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sci / sci.math.symbolic / Re: ANGLE TRISECTION

SubjectAuthor
* Re: ANGLE TRISECTIONbassam karzeddin
`- Re: ANGLE TRISECTIONbassam karzeddin

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Subject: Re: ANGLE TRISECTION
From: bassam karzeddin
Newsgroups: sci.math.symbolic
Date: Mon, 2 Oct 2023 02:22 UTC
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Newsgroups: sci.math.symbolic
Date: Sun, 1 Oct 2023 19:22:36 -0700 (PDT)
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Subject: Re: ANGLE TRISECTION
From: sophyan2003@gmail.com (bassam karzeddin)
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On Saturday, September 30, 2023 at 7:04:54 PM UTC+3, Jeff Barnett wrote:
> On 9/30/2023 9:52 AM, Jeff Barnett wrote:
> > On 9/30/2023 5:15 AM, bassam karzeddin wrote:
> >> On Monday, July 18, 2005 at 5:53:15 PM UTC+3, bassam king karzeddin
> >> wrote:
> >>> Dear Mathematicians
> >>> I have posted in the geometry research the following problem about
> >>> angle trisection,but did not get a clear opinion ,and, since, here is
> >>> a larger groub.
> >>> I will be glad to know if I wrote nonsense mathematics or something
> >>> useful.here is the problem.
> >>> An arbitrary angle and its exact trisection angle fits exactly in the
> >>> following symbolic triangle with the following sides:
> >>> a^3 , a*(b^2-a^2) , b*(b^2-2*a^2)
> >>> Where : 2 >= b/a >= sqrt(2)
> >>
> >> Correction: (2 > b/a > Sqrt(2))
> >>> (a,b):are positive real numbers
> >>> Of course, I have a hand written proofs for this fact.
> >>> Thanking you.
> >>> Bassam Karzeddin
> >>> Al Hussein Bin Talal University
> >>> JORDAN
> >>> ********************************
> >>
> >> And I later discovered the secret of non-existing angle
> > I suggest you beg, borrow, steal, or (simply) buy a copy of the
> > following book:
> >
> > The Trisectors (Spectrum) Paperback – September 5, 1996
> > by Underwood Dudley (Author)
> >
> > Amazon USA carries it and I'm sure other book sellers do too. It's a fun
> > read.
> PS It's available and less expensive in E-book form at
> https://bookstore.ams.org/view?ProductCode=SPEC/16
>
> --
> Jeff Barnett

Did your holly books mention anything about the non-existing angles as the most famous angle of (Pi/9 = 20) Degrees Angle?

Most likely they will arrange it somehow from a foreged historical sources in the near future FOR SURE

BKK

Subject: Re: ANGLE TRISECTION
From: bassam karzeddin
Newsgroups: sci.math.symbolic
Date: Tue, 3 Oct 2023 06:38 UTC
References: 1 2 3 4 5
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Date: Mon, 2 Oct 2023 23:38:14 -0700 (PDT)
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Subject: Re: ANGLE TRISECTION
From: sophyan2003@gmail.com (bassam karzeddin)
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On Monday, October 2, 2023 at 5:22:38 AM UTC+3, bassam karzeddin wrote:
> On Saturday, September 30, 2023 at 7:04:54 PM UTC+3, Jeff Barnett wrote:
> > On 9/30/2023 9:52 AM, Jeff Barnett wrote:
> > > On 9/30/2023 5:15 AM, bassam karzeddin wrote:
> > >> On Monday, July 18, 2005 at 5:53:15 PM UTC+3, bassam king karzeddin
> > >> wrote:
> > >>> Dear Mathematicians
> > >>> I have posted in the geometry research the following problem about
> > >>> angle trisection,but did not get a clear opinion ,and, since, here is
> > >>> a larger groub.
> > >>> I will be glad to know if I wrote nonsense mathematics or something
> > >>> useful.here is the problem.
> > >>> An arbitrary angle and its exact trisection angle fits exactly in the
> > >>> following symbolic triangle with the following sides:
> > >>> a^3 , a*(b^2-a^2) , b*(b^2-2*a^2)
> > >>> Where : 2 >= b/a >= sqrt(2)
> > >>
> > >> Correction: (2 > b/a > Sqrt(2))
> > >>> (a,b):are positive real numbers
> > >>> Of course, I have a hand written proofs for this fact.
> > >>> Thanking you.
> > >>> Bassam Karzeddin
> > >>> Al Hussein Bin Talal University
> > >>> JORDAN
> > >>> ********************************
> > >>
> > >> And I later discovered the secret of non-existing angle
> > > I suggest you beg, borrow, steal, or (simply) buy a copy of the
> > > following book:
> > >
> > > The Trisectors (Spectrum) Paperback – September 5, 1996
> > > by Underwood Dudley (Author)
> > >
> > > Amazon USA carries it and I'm sure other book sellers do too. It's a fun
> > > read.
> > PS It's available and less expensive in E-book form at
> > https://bookstore.ams.org/view?ProductCode=SPEC/16
> >
> > --
> > Jeff Barnett
> Did your holly books mention anything about the non-existing angles as the most famous angle of (Pi/9 = 20) Degrees Angle?
>
> Most likely they will arrange it somehow from a foreged historical sources in the near future FOR SURE
>
> BKK

The simple theme that humans generally were incapable to understand it correctly as I only did is that "something doesn't exist then it is absolutely impossible to construct by any tools or any means as well

However, proofs of Wantzel in 1836 about the impossibility of constructing the angle Pi/9 is not a true mathematical rigorous proof but only a true conclusion that was associated to tools of unmarked straigt edge & a compass

However, tools in mathematics are for skilled carpenters & never for any true genius mathematicians FOR SURE

BKK

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