Bayesian Workflow.
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Aki Vehtari | Bob Carpenter | Jonah Gabry | Andrew Gelman | Daniel Simpson | Charles C. Margossian | Yuling Yao | Lauren Kennedy | Paul-Christian Burkner | Martin Modr'ak | A. Gelman | Aki Vehtari | B. Carpenter | Daniel P. Simpson | Yuling Yao | Paul-Christian Burkner | C. Margossian | Lauren Kennedy | Jonah Gabry | Martin Modr'ak | Bob Carpenter
[1] M. Ridley. Explainable Artificial Intelligence (XAI) , 2022, Information Technology and Libraries.
[2] J. Riou,et al. Bayesian workflow for disease transmission modeling in Stan , 2020, Statistics in medicine.
[3] D. Navarro. If Mathematical Psychology Did Not Exist We Might Need to Invent It: A Comment on Theory Building in Psychology , 2020, Perspectives on psychological science : a journal of the Association for Psychological Science.
[4] Aki Vehtari,et al. Implicitly adaptive importance sampling , 2019, Statistics and Computing.
[5] Aki Vehtari,et al. Adaptive Path Sampling in Metastable Posterior Distributions , 2020, 2009.00471.
[6] Tuomas Sivula,et al. Uncertainty in Bayesian Leave-One-Out Cross-Validation Based Model Comparison , 2020, 2008.10296.
[7] Aki Vehtari,et al. Regression and Other Stories , 2020 .
[8] M. Kay. ggdist: Visualizations of distributions and uncertainty , 2020 .
[9] Matthew W. Hoffman,et al. Black-Box Variational Inference as a Parametric Approximation to Langevin Dynamics , 2020, ICML.
[10] A. Gelman,et al. Stacking for Non-mixing Bayesian Computations: The Curse and Blessing of Multimodal Posteriors , 2020, J. Mach. Learn. Res..
[11] S. Bhatt,et al. Estimating the effects of non-pharmaceutical interventions on COVID-19 in Europe , 2020, Nature.
[12] D. Navarro,et al. The case for formal methodology in scientific reform , 2020, bioRxiv.
[13] Aki Vehtari,et al. Hamiltonian Monte Carlo using an adjoint-differentiated Laplace approximation: Bayesian inference for latent Gaussian models and beyond , 2020, NeurIPS.
[14] Andrew Gelman,et al. Voter Registration Databases and MRP: Toward the Use of Large-Scale Databases in Public Opinion Research , 2020, Political Analysis.
[15] Aki Vehtari,et al. $R^*$: A robust MCMC convergence diagnostic with uncertainty using gradient-boosted machines , 2020, 2003.07900.
[16] Abhraneel Sarma,et al. Prior Setting in Practice: Strategies and Rationales Used in Choosing Prior Distributions for Bayesian Analysis , 2020, CHI.
[17] Matthew Kay. tidybayes: Tidy Data and Geoms for Bayesian Models , 2020 .
[18] Bin Yu. Veridical data science , 2019, Proceedings of the National Academy of Sciences.
[19] Michael Evans,et al. Checking for Prior-Data Conflict Using Prior-to-Posterior Divergences , 2016, Statistical Science.
[20] H. Bondell,et al. Bayesian Regression Using a Prior on the Model Fit: The R2-D2 Shrinkage Prior , 2016, Journal of the American Statistical Association.
[21] Aki Vehtari,et al. Expectation Propagation as a Way of Life: A Framework for Bayesian Inference on Partitioned Data , 2014, J. Mach. Learn. Res..
[22] A. Gelman,et al. Rank-normalization, folding, and localization: An improved R-hat for assessing convergence Rank-Normalization, Folding, and Localization: An Improved (cid:2) R for Assessing Convergence of MCMC An assessing for assessing An improved (cid:2) R for assessing convergence of MCMC , 2020 .
[23] A. Gelman,et al. Information, incentives, and goals in election forecasts , 2020, Judgment and Decision Making.
[24] T. Sterkenburg. Deborah G. Mayo: Statistical Inference as Severe Testing: How to Get Beyond the Statistics Wars , 2020, Journal for General Philosophy of Science.
[25] Aki Vehtari,et al. Making Bayesian Predictive Models Interpretable: A Decision Theoretic Approach , 2019, ArXiv.
[26] V. Niederlova,et al. Meta‐analysis of genotype‐phenotype associations in Bardet‐Biedl syndrome uncovers differences among causative genes , 2019, Human mutation.
[27] Andrew Gelman,et al. The experiment is just as important as the likelihood in understanding the prior : A cautionary note on robust cognitive modelling , 2019 .
