Inflationary Models and Connections to Particle Physics
Alan H. Guth
TL;DR
This work surveys the inflationary paradigm, arguing that inflation naturally explains the universe’s size, flatness, homogeneity, monopole absence, and primordial fluctuations. It distinguishes two canonical inflationary scenarios—new and chaotic—and then elevates eternal inflation as a generic, self-reproducing framework that yields an infinite multiverse of pocket universes. A central focus is the difficulty of defining probabilities in eternally inflating spacetimes, including the youngness paradox associated with synchronous measures, and alternative prescriptions such as the Vilenkin approach that attempt to produce consistent predictions within a single pocket. The paper highlights both the potential for eternal inflation to restore predictive power in theories with multiple vacua and the fundamental open problems that remain at the intersection of quantum gravity and cosmology. Overall, it presents a semiclassical, robust motivation for inflation while clearly outlining the probabilistic ambiguities that challenge definitive, experiment-based validation.
Abstract
The basic workings of inflationary models are summarized, along with the arguments that strongly suggest that our universe is the product of inflation. The mechanisms that lead to eternal inflation in both new and chaotic models are described. Although the infinity of pocket universes produced by eternal inflation are unobservable, it is argued that eternal inflation has real consequences in terms of the way that predictions are extracted from theoretical models. The ambiguities in defining probabilities in eternally inflating spacetimes are reviewed, with emphasis on the youngness paradox that results from a synchronous gauge regularization technique. To clarify (but not resolve) this ambiguity, a toy model of an eternally inflating universe is introduced. Vilenkin's proposal for avoiding these problems is also discussed, as is the question of whether it is meaningful to discuss probabilities for unrepeatable measurements.
