New posts in Pythagorean Triples

Solving Dudeney's "A Question of Cubes": sum of consecutive cubes is a square

Geometric proof that a Pythagorean triple has a number divisible by $3$?

Can a sum of $n$ squares be expressed as the sum of $n/2$ squares?

Does $a^2 + b^2 = 2 c^2$ have any integer solution?

Why is the one quadratic polynomial a perfect square more often than the other?

What percent of primitive Pythagorean triples have an even number as their smallest leg?

Find a primitive Pythagorean right triangle such that the difference of two shorter sides is 1, and every side is at least 100.

Seeking series formula for: $3, 2, 4, 7, 11, 16, 26, 39, 63, 94, 152, 227, 367, 548, 886, 1323, 2139, 3194$

Solve Euler Project #9 only mathematically - Pythagorean triplet

A pattern within the differences of pythagorean triples?