[28] Pierre Dragicevic,et al. Increasing the Transparency of Research Papers with Explorable Multiverse Analyses , 2019, CHI.
[29] Osvaldo A. Martin,et al. ArviZ a unified library for exploratory analysis of Bayesian models in Python , 2019, J. Open Source Softw..
[30] Alexander Etz,et al. Robust Modeling in Cognitive Science , 2019, Computational Brain & Behavior.
[31] Matthew Kay,et al. Decision-Making Under Uncertainty in Research Synthesis: Designing for the Garden of Forking Paths , 2019, CHI.
[32] Cynthia Rudin,et al. This Looks Like That: Deep Learning for Interpretable Image Recognition , 2018 .
[33] Erkan Ozge Buzbas,et al. Scientific discovery in a model-centric framework: Reproducibility, innovation, and epistemic diversity , 2018, PloS one.
[34] Sophia Rabe-Hesketh,et al. Bayesian Comparison of Latent Variable Models: Conditional Versus Marginal Likelihoods , 2018, Psychometrika.
[35] A. Gelman,et al. The garden of forking paths : Why multiple comparisons can be a problem , even when there is no “ fishing expedition ” or “ p-hacking ” and the research hypothesis was posited ahead of time ∗ , 2019 .
[36] Erik Strumbelj,et al. Bayesian Combination of Probabilistic Classifiers using Multivariate Normal Mixtures , 2019, J. Mach. Learn. Res..
[37] Cynthia Rudin,et al. Please Stop Explaining Black Box Models for High Stakes Decisions , 2018, ArXiv.
[38] D. Navarro. Between the Devil and the Deep Blue Sea: Tensions Between Scientific Judgement and Statistical Model Selection , 2018, Computational Brain & Behavior.
[39] M. Modrák. Reparametrizing the Sigmoid Model of Gene Regulation for Bayesian Inference , 2018, bioRxiv.
[40] Aki Vehtari,et al. Validating Bayesian Inference Algorithms with Simulation-Based Calibration , 2018, 1804.06788.
[41] Sharad Goel,et al. Disentangling Bias and Variance in Election Polls , 2018 .
[42] Russell B. Millar,et al. Conditional vs marginal estimation of the predictive loss of hierarchical models using WAIC and cross-validation , 2018, Stat. Comput..
[43] Aki Vehtari,et al. Yes, but Did It Work?: Evaluating Variational Inference , 2018, ICML.
[44] Michael I. Jordan,et al. Covariances, Robustness, and Variational Bayes , 2017, J. Mach. Learn. Res..
[45] Aki Vehtari,et al. Using Stacking to Average Bayesian Predictive Distributions (with Discussion) , 2017, Bayesian Analysis.
[46] Aki Vehtari,et al. Bayesian aggregation of average data: An application in drug development , 2016, The Annals of Applied Statistics.
[47] H. Rue,et al. Constructing Priors that Penalize the Complexity of Gaussian Random Fields , 2015, Journal of the American Statistical Association.
[48] Benjamin Letham,et al. Forecasting at Scale , 2018, PeerJ Prepr..
[49] Paul-Christian Bürkner,et al. brms: An R Package for Bayesian Multilevel Models Using Stan , 2017 .
[50] Andrew Gelman,et al. The Prior Can Often Only Be Understood in the Context of the Likelihood , 2017, Entropy.
[51] Aki Vehtari,et al. Sparsity information and regularization in the horseshoe and other shrinkage priors , 2017, 1707.01694.
[52] Jiqiang Guo,et al. Stan: A Probabilistic Programming Language. , 2017, Journal of statistical software.
[53] Michael Betancourt,et al. A Conceptual Introduction to Hamiltonian Monte Carlo , 2017, 1701.02434.
[54] Andrew Gelman,et al. 19 Things We Learned from the 2016 Election , 2017 .
[55] Lex Nederbragt,et al. Good enough practices in scientific computing , 2016, PLoS Comput. Biol..
[56] Dustin Tran,et al. Automatic Differentiation Variational Inference , 2016, J. Mach. Learn. Res..
[57] Aki Vehtari,et al. Practical Bayesian model evaluation using leave-one-out cross-validation and WAIC , 2015, Statistics and Computing.
[58] Peter Baumgartner,et al. R – Data Science , 2017 .
[59] Ivan Rusyn,et al. A tiered, Bayesian approach to estimating of population variability for regulatory decision-making. , 2017, ALTEX.
[60] Francis Tuerlinckx,et al. Increasing Transparency Through a Multiverse Analysis , 2016, Perspectives on psychological science : a journal of the Association for Psychological Science.
