In message 
<09c2d42ff0bfca4b829cdbe89b8f66ffe86...@g3w0637.americas.hpqcorp.net>, 
dated Wed, 27 Jun 2007, "Conway, Patrick R (Houston)" <[email protected]> 
writes:

>
><q>
>Because ALL results of measurements of physical quantities on many
>nominally-identical samples show a statistical distribution of values.
>
><q>
>
>        - where is the data to support this statement for EMI
>measurements of all products?

I think you are challenging a basic principle of physics.
>
><q>
>No, for the reason given above. A small number of samples doesn't
>explore the whole distribution, especially since they are probably made
>form one or a few batches of each component, so even those don't show a
>real-world distribution of values.
>
><q>
>        - not true. 
>                For example, HALT/HASS testing. 
>                In that discipline a small sample is used to
predict the
>whole distribution.

'Predict' - surely I need say no more.

>                (BTW- why do HALT/HASS engineers get so many
samples, and
>I have to manage with only one?? ;)  )

'so many' - yes, of course if you test a large number of samples, you 
can explore much more of the real distribution.
>
><q>
>But if you are going to make a million a month, you don't do just one
>test; you apply the 80-80 rule and test however many the rule requires.
>At that rate of production, you CAN afford the USD100k it costs.
><q>
>- the 80-80 rule also is unfounded, since the assumption is that EMI
>measurements are statistical and are well defined.

You'd better take that up with CISPR/A, whose members would no doubt be 
interested in your views.
>
>        I agree that it is highly likely that the measurements are
>random, but with what distribution?
>        Perhaps it is more Chaotic than Gaussian?  Or perhaps uniform?

Again, I think you are challenging the way the Universe works.
>
>Here is an 80-80 counter-example:
>        What if a company only manufacture one a month, and it is for
>the local military?
>        And suppose that only one out of 10 (better than 80-80 rule)
has
>unplanned susceptibility so that it malfunctions.

Look at the conditions for applying the rule.
>
>        And further suppose that a soldier gets injured because he/she
>cannot see the enemy/fuel gauge/altitude.
>        The 80-80 rule, the statistics and the amount of margin don?t
>really help that customer.
>        In that case, and many others, having a test margin and test
>site measurement uncertainty are useless to the customer.

I don't see the connection. For a 'one-a-month' production rate and a 
military customer, I wouldn't dream of applying the 80-80 rule. I don't 
see that because the 80-80 rule leads to unacceptable results if 
misapplied, that means that pass margin and considerations of 
measurement uncertainty are valueless.
>
>There are no easy answers to (the other)Brian's question.
>        I applaud Brian, and others like him, who ask the basic
>questions in an attempt to understand the problem.
>        He is doing the background work to support and communicate the
>reasons for compliance (limits + margin).
>
>
>My contribution (if I have one) to Brian's quest is this:
>        It is given that electronic products, and companies that
>manufacture them, have an absolute need for EM compatibility.
>
>        I propose that the starting point of all discussion about
margin
>should be a self-assessment of the need for compatibility.
>
>                (is the need life saving?  Is it
interoperability?  Is it
>avoidance of public humiliation? Is it &?)
>
>        Once a company understands the drivers of compatibility, then
>the quantity of margin needed (or not needed) will follow.

I agree that the subject needs to be approached with insight, rather 
than an unthinking obedience. But regulatory requirements demand 
obedience, whether unthinking or not.
>

-- 
OOO - Own Opinions Only. Try www.jmwa.demon.co.uk and www.isce.org.uk
There are benefits from being irrational - just ask the square root of 2.
John Woodgate, J M Woodgate and Associates, Rayleigh, Essex UK

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