 For what it is worth, the present writer thinks that some version of mathematical pluralism is obviously true, if one takes mathematics to be firstly about mathematical theories allowing for inconsistency , and only secondly about the objects internal to those theories. There is, of course, no problem about incompatible theories co-existing, if considered as structures of propositions. The primacy of theories fits, too, with the natural observation that the epistemology of mathematics is deductive proof. It is only if one takes as a starting point the primacy of the mathematical object as the truth-maker of theories, that one has to worry about how their objects manage to co-exist.