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Paper Citation Record · LEDGER

Algebraic versus physical uniqueness of MHV gravity numerators

As of 16 August 2026, this Paper Citation Record lists 39 of 39 outbound references and 0 inbound Pith citation observations for arXiv:2608.11792.

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pith.paper-citation-record.v1
2608.11792 v1

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measured 39 of 39 reference resolution

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39 of 39 outbound references displayed

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Outbound references

Observation 283f3cb9-010e-4de5-95a1-709ca83bef22 · outbound

This paper cites Locality and Unitarity from Singularities and Gauge Invariance.

Algebraic versus physical uniqueness of MHV gravity numerators Locality and Unitarity from Singularities and Gauge Invariance

Reference 1

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Observation 97fac09d-1b08-4ab0-9587-bc0618ae69c1 · outbound

This paper cites Uniqueness of MHV Gravity Amplitudes.

Algebraic versus physical uniqueness of MHV gravity numerators Uniqueness of MHV Gravity Amplitudes

Reference 2

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Observation ae259b9f-1ade-4b3a-8a8d-b42d9d968a4a · outbound

This paper cites Hidden zeros for particle/string amplitudes and the unity of colored scalars, pions and gluons.

Algebraic versus physical uniqueness of MHV gravity numerators Hidden zeros for particle/string amplitudes and the unity of colored scalars, pions and gluons

Reference 3

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Observation c84f45f0-1348-45b3-9f59-bc00904d309c · outbound

This paper cites Hidden zeros are equivalent to enhanced ultraviolet scaling and lead to unique amplitudes in Tr($\phi^3$) theory.

Algebraic versus physical uniqueness of MHV gravity numerators Hidden zeros are equivalent to enhanced ultraviolet scaling and lead to unique amplitudes in Tr($\phi^3$) theory

Reference 4

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Observation 452113c5-963a-4d78-b5ea-c3ce819420a1 · outbound

This paper cites Gravity Amplitudes From Double Bonus Relations.

Algebraic versus physical uniqueness of MHV gravity numerators Gravity Amplitudes From Double Bonus Relations

Reference 5

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Observation 15c9c2fc-75ae-4c7e-8ba2-1ed4af6ff8a8 · outbound

This paper cites Smooth Splitting and Zeros from On-Shell Recursion.

Algebraic versus physical uniqueness of MHV gravity numerators Smooth Splitting and Zeros from On-Shell Recursion

Reference 6

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Observation 68a7505e-7a39-44f6-bf8e-de5cc8dd951c · outbound

This paper cites Li and Y.

Algebraic versus physical uniqueness of MHV gravity numerators Li and Y

Reference 7

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Observation ac9add25-63cc-4509-8685-e1b2c91cd448 · outbound

This paper cites An adaptive inverse-problem framework for one-loop five-gluon BCJ numerators.

Algebraic versus physical uniqueness of MHV gravity numerators An adaptive inverse-problem framework for one-loop five-gluon BCJ numerators

Reference 8

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Observation 2eeb08c6-e67f-44b1-ad5f-8458e0a72320 · outbound

This paper cites A simple formula for gravitational MHV amplitudes.

Algebraic versus physical uniqueness of MHV gravity numerators A simple formula for gravitational MHV amplitudes

Reference 9

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Observation e785d721-df2e-47cc-b8c1-abfcf99541a8 · outbound

This paper cites Gravity, Twistors and the MHV Formalism.

Algebraic versus physical uniqueness of MHV gravity numerators Gravity, Twistors and the MHV Formalism

Reference 10

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Observation 59e1d25f-6afb-4850-9591-526e710c6e9d · outbound

This paper cites The Tree Formula for MHV Graviton Amplitudes.

Algebraic versus physical uniqueness of MHV gravity numerators The Tree Formula for MHV Graviton Amplitudes

Reference 11

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Observation 1785460a-eec6-40c3-b4b6-dd1598bc3bc0 · outbound

This paper cites Ans\"atze for Scattering Amplitudes from $p$-adic Numbers and Algebraic Geometry.

