That assumes that the triggering _did_ prevent an accident.
Yes, in the case of an _actual_ accident prevention, the expense is "cheap at {bigmultiple} the price".
In the case of a 'false alarm', it is a totally _unnecessary_ expense.
The trick is differentiating the two cases -- maximizing the former, and minimizing the latter.
The manufacturer concentrates almost exclusively on the first situation, and (apparently) totally ignores the latter one.
Obviously you're not aware that the saw *IS* in production. They've been delivering since last fall.
And that "lack of published data" is _precisely_ the point. Emphasis on the word "PUBLISHED". If the manufacturer knows, they're *not*talking*. Which leads one to ask "why _not_?"
I can think of only _two_ possible answers to that -- 1) they do *not* have comprehensive false-triggering data. 2) the data shows an 'unacceptably high' rate of false-triggering, and disclosing it would adversely affect their marketing.
I do *NOT* have any reason to believe that #2 is the case.
I strongly suspect that #1 -is- true. It is *very* difficult to test for 'unexpected' circumstances. It may seem trite, but if you can think of it happening and test for it, then it is _not_, by definition, an 'unexpected' situation.
One kind of a "silly" example:
You're making a zero-clearance insert, from some plastic 'scraps' obtained from a local manufacturer. You trim to size, put it in the table, turn on the saw, and start to raise the blade.
*BANG*It turns out that that piece of plastic was sufficiently *conductive* to trigger the protective mechanism.
_Could_ that happen? *You*betcha*! How likely is it? *GOOD* question! I don't have the data to begin making an estimate.
Is there any _rational_ way for the manufacturer to _test_ for it? And, if they do, what does it show?
There is a saying in the Q.A business: "For every fool-proof system there exists a *sufficiently*determined* fool capable of breaking it."
*NOTHING* can substitute for a few million hours of actual use by the afore- mentioned "sufficiently determined" types."Discovered bugs, are finite in number. *UNDISCOVERED* bugs, on the other hand, are, by definition. _infinite_ in number."