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Home -> Community -> Usenet -> comp.databases.theory -> Re: Failure Modes and Ranges of Operation
paul c wrote:
> Bob Badour wrote:
>
>> paul c wrote: >> >>> Bob Badour wrote: >>> >>>> Neo's recent troll started me down a meandering path leading to >>>> these two separate but somewhat related (engineering) concerns. >>>> >>>> An operating range describes the conditions under which one of our >>>> devices will operate without failure. Failure modes are what happens >>>> when one tries to operate a device beyond that range. >>>> >>>> The sci.logic sort of folks grapple with the problems one encounters >>>> when one tries to have an infinite range of operation. And yet one >>>> can never fully escape the failure mode problem because division by >>>> zero generally fails. >>>> >>>> Failure mode analysis is very important in engineering. I wonder >>>> whether it has any supporting theory? Certainly, one can think of >>>> general principles. Likewise, beyond statistical analysis and >>>> empirical measurement, does any theory exist regarding ranges of >>>> operation? >>>> >>>> Any thoughts? >>> >>> Sorry, no theory here, just wondering if this question is the same as >>> asking whether relational closure is impossible when domains that >>> aren't closed under operators such division, are present? >> >> I assume you are suggesting that failures in extend expressions and >> restrict expressions cause extend and restrict to fail. Is that correct?
You've lost me, Paul. What is the problem with updating a union view?
> If I think of all devices as having inputs and outputs (even a bridge
> that doesn't appear to move), such as air and fuel mixed in some
> proportion, it seems reasonable to not worry much about the times when
> somebody supplies an unacceptable input.
I suspect the pilot who flew beyond the fuel supply might disagree with you on that one.
It's the combinations of
> inputs that produce unexpected outputs that then can't be used as inputs
> that puzzles me.
You've lost me again. Exactly what outputs are unexpected? Received on Sat Feb 03 2007 - 12:05:27 CST
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