ArXivCSExplorer
☆☆Bookmarks🏆RSSHow to UseFAQ
Built with and by Teycir Ben Soltane•
How to Use•FAQ•GitHub•arXiv.org•
Share:

20 results for “error estimation”

CS papers only

Hybrid search: Keyword + semantic, ranked by combined score.ⓘ

Want pure semantic search? Try claim verification →

math.STstat.MEstat.MLRecentJun 4, 2026

Optimally taming biases in black-box models for efficient semiparametric estimation

Yihong Gu, Qishuo Yin, Tianxi Cai, Jianqing Fan

The paper proposes a new, optimal estimator for semiparametric inference that improves upon standard double machine learning (DML) rates by eliminating the first-order stochastic error of nuisance fun…

View →
math.STstat.MEstat.MLTheoreticalRecentJul 23, 2026

Optimal use of a black-box learner in semiparametric estimation

Yihong Gu

This paper proposes a novel estimator for the target linear coefficient in a partial linear model with black-box nuisance estimation and establishes its unimprovable error rate.

View →
stat.MLcs.LGEmpiricalRecentJun 12, 2026

Gradient boosting for extremes: sampling theory and application to insurance

Stéphane Lhaut, Olivier Lopez

This paper develops statistical learning theory for gradient boosting in Peaks-over-Threshold modeling using Generalized Pareto distributions, deriving error bounds and reducing gradient correlation.

View →
q-fin.RMstat.MLTheoreticalRecentJul 12, 2026

An Extreme Value Perspective on Learning Stress Laws

Mantu Gupta, Anand Deo

Introduces Self-Similar Generative Estimation (SS-GEN), a method for simulating multivariate tail events and estimating rare-event probabilities using deep generative models based on asymptotic tail s…

View →
cs.CRcs.DBRecentApr 8, 2026

Interpreting the Error of Differentially Private Median Queries through Randomization Intervals

Thomas Humphries, Tim Li, Shufan Zhang, Karl Knopf +1 more

The paper introduces PostRI, a novel method that allows for computing a Randomization Interval (RI) for differentially private median queries after the median has already been estimated, significantly…

View →
cs.DCcs.AIRecentJun 1, 2026

Not All Errors Are Equal: A Systematic Study of Error Propagation in Large Language Model Inference

Yafan Huang, Sheng Di, Guanpeng Li

This paper systematically studies how soft errors propagate during Large Language Model (LLM) inference using a novel fault-injection framework, providing critical insights and mitigation strategies f…

View →
cs.CLcs.AIcs.LGRecentMay 28, 2026

The Architecture of Errors: From Universal Impossibility to Patch-Local LLM Reliability

Mikhail L. Arbuzov, Lee Mosbacker, Sisong Bei, Ziwei Dong +2 more

The paper reframes LLM reliability from an impossible universal problem to a manageable, local patch-based problem, showing that sufficient interventions can be found by focusing on recurring failure…

View →
cs.ITcs.LGmath.STTheoreticalRecentJul 3, 2026

Open Problem: Is Interaction Necessary for Order-Optimal 1-bit Mean Estimation?

Ivan Lau, Jonathan Scarlett

This paper investigates the necessity of interaction for order-optimal 1-bit mean estimation in nonparametric finite-moment classes.

View →
stat.MLcs.AIcs.LGRecentMay 28, 2026

Improved Distribution Estimation in $\ell_\infty$

Doron Cohen, Aryeh Kontorovich, Yonatan Livshitz

This paper improves the theoretical bounds for estimating discrete probability distributions using the $\ell_\infty$ norm, resolving several open questions in the field.

View →
cs.LGcs.AIcs.CVEmpiricalRecentJun 25, 2026

Error-Conditioned Neural Solvers

Haina Jiang, Liam Wang, Peng-Chen Chen, Min Seop Kwak +3 more

This paper proposes Error-conditioned Neural Solvers (ENS) for neural surrogate models to iteratively correct predictions by using the PDE residual field as input, achieving higher accuracy than optim…

View →
cs.CLcs.AIcs.LGRecentJun 1, 2026

The Role of Ambiguity in Error Prediction via Uncertainty Quantification

Ieva Raminta Staliūnaitė, James Bishop, Andreas Vlachos

This paper proposes a method to improve error prediction for LLMs by explicitly disentangling input ambiguity from standard Uncertainty Quantification signals, showing that ambiguity information signi…

View →
cs.LGcs.IREmpiricalRecentJun 10, 2026

DeMix: Debugging Training Data with Mixed Data Error Types by Investigating Influence Vectors

Jiale Deng, Yanyan Shen, Xiaogang Shi, Chai Junjun

This paper proposes DeMix, a novel framework for simultaneously diagnosing erroneous samples and their error types in machine learning models.

View →
cs.SDcs.AIcs.CREmpiricalRecentJun 26, 2026

Room for Error: Large-Scale Simulation of Over-the-Air Acoustic Attacks

Andrew C. Cullen, Neil Marchant, Jiani Xie, Paul Montague +1 more

This paper tests the impact of acoustic factors on voice control systems and introduces a Dual-Form Signal to Noise Ratio to decouple source stealth from attack efficacy.

View →
cs.LGEmpiricalRecentJun 30, 2026

Calibration, Not Compilation: Detecting and Repairing Misspecified Probabilistic Programs Written by Language Models

Jian Xu, Delu Zeng, John Paisley, Qibin Zhao

This paper evaluates the effectiveness of Bayesian workflow for verifying statistical correctness of probabilistic programs written by language models, and compares it to unit tests and no feedback.

View →
cs.LGcs.AIcs.CLEmpiricalRecentJul 23, 2026

Error Certificates for KV-Cache Eviction via Randomized Design

Peng Xie

The paper shows that deterministic cache eviction cannot ensure consistent serving-time error estimation and proposes a randomized approach to restore identifiability and provide error certificates.

View →
cs.ITTheoreticalRecentJun 19, 2026

Error Exponent Bounds for Optimal Short-Read Clustering

Yoav Chachamovitz, Nir Weinberger

This paper derives bounds on the probability of incorrect clustering of noisy short sequences using statistically optimal rules, focusing on DNA storage decoders.

View →
stat.MLcs.LGmath.STTheoreticalRecentJul 27, 2026

Minimax Lower Bounds of Kernel Discrepancy Estimation: MMD, HSIC, KSD

Jose Cribeiro-Ramallo, Florian Kalinke, Zoltán Szabó

This paper proves that the minimax lower bound of estimation for popular kernel discrepancies is n^-(1/2) on general topological spaces and under mild assumptions on the kernel.

View →