Decreased Susceptibility of Marginal Odds Ratios to Finite-sample Bias

被引:1
|
作者
Ross, Rachael K. [1 ]
Cole, Stephen R. [1 ]
Richardson, David B. [1 ]
机构
[1] UNC Gillings Sch Global Publ Hlth, Dept Epidemiol, Chapel Hill, NC USA
关键词
finite-sample bias; maximum likelihood; marginal; conditional; simulation; STRUCTURAL MODELS; CAUSAL INFERENCE; EVENTS; COLLAPSIBILITY; SURVIVAL; NUMBER;
D O I
10.1097/EDE.0000000000001370
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
Parameters representing adjusted treatment effects may be defined marginally or conditionally on covariates. The choice between a marginal or covariate-conditional parameter should be driven by the study question. However, an unappreciated benefit of marginal estimators is a reduction in susceptibility to finite-sample bias relative to the unpenalized maximum likelihood estimator of the covariate-conditional odds ratio (OR). Using simulation, we compare the finite-sample bias of different marginal and conditional estimators of the OR. We simulated a logistic model to have 15 events per parameter and two events per parameter. We estimated the covariate-conditional OR by maximum likelihood with and without Firth's penalization. We used three estimators of the marginal OR: g-computation, inverse probability of treatment weighting, and augmented inverse probability of treatment weighting. At 15 events per parameter, as expected, all estimators were effectively unbiased. At two events per parameter, the unpenalized covariate-conditional estimator was notably biased but penalized covariate-conditional and marginal estimators exhibited minimal bias.
引用
收藏
页码:648 / 652
页数:5
相关论文
共 50 条
  • [1] Finite-sample Bounds for Marginal MAP
    Lou, Qi
    Dechter, Rina
    Ihler, Alexander
    UNCERTAINTY IN ARTIFICIAL INTELLIGENCE, 2018, : 725 - 734
  • [2] Finite-sample bias in free energy bridge estimators
    Radak, Brian K.
    JOURNAL OF CHEMICAL PHYSICS, 2019, 151 (03):
  • [3] FINITE-SAMPLE BIAS OF THE QMLE IN SPATIAL AUTOREGRESSIVE MODELS
    Bao, Yong
    ECONOMETRIC THEORY, 2013, 29 (01) : 68 - 88
  • [4] THE PROBABILITY OF A FINITE-SAMPLE OF MEASUREMENTS FAILING BIAS AND PRECISION CRITERIA
    BRODSKY, A
    HEALTH PHYSICS, 1984, 47 (01): : 187 - 187
  • [5] Bias in odds ratios by logistic regression modelling and sample size
    Nemes, Szilard
    Jonasson, Junmei Miao
    Genell, Anna
    Steineck, Gunnar
    BMC MEDICAL RESEARCH METHODOLOGY, 2009, 9
  • [6] Bias in odds ratios by logistic regression modelling and sample size
    Szilard Nemes
    Junmei Miao Jonasson
    Anna Genell
    Gunnar Steineck
    BMC Medical Research Methodology, 9
  • [7] Backstitch: Counteracting Finite-sample Bias via Negative Steps
    Wang, Yiming
    Peddinti, Vijayaditya
    Xu, Hainan
    Zhang, Xiaohui
    Povey, Daniel
    Khudanpur, Sanjeev
    18TH ANNUAL CONFERENCE OF THE INTERNATIONAL SPEECH COMMUNICATION ASSOCIATION (INTERSPEECH 2017), VOLS 1-6: SITUATED INTERACTION, 2017, : 1631 - 1635
  • [8] FINITE-SAMPLE THEORY AND THE DISTRIBUTIONS OF ALTERNATIVE ESTIMATORS OF THE MARGINAL PROPENSITY TO CONSUME
    PHILLIPS, PCB
    REVIEW OF ECONOMIC STUDIES, 1980, 47 (01): : 183 - 224
  • [9] Finite-Sample Bias in the Yule-Walker Method of Autoregressive Estimation
    Broersen, Piet M. T.
    2008 IEEE INSTRUMENTATION AND MEASUREMENT TECHNOLOGY CONFERENCE, VOLS 1-5, 2008, : 342 - 347