Changes

</blockquote>

</blockquote>

This result surprised [[mathematician]]s everywhere.  The Well-Ordering Theorem is equivalent of the [[Axiom of Choice]], and no well-ordering relation has ever been explicitly constructed for [[uncountable set]]s. Thus, the mathematicians who reject the Axiom of Choice also reject this theorem.

This result surprised [[mathematician]]s everywhere.  The Well-Ordering Theorem is equivalent of the [[Axiom of Choice]], and no well-ordering relation has ever been explicitly constructed for [[uncountable set]]s. Thus, the mathematicians who reject the Axiom of Choice also reject this theorem.

[[Category: set theory]]

 

[[Category:Set Theory]]