If and only if there exists some positive integers n greater than 1, x, y and z, such that x^n + y^n = z^n was true, then there would exist some angle, say r, such that for any triangle that has angle r as one of its angles, and also that has angle r as the angle opposite to the longest side of it, a^n + b^n = c^n is true, where a, b and c are the lengths of the sides of that triangle. In the case where n = 2, r = 90 degrees.
If and only if there exists some positive integers n greater than 1, x, y and z, such that x^n + y^n = z^n was true, then there would exist some angle, say r, such that for all triangles that have angle r as one of their angles, and also that have angle r as the angle opposite to the longest side of them, a^n + b^n = c^n is true, where a, b and c are the lengths of the sides of any of those triangles. In the case where n = 2, r = 90 degrees.
Simplesmente mágnifico
GansoMen 5 months ago
A história é fascinante. Porém, contada no livro ela é muito melhor. Mais rica, mais cheia de detalhes, etc.
junireginatto 1 year ago
To know about the new Fermat's proof, click on the left.
Watch video and read the entire description.
fermatxxi 1 year ago
Not much math in this documentary
somor98 1 year ago
IME, aí vou eu ;D
rafavalentine 1 year ago
muito bom... tinha que ser bem nerd pra conseguir.
Rodrigodedoverde 1 year ago
Interessante. Sem duvida.
DylanRicardo 2 years ago
This has been flagged as spam show
I discovered the following:
If and only if there exists some positive integers n greater than 1, x, y and z, such that x^n + y^n = z^n was true, then there would exist some angle, say r, such that for any triangle that has angle r as one of its angles, and also that has angle r as the angle opposite to the longest side of it, a^n + b^n = c^n is true, where a, b and c are the lengths of the sides of that triangle. In the case where n = 2, r = 90 degrees.
jahdallah 3 years ago
This has been flagged as spam show
I discovered the following:
If and only if there exists some positive integers n greater than 1, x, y and z, such that x^n + y^n = z^n was true, then there would exist some angle, say r, such that for all triangles that have angle r as one of their angles, and also that have angle r as the angle opposite to the longest side of them, a^n + b^n = c^n is true, where a, b and c are the lengths of the sides of any of those triangles. In the case where n = 2, r = 90 degrees.
jahdallah 3 years ago
Ótimo documentário, um resumão do livro escrito pelo diretor deste.
rafaelkiedis 3 years ago