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Paper Citation Record · LEDGER

Extended rank regression for all ordinal data

As of 14 August 2026, this Paper Citation Record lists 100 of 298 outbound references and 0 inbound Pith citation observations for arXiv:2607.25006.

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

pith.paper-citation-record.v1
2607.25006 v1

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measured 100 of 298 reference resolution

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Pith citing papers itemized under the disclosed page cap.

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Source: cited_works

Reference resolution

100 of 298 outbound references displayed

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External citation measurements

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Outbound references

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Extended rank regression for all ordinal data Unresolved cited work

Reference 1

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data , TITLE =

Reference 6

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data 2025 , note =

Reference 8

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Extended rank regression for all ordinal data Conformalized Quantile Regression , url =

Reference 9

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Extended rank regression for all ordinal data Proceedings of the 13th European Conference on Machine Learning (ECML 2002) , editor =

Reference 10

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Extended rank regression for all ordinal data , title =

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Extended rank regression for all ordinal data Biometrika , FJOURNAL =

Reference 12

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Extended rank regression for all ordinal data Weather and Forecasting , volume=

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data and Sabatti, Chiara , TITLE =

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data Econometrica , FJOURNAL =

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Extended rank regression for all ordinal data Signal Processing , volume =

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data Theoretical Foundations of Conformal Prediction

Reference 23

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data and Searle, Shayle R

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Extended rank regression for all ordinal data and Nelder, J

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Extended rank regression for all ordinal data Linear Algebra Appl

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Extended rank regression for all ordinal data Unresolved cited work

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Extended rank regression for all ordinal data , title =

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Extended rank regression for all ordinal data Technometrics , volume =

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Extended rank regression for all ordinal data and Handsel, Lauren T

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Extended rank regression for all ordinal data , TITLE =

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Extended rank regression for all ordinal data The Annals of Statistics , volume=

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Extended rank regression for all ordinal data 2016 , PAGES =

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Extended rank regression for all ordinal data Sound analysis and synthesis with

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Extended rank regression for all ordinal data A Modern Gauss-Markov Theorem? Really?

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Extended rank regression for all ordinal data Journal of the American Statistical Association , year =

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Extended rank regression for all ordinal data Biometrics , pages=

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Extended rank regression for all ordinal data The properties of partial trace and block trace operators of partitioned matrices , JOURNAL =

Reference 89

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Extended rank regression for all ordinal data Unresolved cited work

Reference 90

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Extended rank regression for all ordinal data and Tang, H

Reference 91

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Reference 92

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Extended rank regression for all ordinal data and Neudecker, H

Reference 93

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Reference 94

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Extended rank regression for all ordinal data Confidence intervals in ridge regression by bootstrapping the dependent variable: a simulation study , JOURNAL =

Reference 97

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Extended rank regression for all ordinal data Linear Algebra Appl

Reference 98

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Reference 99

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Extended rank regression for all ordinal data 1993 , PAGES =

Reference 101

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Pith citing papers

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