Quote Mrs Barista="Mrs Barista"Unfortunately for you, Grubbs test showed that the value for Harlequins was a statistically significant distance from the rest of the population so I will exclude it, thanks. In fact you might say that it backs up non-expansionists like Roofs who who have long held the view that Harlequins inclusion in this population is erroneous anyway and Grubb has provided some empirical evidence to support this opinion.'"

That is just total nonsense and proves you have no idea what the technique is for or what the results show.
In any event you are using the test incorrectly. Perhaps if this were the first set of SL clubs accounts you could argue the Quins figure is exceptional and might be disregarded on that basis. But it's not even exceptional for Quins, it's a fairly normal result.
What you have done is to collect a set of data, used that to make some kind of point, seen that including Quins weakens your point and searched for reasons to validate the exclusion because in your opinion it doesn't belong. This resulted in the patented Mrs Barista prove what you want from any data set methodology by picking an arbitrary number that includes the data you want but excludes those you don't.
You then tried a different approach arguing you were merely pointing out that 4 clubs were profitable compared to one before and claimed this was the real point you were making. You don't need any sort of made up statistical analysis to prove that, we can see from the list of figures you supplied.
Then you tried to argue Quins could be excluded because their loss was 2 x greater than the next biggest loss making club. You ignore the fact that Leeds profit is 4.5 times that of the next biggest profit making club.
Finally you sought salvation in Grubbs (quite apposite

) but use the technique selectively and not in the way it should correctly be used because you think this justifies your reasoning. It doesn't.
Quins are part of the population of SL clubs no amount of erroneous use of statistical techniques will change that. Their result falls within +- 3 standard deviations of the mean, which is where we would expect 99.7% of the data. Their result is normal for the data set studied.
There is no basis to exclude them, to do so would be to introduce an obvious (to anyone but you apparently) bias into the findings.
