Conceivability Archives



More Generally: Philosophy (558)

June 25, 2019

Pruss and Rasmussen on Arguments Against a Necessary Being

Many philosophers find the premises of at least some arguments for the existence of a necessary being attractive, but regard the existence of a necessary being either as itself absurd or as having absurd consequences. Pruss and Rasmussen's ninth and final chapter therefore considers a series of six arguments against a necessary being. For the most part, the responses have a common structure. An opponent employs certain principles of logic, epistemology, or semantics connected with possibility and necessity to argue against the existence of a necessary being. Pruss and Rasmussen respond by showing how those same principles can be employed...
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November 7, 2011

Berkeley's 'Master Argument' and the Theory of Mental Representation

I apologize for the very light posting; I have been busy stressing about my upcoming qualifying exam. But I thought I would break my silence today for some thoughts about (as usual) Berkeley. The following passage from Berkeley's Dialogues (L&J p. 200) is rather notorious: Phil. ... I am content to put the whole [debate] upon this issue. If you can conceive it possible for any mixture or combination of qualities, or any sensible object whatever, to exist without the mind, then I will grant it actually to be so. Hyl. If it comes to that, the point will soon...
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July 22, 2009

The Master Zombie Argument

Berkeley's so-called 'Master Argument' and Chalmers' 'Zombie Argument' are two famous arguments that turn on the relationship between conceivability and possibility. I have been thinking for some time about an amusing (and perhaps somewhat troubling) way of putting the two together. First, let me give simplified versions of the two arguments. The Master Argument (MA): (MA1) Whatever is conceived is conceived by some mind. (MA2) Whatever is conceived by a mind is in that mind. Therefore, (MA3) Nothing can be conceived that is not in a mind. (MA4) Whatever is inconceivable is impossible. Therefore, (MA5) It is impossible for anything...
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