In this paper, I distinguish two conceptions of solidarity, which I call solidarity as beneficence and solidarity as mutual advantage. I argue that only the latter is capable of providing a complete foundation for national universal health care programs. On the mutual advantage account, the rationale for universal insurance is parallel to the rationale for a labor union’s “closed shop” policy. In both cases, mandatory participation is necessary in order to stop individuals free-riding on an ongoing system of mutually advantageous (...) cooperation. (shrink)

The paradox of knowability poses real difficulities to our understanding of truth. It does so by claiming that if we assume a truth is knowable, we can demonstrate that it is known. This demonstration threatens our understanding of truth in two quite different ways, only one of which has been recognized to this point in the literature on the paradox. Jonathan Kvanvig first unearths the ways in which the paradox is threatening, and then delineates an approach to the paradox that (...) solves both of the problems raised by the paradox for our understanding of truth. His book will be of interest throughout philosophy, but especially to logicians and epistemologists. (shrink)

It has been more than sixty years since R. D. Collison Black published his Economic Thought and the Irish Question, a book which ever since has been widely regarded as a classic in the history of e...

This work develops an understanding of hell that is common to a broad variety of religious perspectives, and argues that the usual understandings of hell are incapable of solving the problem of hell. Kvanvig develops a philosophical account of hell which does not depend on a retributive model and argues that it is adequate on both philosophical and theological grounds.

We define $\Psi $ -autoreducible sets given an autoreduction procedure $\Psi $. Then, we show that for any $\Psi $, a measurable class of $\Psi $ -autoreducible sets has measure zero. Using this, we show that classes of cototal, uniformly introenumerable, introenumerable, and hyper-cototal enumeration degrees all have measure zero. By analyzing the arithmetical complexity of the classes of cototal sets and cototal enumeration degrees, we show that weakly 2-random sets cannot be cototal and weakly 3-random sets cannot be of (...) cototal enumeration degree. Then, we see that this result is optimal by showing that there exists a 1-random cototal set and a 2-random set of cototal enumeration degree. For uniformly introenumerable degrees and introenumerable degrees, we utilize $\Psi $ -autoreducibility again to show the optimal result that no weakly 3-random sets can have introenumerable enumeration degree. We also show that no 1-random set can be introenumerable. (shrink)

We study the embedding property in the category of sorted profinite groups. We introduce a notion of the sorted embedding property (SEP), analogous to the embedding property for profinite groups. We show that any sorted profinite group has a universal SEP-cover. Our proof gives an alternative proof for the existence of a universal embedding cover of a profinite group. Also our proof works for any full subcategory of the sorted profinite groups, which is closed under taking finite quotients, fibre products, (...) and inverse limits. We also show that any sorted profinite group having SEP has a sorted complete system whose theory is $\omega $ -categorical and $\omega $ -stable under the assumption that the set of sorts is countable. (shrink)

In this essay I explore the encounter between religion and music via ideas taken from Olivier Messiaen. I first present his categorization of music and the concepts of sound-colour and dazzlement as the 'directional meaning' of music. I then show how Messiaen relates this to the phenomena of natural resonance and afterimages, and based on this, I present-via Goethe and Rudolf Steiner-the notion of an etheric, evanescent or incorporeal matter. This understanding and experience of matter is then brought to bear (...) on music. In this context the notion of a 'religious experience' can be understood as both referring to content and sentiment related to a religious belief, and, in a more general sense of 'religare' (to bind), as a deeper bond with the material-temporal flow of nature. This gives way to a Johannine vision of Messiaen's musical thinking where the creative-sounding Logos or 'word' is both spirit and matter, and where music may represent a potential awakening to this reality. (shrink)

This Essay presents law’s evolution as a paradoxical union of the finite and the infinite. At any given point in time, law is a finite body of norms, which can be identified. At the same time, law’s evolution is infinite because rule-mutations that alter those norms are indeterminable. In modern legal systems, law’s evolution occurs under the constraining influence of master texts, which provide normative durability by enshrining the fundamental norms of a legal system and fortifying them against change. Despite (...) this stabilizing role, however, master texts are themselves open to mutations. Therefore, law’s evolution under the constraints of a master text mediates the paradoxical union of law’s finite and infinite nature. (shrink)

The Tao of Strategy presents an alternative way to stimulate strategic thinking, looking to ancient times and Eastern philosophies to unlock new ways of solving complex problems. It examines Sun Tzu's Art of War, the Baghavad Gita, and the strategic board game Go; studies leaders' obligations and responsibilities via the Gita and the Tao Te Ching; and explores paths to releasing the ego and achieving a state of serenity with Buddha, Ki-Aikido, and mindfulness. The book also offers guidance on cultivating (...) presence of mind, interpreting a wide variety of situational dynamics, and deciding on appropriate action or inaction to most effectively identify and reach strategic goals. (shrink)

Much of the mathematics with which Felix Klein and Sophus Lie are now associated (Klein’s Erlangen Program and Lie’s theory of transformation groups) is rooted in ideas they developed in their early work: the consideration of geometric objects or properties preserved by systems of transformations. As early as 1870, Lie studied particular examples of what he later called contact transformations, which preserve tangency and which came to play a crucial role in his systematic study of transformation groups and differential equations. (...) This note examines Klein’s efforts in the 1870s to interpret contact transformations in terms of connexes and traces that interpretation (which included a false assumption) over the decades that follow. The analysis passes from Klein’s letters to Lie through Lindemann’s edition of Clebsch’s lectures on geometry in 1876, Lie’s criticism of it in his treatise on transformation groups in 1893, and the careful development of that interpretation by Dohmen, a student of Engel, in his 1905 dissertation. The now-obscure notion of connexes and its relation to Lie’s line elements and surface elements are discussed here in some detail. (shrink)

В указателе собраны изданные в стране за период 1990-2008 гг. сочинения, представителей религиозно-философской мысли русского зарубежья, начало творчества которых в России пришлось на конец XIX в. Для специалистов.