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by krstck
3890 days ago
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> They're basically arguing that you're better off going to a school in the middle of nowhere because "hey, for being in such a crappy location, you did pretty well!". Well, no, not exactly. It's a subtle distinction, but what it's actually ranking is how well that school exceeds expectations, not best outcomes. This is not necessarily a list that will give a student the best school to go to, but rather (what it says on the tin) a scorecard for how well those schools are doing, given their resources. |
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Here's another way to see my concern. Suppose you had a classifier that achieves 1.0 R^2; then since it perfectly predicts each school's expected value, it'll assign each school a score of 0. I'm pretty suspicious of an approach where the results get worse with better predictive power.
Even if you want to do "exceeds expectations", I think you shouldn't include variables that are school specific, only variables that are student specific. In other words, for my expected outcomes, which school is best?