A finite causal set from Poisson sprinkling cannot faithfully embed into two macroscopically distinct spacetimes; the two geometries are forced to agree up to an explicitly bounded approximate isometry that vanishes in the high-density limit.
The class of continuous timelike curves determines the topology of spacetime
5 Pith papers cite this work, alongside 362 external citations. Polarity classification is still indexing.
5
Pith papers citing it
362
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representative citing papers
Defines Ollivier-Ricci curvature for causal sets using Lorentzian optimal transport, proves local-to-global and Bonnet-Myers results, and validates numerically on sprinkled constant-curvature spacetimes.
Four axioms of banking practice define a universal quotient Q_public through which all API morphisms factor epi-mono, with 14 jurisdictionally invariant dimensions confirmed by Gaussian elimination on 4590 endpoints and left skew monoidal structure.
Proposes a causal EPRL spin-foam model where the two-complex orientation encodes causality and aids semiclassical geometry reconstruction.
citing papers explorer
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On the Uniqueness of Embeddings of Causal Sets
A finite causal set from Poisson sprinkling cannot faithfully embed into two macroscopically distinct spacetimes; the two geometries are forced to agree up to an explicitly bounded approximate isometry that vanishes in the high-density limit.
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Ollivier-Ricci Curvature for Causal Sets
Defines Ollivier-Ricci curvature for causal sets using Lorentzian optimal transport, proves local-to-global and Bonnet-Myers results, and validates numerically on sprinkled constant-curvature spacetimes.
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A Universal Quotient of Banking APIs
Four axioms of banking practice define a universal quotient Q_public through which all API morphisms factor epi-mono, with 14 jurisdictionally invariant dimensions confirmed by Gaussian elimination on 4590 endpoints and left skew monoidal structure.
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Causal structure in spin-foams
Proposes a causal EPRL spin-foam model where the two-complex orientation encodes causality and aids semiclassical geometry reconstruction.
- Characterizing Signalling: Connections between Causal Inference and Space-time Geometry