Algebraic versus physical uniqueness of MHV gravity numerators Ans\"atze for Scattering Amplitudes from $p$-adic Numbers and Algebraic Geometry

Reference 12

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Observation 7c6a4346-1a01-4fa9-9ba0-4c2cff284a54 · outbound

This paper cites Spinor-Helicity Varieties.

Algebraic versus physical uniqueness of MHV gravity numerators Spinor-Helicity Varieties

Reference 13

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Observation 906c2190-fc9e-4ee7-899c-6529b5c300a8 · outbound

This paper cites A geometric approach to Standard Monomial Theory.

Algebraic versus physical uniqueness of MHV gravity numerators A geometric approach to Standard Monomial Theory

Reference 14

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Observation c5b007de-8133-4ab7-94ae-90f2e52fcf80 · outbound

This paper cites Notes on a minimal set of generators for the radical ideal defining the diagonal locus of $(\C^2)^n$.

Algebraic versus physical uniqueness of MHV gravity numerators Notes on a minimal set of generators for the radical ideal defining the diagonal locus of $(\C^2)^n$

Reference 15

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Observation 73445185-85cd-46aa-abba-489190131146 · outbound

This paper cites $q,t$-Catalan numbers and generators for the radical ideal defining the diagonal locus of $(\C^2)^n$.

Algebraic versus physical uniqueness of MHV gravity numerators $q,t$-Catalan numbers and generators for the radical ideal defining the diagonal locus of $(\C^2)^n$

Reference 16

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Observation dc6c47eb-494f-4fba-86ea-1d4d0e8e0a02 · outbound

This paper cites Perturbative Relationships Between QCD and Gravity and Some Implications.

Algebraic versus physical uniqueness of MHV gravity numerators Perturbative Relationships Between QCD and Gravity and Some Implications

Reference 17

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Observation d3636392-4c7f-485f-a55f-a48b1b11242a · outbound

This paper cites On Tree Amplitudes in Gauge Theory and Gravity.

Algebraic versus physical uniqueness of MHV gravity numerators On Tree Amplitudes in Gauge Theory and Gravity

Reference 18

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Observation d6b0c112-b123-40fd-a7d6-c80976b7e0aa · outbound

This paper cites Gravitons, Bose-symmetry, and Bonus-scaling.

Algebraic versus physical uniqueness of MHV gravity numerators Gravitons, Bose-symmetry, and Bonus-scaling

Reference 19

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Observation f307946d-a749-47eb-b900-4ac20285562e · outbound

This paper cites Evidence for a New Soft Graviton Theorem.

Algebraic versus physical uniqueness of MHV gravity numerators Evidence for a New Soft Graviton Theorem

Reference 20

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Observation 8a58f3b6-0141-43a1-a2fb-8c0e369478b3 · outbound

This paper cites Fulton,Young Tableaux: With Applications to Representation Theory and Geometry, vol.

Algebraic versus physical uniqueness of MHV gravity numerators Fulton,Young Tableaux: With Applications to Representation Theory and Geometry, vol

Reference 21

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Observation 5f6cdca1-b422-4c5e-8756-1ff7222ac120 · outbound

This paper cites Scattering amplitudes over finite fields and multivariate functional reconstruction.

Algebraic versus physical uniqueness of MHV gravity numerators Scattering amplitudes over finite fields and multivariate functional reconstruction

Reference 22

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Observation 5ca6cfa5-dcc6-4f7e-b71a-333af80a0508 · outbound

This paper cites Tree Level Recursion Relations In General Relativity.

Algebraic versus physical uniqueness of MHV gravity numerators Tree Level Recursion Relations In General Relativity

Reference 23

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Observation fe76eb21-bc58-438d-9749-ea16baca12d2 · outbound

This paper cites A recursion relation for gravity amplitudes.

Algebraic versus physical uniqueness of MHV gravity numerators A recursion relation for gravity amplitudes

Reference 24

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Observation 49064625-cade-4dce-87dc-1bea558614d1 · outbound

This paper cites Subleading soft theorem in arbitrary dimension from scattering equations.

