Interpretations, or generalizations, of quantum theory that are applicable to cosmology are of interest because they must display and resolve the "paradoxes" directly. The Everett interpretation is reexamined and compared with two alternatives. Its "metaphysical" connotations can be removed, after which it is found to be more acceptable than a theory which incorporates collapse, while retaining some unsatisfactory features.

The ratification of the United Nations Convention on the Rights of the Child (UNCRC) demands that those participating nations, adopt the aims of the convention as state responsibilities toward their child citizens. The central premise of the convention is clear: that it is the right of all children to develop to their full potential. The authors propose six basic interdependent developmental requirements if the child is to reach ‘full potential’. Without prioritising any one need, but instead concentrating on the facilitation (...) of complete care of the child, the paper aims to examine how the UNCRC may finally be realised. This is achieved by highlighting several key situations and associated factors, which contribute to deficient care. Whilst the factors leading to the creation of such situations are often culturally specific, the consequences for the child, and the implications for care providers (parents, aid agencies, and policy makers), are often very similar within and between continents. (shrink)

The present commentary on it greatly contributes to the understanding of thisvery important work. In fact, it is a good expositary commentary, lucidly explaning the knotty points. It evinces deep study and understanding of Navya-Nyaya and its methodology.yhus, the sukhabodhika Tippanika represents a positive and distinctive contribution to the vast commercial literature on the Tattvacimtamani.

Louis Frédéric Ancillon was a member of the Prussian Academy of Sciences and Belles Lettres whose imagined dialogue between Berkeley and Hume was read to the Academy in 1796 and published in 1799. It is important as an indicator of the reception of Hume and Berkeley in francophone philosophical circles in late eighteenth-century Prussia. Our introduction is followed by an English translation with notes.

Rights have two properties which prima facie appear to be inconsistent. The first is that they are conditional in the sense that one some occasions it is always justifiable for someone to act in a way which appears to be inconsistent with someone else's rights, such as when the defence of necessity applies. The second is that rights are indefeasible in the sense that they are not subject to being defeated our outweighed by utilitarian or policy considerations. If we view (...) rules and the rights which they establish as being subject to a ceteris paribus clause, the form of which generates out the exceptions, the conditionality of rights becomes reconcilable with their nondefeasibility. Such a view of rules and rights would entail that the goals of the law and their orderings be considered as a part of the law. When so viewed, propositions about goals and their orderings become legitimate premises for legal reasoning, furnishing solutions to hard cases in the law of torts, without resort to balancing of interests or judicial discretion. (shrink)

Hereditary structural completeness is established for a range of substructural logics, mainly without the weakening rule, including fragments of various relevant or many-valued logics. Also, structural completeness is disproved for a range of systems, settling some previously open questions.

§1. The origins of recursion theory. In dedicating a book to Steve Kleene, I referred to him as the person who made recursion theory into a theory. Recursion theory was begun by Kleene's teacher at Princeton, Alonzo Church, who first defined the class of recursive functions; first maintained that this class was the class of computable functions ; and first used this fact to solve negatively some classical problems on the existence of algorithms. However, it was Kleene who, in his (...) thesis and in his subsequent attempts to convince himself of Church's Thesis, developed a general theory of the behavior of the recursive functions. He continued to develop this theory and extend it to new situations throughout his mathematical career. Indeed, all of the research which he did had a close relationship to recursive functions.Church's Thesis arose in an accidental way. In his investigations of a system of logic which he had invented, Church became interested in a class of functions which he called the λ-definable functions. Initially, Church knew that the successor function and the addition function were λ-definable, but not much else. During 1932, Kleene gradually showed1 that this class of functions was quite extensive; and these results became an important part of his thesis 1935a. (shrink)

The Dutch law states that a physician may perform euthanasia according to a written advance euthanasia directive when a patient is incompetent as long as all legal criteria of due care are met. This may also hold for patients with advanced dementia. We investigated the differing opinions of physicians and members of the general public on the acceptability of euthanasia in patients with advanced dementia.

In his celebrated masterpiece, Symposium, Plato imagines a high-society dinner-party in Athens in 416 BC at which the guests - including the comic poet Aristophanes and, of course, Plato's mentor Socrates - each deliver a short speech in praise of love. The sequence of dazzling speeches culminates in Socrates' famous account of the views of Diotima, a prophetess who taught him that love is our means of trying to attain goodness. And then into the party bursts the drunken Alcibiades, the (...) most popular and notorious Athenian of the time, who insists on praising Socrates himself rather than love, and gives us a brilliant sketch of this enigmatic character. The power, humour, and pathos of Plato's creation engages the reader on every page. This new translation is complemented by full explanatory notes and an illuminating introduction. (shrink)