This is a new release of the original 1927 edition.

Biblical ethics -- The insights of history.

In my remarks, I discuss Sosa's attempt to deal with the sceptical threat posed by dreaming. Sosa explores two replies to the problem of dreaming scepticism. First, he argues that, on the imagination model of dreaming, dreaming does not threaten the safety of our beliefs. Second, he argues that knowledge does not require safety, but a weaker condition which is not threatened by dreaming skepticism. I raise questions about both elements of his reply.

Mossner's Life of David Hume remains the standard biography of this great thinker and writer. First published in 1954, and updated in 1980, it is now reissued in paperback in response to increased interest in Hume. E. C. Mossner was Emeritus Professor of English at the University of Texas at Austin. 'Mossner's work is a quite remarkable scholarly achievement; it will be an indispensable tool for Hume scholars and a treasure-trove of information for all students of the intellectual and literary (...) history of the eighteenth century' Richard H. Popkin in the Philological Quarterly. (shrink)

Rose has shown in [2] that the following axioms are sufficient, with modus ponens, for m-valued Łukasiewiczian implication.

The first book-length study of a leading tenth-century Ismaili theoretician Abu Ya'qub al-Sijistani.

This chapter contains sections titled: Notes and References.

We define what it means for a function on ω1 to be a collapsing function for λ and show that if there exists a collapsing function for +, then there is no precipitous ideal on ω1. We show that a collapsing function for ω2 can be added by forcing. We define what it means to be a weakly ω1-Erdös cardinal and show that in L[E], there is a collapsing function for λ iff λ is less than the least weakly ω1-Erdös (...) cardinal. As a corollary to our results and a theorem of Neeman, the existence of a Woodin limit of Woodin cardinals does not imply the existence of precipitous ideals on ω1. We also show that the following statements hold in L[E]. The least cardinal λ with the Chang property ↠ is equal to the least ω1-Erdös cardinal. In particular, if j is a generic elementary embedding that arises from non-stationary tower forcing up to a Woodin cardinal, then the minimum possible value of j is the least ω1-Erdös cardinal. (shrink)