It is suggested that some shortcomings of Null Hypothesis Significance Testing (NHST), viewed from the perspective of Bayesian statistics, turn benign once the traditional threshold p value of .05 is substituted by a sufficiently smaller value. To illustrate, the posterior probability of H0 stating P=.5, given data that just render it rejected by NHST with a p value of .05 (and a uniform prior), is shown here to be not much smaller than .50 for most values of N below 100 (and even exceeds .50 for N>=100); in contrast, with a p value of .001 posterior probability does not exceed .06 for N<=100 (neither .25 for N<9000). Yet more interesting, posterior probability becomes quite independent of N with a p value of .0001, hence practically satisfying the alpha postulate

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