New posts in Transcendental Numbers

Does there exist $\alpha \in \mathbb{R}$ and a field $F \subset \mathbb{R} $ such that $F(\alpha)=\mathbb{R}$?

Why is $e$ not a Liouville number?

Proof that a trigonometric function of a rational angle must be non-transcendental

Example of a complex transcendental number?

$a$ transcendental $\implies a^a$ is transcendental?

How was the difference of the Fransén–Robinson constant and Euler's number found?

Is there an explicit irrational number which is not known to be either algebraic or transcendental?

In simple English, what does it mean to be transcendental?

Is $(-2)^{\sqrt{2}}$ a real number?

Why is $e$ the number that it is?