Abstract
The original paper by Ioannidis (2005) has done much to raise the awareness to the possible sources of biases in current scientific work. However, Ioannidis described what may be happening in the scientific literature if scientists use blindly the marginal 0.05 significance level rule throughout their work. From this possibility, he reached the alarming conclusion that most research findings are false. In the current work, Prof. Jager and Prof. Leek took it upon themselves to find what actually is happening in current medical research if we assume that the practice is to publish only the findings significant at the 0.05 level. Since Ioannidis was actually arguing about the false discovery rate (FDR) in research (without using this terminology), they utilized FDR methods that are being used in a single research project to study the phenomenon across studies. They further developed modeling tools to address the peculiarities of the data they encountered, such as rounding to specific digits, and they developed relevant text extraction algorithms, allowing them to collect data on the entire population of important medical papers. Finally, they produced the analysis in a reproducible way, which allows everyone to repeat, check, and modify their analysis (as we did). All in all, we congratulate them for shouldering the challenge in such a way. We raise three questions. (1) Does the ∼ 14± 1% science-wise FDR reflect the situation in medical research? (2) How can we improve the estimation? (3) Whatever the actual number is, if it is well above the perceived 5% FDR, how can it be brought under control? (1) Is it 14± 1%? Unfortunately, this is not clear. There are problems with some of the decisions made as to the statements collected for the analysis: (i) only “p < 0.05” and typographical variations to it, but not “p 0.05”, (ii) only statements regarding significance expressed as “p =” and typographical variations to it, but not confidence intervals, and (iii) only statements from the Abstracts were analyzed. Each one of these decisions affects the estimate.
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