 Wittgenstein argues, for “[w]here is there such an infinite decimal that is generated by no law” “[a]nd how would we notice that it was missing?” (PR §181; cf. PG 473, 483–84). Similarly, a free-choice sequence, like a recipe for “endless bisection” or “endless dicing”, is not an infinitely complicated mathematical law (or rule), but rather no law at all, for after each individual throw of a coin, the point remains “infinitely indeterminate” (PR §186). For closely related reasons, Wittgenstein ridicules the Multiplicative Axiom (Axiom of Choice) both in the middle period (PR §146) and in the latter period (RFM V, §25; VII, §33).