Comments
Stimuli Augmentation
Very hard to argue against this: sensible and scaleable
The thing that I have been wondering most about:
So?
An Instrumental Variables Approach for More Robust Emotion Experiments
Very thoughtful piece
Nice conceptualizations
Multiple implementations
Constructive approach for a hard problem
Multiple encouragements to capture both a type of specificity and sensitivity
For pairs anyhow…
Vignettes beat Images? Where would the indifference curves be here?
Exclusion restriction concern
Just how it is
Or truly entangled?
Should we just focus on (real world) Zs? Is this an instruments problem or mediation problem?
In what sense are anger and fear on the same metric?
Here we focus on changes normalized by variance But what is to say that is right?
Myla Burton: Null Worlds
the framework constructs theory-aligned alternatives that preserve the persistence and interdependence of political data while excluding the mechanism of interest
Direct shot at model dependency
Assess what you have to believe about the world to draw the inferences you do; in which worlds would you get lost
love theory focus
really nicely written
really nice interpretation and modest handling of different findings
Each null world is taken one at a time.
Can we combine?
What’s the probability of seeing data like this given no true effect and the following distribution over worlds?
Or can we nest? When should we nest? When can we not?
at least within “tractable set”
DeclareDesignPrinciple 3.2: a good design should work … even when the world is different from what we expect
Null models: An important example is the performance of a research design under a “null model,” where the true effect size is zero.
The DeclareDesign approach would do this ex ante, independent of realized data; you do ex post. What are the merits of each?
There is a general deep idea here and there is a specific application
The application is a little complicated (and you need to bring readers up to speed on the analysis strategy)
Can you either separate or else build out with abstract examples before this application
Great question
Love the focus on theory and thinking structurally about this
Nice examples of when things are easy and when they are hard.
Key insight:
determining whether \(\tau_{CCA}\) is biased for \(\tau\) reduces to assessing whether including \(M_i\) as a control in the oracle regression biases the treatment estimation for \(\tau\) , i.e. whether \(M_i\) “over-controls”.
Let \(M\) denote mssingness. Key insight:
Controlling for \(M\) is overcontrolling. It does not open a backdoor path, but it does violate the backdoor criterion, being post-treatment.
Oracle:
| term | estimate | std.error | statistic | p.value | df |
|---|---|---|---|---|---|
| (Intercept) | 0.06 | 0.00 | 16.57 | 0 | 9996 |
| D | 0.29 | 0.01 | 25.76 | 0 | 9996 |
| M | 0.94 | 0.00 | 239.90 | 0 | 9996 |
| D:M | -0.29 | 0.01 | -25.76 | 0 | 9996 |
Conditioned:
| term | estimate | std.error | statistic | p.value | df |
|---|---|---|---|---|---|
| (Intercept) | 0.06 | 0.00 | 16.57 | 0 | 5983 |
| D | 0.29 | 0.01 | 25.76 | 0 | 5983 |
Say you do not control for \(U\)
Then no problem here?
But here it looks like a problem?
Say:
\(W\) moderates the effect of \(X\) on \(Y\). Say \(M=1\) when \(W = 1\), then we only observe the effect of \(X\) on \(Y\) when \(W = 0\).
But controlling for M is not “overcontrolling”?
The coefficient changes but it would not with a demeaned treatment. This is a support question: estimand changes.
Ideal:
| term | estimate | std.error | p.value | df |
|---|---|---|---|---|
| (Intercept) | 0.0 | 0.00 | 0 | 9998 |
| D | 0.5 | 0.01 | 0 | 9998 |
CATE (\(M = W =0\)), correctly recovered from missing data analysis:
| term | estimate | std.error | p.value | df |
|---|---|---|---|---|
| (Intercept) | 0 | 0 | 0 | 9996 |
| D | 0 | 0 | 0 | 9996 |
| MTRUE | 0 | 0 | 0 | 9996 |
| D:MTRUE | 1 | 0 | 0 | 9996 |
Bareinboim and Pearl (2016) Bareinboim and Pearl (2012), Bareinboim, Tian, and Pearl (2014), Mohan and Pearl (2021), Saadati and Tian (2019)