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tech / sci.math / Re: How to simply discover (by your own self, of course) all the fundamental old and false concepts in modern mathematics?

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o Re: How to simply discover (by your own self, of course) all thebassam karzeddin

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Re: How to simply discover (by your own self, of course) all the fundamental old and false concepts in modern mathematics?

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Subject: Re: How to simply discover (by your own self, of course) all the
fundamental old and false concepts in modern mathematics?
From: b.karzed...@yahoo.com (bassam karzeddin)
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 by: bassam karzeddin - Fri, 8 Sep 2023 23:43 UTC

On Tuesday, October 20, 2020 at 3:34:02 PM UTC+3, bassam karzeddin wrote:
> How to simply discover (by your own self, of course) all the fundamental old and false concepts in modern mathematics?
>
> Answer: We would gladly provide you simply and only with an irrefutable single numerical counterexample, which is a very big hint (that is much largere than all your heads ) to easily understand it and hence well-understand yourselves before anything else ...
>
> Example: Consider this **INSOLVABLE** Diaophontine Equations in non-zero integers
>
> (n^3 = 3nm^2 + m^3) ... (1)
>
> Of course, there are no existing non-zero integers (n, m) that can ever satisfy this very simple D. EquatIon (Proof finished and left for amateurs and interested laypersons and middle school students as well as an easy exercise to enjoy it)
>
> So, we can simply write its truer and original form like this:
>
> (n^3 =/= 3nm^2 + m^3), since there would be always an integer difference that can increase indefinitely whenever we keep chasing with large numbers for (n, m) in order to cheat and finally make it solvable by too silly tricks that fools the very innocent minds of uprising school students and every specialized troll and every academic professional imbecile mathematician of this century
>
> What was the very silly trick of purely human mind cheat that made mathematics boom indefinitely with many thousands of fake historical and living alleged genius mathematicians? Wonder!
>
> They simply divided eqn, (1) by m^3 and denoted (x = n/m), to illegally produce the most famous historical irreducible polynomial of this following form : (x^3 - 3x - 1 = 0), that must have at least one real root as a ratio of
> (x = n/m) when both (n, m) are becoming indefinitely large numbers tending to their fiction so-called infinity)
> By letting (n) be a large integer with n number of digits (stating here in 10-base number system) tending to the no number like their fiction (infinity)
>
> And further, letting (m = 10^{n - 1}), where it becomes no number when
> (n--> Infinity),
>
> But since that isn't allowed directly, they use the much sillier trick in presenting their alleged real solution by using the decimal notation, where nobody notices their pure mind fart and endless hallucinations that magically worked for many centuries so far, especially when they add up their best notations ever achieved in history that were denoted by three dots after a decimal number of approximations
>
> As if *YOU* are truly a skilled carpenter that is solving problems by his own talent
>
> And guess what is that alleged real solution they claim to exist with that mysterious angle of (pi/9 = 20 Degrees), (one of three ancient Greek problems)
>
> And once they make it illegally solvable, they have to complete their silly cheat where they make two more complex roots by introducing and fabricating the imaginary numbers and complex roots as well
>
> Of course, everything was well-explained to you earlier in many other public published posts of mine and many other sites as well
>
> Haven't you truly understood anything so simple and very short yet whereas you claim to understand very lengthy proofs that are published from your higher illegal mathematical authorities and without your own opinion? No wonders!
>
> Bassam Karzeddin

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