In the article two questions are considered: does science study values, and is science valuable, or maby harmful. The anwser for the first question is positive: science must formulate normative statements, especially in methodology. The second problem is more complicated. The author points out that the anwser depends on the previously accepted hierarchy of values.

The paper contains introductory remarks and is conceived of as a part of a larger project. First of all decisions are made as to the choice of an adequate concept of philosophy (which does not exclude other concepts of this field of interest). Among others philosophy as a very general domain of considerations is contrasted to logic and mathematics. Methods for philosophy are described in the way the natural sciences do it: methods are schemes for repeatable actions which in similar (...) circumstances result in similar or identical outcomes irrespective of the philosopher's (the performer's) views. Philosophers very often neglect repeatability and similarity of effects. Kazimierz Twardowski's method of the elimination of contradiction (cf. his paper „On the so-called relative truths”) is put forward as a paragon of further important methods of philosophy. (shrink)

In the first part of the paper three concepts of system are introduced. The first is the following ordered set: S = , where S is a given system, C is the set of its parts, R1, ..., Rk are relations between these parts, Rk+1, ..., Rk+m are relations between parts of S and its environment U. This concept does not take into account the fact that real things change. Thus it is the concept of abstract system. The second concept (...) takes changes of systems for granted. At every period i the system is slightly different. At the periods i Si is a set of sections of a real system: Si = , where {C}i is the set of sets of parts of S, {R1, ..., Rk}i and {Rk+1, ..., Rk+m}i are sets of relations. Different sections of a system are similar; the same holds for the relations and the subsequent environments. To describe the evolution of systems these similarity-relations have to be considered. Let the relations between the C's, the parts of the system, be symbolized as X, the similarity relations between the {R1, ..., Rk} pointed to by T, and the relations between the other sets of relations marked by Z. Let W be asigned to the relations between the succesive environments. SI is a system which lasts during the period I and changes in this time. The period I is in fact identical with i. The symbol SI was introduced to point to the relations S, T, Z, W, which were absent in the definition of Si. Now we have the following third concept of system: SI = . In the second part of the paper the relation X is analysed, when C consists of statements and S is a theory. The relation is to the effect that statements of later stages of a theory refer to n-tuples which exhibit more arguments that the relation spoken of at earlier stages of the theory. (shrink)

PREFACE ln every-day activities in science and the humanities we very often compare and evaluate hypotheses, theories, and whole disciplines. ...

Everyone's favorite houseguest who never left, Leon Black (played by award-winning comedian JB Smoove on HBO's Curb Your Enthusiasm) drops his wisdom and good-bad advice for the masses. Learn the secrets Larry David has gleaned from the Falstaff of television."--Amazon.

The Hungry Soul is a fascinating exploration of the natural and cultural act of eating. Kass brilliantly reveals how the various aspects of this phenomenon, and the customs, rituals, and taboos surrounding it, relate to universal and profound truths about the human animal and its deepest yearnings. "Kass is a distinguished and graceful writer. . . . It is astonishing to discover how different is our world from that of the animals, even in that which most evidently betrays that we (...) too are animals--our need and desire for food."--Roger Scruton, Times Literary Supplement "Yum."--Miss Manners. (shrink)

It’s constitutive of classical theism that there is a necessarily existent personal god who is also the creator of the universe, where the latter claim includes at least the following three theses: (i) God is wholly distinct from the natural world; (ii) God is the originating or sustaining cause of the natural world; and (iii) God created the natural world ex nihilo, i.e., without the use of pre-existing materials. Call this tripartite component of classical theism the classical view of creation. (...) In this paper, I offer a new argument against classical theism. In particular, I argue that creation ex nihilo is prima facie impossible, and that since the doctrine of creation ex nihilo is constitutive of classical theism, classical theism is false. (shrink)

In this paper we argue that defenders of Frankfurt-style counterexamples to the Principle of Alternative Possibilities do not need to construct a metaphysically possible scenario in which an agent is morally responsible despite lacking the ability to do otherwise. Rather, there is a weaker (but equally legitimate) sense in which Frankfurt-style counterexamples can succeed. All that's needed is the claim that the ability to do otherwise is no part of what grounds moral responsibility, when the agent is indeed morally responsible.

Building on the seminal work of Kit Fine in the 1980s, Leon Horsten here develops a new theory of arbitrary entities. He connects this theory to issues and debates in metaphysics, logic, and contemporary philosophy of mathematics, investigating the relation between specific and arbitrary objects and between specific and arbitrary systems of objects. His book shows how this innovative theory is highly applicable to problems in the philosophy of arithmetic, and explores in particular how arbitrary objects can engage with (...) the nineteenth-century concept of variable mathematical quantities, how they are relevant for debates around mathematical structuralism, and how they can help our understanding of the concept of random variables in statistics. This fully worked through theory will open up new avenues within philosophy of mathematics, bringing in the work of other philosophers such as Saul Kripke, and providing new insights into the development of the foundations of mathematics from the eighteenth century to the present day. (shrink)

In this article ideas from Kit Fine’s theory of arbitrary objects are applied to questions regarding mathematical structuralism. I discuss how sui generis mathematical structures can be viewed as generic systems of mathematical objects, where mathematical objects are conceived of as arbitrary objects in Fine’s sense.

We are walking too quickly down the road to physical and psychological utopia without pausing to assess the potential damage to our humanity from this brave new ...