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Richard Heathfield <rjh@cpax.org.uk> writes:He has (and I'll bet he credited you and I forgot; sorry).
...Having been on the receiving end of lengthy Usenet diatribes by cranks inIt was me, but Mike may well have pointed it out recently.
my own field, I don't hold out much hope for our current culprits
developing either the capacity for clear thought or any measure of respect
for expertise any time soon.
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Nor do I believe they are capable of understanding proof by contradiction,
which is just about the easiest kind of proof there is. In fact, the most
surprising aspect of this whole affair is that (according to Mike)
It's pretty much the essence of proof by contradiction.MrAs I am sure you know, that it not all there is to it,
Olcott seems to have (correctly) spotted a minor flaw in the proof
published by Dr Linz. How can he get that and not get contradiction? Proof
by contradiction is /much/ easier.
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Let us say we have a hypothesis X. If it is false, we might prove its
falsity in any number of 'positive' ways. But proof by contradiction takes
a different track.
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We begin by assuming that X is true.
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Then we show that IF X is true, it necessarily entails Y, where Y is
self-evidently a load of bollocks. From this we deduce that X is false.
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That's all there is to it.
but I digress...It is, yes. But it is in the wash of a discussion of the Halting Problem that has been going on for a very long time; we all know we're all talking about decidability.
In the present case, X is the proposition that a computer can answer anyThat's way too vague!!
question that we can present to it.
There exists a TM, H, that computes h(n, i).You're going for formality, which is of course admirable. I was going for informality, which is not always to be sneered at.
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