The Impossibility of a Paretian Liberal

A foundational assumption in welfare economics is that, if everyone prefers {A} to {B}, then {A} is better than {B}. This normative claim is called the ‘weak Pareto principle’. At a first glance, this principle can appear unimpeachable. At the very least, it appears to be a sensible principle for policy makers to adopt.

Many of us are also committed to the principle that there are some choices that should be left up to the individual. Even if everyone else prefers that my nose be pierced, if I prefer it unpierced, then it is better for my nose to remain unpierced. A state-of-affairs in which I am compelled to pierce my nose, against my wishes, is worse than a state-of-affairs in which I get to make up my own mind about whether my nose is pierced. And that’s so no matter how many other people would prefer to see me with a pierced nose. Call this committment ‘minimal liberalism’.

In 1970, Amartya Sen produced an amazing result which seems to show that minimal liberalism and the weak Pareto principle are inconsistent with one another. Today I want to rehearse Sen’s result, and introduce an objection to Sen’s way of formalizing ‘minimal liberalism’ first made by Allan Gibbard. I think that Gibbard’s objection teaches us that Sen formulated liberalism incorrectly. However, I’ll conclude by showing that a better formulation of liberalism, one that avoids Gibbard’s objection, is also inconsistent with the weak Pareto principle.

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The Brier Measure is not Strictly Proper (as Epistemologists have come to use that term)

The point of today’s post is that, contrary to what I once thought (and perhaps contrary to what some others thought as well), the Brier score is not strictly proper (at least, not if we use that term in the way that has become standard in formal epistemology). Continue reading The Brier Measure is not Strictly Proper (as Epistemologists have come to use that term)

How to Distinguish Hasteners from Delayers

Counterfactual theories of causation have a hard time distinguishing hasteners from delayers. Or so I used to believe.

This past semester, while teaching a seminar on Causation, I learned better from a footnote (number 15) hidden at the end of this article by Jonathan Schaffer. There, I found a solution to the problem of hasteners and delayers, due to Chris Hitchcock, which is, to my mind, completely satisfying. The point of this post is to expand upon that solution.

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