BenB is wrong - or that method would result in the wrong answer. It assumes the population of helmet wearers and non-wearers is identical. But they are not. They made two different decisions for a start. The reasons are are many but one is age. I don't have the figures to hand but I'm betting the helmet ratio falls with age. However experience increases and (if we assume a pattern similar to motorists) then they will have less accidents. So if you use BenB's method this factor would show up as the helmetless having less head injuries. When in fact it is down to experience - a confounding factor.
There are many methods used to normalise populations so that the helmet factor can be inferred with a rather better level of confidence. But it is complex which is why you need professionals doing the job and checking each other. Statisticians are really good at this but rubbish at brain surgery. And they know it. The reverse can't be said for brain surgeons ...
Sorry yes, I deliberately left out confounding variables to keep the principles simple and easy to understand.
Never a truer word spoken when it comes to so called evidence![]()
What are you on about? I was explaining the principle by which we would try and measure the effectiveness of helmets. You obviously don't understand the meaning of the word evidence, nor the scientific method.
...and you obviously dont understand the meaning of variables. If you were truly trying to measure the effectiveness of helmets you would be taking far more details at source.
A simple one might be time of day for instance, wouldn't be hard would it seeing as its logged anyway.
any ideas why you might want to do this ?