In this paper, I analyse the nature of a particular form of theoretical reasoning—ratiocination. Ratiocination is purposeful, self-conscious, deliberatively controlled reasoning. I will argue that ratiocination concludes when the ratiocinator believes that she ought to believe p. In Section 1, I suggest that the way a reasoner’s mind moves in ratiocination is different from the way her mind moves in non-ratiocinative reasoning. Such a difference should motivate an analysis that focuses just on ratiocination. In Section 2, I provide a general (...) characterisation of ratiocination and distinguish it from non-ratiocinative reasoning. I draw a distinction between non-deliberative rational control and deliberative rational control. I then argue that the ratiocinator always exercises the latter. Since theoretical reasoning is a norm-governed activity and since ratiocination involves deliberatively controlled reasoning, the ratiocinator necessarily tries to control her mental movements in a way that is in line with the normative requirements of this activity. In Section 3, I argue that ratiocination ends when the ratiocinator believes that she ought to believe p. I further explain the nature of the ‘ought’ in the ratiocinator’s belief that she ought to believe p. In Section 4, I address possible objections to the account on offer and explain why my account does not undermine our general understanding of the nature of theoretical reasoning. I explain that my claim is compatible with the claim that reasons to be rational are transparent to reasons to believe p. I also discuss why the ratiocinator’s belief that she ought to believe p is not an intermediate stage in ratiocination. Finally, I argue that ratiocination, as described, is compatible with the claim that belief is truth-governed. (shrink)

(2013). In the beginning was the doing: the premises of the practical syllogism. Canadian Journal of Philosophy: Vol. 43, No. 3, pp. 303-321.

In this paper I am concerned with the question of whether degrees of belief can figure in reasoning processes that are executed by humans. It is generally accepted that outright beliefs and intentions can be part of reasoning processes, but the role of degrees of belief remains unclear. The literature on subjective Bayesianism, which seems to be the natural place to look for discussions of the role of degrees of belief in reasoning, does not address the question of whether degrees (...) of belief play a role in real agents’ reasoning processes. On the other hand, the philosophical literature on reasoning, which relies much less heavily on idealizing assumptions about reasoners than Bayesianism, is almost exclusively concerned with outright belief. One possible explanation for why no philosopher has yet developed an account of reasoning with degrees of belief is that reasoning with degrees of belief is not possible for humans. In this paper, I will consider three arguments for this claim. I will show why these arguments are flawed, and conclude that, at least as far as these arguments are concerned, it seems like there is no good reason why the topic of reasoning with degrees of belief has received so little attention. (shrink)

According to philosophical orthodoxy, intuitions are perception‐like in that they provide us with non‐inferential justification. In this paper, I present four arguments to show that orthodoxy is mistaken: Intuitions, as used in thought experiments, are inferential judgments, that is the results of inferential transitions that are inferentially justified (if justified at all). The discussion will shed light on the nature of intuition but also on the nature of inference.

To be able to say what practical reasoning is, we first need to say what reasoning is and what the conclusion of a process of reasoning is. I shall do this in sections 1 and 2. We can then make a distinction between practical and theoretical reasoning. There are three main ways to do this, which I shall survey in sections 3 to 5. I shall end by suggesting that there are different kinds of practical reasoning.