I was merely attempting to indicate that to dismiss Fraggle's comments out of hand was not appropriate. I was paying more attention to the 'spirit' of what he said, as opposed to any particular interpretation. To wit: that people often make use of terms incorrectly.
hmmm. are you sure that you
read that particular post? personally i just see it as some of the usual bullshit, and perhaps suggestive of an inability to read. and i'll go ahead and make my little "joke" a bit more overt: so, jungian archetypes--rational claims? testable? or tiresome, hippy bullshit?

if
that is science, then i am going to have to demand that lacan be awarded a posthumous phd in mathematics (see sokal for relevant criticism here).
Glad to see I've made myself understood [somewhat..].
but the fact is: your statement does not stand on it's own--it
needs the qualification to make
sense.
I hate to say this but, yes and no.
It does indeed constitute a claim, but the claim is entirely contingent upon a preceding claim [that of the (positive) assertion].
Or, put in other words, one can posit an object, but one cannot posit the denial of an object [without the precedent assertive posit].
that's actually what i thought, or what i *suspected*, rather, that you were getting at. and it
kind of makes sense to me, but see below...
... Clearly, I've been reading too much Frege as of late...
funnily, i'm re-reading an essay
about frege: diamond's "frege and nonsense" (and two chapters later, "frege against fuzz"--that sounds exciting.) she argues that frege (and wittgenstein) entertain a very different notion of nonsense, at least within analytic philosophy. and, of course, she gets into the matter of carnap on heidegger's nothing (in "what is metaphysics?," also funnily enough--as that is one of the first places in which he sketched out the notion of "thinking" alluded to above.) carnap finds a sentence in which heidegger employs "nothing" in the ordinary sense, and then he finds "the nothing is prior to the not"--what can this possibly mean if nothing is conceived in the "ordinary" sense? IOW equivocation, and nonsense--according to carnap. but it seems that frege does not abide, what he calls, "well-formed" nonsense. yeah, i know it's a lot more complicated than that--my point pertains more simply to just a general lack of agreement.
but the funny thing here is that it seems as though carnap didn't even bother to read the
whole essay--not surprising, he had a habit for such: don't like these particular bits in the tractatus, just ignore 'em--or pretend they're "sarcasm." i mean, heidegger pretty much spells out his case for equivocation, within the freakin' essay.
anyhow, i'm still torn about this statement (sans qualifications), as it stands alongside the other statements above:
Untestable claims remain philosophical curiosities, interesting from a logical perspective but outside the bounds of reasonable assertion.
personally, i'm inclined to say that
some (carnap, for instance) might describe it as nonsense, whereas frege (and probably wittgenstein) might simply describe it as false.
i mean, if the "assertion of denial" is then a claim, how can that possibly make sense? that is,
without qualifications--which you only offered one post above. likewise, considered alongside
getting back on track (considering the qualifications), where does all this leave the borogoves and the lithy toves? let's suppose we ha'nt got the jabberwocky (the text, that is). are you saying that it would
not be reasonable/rational for one to assert that there are, in fact,
no borogoves or lithy toves? if i were to make this claim:
is that a nonsense claim? or is it simply false? or neither? i mean, so far as we know, noone said that there were any borogoves. (we'll pretend that google yields zero hits.)
or, is the positive assertion somehow implicit in the denial?
i'm not being impossibly vague for no reason at all: the borogoves and the nothing (
heidegger's nothing) are related. setting aside whether or not
something is implied in the denial (assuming the absence of a precedent assertion): what the hell is a borogoves? does it
make sense in the first place to deny it, if we don't even know what
it is?
it's unfortunate that it always comes back to the "god" example, given that we are trusting those who don't "believe" in it to define it. it's kind of amusing that creator/master builder/"cosmic watchmaker" is always
assumed, and given some of the staggering inconsistencies i've encountered, it kind of puts the matter of "equivocation" into perspective, as well.
like Doreen remarked: from the perspective of agnostic, it does certainly seem that both the atheist and the theist are making claims--the sort of claims that fall "outside the bounds of reasonable assertion." i don't know how much you recall about the essay, "what is metaphysics?," but i would describe it as very much, uh, apophatic
in spirit (i'd say more kierkegaard--of even st. john of the cross--than sarte). putting it in "god" talk: the only "claims" being made are that one can't really make any claims.
it's unfortunate that the example ("god," that is) wasn't something entirely different, like, say
other minds.
Speaking more generally on the topic at hand, and in particular on this distinction between classes of proof-amenable systems, it should be noted that there is the notion of supervenience to consider.
This is to say, the domain of formal logic [and other closed systems...] will always
also be rational [ the notions of "inductive rational assertions", "reasonable", and other of this ilk that have been used here.]. However, the converse is not the case: the domain of rational, does not necessarily have to be logical.
Thus, the distinctions I've mentioned throughout this thread.
Supervenience
i'll look through that article, though i noted some reference to donald davidson in there (bleh). supervenience is a strange notion to me, in part because it differs so much from the
ordinary sense in which the term "supervene" is employed.
"the domain of rational, does not necessarily have to be logical." we've gone through some of this before, given the sense in which i am inclined to think "thinking" i would actually take it a bit further though. for me, "what works" often supercedes what is rational, or what is usually
conceived as rational.