Algebraic versus physical uniqueness of MHV gravity numerators Subleading soft theorem in arbitrary dimension from scattering equations

Reference 25

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Observation ff696493-2b59-4f50-8af2-c4e7b2cfc6f8 · outbound

This paper cites Generating Hodges' Graviton MHV Formula with an $Lw_{1+\infty}$ Ward Identity.

Algebraic versus physical uniqueness of MHV gravity numerators Generating Hodges' Graviton MHV Formula with an $Lw_{1+\infty}$ Ward Identity

Reference 26

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Observation 32081721-97ed-4d4b-ac8c-a2f07eb6e362 · outbound

This paper cites Note on the Labelled tree graphs.

Algebraic versus physical uniqueness of MHV gravity numerators Note on the Labelled tree graphs

Reference 27

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Observation 5d3fd6cb-d97a-4ca4-ac9d-119eec75d302 · outbound

This paper cites Note on solutions of scattering equations.

Algebraic versus physical uniqueness of MHV gravity numerators Note on solutions of scattering equations

Reference 28

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Observation 01be8b1a-7891-461b-b7a0-cde75208ceff · outbound

This paper cites Positive Geometries and Canonical Forms.

Algebraic versus physical uniqueness of MHV gravity numerators Positive Geometries and Canonical Forms

Reference 29

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Observation 16dcf3f0-6bba-41c9-bb2f-45b029ec4dd7 · outbound

This paper cites HepLean: Digitalising high energy physics.

Algebraic versus physical uniqueness of MHV gravity numerators HepLean: Digitalising high energy physics

Reference 30

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Observation 1a994403-bc69-4176-849a-f5828fc106d7 · outbound

This paper cites Digitalizing Wick's theorem.

Algebraic versus physical uniqueness of MHV gravity numerators Digitalizing Wick's theorem

Reference 31

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Observation 2b135cb0-8f52-4f76-a7f0-c26482980197 · outbound

This paper cites Douglas, S.

Algebraic versus physical uniqueness of MHV gravity numerators Douglas, S

Reference 32

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Observation 05563de8-3aed-4dc8-9b27-c816ed0dd49b · outbound

This paper cites de Moura and S.

Algebraic versus physical uniqueness of MHV gravity numerators de Moura and S

Reference 33

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Observation d172155f-8ef2-474d-8903-059abfeb52ce · outbound

This paper cites The Lean mathematical library.

Algebraic versus physical uniqueness of MHV gravity numerators The Lean mathematical library

Reference 34

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Algebraic versus physical uniqueness of MHV gravity numerators Axioms for physical reasoning: codifying the Seiberg--Witten solution in Lean

Reference 35

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Observation dbf14a34-38f2-44e1-bffa-73db6545bb86 · outbound

This paper cites Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory.

Algebraic versus physical uniqueness of MHV gravity numerators Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory

Reference 36

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Observation 3f8ce48e-e87c-4e0a-9187-133faec268c9 · outbound

This paper cites Learning the Simplicity of Scattering Amplitudes.

Algebraic versus physical uniqueness of MHV gravity numerators Learning the Simplicity of Scattering Amplitudes

Reference 37

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Observation 230bece1-f9fe-4005-8ac6-9e5a6c725a93 · outbound

This paper cites Learning to Unscramble: Simplifying Symbolic Expressions via Self-Supervised Oracle Trajectories.

Algebraic versus physical uniqueness of MHV gravity numerators Learning to Unscramble: Simplifying Symbolic Expressions via Self-Supervised Oracle Trajectories

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This paper cites Moynihan,Learning theS-matrix from data: Rediscovering gravity from gauge theory via symbolic regression,2602.15169.

Algebraic versus physical uniqueness of MHV gravity numerators Moynihan,Learning theS-matrix from data: Rediscovering gravity from gauge theory via symbolic regression,2602.15169

Reference 39

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