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May 1st, 2014, 08:21 AM   #1
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impossible task

See the attached pdf and you will clearly
https://onedrive.live.com/view.aspx?...=WordPdf&wdo=1
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May 1st, 2014, 11:08 AM   #2
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Originally Posted by msbiljanica View Post
See the attached pdf and you will clearly
https://onedrive.live.com/view.aspx?...=WordPdf&wdo=1
I am afraid I did not read past your abstract, in which you claim to have solved the ancient Greek problems of squaring the circle, doubling the cube, and trisecting an arbitrary angle ... with straightedge and compass.

Since it's well established by modern math that these problems cannot be solved, it's impossible that you've solved them. Rather, you've either made a mistake or misunderstood the questions.

Last edited by Maschke; May 1st, 2014 at 11:10 AM.
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May 1st, 2014, 05:14 PM   #3
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Quote:
5.6.3 The new math
Since I consider myself a great mathematician discovered that the current mathematics limited and there are a few mistakes, which is due to the large number of axioms.
Unfortunately, the link provided for the new math doesn't work.
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May 1st, 2014, 07:56 PM   #4
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A google search on the name shows lots of stuff, like:

I have warned msbiljanica on two occasions that he needed to engage with the others here and answer the fundamental questions being asked.
The final deadline to do so has just passed without any such engagement. Instead, we got a repetition of the same incongruous and undecipherable nonsense. I appreciate there is an obvious language difficulty, but we were making no progress whatsoever.
He is therefore now banned from posting again.
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May 1st, 2014, 09:20 PM   #5
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It doesn't work. My basic analysis:
Mathematical Breakthroughs

The paper comes down to claiming an invalid method in section 2, then applying it to a large number of problems. If the claimed result (all real numbers are constructible) was true the results would follow, but it's not so they don't.
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May 2nd, 2014, 02:18 AM   #6
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Originally Posted by v8archie View Post
Unfortunately, the link provided for the new math doesn't work.
My mistake, here's the real link:
https://onedrive.live.com/view.aspx?...=WordPdf&wdo=1

Quote:
Originally Posted by Maschke View Post
I am afraid I did not read past your abstract, in which you claim to have solved the ancient Greek problems of squaring the circle, doubling the cube, and trisecting an arbitrary angle ... with straightedge and compass.

Since it's well established by modern math that these problems cannot be solved, it's impossible that you've solved them. Rather, you've either made a mistake or misunderstood the questions.
elementary geometry can be constructed "straightedge (geometric straightedge) ", which modern mathematics does not know that she knew would not be resolved by the cubic equation .
so please tell me if you find a mistake there, I did not observe the rules of the task

that modern mathematics knows srlen function does not solve zeros of the zeta function,

I can understand if my math does not understand, because this is a completely different approach to mathematics, if you have a lot of axioms they restrict you to new discoveries (Euclid fifth postulate is impossible to present mathematics as a plane axiom (2-ents plane), but if the proof plane (2-ents plane, 3-ents plane, 4-ents plane, ...) this is possible.

I simply explain their ideas (maybe the problem is that I was born early, and very few of you understand ...)

Last edited by skipjack; May 4th, 2014 at 01:26 PM.
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May 2nd, 2014, 04:37 AM   #7
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I understood the bit where you claimed that dividing up your straightedge into eight rather than ten made it somehow different in a non-trivial way.

Now I understand that you are frustrated with the limits that are enforced on your maths by having axioms. In other words, you want more axioms. It's a novel approach. Ever since Euclid (and less formally, before then), mathematicians have worked to minimise the number of axioms. It is a perverse approach, because it means you have to prove results that you'd like to be accepted as true, rather than just assuming them.

If we could just add new axioms as we wished, maths would become very easy, but also meaningless and contradictory. You'd be able to prove any old rubbish. Such as that it is possible to square the circle, trisect an angle or double the cube with only a compass and a straightedge.

Last edited by skipjack; May 4th, 2014 at 01:29 PM.
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May 2nd, 2014, 07:55 AM   #8
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Quote:
Originally Posted by v8archie View Post
I understood the bit where you claimed that dividing up your straightedge into eight rather than ten maade it somehow different in a non-trivial way.
see Figure
aaa.jpg
You can also like
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The main thing is to give a geometric straightedge, how do we mark the points obtained by the point it does not matter
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May 2nd, 2014, 08:23 AM   #9
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The problem is, that a straightedge does not have any markings on it anyway! And even if it did, it doesn't matter how you mark them, because it's just scaling.

Ref: Wolfram Alpha
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May 4th, 2014, 09:34 AM   #10
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When many huckster, bisection angle possible (by calculation), but when you measure accuracy - (n trillionth of a degree), then the resulting approximate angles (not the same, irrational), and therefore the bisection angle is impossible, it is indicative, as my trisecting ...
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