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12-10-2002, 11:51 AM | #11 | ||||
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Pixie, thanks for the partial summary of your investigations into Langanism.
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12-10-2002, 12:30 PM | #12 | |
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I still have a problem with Langan's description of telic recursion, which he says is driven by a need to relieve the 'stress' of the primordial state of UBT. I cannot see where he actually justifies this idea that 'stress'is created. Did you see where he does explain that? Or is it simply sitting out there unsupported? Cheers, KC |
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12-11-2002, 07:25 AM | #13 | ||
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A couple more gems from the smartest man in America.
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Langan doesn't seem to know the meaning of the phrase 'it follows that". From what he says (true or not), it follows only that reality should be describable set-theoretically. And without this inference, the whole shebang that follows it is pointless. It's a measure of the creationist realization that Dembski and Behe have been utterly deflated, that some of them are so desperate to jump ship that they'd considering making this guy their new Dear Leader. |
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12-11-2002, 07:58 AM | #14 | |
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12-11-2002, 09:01 AM | #15 |
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pz -- well, maybe. Per impossibile?
But it does strike me as one more turn of the wheel that left Morris and Gish unutterable names, after years of being the great scientific challengers to evolution, as soon as Behe and Dembski came along. I see Langan's acquisition of toadies as a sign that the next turn is simply waiting for one more wingnut to come forward. |
12-11-2002, 09:24 AM | #16 | |
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Few mathematicians that work at this basic a level care one way or the other about "reality". Its a formal system itself, and its elegance or lack thereof, that concerns most pure mathematicians. They leave descriptions of reality to the applied types. Consider for example the axioms of geometry. There are basically three systems we can adopt, depending on how we treat the parallel postulate. One can accept the normal intuitive version, that is taught in high school; one can accept the idea that there are NO parallel lines; we can assume that there can be multiple distinct lines that all intersect at one point, but are all parallel to a given line. All three possibilities are studied in depth by mathematicians, and all three geometries are considered equally valid! But obviously they can't all reflect reality. In general, mathematicians don't really care. Note: There is a fourth possibility, that we simply ignore the question of parallel lines. This is often called neutral geometry, and includes all theorems that can be proven without resorting to one of the parallel postulates. [ December 11, 2002: Message edited by: wade-w ]</p> |
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12-11-2002, 11:13 AM | #17 | ||
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Clutch
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This is a relationship that is true of any two objects you can conceive. By the "Reality Principle", to conceive an object is to be affected by it, and thus forces its inclusion in reality. The two objects share inclusion in reality, so we have the sameness, and yet they are two objects, not one, so we have a difference. KC The acausal argument is that things appear and disappear without rhyme or reason; this is rejected as nonsense of course (strawman argument). Sure, there is randomness involved, but it is rather more than that. However, this seems to allow him to claim his telic god universe is responsible for quantum events hitherto thought to be random (there may well be more to the argument though). Quote:
Pixie |
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12-12-2002, 02:09 AM | #18 | |
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Cheers, KC |
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