Shoki Okubo

Shoki Okubo

I am an Assistant Professor of Sociology at Toyo University, Tokyo. I work on causal inference under model uncertainty — which covariates a study should adjust for, how robustness should be reported honestly, and what data-driven variable selection does to statistical inference — and on what measurement itself does to the survey data we analyse.

Three identities from current work
Where a multiverse's disagreement comes from
\[ \operatorname{Var}(\hat\tau)=\underbrace{\textstyle\sum_{g} w_g\,\operatorname{Var}(\hat\tau \mid G_g)}_{\text{within graphs: sampling + specification}}\;+\;\underbrace{\operatorname{Var}_g\,E[\hat\tau \mid G_g]}_{\text{between graphs: structural}} \]
Restrict a multiverse to the specifications each candidate causal graph licenses. The structural share \(\rho=\text{between}/\text{total}\) says how much of the spread is a disagreement about the world rather than about the model.
When an outcome predictor hurts the effect on the treated
\[ V_{\mathrm{att}}(S\cup W)-V_{\mathrm{att}}(S)=\frac{1}{p^{2}}\,E\!\left[e_S\left\{\frac{1-2e_S}{1-e_S}\,V_0(S)-2\,C_{10}(S)\right\}\right] \]
For \(W \perp\!\!\!\perp A \mid S\). Unlike the average treatment effect, adding a predictor of the untreated outcome can raise the efficiency bound of the effect on the treated whenever treatment is rare and the two arms' predictions are uncorrelated — so the optimal adjustment set is not a property of the graph alone.
Panel conditioning from a cohort's own first wave
\[ \begin{aligned} \tau^{S}_t(k) &= E[Y_t\mid S_{c:t}{=}1,\,A{=}1]\;-\;E[Y_t\mid A{=}0] \\ &\quad -\;\underbrace{\big\{E[Y_c\mid S_{c:t}{=}1,\,A{=}1]-E[Y_c\mid A{=}1]\big\}}_{\text{attrition selection, measured before any conditioning}} \end{aligned} \]
A continuing cohort's entry-wave answers are unconditioned for survivors and attriters alike, so they measure how selected the survivors are; a refreshment sample then supplies the untreated mean. The design needs no follow-up of the fresh cohort and survives non-stationary attrition.

Working papers; full statements, assumptions, and proofs are in the papers.

My methodological work sits between social-science methodology and statistics. Current projects develop causally disciplined multiverse analysis — running robustness analyses only within specifications that a stated causal model licenses, and decomposing disagreement across specifications into sampling noise and structural uncertainty — together with valid post-selection inference for outcome-adaptive covariate selection and estimand-specific theory of optimal adjustment sets. A second strand asks what repeated interviewing changes in survey answers, what can and cannot be identified about it from a panel's own design, and what an analyst should believe when it cannot be identified.

Substantively I use Japan's long-running panel surveys and administrative data to study inequality over the life course: care work and long-term care policy, including households that combine childcare with elder care; why Japan's gender gaps in pay, careers, and workplace authority have proved so immobile; what staying put does in a society where most adults never move, using residential histories linked to small-area geographic data; how employment careers and family formation are jointly produced; a programme of natural-experiment studies of Japanese social policy built on administrative data that covers every municipality; and the long-run persistence of historical institutions, studied with historical sources I digitize and release myself.

I am a member of the Japanese Life Course Panel Surveys (JLPS) team at the Institute of Social Science, The University of Tokyo, where I was on the faculty from 2018 to 2025. I hold a PhD in Human Sciences from Osaka University (2017).

ORCID 0009-0007-6925-5174 · Research interests: causal inference · social-science methodology · survey methodology and measurement error · panel data · social stratification and the life course · gender inequality · residential mobility and neighbourhood effects · social policy and natural experiments · long-run persistence and historical data construction.

Selected work

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