1. Valentina and Eike's updated paper has arrived on the journal website.
2. As I show below, the Big 10 (who I am guessing from twitter comments are some sort of sports governing body) should now be reopening their sport.
How many, in fact, turned out to be wrong and had to be changed?
I was disappointed that the first half a million downloaders didn't notice it.
My principle is as follows:
Don't assume that the others are OK."
Peter Falk
Archives Columbo, 1975
The interquartile range of age in that old version above was
So *now* what is the IQR of age?
And of course they mock me, when I make such mistakes, which I do frequently.
Once I stop laughing, it's all over, they have to keep a straight face and pretend nothing ever happened.)
They weren't.
What were they?
Hint. It is highlighted in yellow. (Doh)
Yes?
The option I provided was completely laughable - it *cannot* be +/- anything to do with SDs.
If the SD in a sample of 100 patients is 16, roughly what is the SE?
The SE (which is a measure of how much the sample mean wiggles around when you have lots of patients rather than just one)
... declines in proportion to square root of N.
Don't disrespect that.
N = 100.
SQRT(N) = 10
Therefore since the SD is 16, the SE must be 1.6.
So, by exclusion, it must have been +/- 1.96 SEs, i.e. the confidence interval of the mean.
How wide would that be?
Hint: twice as much as the answer above.
The gap size you calculated just now for the +/- 95% SE, i.e. the 95% Confidence Limits of the mean, was 6.4 (sorry I typed 6.3 instead by mistake).
Does this fit?
The "8" was calculated from two numbers rounded to the nearest integer. Each number contains a rounding of up to 0.5.
Therefore the combined effect of the rounding can be as much as +/1. The "8" is therefore somewhere between 7 and 9.
Let's take the upper end of this, to help meet the new numbers.
16.5 /sqrt(100) = 1.65.
2 x 1.96 lots of that is 6.47.
That doesn't work because it is inconsistent with the smallest value of our "8", which is 7.
Suppose we took 2 SE's, in haste?
Now 2 x 2 x 1.65 = 6.6
That rounds to 7.
And the "8" could be as small as 7.
So does it fit now?
I tricked you by saying there was another level of rounding which in reality we are not entitled to.
We have already used all the rounding available to us.
Not IQRs
Not ± SD
Not ± SE
Not ± 1.96 SD
Not ± 1.96 SE
Not ± 2 SD
Not ± 2 SE
What they were, is still a mystery.
Am open to persuasion!
Scary?
Which is the relevant control group?
It turns out that it is far from obvious whether a person has abnormal T1 or not.
This is something my MRI colleagues pointed out to me, and went over my head, as I have no idea about MRI.
Whether an MRI is abnormal or not, is very difficult to decide, and people change their minds all the time, as happened here.
And now, what we have all been waiting for.
DOES COVID GIVE YOU T1-ism?
58% of 57 non-Coviders (with similar risk factors) had it
Drum roll please ....
Let's google for "comparison of proportions online"
We get this.
medcalc.org/calc/compariso…
Covid survivors DO have thingies in their T1.
But it is JUST AS COMMON in people with similar risk factors who have NOT had Covid.
But it is NOTHING TO DO WITH HAVING HAD COVID.
It is because of the background risk factors.
On that note, I am off for a short run. (Well, more of an amble, but anything to stop be becoming one of those controls)
Benching the athletes is the absolute WORST thing to do, to protect their hearts.