[61] J. Gabry,et al. Bayesian Applied Regression Modeling via Stan , 2016 .
[62] Andrea Riebler,et al. An intuitive Bayesian spatial model for disease mapping that accounts for scaling , 2016, Statistical methods in medical research.
[63] David M. Blei,et al. Variational Inference: A Review for Statisticians , 2016, ArXiv.
[64] Sabine Schulze,et al. Statistics A Bayesian Perspective , 2016 .
[65] R. Tibshirani,et al. Selective Sequential Model Selection , 2015, 1512.02565.
[66] Joshua R. Loftus. Selective inference after cross-validation , 2015, 1511.08866.
[67] Jaesik Choi,et al. The Automatic Statistician: A Relational Perspective , 2015, ArXiv.
[68] Heike Hofmann,et al. Visualizing statistical models: Removing the blindfold , 2015, Stat. Anal. Data Min..
[69] A. Gelman,et al. Pareto Smoothed Importance Sampling , 2015, 1507.02646.
[70] Jonathan Taylor,et al. Statistical learning and selective inference , 2015, Proceedings of the National Academy of Sciences.
[71] Elias Bareinboim,et al. External Validity: From Do-Calculus to Transportability Across Populations , 2014, Probabilistic and Causal Inference.
[72] Andrew Gelman,et al. Diculty of selecting among multilevel models using predictive accuracy , 2015 .
[73] Kenneth J. Turner,et al. Workflows for quantitative data analysis in the social sciences , 2015, International Journal on Software Tools for Technology Transfer.
[74] C. Robert,et al. Testing hypotheses via a mixture estimation model , 2014, 1412.2044.
[75] B. Efron. Estimation and Accuracy After Model Selection , 2014, Journal of the American Statistical Association.
[76] Andrew Gelman,et al. How do we choose our default methods , 2014 .
[77] Thiago G. Martins,et al. Penalising Model Component Complexity: A Principled, Practical Approach to Constructing Priors , 2014, 1403.4630.
[78] Ian M. Mitchell,et al. Best Practices for Scientific Computing , 2012, PLoS biology.
[79] M. Betancourt,et al. Hamiltonian Monte Carlo for Hierarchical Models , 2013, 1312.0906.
[80] A. Buja,et al. Valid post-selection inference , 2013, 1306.1059.
[81] Drew A. Linzer. Dynamic Bayesian Forecasting of Presidential Elections in the States , 2013 .
[82] David B. Dunson,et al. Bayesian data analysis, third edition , 2013 .
[83] Leif D. Nelson,et al. False-Positive Psychology , 2011, Psychological science.
[84] Elias Bareinboim,et al. Transportability of Causal and Statistical Relations: A Formal Approach , 2011, 2011 IEEE 11th International Conference on Data Mining Workshops.
[85] Radford M. Neal. MCMC Using Hamiltonian Dynamics , 2011, 1206.1901.
[86] Jennifer L. Hill,et al. Bayesian Nonparametric Modeling for Causal Inference , 2011 .
[87] George Casella,et al. A Short History of Markov Chain Monte Carlo: Subjective Recollections from Incomplete Data , 2008, 0808.2902.
[88] Radford M. Neal. Probabilistic Inference Using Markov Chain Monte Carlo Methods , 2011 .
[89] J. Hodges,et al. Adding Spatially-Correlated Errors Can Mess Up the Fixed Effect You Love , 2010 .
[90] Jacob M. Montgomery,et al. Bayesian Model Averaging: Theoretical Developments and Practical Applications , 2010, Political Analysis.
[91] Christopher D. Manning,et al. Hierarchical Bayesian Domain Adaptation , 2009, NAACL.
[92] Joseph Hilbe,et al. Data Analysis Using Regression and Multilevel/Hierarchical Models , 2009 .
[93] H. Rue,et al. Approximate Bayesian inference for latent Gaussian models by using integrated nested Laplace approximations , 2009 .
[94] J. Bernardo,et al. THE FORMAL DEFINITION OF REFERENCE PRIORS , 2009, 0904.0156.
[95] Carl E. Rasmussen,et al. Gaussian processes for machine learning , 2005, Adaptive computation and machine learning.
[96] Andrew Gelman,et al. Why We (Usually) Don't Have to Worry About Multiple Comparisons , 2009, 0907.2478.
[97] J. S. Long,et al. The Workflow of Data Analysis Using Stata , 2008 .
[98] Cláudio T. Silva,et al. Examining Statistics of Workflow Evolution Provenance: A First Study , 2008, SSDBM.
