The best description of the converse of an if-then statement (theorem) is: The if part and the then part switch places.
For example, if the original statement is "If \( P \), then \( Q \)" (written as \( P \rightarrow Q \)), the converse would be "If \( Q \), then \( P \)" (written as \( Q \rightarrow P \)).
The other statements you provided do not accurately describe the converse. The converse is not necessarily the same as the original theorem, it does have a relationship (sometimes true, sometimes false), and negating the two parts describes the inverse or contrapositive, not the converse.