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This book explores the philosophical, and in particular ethical, issues concerning the conceptualization, design and implementation of poverty alleviation measures from the local to the global level. It connects these topics with the ongoing debates on social and global justice, and asks what an ethical or normative philosophical perspective can add to the economic, political, and other social science approaches that dominate the main debates on poverty alleviation. Divided into four sections, the volume examines four areas of concern: the relation (...) between human rights and poverty alleviation, the connection between development and poverty alleviation, poverty within affluent countries, and obligations of individuals in regard to global poverty. (shrink)

This volume presents philosophical contributions examining questions of the grounding and justification of taxation and different types of taxes such as inheritance, wealth, consumption or income tax in relation to justice and the concept of a just society. The chapters cover the different levels at which the discussion on taxation and justice takes place: On the principal level, chapters investigate the justification and grounding of taxation as such and the role taxation plays and should play in the design of justice, (...) be it for a just society or a just world order. On a more concrete level, chapters present discussions of these general reflections in more depth and examine different types of taxation, tax systems and their design and implementation. On an applied level, chapters discuss certain specific taxes, such as wealth and inheritance taxes, and examine whether or not a certain tax should be favored and for what reasons as well as why it is just to target certain kinds of assets or income. Finally, this volume contains chapters that discuss the central issue of international and global taxation and their relation to global justice. (shrink)

Quantentheorie und Relativitätstheorie haben das Weltbild der Physik revolutioniert. Beide Theorien gelten jedoch als unanschaulich und schwer verständlich. Dieses Sachbuch schafft neue Zugänge und lädt zum Mitdenken ein. Renommierte Experten aus Physik und Philosophie erläutern Grundbegriffe, Erkenntnisfortschritte und Deutungsfragen zu Raum, Zeit und Materie. Dabei kommen typische Themen aus der Philosophie der Physik zur Sprache, wie etwa die Interpretationsdebatte der Quantentheorie oder Modellbildungen in der Kosmologie. Weltbildrelevante Fragen nach dem Verhältnis von Mathematik, Empirie und Anschauung oder nach der Verlässlichkeit physikalischer (...) Erkenntnis erfordern die Verbindung von Physik und Philosophie, von fachwissenschaftlicher Grundlagenforschung und methodenkritischer Reflexion. Der thematische Bogen geht zurück auf ein hochkarätig besetztes Symposium mit populärwissenschaftlicher Ausrichtung. Das Buch enthält Beiträge von Andreas Bartels, Robert Harlander, Paul Hoyningen-Huene, Gert-Ludwig Ingold, Claus Kiefer, Meinard Kuhlmann, Klaus Mainzer, Oliver Passon, Manfred Stöckler, Rüdiger Vaas und Reinhard Werner. (shrink)

The Financial Crisis in Europe puts pressure on welfare states and its tax systems as well as on considerations of social justice. In this paper, we would like to explore the status of the idea of progressive taxation and its justification (especially the ‘ability-to-pay’ principle) in times of a financial crisis. We will discuss it within a social justice framework following David Miller—using the principles of (i) need, (ii) merit, and (iii) equality. We will conclude that progressive taxation can be (...) justified in the light of these three principles, even more so in the situation of a financial crisis that undermines decent living conditions for millions. The principle of need has to be given priority even if this move violates the principles of equality and desert. (shrink)

There are mathematical structures with elements that cannot be distinguished by the properties they have within that structure. For instance within the field of complex numbers the two square roots of −1, i and −i, have the same algebraic properties in that field. So how do we distinguish between them? Imbedding the complex numbers in a bigger structure, the quaternions, allows us to algebraically tell them apart. But a similar problem appears for this larger structure. There seems to be always (...) a background and a context that we rely upon. Thus mathematicians naturally make use of Kantian intuition and references fixed by names and denotations. I argue that such features cannot be avoided. (shrink)

Keine ausführliche Beschreibung für "Die Gewinnversicherung" verfügbar.

The way physics and other parts of science work can be explained in the framework of radical constructivism. However, this constructivist view itself shows that a uniquily accepted epistemology, constructivism or any other, would not be an advantage for the developmentof science. Unlike physics some parts of science successfully use constructivist concepts inside their theories. Because this is the case particularly in learning theory, constructivist ideas can help to improve physics teaching.

Art can be experienced in numerous ways, ranging from sensory pleasure to elaborated ways of finding meaning (Leder et al. 2004). However, rather ignored by Bullot & Reber (B&R), in empirical aesthetics several lines of research have studied how knowledge of artistic style, descriptive and elaborate information, expertise, and context all affect aesthetic experiences from art. Limiting aesthetics to rather rare experiences unnecessarily narrows the scope of a science of art.

Jakob Friedrich Fries (1773–1843) was the most prolific German philosopher of science in the nineteenth century who strived to synthesize Kant’s philosophical foundation of science and mathematics and the needs or practised science and mathematics in order to gain more comprehensive conceptual frameworks and greater methodological flexibility for those two disciplines. His original contributions anticipated later developments, to some extent, though they received comparatively little notice in the later course of the nineteenth century—a fate which partly can be explained by (...) the unfortunate development of the so-called ‘First Friesian School,’ founded by E. F. Apelt, M. J. Schleiden and O. X. Schlömilch. This situation changed temporarily when Leonard Nelson (1882–1927) arrived on the philosophical stage and founded a second, so-called, ‘New Friesian School’ in 1903. In the following two decades, Fries’ specific transformation of Kantian philosophy gained influence within the vigorous discussions about ‘new’ foundations of mathematics and, thus, also played a role within the Berlin Group surrounding Hans Reichenbach, though his work had no direct impact on the philosophy of physics being expounded therein. -/- This essay will first outline some characteristics of Fries’ development of the Kantian approach. Then it will point out the limited impact of the ‘New Friesian School’ on the Berlin Group, while highlighting some missed chances for fruitful exchange. As the originality of this school and its importance for the development of logic and philosophy of mathematics—by and large merits of its early members Walter Dubislav and Kurt Grelling —is dealt with in separate chapters of this volume, and elsewhere, this article will focus on what Fries called the ‘mathematical philosophy of nature’ (i. e. the philosophical foundations of physics). More specifically, it will show how the New Friesian School reacted to Einstein’s theories of relativity, in a way that contrasts with the approach of the Berlin Group. This discussion about relativity will also be used to reveal different understandings of the nature of ‘scientific philosophy’ in general, as well as different models of how philosophy and the empirical sciences should interact. (shrink)