[99] Xinghua Shi,et al. SWARM: a scientific workflow for supporting bayesian approaches to improve metabolic models , 2008, CLADE '08.
[100] Andrew Gelman,et al. Manipulating and summarizing posterior simulations using random variable objects , 2007, Stat. Comput..
[101] Christopher Winship,et al. Counterfactuals and Causal Inference: Methods and Principles for Social Research , 2007 .
[102] Hal Daumé,et al. Frustratingly Easy Domain Adaptation , 2007, ACL.
[103] John Blitzer,et al. Biographies, Bollywood, Boom-boxes and Blenders: Domain Adaptation for Sentiment Classification , 2007, ACL.
[104] S. Martino. Approximate Bayesian Inference for Latent Gaussian Models , 2007 .
[105] Donald B. Rubin,et al. Validation of Software for Bayesian Models Using Posterior Quantiles , 2006 .
[106] Hadley Wickham. Exploratory model analysis with R and GGobi , 2006 .
[107] Stan Lipovetsky,et al. Generalized Latent Variable Modeling: Multilevel,Longitudinal, and Structural Equation Models , 2005, Technometrics.
[108] Andre G. Journel,et al. A WORKFLOW FOR MULTIPLE-POINT GEOSTATISTICAL SIMULATION , 2005 .
[109] Andrew Gelman,et al. Fully Bayesian Computing , 2004 .
[110] Steve McConnell,et al. Code Complete, Second Edition , 2004 .
[111] A. Gelman. Parameterization and Bayesian Modeling , 2004 .
[112] Chris Volinsky,et al. Parallel coordinates for exploratory modelling analysis , 2003, Comput. Stat. Data Anal..
[113] A. Gelman. A Bayesian Formulation of Exploratory Data Analysis and Goodness‐of‐fit Testing * , 2003 .
[114] Andrew Gelman,et al. Regression Modeling and Meta-Analysis for Decision Making , 2003 .
[115] Xiao-Li Meng,et al. The Art of Data Augmentation , 2001 .
[116] Nando de Freitas,et al. Sequential Monte Carlo Methods in Practice , 2001, Statistics for Engineering and Information Science.
[117] C. Mallows. Some Comments on Cp , 2000, Technometrics.
[118] David H. Krantz,et al. Analysis of Local Decisions Using Hierarchical Modeling, Applied to Home Radon Measurement and Remediation , 1999 .
[119] John Van Hoewyk,et al. The Effect of Incentives on Response Rates in Interviewer-Mediated Surveys , 1999 .
[120] A. Gelman,et al. Physiological Pharmacokinetic Analysis Using Population Modeling and Informative Prior Distributions , 1996 .
[121] P N Price,et al. Bayesian prediction of mean indoor radon concentrations for Minnesota counties. , 1996, Health physics.
[122] Xiao-Li Meng,et al. POSTERIOR PREDICTIVE ASSESSMENT OF MODEL FITNESS VIA REALIZED DISCREPANCIES , 1996 .
[123] S Richardson,et al. A Bayesian approach to measurement error problems in epidemiology using conditional independence models. , 1993, American journal of epidemiology.
[124] M. Mũgo. I will be president , 1992 .
[125] L. Tierney,et al. Accurate Approximations for Posterior Moments and Marginal Densities , 1986 .
[126] J. Jacquez. Compartmental analysis in biology and medicine , 1985 .
[127] D. Rubin. Bayesianly Justifiable and Relevant Frequency Calculations for the Applied Statistician , 1984 .
[128] M. Degroot,et al. Information about Hyperparameters in Hierarchical Models , 1981 .
[129] George E. P. Box,et al. Sampling and Bayes' inference in scientific modelling and robustness , 1980 .
[130] M. Stone. An Asymptotic Equivalence of Choice of Model by Cross‐Validation and Akaike's Criterion , 1977 .
[131] M. Stone. Cross‐Validatory Choice and Assessment of Statistical Predictions , 1976 .
[132] C. L. Mallows. Some comments on C_p , 1973 .
[133] H. Akaike,et al. Information Theory and an Extension of the Maximum Likelihood Principle , 1973 .
[134] Melvin R. Novick,et al. ESTIMATING MULTIPLE REGRESSIONS IN m GROUPS: A CROSS‐VALIDATION STUDY , 1972 .
[135] D. Lindley. On a Measure of the Information Provided by an Experiment , 1956 .
[136] W. Deming,et al. On a Least Squares Adjustment of a Sampled Frequency Table When the Expected Marginal Totals are Known , 1940 .