New posts in Well Orders

Infinite, totally ordered and well ordered sets

How to prove there exists an uncountable well-ordered set without using axiom of replacement

Prove that there is no positive integer between 0 and 1

Can we find a well ordering on an infinite set with no largest element?

"There is no well-ordered uncountable set of real numbers"

Is there any known uncountable set with an explicit well-order?

Well-ordering theorem and second-order logic

Without appealing to choice, can we prove that if $X$ is well-orderable, then so too is $2^X$?

How to define a well-order on $\mathbb R$?

Explicit well-ordering of $\mathbb{N}^{\mathbb{N}}$