  The final interpretation of Skolem's argument comes in a paper by Ignacio Jané (Jané 2001). Jané's reading agrees with the traditional interpretation in taking Skolem to be mounting a fairly general attack on set theory—and, in particular, on the notion of an absolutely uncountable set. But it agrees with the foundationalist interpretation in that it takes this attack to be mounted piecemeal, with Skolem's Paradox itself playing only a modest role in one prong of the attack. Very roughly, Jané thinks that Skolem is trying to show that there is no rigorous way to initially introduce the notion of an uncountable set into mathematics. The set-theoretic paradoxes show that we should not naively take Cantor's Theorem at face value—so, Cantor's proof itself doesn't force us to accept uncountable sets. Skolem's Paradox shows that adopting an algebraic understanding of the set-theoretic axioms also doesn't force us to accept uncountable sets, since we can always interpret these axioms as applying to a model that's only countable.