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day19-OpenDiscussion.Rmd
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day19-OpenDiscussion.Rmd
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---
title: Open Discussion of Various Topics
date: '`r format(Sys.Date(), "%B %d, %Y")`'
author: ICPSR 2021 Session 1
bibliography:
- refs.bib
- BIB/master.bib
- BIB/misc.bib
- BIB/causalinference.bib
fontsize: 10pt
geometry: margin=1in
graphics: yes
biblio-style: authoryear-comp
colorlinks: true
biblatexoptions:
- natbib=true
output:
beamer_presentation:
slide_level: 2
keep_tex: true
latex_engine: xelatex
citation_package: biblatex
template: icpsr.beamer
includes:
in_header:
- defs-all.sty
---
TSCS/Longtudinal
Interference
Covariance adjustment after matching
Regression sensitivity analysis.
## Today
1. Agenda: Talk about the topics you mentioned last time and/or any topics
that you came to class wanting to discuss
2. Questions arising from the reading or assignments or life?
# But first, review
## What have we done so far this week?
1. Using discontinuities as natural experiments or cut-points in
deterministic processes that create mini-experiments.
2. Creating matched designs or used instruments or discontinuities (or
randomization itself) to create interpretable comparisons and justifiable
statistical inferences about causal effects.
3. Assessed the sensitivity of a design which adjusted well for
$\bm{x}$ but which could not adjust directly for unmeasured confounders, $\bm{u}$
1. Rosenbaum's approach focusing on $\Gamma$ (assuming strong relationship with $Y$).
2. The $H^3$ approach focusing on $\teeW$ and $\pcor$ (noticing that even
high $\teeW$ might not cause trouble if $\pcor$ is very low).
\begin{center}
\includegraphics[width=.6\textwidth]{xyzudiagram.pdf}
\end{center}
# Topics from last time.
## Topics:
- Multiple imputation and matching (recall that missing data on covariates is
different from missing data on outcomes; also could do MH matching on
multiple PS scores created from multiply imputed data so that you have only
one single matched set.)
- Meta-analyses in combination with one-study testing and estimation.
- General principles for the design of randomized experiments (for example,
power)
- Multilevel designs (like cluster randomized experiments, or test items
within students, etc..)
- Longitudinal designs (what is the outcome? what is, a priori, a good
counterfactual?)
- Experiments on networks
- Bayesian predictive models
- Bayesian posteriors with randomization based likelihoods
- Academic styles and trends (How to respond to "I don't like X" where X can
be any existing approach to research. What might "I don't like that causal
inference stuff" actually mean?)
- More than more way to conceptualize causal relationships.
- More than one way to use what we observe to reflect on social science
theory.
## Summary
## References