2019
DOI: 10.1007/s11098-019-01378-x
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Two-state solution to the lottery paradox

Abstract: This paper elaborates a new solution to the lottery paradox, according to which the paradox arises only when we lump together two distinct states of being confident that p under one general label of 'belief that p'. The two-state conjecture is defended on the basis of some recent work on gradable adjectives. The conjecture is supported by independent considerations from the impossibility of constructing the lottery paradox both for risk-tolerating states such as being afraid, hoping or hypothesizing, and for r… Show more

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Cited by 4 publications
(2 citation statements)
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“… 16 For more on the dual life of ‘confident’ see Logins 2019 . For an exploration of another epistemically significant gradable adjective that seems to exhibit a maximal only interpretation, namely ‘supported’, see Logins 2020 .…”
mentioning
confidence: 99%
“… 16 For more on the dual life of ‘confident’ see Logins 2019 . For an exploration of another epistemically significant gradable adjective that seems to exhibit a maximal only interpretation, namely ‘supported’, see Logins 2020 .…”
mentioning
confidence: 99%
“…Interestingly, following these observations, HRS write, "These examples suggest that, at least for some, 'believe' is a bit like 'open': when something is open to any degree it is open, when you believe something to any degree you believe it". Logins (2020) suggests, based on a very similar analogy, that believes (or rather, is confident that, which Logins takes to capture the ordinary notion of belief) has two senses, a minimal one and a maximal one. That is, just as open is a minimal gradable adjective, there is a reading of confident where having a minimal degree of confidence that p entails being confident that p. But, as Kennedy (2007) notes, open also allows maximal interpretations, such that something must have the maximum degree of openness to qualify as open simpliciter.…”
Section: Weak Upper Boundsmentioning
confidence: 99%