A Finite Landscape?
arXiv:hep-th/0606212
Abstract
We present evidence that the number of string/ 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.
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Cited by in corpus (26)
- Les Houches Lectures on Constructing String Vacua
- Generalized Flux Vacua
- Life at the Interface of Particle Physics and String Theory
- Compactification on negatively curved manifolds
- Finiteness and the Swampland
- Supersymmetry versus Gauge Symmetry on the Heterotic Landscape
- Mapping an Island in the Landscape
- Massive IIA flux compactifications and U-dualities
- Fine Tuning, Sequestering, and the Swampland
- Towards a Swampland Global Symmetry Conjecture using Weak Gravity
- TASI lectures on complex structures
- Fighting the Floating Correlations: Expectations and Complications in Extracting Statistical Correlations from the String Theory Landscape
- Bulk Reconstruction in Moduli Space Holography
- On heterotic model constraints
- Runaway in the Landscape
- Correlation Classes on the Landscape: To What Extent is String Theory Predictive?
- Universal Properties of Type IIB and F-theory Flux Compactifications at Large Complex Structure
- A CFT Distance Conjecture
- Spaces of Quantum Field Theories
- The weak anthropic principle and the landscape of string theory
- Phenomenology from the Landscape of String Vacua
- Lectures on Naturalness, String Landscape and Multiverse
- TeV-scale gravity in Horava-Witten theory on a compact complex hyperbolic threefold
- Turing's Landscape: decidability, computability and complexity in string theory
- Ranks of gauge groups and an NP-complete problem on the Landscape
- Comments on Brane Recombination, Finite Flux Vacua, and the Swampland