In a draft paper currently under review I argue that the institutionalization of a common EU asylum policy has not led to a race to the bottom with respect to asylum applications, refugee status grants, and some other indicators. The graph below traces the number of asylum applications lodged in 29 European countries since 1997: My conclusion is that there is no evidence in support of the theoretical expectation of a race to the bottom (an ever-declining rate of registered applications). One of the reviewers insists that I use a regression model to quantify the change and to estimate the uncertainly of the conclusion. While in general I couldn’t agree more that being open about the uncertainty of your inferences is a fundamental part of scientific practice, in this particular case I refused to fit a regression model and calculate standards errors or confidence intervals. Why? In my opinion, just looking at the graph is convincing that there is no race to the bottom – applications rates have been down and then up again while the institutionalization of a common EU policy has only strengthened over the last decade. Calculating standard errors will be superficial because it is hard to think about the yearly averages as samples from some underlying population. Estimating a regression which would quantify the EU effect would only work if the model is sufficiently good to capture the fundamental dynamics of asylum applications before isolating the EU effect, and there is no such model. But most importantly, I just didn’t feel…

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