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Paper Citation Record · LEDGER

Relative Inverse Limit Perfection of Derived Commutative Rings

As of 21 August 2026, this Paper Citation Record lists 24 of 24 outbound references and 0 inbound Pith citation observations for arXiv:2506.10626.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2506.10626 v1

Coverage vector

measured 24 of 24 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-07T04:45:56.099907Z

measured 24 of 24 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-20T06:33:59.587034+00:00

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Reference resolution

24 of 24 outbound references displayed

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Outbound references

Observation 003cb3ad-c2f9-4ec0-b472-71b6b02b3a67 · outbound

This paper cites Homologie des algèbres commutatives.

Relative Inverse Limit Perfection of Derived Commutative Rings Homologie des algèbres commutatives

Reference 1

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source=pdf_text observed=2026-08-07T04:45:53.240067Z digest=sha256:66a03662e7162230998b17b9424bb151da331c4a39deab4ff05934156ebc457d

Observation b33dca51-f9ed-4e68-b241-60ecf748eb18 · outbound

This paper cites p-adic derived de Rham cohomology.

Relative Inverse Limit Perfection of Derived Commutative Rings p-adic derived de Rham cohomology

Reference 2

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source=pdf_text observed=2026-08-07T04:45:53.302369Z digest=sha256:d5648d77fa608be7ce39561c445c09c04c65262677b8894fb9ac671e3805c4f9

Observation 4d754cd2-bcc1-4f0b-817b-0bb027e6e7e5 · outbound

This paper cites F-finite schemes have a dualizing complex.

Relative Inverse Limit Perfection of Derived Commutative Rings F-finite schemes have a dualizing complex

Reference 3

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source=pdf_text observed=2026-08-07T04:45:53.392607Z digest=sha256:8b8c339b59c1a858fba26966a912c216d72a7b1e864f050f13eb85d44a9244e5

Observation b370325f-9612-4ef7-9cc3-58f472b55e27 · outbound

This paper cites Projectivity of the Witt vector affine Grassmannian.

Relative Inverse Limit Perfection of Derived Commutative Rings Projectivity of the Witt vector affine Grassmannian

Reference 4

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source=pdf_text observed=2026-08-07T04:45:53.547117Z digest=sha256:a520649ee08793f509be33693ea82aa7ca24f84e6d46be369d4fdfed76b024d3

Observation 270af94e-f118-4100-ba6e-2404155774d9 · outbound

This paper cites $L$-smooth factorization for Noetherian $F$-finite rings.

Relative Inverse Limit Perfection of Derived Commutative Rings $L$-smooth factorization for Noetherian $F$-finite rings

Reference 5

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source=pdf_text observed=2026-08-07T04:45:53.617441Z digest=sha256:fe609d63edbf8a9a94f63d6a02f69a9259ffc7e95332e0410be1ff5a9b26f8b9

Observation 1cddaa0e-196d-4aeb-900b-52dd903f1350 · outbound

This paper cites Purity for flat cohomology.

Relative Inverse Limit Perfection of Derived Commutative Rings Purity for flat cohomology

Reference 6

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source=pdf_text observed=2026-08-07T04:45:53.754636Z digest=sha256:54417090c8f5dd40b7e8cd84af678c9e0fa4018b74b503c9546186551fe07dce

Observation f74e476c-45e0-4671-ac31-145e71373340 · outbound

This paper cites Notes on some t-structures.

Relative Inverse Limit Perfection of Derived Commutative Rings Notes on some t-structures

Reference 7

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source=pdf_text observed=2026-08-07T04:45:53.971797Z digest=sha256:056a6a9b7d5e18fc68a9e5a0376efa85a4de6d5b1109797c0ef40ab9fe3df327

Observation 08bfbc86-9d38-4cd2-8076-4e7933be5dd5 · outbound

This paper cites Éléments de géométrie algébrique. IV: Étude locale des schémas et des morphismes de sché- mas. (Première partie). Rédigé avec la colloboration de J. Dieudonné.

Relative Inverse Limit Perfection of Derived Commutative Rings Éléments de géométrie algébrique. IV: Étude locale des schémas et des morphismes de sché- mas. (Première partie). Rédigé avec la colloboration de J. Dieudonné

Reference 8

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source=pdf_text observed=2026-08-07T04:45:54.072943Z digest=sha256:f0c8c2ad20fb10a3bc48c2e34daa23977f34cc6ea2800b349ca2b23e742b6f2c

Observation 1dbb8a4f-abd5-4756-af96-d3c0d87a76b9 · outbound

This paper cites F -finiteness of homomorphisms and its descent.

Relative Inverse Limit Perfection of Derived Commutative Rings F -finiteness of homomorphisms and its descent

Reference 9

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source=pdf_text observed=2026-08-07T04:45:54.177623Z digest=sha256:d185c1401024af58eb8926e883b7edb49e6cd088512aed58a5c0fd525a4fe8d5

Observation d3642a1e-ece9-4d39-bb4a-ddfce9b0c563 · outbound

This paper cites Derived $\delta$-Rings and Relative Prismatic Cohomology.

Relative Inverse Limit Perfection of Derived Commutative Rings Derived $\delta$-Rings and Relative Prismatic Cohomology

Reference 10

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source=pdf_text observed=2026-08-07T04:45:54.321250Z digest=sha256:c710967489f3eabfd5d1ed37060d99f94e89f12ad7a763947a6108f17f03dae7

Observation 9610171c-c24b-4c12-9b70-97baf3922a04 · outbound

This paper cites Duality theories for the p-primary etale cohomology. I.

