New posts in Transcendental Numbers

Is there a pythagorean triple such that all angles of the corresponding triangle are simple fractions of $\pi$?

Are there more transcendental numbers or irrational numbers that are not transcendental?

Why is it so hard to prove a number is transcendental?

Are there any irrational numbers that have a difference of a rational number?

Do the Liouville Numbers form a field?

Proof that at most one of $e\pi$ and $e+\pi$ can be rational

Is it known if $\pi + e$ is transcendental over the rational numbers?

e is irrational

What if $\pi$ was an algebraic number? (significance of algebraic numbers)

Is the positive root of the equation $x^{x^x}=2$, $x=1.47668433...$ a transcendental number?