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Daniel Simons

Not only is it implausible, as you say, that nothing he has done is vaguely related to questionable practices, but his long open letter (http://retractionwatch.com/2014/05/12/i-never-manipulated-data-forster-defends-actions-in-open-letter/) basically admits to one!

He says that when a study doesn't work, he just changes things and re-runs it. Nothing wrong with that, but if you do that repeatedly and don't report the failures, you'll eventually stumble on one that "works." That's a (common) questionable practice -- it inflates the false positive rate among the reported studies to only report those studies that "worked."

Perhaps his claim that he has done nothing questionable should be interpreted to mean that he doesn't know the full scope of questionable research practices.

simine

this letter (which i hadn't seen when i wrote this post) also provides more food for thought:
http://www.socolab.de/main.php?id=66
(i couldn't get your link to work, dan, might be same letter)

Sanjay Srivastava

It's the same letter - here's a corrected link:
http://retractionwatch.com/2014/05/12/i-never-manipulated-data-forster-defends-actions-in-open-letter/

A brief tangent on the issue Dan brings up. In the tweak-and-rerun cycle that Dan describes, you are engaged in exploratory research (whether you realize it or not) with a substantial risk of capitalizing on chance. Upon getting an experiment to "work," the appropriate thing to do would be to set aside that result, re-run the procedure that "worked" with a new sample, and report the results from the second sample. This is the experimental analog to the use of training and confirmatory datasets in cross-validation. If someone did that, it would be less of a problem for them not to report the preliminary experiments.

(I say this is a tangent because Forster does not say that's what he did, so I assume he didn't do it.)

Weskaggs

Let me just mention that probabilities by themselves can never prove fraud, because they always leave open the possibility of unintentional error. And in my view, probabilities less than one in a million are all equivalent, because there is always at least one chance in a million that the probability has been calculated incorrectly.

Best regards, Bill

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