Toen Ulrich Libbrecht vanaf de jaren 1970 Vlaanderen en Nederland inspireerde met ‘oosterse wijsheid voor de westerse mens’ was dit pionierswerk. Ondertussen heeft de globalisering zich verder voltrokken, is boeddhisme en meditatie geen exotisme meer en is China dichterbij gekomen. Hoe kijkt de filosoof nu tegen deze ontwikkelingen aan? Dit boek is ontstaan uit gesprekken waarin Libbrecht op een meesterlijke wijze oosterse en westerse inzichten integreert tot een nieuw antwoord op actuele vragen en universele thema’s. Hierin benadrukt hij (...) de waarde van natuur, wetenschap en religieus bewustzijn in de betekenis van re-ligare: herverbinden. In dit boek zet hij geen theorie uiteen, maar neemt de lezer mee op de boeiende weg van het denken, doortrokken van ontroering en een rijke levenservaring. (shrink)

1. Opzet en ontwikkeling van een comparatief model -- 2. Culturen in het licht van een comparatief model -- 3a. Wetenschap, zen en theologie.

This book explains how a comparative model, based on the paradigm-free axes of energy and information, accommodates the current world-views of Taoism, Buddhism ...

다산 역학의 성립과 정수, 그리고 그 경학적.사상사적의의를 논구한 저술.

현대철학의 핵심문제로 제시되어온 주체의 개념을 유 럽철학사의 맥락으로 논한 저서.

Ingolf U. Dalferth studies the complexity of this procedure in three thought processes which deal with the central concepts in the Christian understanding of malum as privation (a lack of good), as evil-doing and as a lack of faith.

Quasi-Nelson logic (QNL) was recently introduced as a common generalisation of intuitionistic logic and Nelson's constructive logic with strong negation. Viewed as a substructural logic, QNL is the axiomatic extension of the Full Lambek Calculus with Exchange and Weakening by the Nelson axiom, and its algebraic counterpart is a variety of residuated lattices called quasi-Nelson algebras. Nelson's logic, in turn, may be obtained as the axiomatic extension of QNL by the double negation (or involutivity) axiom, and intuitionistic logic as the (...) extension of QNL by the contraction axiom. A recent series of papers by the author and collaborators initiated the study of fragments of QNL, which correspond to subreducts of quasi-Nelson algebras. In the present paper we focus on fragments that contain the connectives forming a residuated pair (the monoid conjunction and the so-called strong Nelson implication), these being the most interesting ones from a substructural logic perspective. We provide quasi-equational (whenever possible, equational) axiomatisations for the corresponding classes of algebras, obtain twist representations for them, study their congruence properties and take a look at a few notable subvarieties. Our results specialise to the involutive case, yielding characterisations of the corresponding fragments of Nelson's logic and their algebraic counterparts. (shrink)

It is shown that the boolean prime ideal theorem BPIT: every boolean algebra has a prime ideal, does not follow from the order-extension principle OE: every partial ordering can be extended to a linear ordering. The proof uses a Fraenkel-Mostowski model, where the family of atoms is indexed by a countable universal-homogeneous boolean algebra whose boolean partial ordering has a `generic' extension to a linear ordering. To illustrate the technique for proving that the order-extension principle holds in the model we (...) also study Mostowski's ordered model, and give a direct verification of OE there. The key technical point needed to verify OE in each case is the existence of a support structure. (shrink)