List questions from pythagorean-triples

Published on 11 Aug 2022 - 14:45

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Euler Brick - Saunderson parametric solution

Published on 15 Aug 2022 - 19:04

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Pythagorean triples, primes and circles.

Published on 30 Aug 2022 - 23:07

109

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Is there a Pythagorean triple where the sum of the squares of all three members of the triple is itself a perfect square?

Published on 07 Sep 2022 - 2:27

122

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Integer solution of $a^2+b^2=c^2+d^2$ that relates $a,b,c$, and $d$ explicitly.

Published on 09 Sep 2022 - 9:45

145

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Why $(2m)^2 + (m^2 - 1)^2 = (m^2 + 1)^2$ results in pythagorean triples?

Published on 15 Sep 2022 - 11:16

100

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What is the Equation for every possible solution to the Pythagorean Theorem where a and b are x and y coordinates on a graph.

Published on 15 Sep 2022 - 19:20

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Berggren's Pythagorean ascent - reference request

Published on 28 Sep 2022 - 13:12

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Question related to Bezout's identity and Pythagorean triples

Published on 24 Feb 2026 - 3:50

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Is a program that finds all pythagorean triples Involving one number useful?

Published on 17 Oct 2022 - 19:51

213

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Approximating $\sqrt{2}$ by Pythagorean triples?

Published on 06 Nov 2022 - 20:54

179

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Pythagorean triples, proof clarification

Published on 10 Nov 2022 - 21:20

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Pythagorean quintuple $x^2+y^2+z^2+w^2=u^2$ has infinite solutions. Is it difficult to find the general formula of its integer solution?

Published on 19 Nov 2022 - 5:08

169

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Can 2021 be hypotenuse of a pythagorean triangle?

Published on 07 Dec 2022 - 7:57

40

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Find the representation of solutions of $x^2+5y^2=z^2$ when $\gcd(x,y）=1$

Published on 15 Dec 2022 - 5:41

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How to prove a provided puzzle solution

Euler Brick - Saunderson parametric solution

Pythagorean triples, primes and circles.

Is there a Pythagorean triple where the sum of the squares of all three members of the triple is itself a perfect square?

Integer solution of $a^2+b^2=c^2+d^2$ that relates $a,b,c$, and $d$ explicitly.

Why $(2m)^2 + (m^2 - 1)^2 = (m^2 + 1)^2$ results in pythagorean triples?

What is the Equation for every possible solution to the Pythagorean Theorem where a and b are x and y coordinates on a graph.

Berggren's Pythagorean ascent - reference request

Question related to Bezout's identity and Pythagorean triples

Is a program that finds all pythagorean triples Involving one number useful?

Approximating $\sqrt{2}$ by Pythagorean triples?

Pythagorean triples, proof clarification

Pythagorean quintuple $x^2+y^2+z^2+w^2=u^2$ has infinite solutions. Is it difficult to find the general formula of its integer solution?

Can 2021 be hypotenuse of a pythagorean triangle?

Find the representation of solutions of $x^2+5y^2=z^2$ when $\gcd(x,y）=1$

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