JJ wrote:
To raise the speed limit in good (apparent) conditions would be to raise the risk of collision and injury unacceptably. Why is it OK to raise the speed limit by 17% say but not to accept driving at a blood alcohol level at the drink driving prosecution threshold when the change is risk is identical? Source WHO.
So why is 20mph acceptable? This is double 10mph, so why are all 20mph limits not reduced to 10mph? But 10mph is double 5mph, so why not reduce them further, etc. Each of these changes, from 5 to 10, 10 to 20, by your argument must be increasing risk by the same amount as being very drunk indeed.
JJ wrote:
i can't see why there is a major call for speed cameras aoutside of schools, are there loads of accidents happening there or is it that the potential victims are somehow more precious and emotive?
It certainly seems to be perceived as a major problem - does anyone know what percentage of fatal accidents and serious injuries involve schoolchildren travelling to or from school?
JJ wrote:
I don't think that relative mileage is significant in these considerations at all.
Right, onto the major issue, time for a crash course in statistical analysis. Let me consider something much simpler than speed to illustrate the techniques, which incidentally are universally accepted, and standard practice in clinical trials of drugs, for example. I will consider how colour of car affects accident risk.
Suppose I tell you that 80% of accidents involve red cars. What would you conclude from this? Some might think that driving a red car gives you a high risk of having an accident, but the correct answer is that nothing at all can be concluded from this.
Suppose I further tell you that 90% of cars are red. What can you now conclude? The temptation is to say that driving a red car reduces your risk of accident, however the correct answer is still that nothing at all can be concluded.
Suppose I further tell you that 95% of red cars are never driven by their owners, and remain in their garage. What can you conclude now? The temptation is to say that only 0.05x90% of cars on the road are red, and that driving a red car therefore increases your risk of accident, however the correct answer is that you can still conclude nothing at all.
Suppose I further tell you that 99% of all cars that aren't red are never driven by their owners, and remain in their garage. What can we conclude now? This would mean that 98% of the cars on the road are red, so we might now reverse our judgement again, and believe that driving a red car gives you a lower risk of having an accident, but the correct answer is still that you can conclude nothing at all.
Suppose I now tell you that there are some roads that are incredibly dangerous, and some roads are incredibly safe. I'll stop giving numbers at this point, but the issue is that people who drive red cars might be massively more likely to drive on one or the other type of road, and I could concoct suitable numbers to still swing the result one way or the other.
The solution to all this confusion is to adopt the standard practice of a control group. The idea of a control group is that it differs from the test group in only one respect. In this case we would need to have two groups where the only difference is the colour of car, everything else about them must be identical. For clinical trials of drugs, this is achieved by having, say, three groups that are statistically identical, one will receive the new drug, one an existing drug, and one a placebo.
To gather similar data for cars is incredibly difficult. We certainly need to sample from cars on the road. We even need to sample from accident locations at the time of accidents. This implies having permanent data gathering in place, so that when an accident does occur, we have data for the period around when the accident occurred. Even this data won't be perfect, for example we won't know the occupations of people driving the vehicles unless we are constantly stopping people and asking them a set of questions to profile them, and insurance companies seem to think your occupation affects your accident risk, as does the age of the driver, for example.
Without all this data, you can't conclude anything at all for certain. You can guess that some of these factors aren't varying much, but your guess might be wrong. I have seen studies done where this sort of depth of analysis was undertaken, but they seem to be exceedingly rare when speed is being studied. Some analyses seem to fail at the first hurdle, for example the statement that "one third of accidents are caused by excessive speed for the conditions" might not be incorrect in itself, but if the inference is then drawn from that, that speed is a problem, then that is like concluding red cars are dangerous given only the information that 80% of accidents involve red cars.