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tech / sci.math / The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

SubjectAuthor
* The Ultimate Book of Numbers now shows you how to find a GCD of piEram semper recta
+* Re: The Ultimate Book of Numbers now shows you how to find a GCD ofEram semper recta
|`* Re: The Ultimate Book of Numbers now shows you how to find a GCD ofmarkus...@gmail.com
| `- Re: The Ultimate Book of Numbers now shows you how to find a GCD ofEram semper recta
`- Re: The Ultimate Book of Numbers now shows you how to find a GCD ofChris M. Thomasson

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The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

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Subject: The Ultimate Book of Numbers now shows you how to find a GCD of pi
and sqrt 2!
From: thenewca...@gmail.com (Eram semper recta)
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 by: Eram semper recta - Tue, 5 Sep 2023 18:26 UTC

Go to page 108 to see how the brilliant Ancient Greeks thought.

https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers

Re: The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

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Subject: Re: The Ultimate Book of Numbers now shows you how to find a GCD of
pi and sqrt 2!
From: thenewca...@gmail.com (Eram semper recta)
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 by: Eram semper recta - Tue, 5 Sep 2023 19:40 UTC

On Tuesday, 5 September 2023 at 14:26:15 UTC-4, Eram semper recta wrote:
> Go to page 108 to see how the brilliant Ancient Greeks thought.
>
> https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers

Take a quiz: The GCD of pi and sqrt(2) is:

Pi-sqrt(2)
2xsqrt(2) - pi
sqrt(2)-pi
3xsqrt(2)-pi
pi-3xsqrt(2)
Not here.

Which is the correct answer?

You'll have to read and study chapter 16, otherwise you won't know!

Re: The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

<43c57001-133c-4831-8876-97e3f9d07616n@googlegroups.com>

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Subject: Re: The Ultimate Book of Numbers now shows you how to find a GCD of
pi and sqrt 2!
From: markuskl...@gmail.com (markus...@gmail.com)
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 by: markus...@gmail.com - Tue, 5 Sep 2023 19:59 UTC

tisdag 5 september 2023 kl. 21:40:56 UTC+2 skrev Eram semper recta:
> On Tuesday, 5 September 2023 at 14:26:15 UTC-4, Eram semper recta wrote:
> > Go to page 108 to see how the brilliant Ancient Greeks thought.
> >
> > https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers
> Take a quiz: The GCD of pi and sqrt(2) is:
>
> Pi-sqrt(2)
> 2xsqrt(2) - pi
> sqrt(2)-pi
> 3xsqrt(2)-pi
> pi-3xsqrt(2)
> Not here.
>
> Which is the correct answer?
>
> You'll have to read and study chapter 16, otherwise you won't know!
This isn't any new math.

It's all on Wikipedia, John. Lol.

https://en.m.wikipedia.org/wiki/Euclidean_algorithm#Rational_and_real_numbers

Re: The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

<ud81c4$23j50$8@dont-email.me>

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From: chris.m....@gmail.com (Chris M. Thomasson)
Newsgroups: sci.math
Subject: Re: The Ultimate Book of Numbers now shows you how to find a GCD of
pi and sqrt 2!
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 by: Chris M. Thomasson - Tue, 5 Sep 2023 20:00 UTC

On 9/5/2023 11:26 AM, Eram semper recta wrote:
> Go to page 108 to see how the brilliant Ancient Greeks thought.
>
> https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers

You have some decent competition. Here is just some of their work:

https://youtu.be/rVtHrgdcvZA

;^D

Re: The Ultimate Book of Numbers now shows you how to find a GCD of pi and sqrt 2!

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Subject: Re: The Ultimate Book of Numbers now shows you how to find a GCD of
pi and sqrt 2!
From: thenewca...@gmail.com (Eram semper recta)
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 by: Eram semper recta - Tue, 5 Sep 2023 21:40 UTC

On Tuesday, 5 September 2023 at 15:59:38 UTC-4, markus...
> > >
> > > https://www.academia.edu/105399167/The_Ultimate_Book_of_Numbers
> > Take a quiz: The GCD of pi and sqrt(2) is:
> >
> > Pi-sqrt(2)
> > 2xsqrt(2) - pi
> > sqrt(2)-pi
> > 3xsqrt(2)-pi
> > pi-3xsqrt(2)
> > Not here.
> >
> > Which is the correct answer?
> >
> > You'll have to read and study chapter 16, otherwise you won't know!
> This isn't any new math.
>
> It's all on Wikipedia, John. Lol.
>
> https://en.m.wikipedia.org/wiki/Euclidean_algorithm#Rational_and_real_numbers

No it isn't. If it is, then what is the correct answer you crank? And more importantly, why is it the correct answer?

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