How do you stress-test a causal estimate?
Try to break it before anyone relies on it. Run a placebo test with a fake, shuffled treatment; check a negative control, an outcome the treatment can’t possibly affect; ask how strong an unmeasured confounder would need to be, with a sensitivity analysis or the robustness value; and estimate the effect more than one way.
Last time's quick check: if the same data chose a group and measured it, the forest could report an impressive difference that was only noise. A good causal analysis doesn't stop at an estimate. It tries to break it. If the answer survives, you trust it more. If it breaks, better that you find out than your customer.
First, a placebo test. Replace the real treatment with a fake one, shuffled at random, and run the whole analysis again. The effect should vanish. If your method finds a big "effect" of a treatment that never happened, it's finding patterns in the noise, and you shouldn't trust its real result either.
Second, a negative control: an outcome the treatment can't possibly affect. This year's nitrogen can't change last year's yield. If your analysis says it did, something is confounding the comparison. Perhaps better farmers both apply more and grow more, every year. Negative controls can expose hidden confounding that the map missed.
Third, Cornfield's question, made modern. A sensitivity analysis asks how strong an unmeasured confounder would have to be to wipe out the effect, and compares that with the confounders you did measure. In 2020, Carlos Cinelli and Chad Hazlett gave this a single number, the robustness value: how much of the variation in both the treatment and the outcome a hidden confounder would need to explain to bring the effect to zero. If that's far more than soil type or rainfall explain, and you measured those, the result is sturdy. If a confounder weaker than the weather would do it, it isn't.
Finally, ask the question more than one way. The Greek cotton study estimated its effect with several methods and found a similar range, from 12 to 17 per cent. Agreement isn't proof, because every method shares the same assumptions about what was measured. But disagreement is a warning you shouldn't ignore. Next: the most ambitious question of all. Can AI find causes by itself?
An outcome the treatment can’t possibly affect. This year’s nitrogen can’t change last year’s yield, so if an analysis says it did, something is confounding the comparison: perhaps better farmers both apply more and grow more, every year. Negative controls can expose hidden confounding that the map missed.
A single number set out by Carlos Cinelli and Chad Hazlett in 2020: how much of the variation in both the treatment and the outcome a hidden confounder would need to explain to bring the effect to zero. If that is far more than measured factors such as soil type or rainfall explain, the result is sturdy.
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