MikeMcc said:
It also disputes your claim that 1 in every prosecution suffered from this, a claim that is clearly rubbish. If there's 4 million on the present DNA database, I'll make a WAG (wild arsed guess) that 2 million of those have been involved in a prosecution, that means that there would be 117600 FP cases. Whereas your also say that there's a 1 in 17 chance in there being just ONE. At the other extreme if only 100k out of those 4 million resulted in prosecution that still indicates by your arguement that there would be 5880 cases, still a hell of a lot more than a 1 in 17 chance of 1!
You seem to be making it up now. We've addressed the other evidentiary issues, the fact that it's rarer currently with a smaller db (the whole point is to try to estimate how bad it could be with a pan-national database). And it still seems pretty clear that you have no idea what a false positive is or what the Prosecutor's Fallacy is.
There's just no point going round in circles with you until you can demonstrate that you understand the basic point; risk of a false positive is not the same as the chance of being a false positive having had a positive test result. The latter is positive predictive value and it depends on prevalence of true positives in the population you test (1/n where n is the total DNA records in the database).
This is covered on the other thread. I'm done repeating myself - it's not like you're reliant on the sources I've offered (or TAE, or LLB), it's an easy google. You don't even seem to understand the calcs I'm doing (which are very standard for calculating test accuracy, ie Bayes Theorem). You only need basic probability theory to work it out from first principles, but you do need to apply it correctly.