Re: request for ideas
From: Mensanator (mensanator_at_aol.compost)
Date: 08/22/04
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Date: 22 Aug 2004 16:41:12 GMT
>Subject: Re: request for ideas
>From: "Dinox" dinox@removethisbtinternet.com
>Date: 8/22/2004 11:31 AM Central Standard Time
>Message-id: <4128c98a$0$51857$ed2619ec@ptn-nntp-reader03.plus.net>
>
>Hi Craig,
>
>I've got something that you might be interested in. There is a theory in
>geology that could do with some mathematical input. Basically all the
>ancient continents can be joined together to make one continuous land mass,
>but the only way to do this is to consider the earth was smaller in the
>past. The concept of an earth that has been expanding in size is such an
>amazing idea that most people refuse to believe it. But whether you believe
>it or not there is still the fact that all the ancient continents can only
>be reconstructed on a smaller diameter earth. This fact has been explained
>away by saying that some of the ancient ocean floors have been consumed
>within the earth. If you look at my web site on the subject you should get
>the concept. Look at this page;
>
>http://www.dinox.org/english/geoevid.htm
>
>and the "earth has been expanding in size" link from that page for example.
>
>http://www.dinox.org/expic/exp-30.htm
So how come the ocean expands while the continents remain the same size?
>
>Anyway, to get back to your question. It's difficult to "prove" that the
>ocean floor hasn't been consumed within the earth. Would it be possible to
>calculate the probability that all the continents would fit together on a
>smaller earth? How likely is this? If we had two identical jigsaw puzzles
>and one person had fitted all the pieces together to make a small picture,
>but the other had a larger picture with large gaps in his picture (which he
>said must have been lost) we would surely all know that the small picture
>was correct. Why is this different from reconstructing the ancient earth as
>a smaller diameter? Would a mathamathical study of the probablity of this
>reconstruction occuring by chance help the argument or not? Or will we never
>be 100% certain who is correct?
>
>Hope that gives you a few ideas to be going on with.
>
>Regards,
>
>Stephen Hurrell
>
>
>
>"Craig Feinstein" <cafeinst@msn.com> wrote in message
>news:b671fc3e.0408220731.7bd8a49e@posting.google.com...
>> I am planning to write a paper which surveys mathematical results that
>> show that the old "axiom->proof->theorem" way of doing mathematics
>> does not always yield complete information about mathematics. The
>> prime example of this (which started it all) is Godel's Incompleteness
>> Theorem, but there has been a lot of work in this area since then.
>>
>> For instance, Gregory Chaitin has an incompleteness theorem which
>> shows conclusively that a certain number which he calls Omega, which
>> is really the probability that a computer program halts (defined in a
>> way that makes sense), is a random number - which implies that there
>> is no finite axiom system that can yield all of the bits of Omega. He
>> concludes from all of his work that sometimes one has to simply
>> perform experiments in mathematics and form conclusions from the
>> experiments without being absolutely certain that the conclusions are
>> correct.
>>
>> It is these types of very original ideas that I am looking for to put
>> in my paper, that there are some problems out there that are so
>> difficult for us to get a grip on that we might have to approach them
>> like a chemist approaches chemistry, never being 100% sure that his or
>> her theories are always correct.
>>
>> Anyone who knows of results like these or has done work in this area
>> or has original ideas is welcome to respond to me on usenet or if you
>> want, you can email me directly.
>>
>> Craig
-- Mensanator Ace of Clubs
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