  Over the years, there has been a small but steady stream of philosophers and logicians who have found what we've called the traditional interpretation of Skolem's paper philosophically compelling—i.e., compelling as an independent philosophical argument and not just as an interpretation of Skolem's paper. Their view, which Michael Resnik has dubbed the “Skolemite” view, holds that the Löwenheim-Skolem theorems really do show that set-theoretic notions are relative. Indeed, Skolemites are often willing to go a bit further than this and claim that, although a given set may be uncountable “relative to the means of expression of an axiom system,” every set is countable when considered from an “absolute” perspective (Kneale and Kneale 1962; Goodstein 1963; Wang 1964; Fine 1968; Thomas 1968, 1971).