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Re: great news ladies "solution to quintic and all polynomials"

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dobri karagorgov <dobrikarate.gov@gmail.com> wrote:
> On Thursday, January 7, 2016 at 11:14:12 PM UTC+1, Kym Horsell wrote:
>> dobri karagorgov <dobrikarate.gov@gmail.com> wrote:
>> ...
>> > i didn't just solved something for me but i found the general way of solving finite degree even infinity minus one degree polynomials. 
>> And yet you can't provide a closed form solution for the lil quintic I 
>> gave you.  How very interesting. :)
>> --
>> ENGROSSED HOUSE BILL No. 246
>> A Bill for an act introducing a new mathematical truth and offered as
>> a contribution to education to be used only by the State of Indiana
>> free of cost by paying any royalties whatever on the same, provided it
>> is accepted and adopted by the official action of the Legislature of 1897.
>> Section -1- Be it enacted by the General Assembly of the State of
>> Indiana: It has been found that a circular area is to the square on a
>> line equal to the quadrant of the circumference, as the area of an
>> equilateral rectangle is to the square on one side. The diameter
>> employed as the linear unit according to the present rule in computing
>> the circle's area is entirely wrong, as it represents the circle's
>> area one and one-fifth times the area of a square whose perimeter is
>> equal to the circumference of the circle. This is because onefifth
>> [sic] of the diameter fails to be represented four times in the
>> circle's circumference. For example: if we multiply the perimeter of a
>> square by one-fourth of any line one-fifth greater than one side, we
>> can in like manner make the square's area to appear one-fifth greater
>> than the fact, as is done by taking the diameter for the linear unit
>> instead of the quadrant of the circle's circumference.
>> -- Dr Edwin Goodwin, 1897.
> i also do happened to have A 
> random solution to all polynomials
> https://www.youtube.com/watch?v=lqz-W3cKimA
> when it works it snips...

And yet there is still no visible closed form solution to the quintic 
I posted.  How very interesting.

--
Dr. Goodwin only wanted to redefine pi insofar as it would allow him to 
solve a problem that had stumped masters of geometry for over two thousand 
years. The question was this: using only a standard compass and straightedge,
how do you construct a square that has exactly the same area as a given 
circle? Professional mathematicians had long since given up on this as 
impossible - in fact, the French Academy passed a resolution in 1775 saying 
they would no longer even bother to examine any more proposed solutions for 
squaring the circle, so sure were they that it was impossible.

There are rigorous mathematical proofs of this assertion, but it's not hard 
to see why it's impossible to square a circle. A circle has an area of \pi r^2, 
where r is the radius of the circle. A square has an area of s^2, where s is 
the length of each side. To square a circle, \pi r^2 must equal s^2. Since this 
challenge begins with a circle, we'll say its radius is equal to 1, which 
means \pi (1^2) = s^2, or \pi = s^2. That means that each side of the square 
we're constructing equals the square root of pi, or \sqrt \pi.

[In his self-written House Bill Goodwin tried to overcome this adversity by 
defining the area of a circle as the square of 1/4 of the perimeter -- in 
analogy, as he wrote, with the area of a square].

-- <http://io9.gizmodo.com/5880792/the-eccentric-crank-who-tried-to-legislate
-the-value-of-pi>

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great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 04:04 -0800
  Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 12:17 +0000
    Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 05:12 -0800
      Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 13:50 +0000
        Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 06:17 -0800
          Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 06:22 -0800
          Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 18:46 +0000
            Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 10:54 -0800
              Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 10:56 -0800
            Re: great news ladies "solution to quintic and all polynomials" Robin Chapman <R.J.Chapman@ex.ac.uk> - 2016-01-08 13:32 +0000
              Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-09 04:16 +0000
        Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 06:40 -0800
          Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 06:45 -0800
            Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 07:01 -0800
              Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 07:45 -0800
          Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 19:14 +0000
      Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 06:10 -0800
        Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 19:19 +0000
          Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 11:22 -0800
            Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 11:28 -0800
            Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 19:35 +0000
              Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 11:43 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 11:45 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 19:53 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 12:16 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 12:17 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 12:36 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 20:47 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 13:33 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 13:47 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 21:58 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 14:08 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 21:56 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 14:07 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 22:14 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 14:25 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-07 22:42 +0000
                Re: great news ladies "solution to quintic and all polynomials" Robin Chapman <R.J.Chapman@ex.ac.uk> - 2016-01-08 13:31 +0000
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-09 04:21 +0000
                Re: great news ladies "solution to quintic and all polynomials" Mahipal <mahipal7638@gmail.com> - 2016-01-07 14:25 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-07 14:28 -0800
                Re: great news ladies "solution to quintic and all polynomials" Mahipal <mahipal7638@gmail.com> - 2016-01-08 06:28 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 11:00 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 11:49 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 12:16 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 12:52 -0800
                Re: great news ladies "solution to quintic and all polynomials" NoeDOTNatDOTNoe <dedanoe@gmail.com> - 2016-01-08 14:16 -0800
                Re: great news ladies "solution to quintic and all polynomials" Mahipal <mahipal7638@gmail.com> - 2016-01-08 15:46 -0800
                Re: great news ladies "solution to quintic and all polynomials" R Kym Horsell <kym@kymhorsell.com> - 2016-01-08 02:57 +0000
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 05:28 -0800
                Re: great news ladies "solution to quintic and all polynomials" dobri karagorgov <dobrikarate.gov@gmail.com> - 2016-01-08 06:15 -0800
  Re: great news ladies "solution to quintic and all polynomials" Sylvia Else <sylvia@not.at.this.address> - 2016-01-09 15:31 +1100
    Re: great news ladies "solution to quintic and all polynomials" NoeDOTNatDOTNoe <dedanoe@gmail.com> - 2016-01-09 02:07 -0800

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