For what it is worth the owner of a private museum of recording equipment has installed power condtioning equipment to protect some of the exhibits when they are powered up.
No need to apologise or wear a tin hat - just some of things you are saying are wrong and more than a little over the top.I humbly apologise if I have offended you in this or a former life........
.....Tin hat on and ducking down for avoidance of incoming flak.
I agree that the 7% figure (albeit 'all we seem to have') is very suspect (and almost certainly far too high) and that much of this discussion appears to show a lack of understanding of the functioning and purpose of RCDs, but what do you think is 'bad' (or 'rubbish') about the maths?Rubbish you show me your evidence and I will show you mine - I do hope you are not relying on the 'Italian job'?I said "should" because RCDs do possibly have a high failure rate of 7%.More rubbish and bad maths at that.In theory at least (if not in practice) two RCDs might reduce that failure rate to 0.49%
Exactly. Without commenting on the actual 95%/5% figures, what the purveyors of such statistics are saying is that 95% of those who would not have survived without an RCD (i.e. '100% not survived') will survive with one.Using your logic then before RCDs 100% would not be saved.Research suggests that correctly functioning RCDs may be expected to save 95% of the population - this means that 5% will not be saved!![]()
It 'makes sense', in terms of actual safety (reduction in risk), but most of us don't do it. Three would obviously be even 'more sure' than two, but that's really going a bit far! The fact is that, as above, the actual risk is so small that we usually don't bother. If there were 5000 'RCD-relevant' electrocutions per year without RCDs, and it could be shown that a single RCD would reduce that to about 583 (assuming 7% of RCDs non-functioning and 95% 'saved by RCD') and that a second cascaded one would reduce it to about 274, then we might think differently - since, in the language of the media, your risk of dying from such a cause would be almost 'halved' by having a second RCD..That doesn't make sense - does this mean I should install three just to be sure?The are not a cure all but they are a very good idea to have one or two.
Two in cascade is probably better than one from a purely electrical safety position although not always from a discrimination viewpoint.
Ah, I guess this is what you meant when you referred to 'bad maths'.Your maths is awry because you are taking the average of averages in coming to your 0.49% figure - when in actual fact you are using the 7% figure from data set of CU RCD's and assuming that the same figure applies to the socket fitted RCDs - when we don't know what value that is.
I must admit I cannot fathom out how you got to 0.49% since adding one more working RCD to the original sample size will not make much of a dent in the overall results of the Italian data set.
If the premise is wrong (iffy) then the calculation is wrong and the conclusion is wrong = bad maths.The premises on which the calculation is based are extremely iffy, but the calculation itself is correct. In terms of the discussion, we don't know whether plug-in devices have the same 'faulty' rate (assumed 7%) as ones in CUs, but there's nothing else we can assume.
That's not just semantic, but (IMO) unusual semantics. I would say that the maths is good, but that the data (hence result and conclusions) fed into the maths are quite probably wrong! Whatever, you clearly had no understanding of what the correct form of the mathematical calculation would be, since you wrote:If the premise is wrong (iffy) then the calculation is wrong and the conclusion is wrong = bad maths.
... which has absolutely nothing to do with how the probability of two RCDs both failing should be calculated.I must admit I cannot fathom out how you got to 0.49% since adding one more working RCD to the original sample size will not make much of a dent in the overall results of the Italian data set.
Its still bad maths whichever way you twist and turn or insult my intelligence.That's not just semantic, but (IMO) unusual semantics. I would say that the maths is good, but that the data (hence result and conclusions) fed into the maths are quite probably wrong! Whatever, you clearly had no understanding of what the correct form of the mathematical calculationIf the premise is wrong (iffy) then the calculation is wrong and the conclusion is wrong = bad maths.
As I said, it's just sematics. If you feel that applying correct mathematical calculations to bad data is 'bad maths', then fair enough.Its still bad maths whichever way you twist and turn or insult my intelligence.
You seem to be mixing up arithmetic with the wider subject of mathematics - I never mentioned arithmetic I simply said it was bad maths.As I said, it's just sematics. If you feel that applying correct mathematical calculations to bad data is 'bad maths', then fair enough.
Fair enough - we obviously have different views of what "bad maths" means. To me, 'mathematics' refers to the computational process - whether arithmetic, algebra, trigonometry, calculus or whatever - which can be undertaken correctly (which I would call 'good maths') even if the figures being fed into those calculations are incorrect.You seem to be mixing up arithmetic with the wider subject of mathematics - I never mentioned arithmetic I simply said it was bad maths.
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