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On 5/13/2025 5:09 PM, olcott wrote:Yes there is. I have proven this countless times.On 5/13/2025 12:09 PM, dbush wrote:Nope. Russell's Paradox was derived from the base axioms of naive set theory, proving the whole system was inconsistent.On 5/13/2025 12:56 PM, olcott wrote:>On 5/13/2025 11:21 AM, dbush wrote:>On 5/13/2025 12:01 PM, olcott wrote:>On 5/13/2025 10:47 AM, Mike Terry wrote:>On 13/05/2025 12:54, Fred. Zwarts wrote:>Op 13.mei.2025 om 07:06 schreef olcott:>On 5/12/2025 11:41 PM, André G. Isaak wrote:>On 2025-05-12 21:23, Mike Terry wrote:>
>Mind you it does seem to have gone mad the last month or so. It seems there are only about 2 or 3 actual variations of what PO is saying and all the rest is several thousand repeats by both PO and responders...>
Those who insist on responding to Olcott (of which I admit I have occasionally been one despite my better intuitions) would be well advised to adopt something like the rule of ko (in the game go) which prohibits one from returning to the exact same position. Simply repeating the same objection after olcott has ignored it is pointless. If he didn't get the objection the fiftieth time he's not going to get it the fifty-first time either.
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If people adopted this policy most of the threads on this forum would be considerably shorter.
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André
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If people would actually address rather than
dishonestly dodge the key points that I making
they would see that I am correct.
If olcott would only stop ignoring everything that disturbs his dreams, he would see that his key points have been addresses and refuted many times already.
We might call that a disturbing ko.
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Mike.
The actual reasoning why HHH is supposed to report
on the behavior of the direct execution of DD()
instead of the actual behavior that the finite
string of DD specifies:
Quite simply, it's the behavior of the direct execution that we want to know about.
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Just like naive set theory wanted to know
about Russell's Paradox until ZFC came along
and ruled that questions about Russell's Paradox
are based on an incorrect notion of set theory.
But unlike Russell's Paradox, there's nothing wrong with the fact that a halt decider doesn't exist.
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Sure there is.
In contrast, there is nothing in existing computation theory that requires that a halt decider exists.
A halt decider doesn't existThere's nothing wrong-headed about wanting to know if any arbitrary algorithm X with input Y will halt when executed directly.
for the same reason that the set of all sets
that do not contain themselves does not exist.
*As defined both were simply wrong-headed ideas*
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