 But there’s another kind of revolutionary fictionalism that doesn’t involve any sort of criticism of mathematics. As it’s formulated above, revolutionary fictionalism is simply the view that (i) we should interpret mathematicians as asserting what their sentences say, so that (ii) their utterances are untrue claims about abstract objects. But it doesn’t follow from this that there’s something wrong with mathematics—something worthy of criticism. This suggests that ‘revolutionary fictionalism’ isn’t a very good name for the view. ‘Assertional fictionalism’ would be a better name. If we spoke this way, then we could say that there are both revolutionary and non-revolutionary kinds of assertional fictionalism. Revolutionary assertional fictionalists would say that we should change what we’re doing in mathematics so that we’re no longer making untrue claims; e.g., we should start intending our mathematical claims to be taken as fictions, or we should start using our mathematical sentences to mean what if-thenists think they mean, or some such thing. Non-revolutionary assertional fictionalists, on the other hand, would say that there’s nothing wrong with mathematics, as it’s currently practiced; they would admit that mathematical sentences like ‘4 is even’ aren’t true; but they would maintain that there’s nothing wrong with this because the mark of goodness in mathematics isn’t truth—it’s truth in the story of mathematics, or some such thing. 