistent with Planck's measured scalar spectral index and tensor-to-scalar ratio constraints.
Predictions
- In the [[cosmic microwave background]], a spectral index n_s near 0.97 and a tensor-to-scalar ratio r near 0.003, almost independent of Standard Model parameters when the Higgs mass sits well above its critical value
- A lower bound on the Higgs mass, because the Standard Model must stay a consistent theory up to the energy of inflation
- If the Higgs mass sits within a few hundred MeV of that bound, n_s and r depend on the top-quark and Higgs masses, and r can be well above 0.003
- A higher reheating temperature than in Starobinsky R-squared inflation, which gives slightly different n_s and r and a different allowed range for the Higgs mass
- Scalar spectral index n_s approximately 0.965, slightly less than 1, consistent across many viable potentials
- Gaussian, adiabatic perturbations with minimal non-Gaussianity (small f_NL)
- The tensor-to-scalar ratio r (how strong primordial gravitational-wave ripples are relative to density ripples) is set by the shape of the inflaton potential. Single-field models predict a fixed link between r and the gravitational-wave tilt, n_t = -r/8, that future experiments could check
- Specific acoustic peak structure and polarization patterns in the CMB
Where it breaks
- Barbon and Espinosa argued in 2009 that the effective theory stops being valid at the Planck mass divided by the coupling, far below the field values inflation uses
- Burgess, Lee and Trott found in 2009 that the Hubble rate during inflation sits close to the scale where the semiclassical treatment breaks down
- Linking the inflationary parameters to collider measurements needs extra assumptions about the unknown high-energy completion, as Bezrukov and collaborators acknowledge
- The predictions nearly coincide with Starobinsky R-squared inflation and with a class of supergravity attractor models, so CMB data alone struggle to single out the Higgs
- ACT data combined with Planck, lensing and DESI give n_s = 0.974 ± 0.003. Some 2025 analyses read this as slightly above the simplest Higgs-inflation value, a tension that depends on the data combination and the model's high-energy details
- Initial conditions for inflation itself may require a fine-tuned homogeneous patch and specific scalar field values.
- Embedding viable inflaton potentials in a UV-complete [[quantum gravity]] (e.g., [[string theory]]) remains nontrivial; swampland conjectures challenge whether sufficiently flat potentials are generic.
- Most slow-roll potentials lead to [[eternal inflation]] in some regime, raising measure and predictability concerns.
Key unresolved problem
The cutoff problem: the strong coupling to gravity lowers the energy at which the theory stops being reliable, so the flat plateau inflation needs depends on physics no one knows yet.
The quantum gravity fit problem: nobody has shown how inflation's flat potential fits inside a full quantum gravity theory, and swampland conjectures argue the kind of flat potential it needs may not be allowed at all.
Reader vote
No votes yet
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