Full Idea
Maybe the axioms of extensionality and the pair set axiom 'force themselves on us' (Gödel's phrase), but I am not convinced about the axioms of infinity, union, power or replacement.
Gist of Idea
A few axioms of set theory 'force themselves on us', but most of them don't
Source
George Boolos (Must We Believe in Set Theory? [1997], p.130)
Book Reference
Boolos,George: 'Logic, Logic and Logic' [Harvard 1999], p.130
A Reaction
Boolos is perfectly happy with basic set theory, but rather dubious when very large cardinals come into the picture.