Can anyone explain why did they do this? Was it just to prove their hypothesis? I bet this guy had really high numeracy scores as well.
Edit: They also botched some of the numbers:
> (Fig. 1A: mean learning rate = 1.25, range = 0.81–2.0, sd = 0.24)
The 2.0 point is not included in Fig. 1A, the highest learning rate is 15 lessons over 10 sessions or 1.5, so they included the outlier in that range but removed it in the plots.
Also I don't find it unreasonable that a person completed 20 lessons compared to the others 15, so I don't see why this was so extreme that he had to be removed. You could argue that the later lessons are harder so it was unreasonable, but then you just confessed that the learning rate metric is not linear so your regression models doesn't work since it assumes that going from .5 to .6 is equal to going from 1.5 to 1.6! Even though as we can see from the plot many of the best learners got stuck at lesson 16 for an entire session without making progress, while the slowest learners took 10 sessions to reach roughly the level these fast learners reached after the first. That is almost a 10x difference, but this plot shows it as just 2.5x.