Charly Marie, PhD

@charlymarie.bsky.social

Psychologist, working on the stigma of unemployment. (Re)lecteur assidu d’Astérix. https://charlymarie.github.io/

A paper cited one of mine a few days ago (first time!). Great work: well thought out and written, good material, interesting identification strategy. Quite convincing. Then I checked my name in the references: “Marie, Coralie”… First reaction was to question if I could trust the paper. I don't.

anil oza@aniloza.bsky.social · 4mo ago

wow — the preprint host, arxiv, is banning authors for a year if they submit papers with hallucinated citations 🤖

Great post, as always! I'd just add that multicollinearity is *almost* never an issue... unless your predictors are so heavily correlated that it becomes statistically spaghetti (i.e., that it becomes algebraically impossible to disentangle their unique effects, leading to unstable estimates).

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Julia M. Rohrer@dingdingpeng.the100.ci · 11mo ago

New blog post! Let's say you have two measures meant to capture the same confounder. They're highly correlated. Can you still proceed with your regression analysis? (I admit, the title is a bit of a spoiler) www.the100.ci/2025/10/13/i...

This is when I realized: we’ve been here before! The garden of forking paths in well-trodden by us psychologists. And we already know that analytic flexibility can allow us to present basically any finding we want as significant. So I wondered: how much flexibility can we get with silicon samples?

This would be the right time to push for the creation of an ‘old-school code school,’ proudly advertising that it doesn’t use AI — betting on the idea that programmers who actually know how to program will soon be rare and worth their weight in gold.

Okay, so you've crunched your numbers and got some awesome statistical models? Sometimes, just knowing "X predicts Y" isn't enough to really get to the juicy bits. That's where the cool post-hoc stuff comes in – think estimated marginal means, contrasts, pairwise comparisons, or #marginaleffects.