Researcher

Ryan Giordano

Ryan Giordano is an assistant professor in UC Berkeley's Department of Statistics who studies machine learning, variational inference, Bayesian robustness, and sensitivity analysis. His path to statistics included engineering work at HP, teaching with the Peace Corps in Kazakhstan, econometrics at the London School of Economics, and experiments in Google's ads quality division. He entered Berkeley's statistics PhD program in 2013, completed his doctorate in 2019, and returned as a faculty member in 2023 after a postdoctoral position at MIT under Tamara Broderick. With collaborators, he developed methods to improve uncertainty estimates in variational Bayes and assess how removing small parts of a dataset can change conclusions. He coauthored the 2024 paper introducing deterministic ADVI, which uses a fixed approximation to support Bayesian inference.

Works
37
Citations
287
h-index
10

Publication numbers from OpenAlex, as of 28 October 2026.

Timeline

  1. 2013

    Entering Berkeley's PhD program

    After undergraduate degrees in mathematics and engineering mechanics at the University of Illinois in Urbana-Champaign, he works at HP and teaches English and mathematics with the Peace Corps in Kazakhstan. He earns an MSc with distinction in econometrics and mathematical economics at the London School of Economics, then works on advertising experiments in Google's ads quality division. In 2013, he enters the Statistics PhD program at UC Berkeley.

  2. 2015–2018

    Uncertainty estimates for variational Bayes

    In 2015, he coauthors “Linear Response Methods for Accurate Covariance Estimates from Mean Field Variational Bayes” with Tamara Broderick and Michael Jordan. Their linear response variational Bayes method estimates uncertainty in individual model variables and across variables. In 2018, the three publish “Covariances, Robustness, and Variational Bayes,” which provides improved covariance estimates and measures of sensitivity to small model changes.

  3. 2019

    A Berkeley statistics doctorate

    He completes his PhD in statistics at UC Berkeley in 2019, advised by Michael Jordan, Tamara Broderick, and Jon McAuliffe. His dissertation is titled “On the Local Sensitivity of M-Estimation: Bayesian and Frequentist Applications.”

  4. 2019

    The Swiss Army infinitesimal jackknife

    In 2019, he coauthors “A Swiss Army Infinitesimal Jackknife” with William Stephenson, Runjing Liu, Michael Jordan, and Tamara Broderick. The method uses a linear approximation to estimate how changing data weights affects a fitted model, reducing the need to repeatedly fit models for procedures such as cross-validation and the bootstrap.

  5. 2020

    Measuring sensitivity to data removal

    With Tamara Broderick and Rachael Meager, he releases “An Automatic Finite-Sample Robustness Metric: When Can Dropping a Little Data Make a Big Difference?” in 2020. Their Approximate Maximum Influence Perturbation estimates how removing a small fraction of a sample can change conclusions. The paper finds that removing less than 1% of observations can overturn results in several influential economics papers.

  6. 2023

    Professor at Berkeley

    After a postdoctoral position at MIT under Tamara Broderick, he joins UC Berkeley's Department of Statistics as an assistant professor in 2023. His research includes variational methods, Bayesian robustness, sensitivity analysis, and open software.

  7. 2024

    Deterministic automatic differentiation variational inference

    In 2024, he, Martin Ingram, and Tamara Broderick publish “Black Box Variational Inference with a Deterministic Objective: Faster, More Accurate, and Even More Black Box.” Their method, deterministic ADVI, uses a fixed Monte Carlo approximation to the variational objective. It supports second-order optimization and improved covariance estimates through linear response.

  8. 2026

    Survey diagnostics at Berkeley

    In June 2026, he coauthors “Locally Equivalent Weights for Multilevel Regression and Poststratification” with Alice Cima, Jared Murray, Erin Hartman, and Avi Feller. The work introduces weights that support checks of sampling variability, covariate balance, and subgroup contribution in survey models. He is an assistant professor in UC Berkeley's Department of Statistics, where he studies machine learning, variational inference, Bayesian methods, robustness quantification, and sensitivity analysis.

Career

  1. Since 2023University of California, BerkeleyAssistant Professor
  2. Hewlett-PackardEngineer
  3. Peace CorpsEnglish and mathematics teacher
  4. GoogleEngineer
  5. Massachusetts Institute of TechnologyPostdoctoral researcher

Education

  1. 2019University of California, BerkeleyPhD in statistics
  2. 2009London School of Economics and Political ScienceMSc in econometrics and mathematical economics
  3. University of Illinois Urbana-ChampaignUndergraduate degree in mathematics
  4. University of Illinois Urbana-ChampaignUndergraduate degree in engineering mechanics

Sources and credits

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  1. Ryan Giordano | Department of Statistics statistics.berkeley.edu. Checked 28 October 2026.
  2. New Faculty: Ryan Giordano, Assistant Professor | Department of Statistics statistics.berkeley.edu. Checked 28 October 2026.
  3. Ryan Giordano | Department of Statistics statistics.berkeley.edu. Checked 28 October 2026.
  4. [1506.04088] Linear Response Methods for Accurate Covariance Estimates from Mean Field Variational Bayes arxiv.org. Checked 28 October 2026.
  5. Covariances, Robustness, and Variational Bayes jmlr.org. Checked 28 October 2026.
  6. Ryan Giordano rgiordan.github.io. Checked 28 October 2026.
  7. A Swiss Army Infinitesimal Jackknife proceedings.mlr.press. Checked 28 October 2026.
  8. [2011.14999] An Automatic Finite-Sample Robustness Metric: When Can Dropping a Little Data Make a Big Difference? arxiv.org. Checked 28 October 2026.
  9. Black Box Variational Inference with a Deterministic Objective: Faster, More Accurate, and Even More Black Box jmlr.org. Checked 28 October 2026.
  10. [2606.04250] Locally Equivalent Weights for Multilevel Regression and Poststratification arxiv.org. Checked 28 October 2026.