In Big Gods, Norenzayan (2013) presents the most comprehensive treatment yet of the Big Gods question. The book is a commendable attempt to synthesize the rapidly growing body of survey and experimental research on prosocial effects of religious primes together with cross-cultural data on the distribution of Big Gods. There are, however, a number of problems with the current cross-cultural evidence that weaken support for a causal link between big societies and certain types of Big Gods. Here we attempt to (...) clarify these problems and, in so doing, correct any potential misinterpretation of the cross-cultural findings, provide new insight into the processes generating the patterns observed, and flag directions for future research. (shrink)

The distinction between token and type physicalism is a familiar feature of discussion of psychophysical relations. Token physicalism, or ontological physicalism, is the view that every token, or particular, in the spatiotemporal world is a physical particular. It is contrasted with type physicalism, or property physicalism -- the view that every first-order type, or property, instantiated in the spatiotemporal world is a physical property. Token physicalism is commonly viewed as a clear thesis, strictly weaker than property physicalism, strictly stronger than (...) substance physicalism, and as a good statement on its own or in conjunction with other theses of minimal physicalism.[i] It is also generally simply assumed to be true, though Davidson has offered a famous argument for its truth, and some have argued against it. Many of those arguing against it are substance physicalists, indicating that they believe token physicalism to be a strictly stronger view.[ii]. (shrink)

We show that if the weak compactness of a cardinal is made indestructible by means of any preparatory forcing of a certain general type, including any forcing naively resembling the Laver preparation, then the cardinal was originally supercompact. We then apply this theorem to show that the hypothesis of supercompactness is necessary for certain proof schemata.

That style which modern scholars have called “curial” or “clergial” is an elaborate fifteenth-century prose style practiced most notoriously by William Caxton in works published during the last decades of the century. It is often assumed that he learned the style from French courtly models. This view has recently suffered modification through the work of Diane Bornstein, whose study of the Tale of Melibee revealed that Chaucer had an independent grasp of many features of the style almost a hundred years (...) before Caxton used it. Although she was successful in demonstrating the use at an early date of these stylistic features, Bornstein did not question or discuss the sources of Chaucer's evident competence. It could be reasonably assumed, as had been assumed for Caxton, that they lay in French literary texts, since features of the style are present in the source of Melibee, the Livre de Mellibee et de Prudence, and they could be presumed to have occurred also in other literary texts of French origin with which Chaucer was doubtless familiar. (shrink)

In this paper we prove that the equational class generated by bounded BCK-algebras is the variety generated by the class of finite simple bounded BCK-algebras. To obtain these results we prove that every simple algebra in the equational class generated by bounded BCK-algebras is also a relatively simple bounded BCK-algebra. Moreover, we show that every simple bounded BCK-algebra can be embedded into a simple integral commutative bounded residuated lattice. We extend our main results to some richer subreducts of the class (...) of integral commutative bounded residuated lattices and to the involutive case. (© 2007 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim). (shrink)

Volume 20, Issue 8, August 2020, Page 72-75.

J D Marshall; The Concept of Teaching, Journal of Philosophy of Education, Volume 9, Issue 1, 30 May 2006, Pages 105–118, https://doi.org/10.1111/j.1467-9752.19.