The article realizes the analysis of B. Epstein’s social ontology. Social ontology is teaching on basic principles of constructing of social reality, founded on interdisciplinary and transdisciplinary strategies of investigations of the social world. There are five leading programs in contemporary social ontology: “CIIF-program” of J. Searle, “Cambridge program” of T. Lawson, “Tufts program” of B. Epstein, “critical realism” and “the other institutionalism”. “Tufts program” is one from them. Social ontology tries to make progress on clarifying all of (...) these in the context of specific topics: group intentions, laws, corporations, property, institutions, social groups. To begin an inquiry in social ontology, we need to choose which entities to work out the ontology of, that is, where to focus our attention in analyzing the social world. B. Epstein supposes his own model of re-conceptualization of framework of social ontology: two concepts play here a leading role, - “grounding” and “anchoring”. “Anchoring” and grounding”: these are two fundamental aspects to the building of the social world. Correspondingly, social ontology consists of two distinct projects. The grounding project is the inquiry into the conditions for the social facts to obtain. There are facts in the world are metaphysically sufficient reasons, - that is, grounds, - but it is more exact social facts of some kind. The anchoring project is the inquiry into what puts those conditions in place. Also it should be realized research concerning the grounding conditions for social facts. The last work of B. Epstein “The Ant Trap: Rebuilding the Foundations of Social Sciences” is devoted to criticism of ontological individualism in philosophical analysis of social knowledge. (shrink)

The research analyzes the social ontology of the American philosopher B. Epstein. Social ontology studies the nature of the social world: what are its main elements and how they come together. There are different theories in modern social ontology: the theory of structuration, the theory of communicative action, social constructivism, critical realism. B. Epstein opposes psychological theories of social ontology and ontological individualism in explaining the social world. B. Epstein distinguishes between ontological questions about the social world (...) and causal relationships between events. The initial category of social ontology for American philosopher is a social fact. To establish a social fact, two actions are necessary: to give an ontological explanation of the existing social fact and to find facts that determine the conditions necessary for a social fact. Accordingly, B. Epstein distinguishes between two projects: the project of the foundation of a social fact and the project of fixing a social fact. The project of the foundation of a social fact provides an ontological explanation of a social fact, studies the conditions for the presence of social facts. The fixation project explores what gives rise to the conditions of the basis for social facts. The ground relation and the fixation relation are not causal relationships. A social fact must have diachronic constituent elements, which is, in particular, a test of social theory for truth. The article also discusses the theory of social facts by J. Serle. The theory of J. Serle B. Epstein refers to a psychological concept based on the collective acceptance of certain rules by the community. This position does not seem to be entirely correct, since J. Searle, in understanding the nature of a social fact, relies on social institutions, and the fact itself refers to institutional facts. (shrink)

This paper examines two ways in which the ‘privileged coordinates’ of a geometric space might have significance. First, the structure of the space might be ‘determined by its privileged coordinates’. Second, the space might be presentable using ‘Kleinian methods’. We examine the geometric spaces for which these two conditions hold. Along the way, we investigate the relationship between these two conditions.

Marsilio Ficino (1433-1499) was one of the luminaries of the Florentine Renaissance and the scholar responsible for the revival of Platonism. The translator and interpreter of the works of both Plato and Plotinus as well as of various Hermetic and Neoplatonic texts, Ficino was also a musician, priest, magus and psychotherapist, an original philosopher and the author of a vast and important correspondence with the intellectual figures of his day including Lorenzo the Magnificent. Professor Allen has become the foremost interpreter (...) of Ficino's metaphysics and mythology, and the ancient sources they draw upon; and this collection of essays assembles his work on Ficino's complex interrogation of Platonic 'theology' as not only a preparation for Christianity but as an enduring medium for intellectuals to explore and to express Christian truths. (shrink)

Fifteen of these essays by one of the leading authorities on Renaissance Platonism explore the complex philosophical, hermeneutical, and mythological issues addressed by the Florentine, Marsilio Ficino (1433-99). Ficino was the pre-eminent Platonist of his time and a distinguished philosopher, scholar and magus who had an enormous influence on the intellectual and cultural life of two and a half centuries, and who is one of the most important witnesses to the preoccupations of his age, above all to its fascination with (...) ancient poetry and philosophy and their uneasy accommodation as an ancient "theology" with Christianity. Two further essays treat of cognate themes taken up by Ficino's younger friend and rival, the dazzling prince of Concordia, Giovanni Pico della Mirandola (1463-94), who was fascinated by Platonism in his youth but also by other philosophical legacies from the past, including Cabala and the Scholastic Aristotelianism of the Middle Ages. This volume's initial essay serves as an introduction to the comprehensive phenomenon of Renaissance Platonism. (shrink)

The duality between congruence lattices of semilattices, and algebraic subsets of an algebraic lattice, is extended to include semilattices with operators. For a set G of operators on a semilattice S, we have \ \cong^{d} {{\rm S}_{p}}}\), where L is the ideal lattice of S, and H is a corresponding set of adjoint maps on L. This duality is used to find some representations of lattices as congruence lattices of semilattices with operators. It is also shown that these congruence lattices (...) satisfy the Jónsson–Kiefer property. (shrink)