Revised Modern Euclidean Geometry with Quantized Angle, Irrational number values, and Triangle Integration Theory Math Research series, book 1 by Archimedes Plutonium

Revised Modern Euclidean Geometry with Quantized Angle, Irrational number values, and Triangle Integration Theory Math Research series, book 1 by Archimedes Plutonium

Author:Archimedes Plutonium [Plutonium, Archimedes]
Language: eng
Format: epub
Published: 2020-11-15T00:00:00+00:00


Explaining Irrational length and Irrational angle as noncommutative #1718 Correcting Math

Alright, I started to explain the irrational length and angle. I explained the Irrational Number as a conjugate of two or more other numbers of infinity numbers combined to release a rational number.

I use pretend infinity of 10^3 with 10^-3 rather than the actual true infinity of 10^603 for it has over 603 digits and would consume the page alone.

So, sqrt2 is what?

It is nothing more than the two conjugates of 1.4142 times 1.4143 which yields in pretend infinity 2.000, which is what we wanted.



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