Relative Inverse Limit Perfection of Derived Commutative Rings Duality theories for the p-primary etale cohomology. I

Reference 11

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Observation 9a04146e-29be-458b-8796-11a273a16c23 · outbound

This paper cites Characterizations of regular local rings of characteristic p.

Relative Inverse Limit Perfection of Derived Commutative Rings Characterizations of regular local rings of characteristic p

Reference 12

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source=pdf_text observed=2026-08-07T04:45:54.538930Z digest=sha256:9794546b0d0fb34919918bd15e5477cbbf7fd976f70e69c225037c4f817b3ffa

Observation 7346322d-f94b-4ead-8541-621cb813080e · outbound

This paper cites On Noetherian Rings of Characteristic p.

Relative Inverse Limit Perfection of Derived Commutative Rings On Noetherian Rings of Characteristic p

Reference 13

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source=pdf_text observed=2026-08-07T04:45:54.665363Z digest=sha256:27da943a5d3b0bd237cd23bfc6cdb7af72b988e05d22009c4aec724c3548cdf2

Observation facfd03a-fc66-449c-ad09-cd7b5fc804bd · outbound

This paper cites Derived algebraic geometry.

Relative Inverse Limit Perfection of Derived Commutative Rings Derived algebraic geometry

Reference 14

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source=pdf_text observed=2026-08-07T04:45:54.757501Z digest=sha256:e3c4230ad4af24e8a5a42bf5228793b7c0488098e40e5127efc59b94f42f36f3

Observation 2d8e1ef4-f822-4e1f-93fe-9c99e0194395 · outbound

This paper cites Higher topos theory.

Relative Inverse Limit Perfection of Derived Commutative Rings Higher topos theory

Reference 15

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Observation ad68f417-d909-4157-8cec-e4963dd53759 · outbound

This paper cites Higher algebra.

Relative Inverse Limit Perfection of Derived Commutative Rings Higher algebra

Reference 16

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Observation 2f192262-a21d-435b-be3b-6f571f967413 · outbound

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Relative Inverse Limit Perfection of Derived Commutative Rings Unresolved cited work

Reference 17

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source=pdf_text observed=2026-08-07T04:45:55.153691Z digest=sha256:d0203955d473732c2071008dd338741584bfb2d94e96661d5f16525f546afb9b

Observation c633722c-3fe5-4276-8261-85989f8d857b · outbound

This paper cites Spectral algebraic geometry.

Relative Inverse Limit Perfection of Derived Commutative Rings Spectral algebraic geometry

Reference 18

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source=pdf_text observed=2026-08-07T04:45:55.319315Z digest=sha256:b5564f0b1a086c642a1b31626756012c84d919f79098e2164d1bcf627c4b4d1f

Observation e450223e-5723-4b69-bfb1-eb66ccb5b658 · outbound

This paper cites F-singularities: A Commutative Algebra Approach.

Relative Inverse Limit Perfection of Derived Commutative Rings F-singularities: A Commutative Algebra Approach

Reference 19

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source=pdf_text observed=2026-08-07T04:45:55.441935Z digest=sha256:f7116cda2609e3556d5fa22c10243b50218d7007185485d212b0e64b9b1f3a48

Observation 9b3be863-14f5-4380-a901-e64b30fc009c · outbound

This paper cites Revisiting derived crystalline cohomology.

Relative Inverse Limit Perfection of Derived Commutative Rings Revisiting derived crystalline cohomology

Reference 20

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Observation 7ab55fe3-bf98-497a-834a-286b5c4ecae0 · outbound

This paper cites Hochschild homology and the derived de Rham complex revisited.

Relative Inverse Limit Perfection of Derived Commutative Rings Hochschild homology and the derived de Rham complex revisited

Reference 21

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source=pdf_text observed=2026-08-07T04:45:55.716844Z digest=sha256:22bc5db554f95b8eebfa6fc3485d55a66d0ddd24b05b037e6904c27297955602

Observation bad94b34-f06a-421c-b3f2-d6ae0e1f1d66 · outbound

This paper cites Perfectoid Spaces.

Relative Inverse Limit Perfection of Derived Commutative Rings Perfectoid Spaces

Reference 22

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Observation 162c3c07-672d-49f4-af9e-6c5040d29877 · outbound

This paper cites The Stacks project.

Relative Inverse Limit Perfection of Derived Commutative Rings The Stacks project

Reference 23

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source=pdf_text observed=2026-08-07T04:45:56.013439Z digest=sha256:a036345a84c6bda7057f3cb159487178a4b37d583f6caff86fe941a724e5d820

Observation 97e27c61-e749-451c-aa49-6c2f4850f3fc · outbound

This paper cites Differential basis, p-basis, and smoothness in characteristic p >0.

Relative Inverse Limit Perfection of Derived Commutative Rings Differential basis, p-basis, and smoothness in characteristic p >0

Reference 24

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source=pdf_text observed=2026-08-07T04:45:56.099907Z digest=sha256:d3944ceb56c11aab1fc101407a68d3fcc61fbe08bac18f49dc5142f08c9d4f67

Pith citing papers

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