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A physical basis for cosmological correlators from cuts,

7 Pith papers cite this work. Polarity classification is still indexing.

7 Pith papers citing it

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hep-th 7

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2026 6 2025 1

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UNVERDICTED 7

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Cosmological Weight-Shifting Matrices

hep-th · 2026-05-28 · unverdicted · novelty 7.0

Introduces weight-shifting matrices for de Sitter diagrams, generalized with Kronecker products to arbitrary tree-level graphs, to derive massless wavefunction coefficients from conformally coupled seeds.

Differential Equations for Massive Correlators

hep-th · 2026-04-09 · unverdicted · novelty 7.0

A graph-tubing combinatorial framework governs the first-order differential equations obeyed by master integrals for massive cosmological correlators in de Sitter space.

A Boolean-Lattice Perspective for All-Loop Two-Site Cosmological Wavefunction

hep-th · 2026-05-29 · unverdicted · novelty 5.0

The all-loop two-site cosmological wavefunction coefficient admits an equivalent maximal-chain expansion on the Boolean lattice that unifies the shifted-tree decomposition and the tubing construction via finite-difference operators and cubical integrals.

Correlators are simpler than wavefunctions

hep-th · 2025-12-29 · unverdicted · novelty 5.0

Equal-time correlators are simpler than wavefunctions because full-spacetime integration of propagators eliminates certain poles and yields a vanishing first subleading term in every Laurent expansion around poles.

An Alternative Viewpoint on Kinematic Flow from Tubing Splitting

hep-th · 2026-05-18 · unverdicted · novelty 3.0

Reversing the direction of tubing evolution yields splitting rules that reproduce the kinematic flow differential equations at tree level and suggest time emerges from kinematic space in conformally coupled scalar models and tr phi^3 theory.

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  • Correlators are simpler than wavefunctions hep-th · 2025-12-29 · unverdicted · none · ref 29

    Equal-time correlators are simpler than wavefunctions because full-spacetime integration of propagators eliminates certain poles and yields a vanishing first subleading term in every Laurent expansion around poles.