A Finite Landscape?

Abstract

We present evidence that the number of string/$M$ theory vacua consistent with experiments is a finite number. We do this both by explicit analysis of infinite sequences of vacua and by applying various mathematical finiteness theorems.

References in corpus (5)

• On the Geometry of the String Landscape and the Swampland
• The String Landscape and the Swampland
• A Moduli Fixing Mechanism in M theory
• Finiteness of volume of moduli spaces
• On the Geometry of Moduli Space of Polarized Calabi-Yau manifolds

Cited by in corpus (7)

• Les Houches Lectures on Constructing String Vacua
• Supersymmetry versus Gauge Symmetry on the Heterotic Landscape
• Fighting the Floating Correlations: Expectations and Complications in Extracting Statistical Correlations from the String Theory Landscape
• Runaway in the Landscape
• The weak anthropic principle and the landscape of string theory
• Phenomenology from the Landscape of String Vacua
• Turing's Landscape: decidability, computability and complexity in string theory