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A Geometric Proof of Calibration
v1v2 (latest)

A Geometric Proof of Calibration

Mathematics of Operations Research (MOR), 2009
18 December 2009
Shie Mannor
Jean-Michel Poggi
ArXiv (abs)PDFHTML

Papers citing "A Geometric Proof of Calibration"

13 / 13 papers shown
Blackwell's Approachability for Sequential Conformal Inference
Blackwell's Approachability for Sequential Conformal Inference
Guillaume Principato
Jean-Michel Poggi
148
0
0
17 Oct 2025
High-Dimensional Calibration from Swap Regret
High-Dimensional Calibration from Swap Regret
Maxwell Fishelson
Noah Golowich
M. Mohri
Jon Schneider
281
10
0
27 May 2025
High dimensional online calibration in polynomial time
High dimensional online calibration in polynomial time
Binghui Peng
278
9
0
12 Apr 2025
Faster Recalibration of an Online Predictor via Approachability
Faster Recalibration of an Online Predictor via ApproachabilityInternational Conference on Artificial Intelligence and Statistics (AISTATS), 2023
Princewill Okoroafor
Robert D. Kleinberg
Wen Sun
257
6
0
25 Oct 2023
Calibrated Regression Against An Adversary Without Regret
Calibrated Regression Against An Adversary Without RegretConference on Uncertainty in Artificial Intelligence (UAI), 2023
Shachi Deshpande
Charles Marx
Volodymyr Kuleshov
474
2
0
23 Feb 2023
Faster online calibration without randomization: interval forecasts and
  the power of two choices
Faster online calibration without randomization: interval forecasts and the power of two choicesAnnual Conference Computational Learning Theory (COLT), 2022
Chirag Gupta
Aaditya Ramdas
223
4
0
27 Apr 2022
A Unified Approach to Fair Online Learning via Blackwell Approachability
A Unified Approach to Fair Online Learning via Blackwell Approachability
Evgenii Chzhen
Christophe Giraud
Jean-Michel Poggi
FaML
260
15
0
23 Jun 2021
Estimating Uncertainty Online Against an Adversary
Estimating Uncertainty Online Against an Adversary
Volodymyr Kuleshov
Stefano Ermon
OOD
172
7
0
13 Jul 2016
Log-Optimal Portfolio Selection Using the Blackwell Approachability
  Theorem
Log-Optimal Portfolio Selection Using the Blackwell Approachability Theorem
V. Výugin
75
0
0
22 Oct 2014
Approachability in unknown games: Online learning meets multi-objective
  optimization
Approachability in unknown games: Online learning meets multi-objective optimizationAnnual Conference Computational Learning Theory (COLT), 2014
Shie Mannor
Vianney Perchet
Jean-Michel Poggi
277
24
0
10 Feb 2014
Robust approachability and regret minimization in games with partial
  monitoring
Robust approachability and regret minimization in games with partial monitoringAnnual Conference Computational Learning Theory (COLT), 2011
Shie Mannor
Vianney Perchet
Gilles Stoltz
235
13
0
25 May 2011
Blackwell Approachability and Low-Regret Learning are Equivalent
Blackwell Approachability and Low-Regret Learning are Equivalent
Jacob D. Abernethy
Peter L. Bartlett
Elad Hazan
393
138
0
08 Nov 2010
Calibration and Internal no-Regret with Partial Monitoring
Calibration and Internal no-Regret with Partial Monitoring
Vianney Perchet
156
6
0
09 Jun 2010
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