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Paper Citation Record · LEDGER

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression

As of 21 August 2026, this Paper Citation Record lists 64 of 64 outbound references and 0 inbound Pith citation observations for arXiv:2608.02507.

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

pith.paper-citation-record.v1
2608.02507 v1

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measured 64 of 64 reference resolution

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measured 64 of 64 standing notices

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Outbound references

Observation bcc15a8f-6c63-454b-be75-d9c0e8918f4b · outbound

This paper cites Abbasi-Yadkori, D.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Abbasi-Yadkori, D

Reference 1

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 2

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This paper cites Albert and J.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Albert and J

Reference 3

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This paper cites Amelunxen, M.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Amelunxen, M

Reference 4

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This paper cites Andresen and V.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Andresen and V

Reference 5

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 6

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Baillon, R

Reference 7

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression B´ ar´ any, M

Reference 8

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 9

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Boucheron, G

Reference 11

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Cesa-Bianchi and G

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Chardon, M

Reference 14

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Chernoff

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Confidence Sequences for Generalized Linear Models via Regret Analysis

Reference 16

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Dembo and O

Reference 19

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Volumes of logistic regression models with applications to model selection

Reference 20

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Drmota, P

Reference 21

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Drmota, P

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Drmota, P

Reference 23

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Hoeffding

Reference 27

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Hsu and A

Reference 28

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Jacquet, G

Reference 30

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Jacquet, G

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Confidence Estimation via Sequential Likelihood Mixing

Reference 34

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Kuchelmeister and S

Reference 35

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Laurent and P

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Le Cam and G

Reference 38

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Lee, S.-Y

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression A Note on the PAC Bayesian Theorem

Reference 40

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 41

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Observation 2e36e0eb-25f9-4914-ad39-4e4300e2a557 · outbound

This paper cites Orlitsky and N.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Orlitsky and N

Reference 42

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Observation adf40280-c79c-4210-9d4b-fb8acb27ef66 · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 43

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 44

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 45

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 46

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 47

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 48

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 49

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This paper cites Spokoiny.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Spokoiny

Reference 50

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This paper cites Finite sample expansions and risk bounds in high-dimensional SLS models.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Finite sample expansions and risk bounds in high-dimensional SLS models

Reference 51

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This paper cites Spokoiny and M.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Spokoiny and M

Reference 52

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This paper cites Sur and E.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Sur and E

Reference 53

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 54

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 55

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Observation 51ecbdba-ba72-4979-bad9-6bc3843eae97 · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 56

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Observation b92e5f5e-6f4a-4a28-aa10-6f84c4f960e7 · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 57

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This paper cites 0 is trivial. Assume thatHě1, fixRą0, and defineB R“ ␣ uPR 2 :}u} 2ďR ( . ForPĂt1, . . . , Hu, setL∅.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression 0 is trivial. Assume thatHě1, fixRą0, and defineB R“ ␣ uPR 2 :}u} 2ďR ( . ForPĂt1, . . . , Hu, setL∅

Reference 58

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Observation e9fa8b2c-5f1a-4f5a-87df-5c932854cf7b · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 59

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Observation f91159d2-cddc-46ed-b1e2-611a6f379a85 · outbound

This paper cites Treat all-equal fibers and endpoint suprema directly.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Treat all-equal fibers and endpoint suprema directly

Reference 60

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Observation de36eac0-dd98-4f20-9c6d-3220eb75361f · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 61

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Observation f6108411-a654-4f5b-a2cb-2e6b935bbb55 · outbound

This paper cites \] On a shell \(s\le\Gamma<2s\), the ridge/KL identity gives \(Q(h_\varepsilon)\le Cs\).

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression \] On a shell \(s\le\Gamma<2s\), the ridge/KL identity gives \(Q(h_\varepsilon)\le Cs\)

Reference 62

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Observation 590aa45c-2fc1-4580-99a9-3a9d07eef766 · outbound

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Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression Unresolved cited work

Reference 63

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Observation d7fdbac0-bbed-443f-989e-7265a214047b · outbound

This paper cites With \(\Delta=\sum_{s=0}^H\Gamma_s-\Gamma_\varepsilon\), prove that planar quantitative Helly selects \(|P|\le4\) with \[ \frac{Z_P}{Z}\le C(H+1)^2(\Delta+1)^2.

Beyond Modern Asymptotics for Log-Likelihood Ratios in Logistic Regression With \(\Delta=\sum_{s=0}^H\Gamma_s-\Gamma_\varepsilon\), prove that planar quantitative Helly selects \(|P|\le4\) with \[ \frac{Z_P}{Z}\le C(H+1)^2(\Delta+1)^2

Reference 64

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