Luck skepticism is the view that no one is ever morally responsible for anything because of the nature and ubiquity of luck. One acclaimed argument in favor of this view is Neil Levy’s luck pincer. The luck pincer holds that all morally significant acts or events involve either present luck, constitutive luck, or both and that present and constitutive luck each negate moral responsibility. Therefore, no one is ever morally responsible for any action or event. I argue that this argument (...) is unsound as both of its premises are false. First, not all morally significant events involve present or constitutive luck. Some morally significant events are non-lucky. Second, present and constitutive luck do not always negate moral responsibility. Luck – independent of ontological concerns – is not as threatening to free will as is often thought. (shrink)

Steven Hales and Jennifer Johnson—building off their (2014) work as well as Hales (2015, 2016)—have recently conducted two studies in Philosophical Psychology (2018) that show that there is a relationship between optimism and folk assessments of luck. Hales and Johnson use these results to argue that there is no such thing as luck. Instead, they claim that the concept is highly subjective and a cognitive illusion and that what we are in need of is an error theory. After reviewing Hales (...) and Johnson’s position, I levy four objections against their view. First, they ignore the fact that luck involves a chanciness condition. Second, their standards for what it means to be a useful philosophical theory are too high. Third, their view ignores the fact that there are various accounts of value in the literature and assumes a kind of relativism that few people would be willing to accept. Lastly, their error theory is not supported by the empirical evidence. Because of these problems, Hales and Johnson’s argument is not a serious threat to extant accounts of luck. (shrink)

In this note, I point out a mathematically well-defined way of non-trivially comparing the sizes of uncountable sets of equal cardinality.