First published in 2000. Routledge is an imprint of Taylor & Francis, an informa company.

In A General View of Positivism French philosopher Auguste Comte gives an overview of his social philosophy known as Positivism. Comte, credited with coining the term 'sociology' and one of the first to argue for it as a science, is concerned with reform, progress and the problem of social order in society. In this English edition of the work, published in 1865, he addresses the practical problems of implementing his philosophy or doctrine, as he also refers to Positivism, into society. (...) He believes that society evolves through a series of stages that are ruled by social laws and culminate in a superior form of social life. During this reorganisation of society, which will find its greatest supporters among women and the working class, a 'new moral power' will emerge. Under the motto 'love, order and progress' Comte wishes humanism to replace organised religion as the object of spiritual worship. (shrink)

I argue that in a classical universe, all the events that ever happen are encoded in each of the universe's parts. This conflicts with a statement which is widely believed to lie at the basis of relativity theory: that the events in a space-time region R determine only the events in R's domain of dependence but not those in other space-time regions. I show how, from this understanding, a new prediction method (which I call the &unknown;Smoothness Method&unknown;) can be obtained (...) which allows us to predict future events on the basis of local observational data. Like traditional prediction methods, this method makes use of so-called &unknown;ceteris paribus clauses&unknown;, i.e. assumptions about the unobserved parts of the universe. However, these assumptions are used in a way which enables us to predict the behaviour of open systems with arbitrary accuracy, regardless of the influence of their environment--which has not been achieved by traditional methods. In a sequel to this paper (Schmidt, 1998), I will prove the Uniqueness and Predictability Theorems on which the Smoothness Method is based, and comment in more detail on its mathematical properties. (shrink)

Barrett finds lines 1010–15 difficult. He says that ‘hovers between “an heiress as my wife” and “marriage with an heiress”’, that ‘a Greek heiress did not inherit property as her own: it passed not to her but with her, to her husband and ultimately to her children.—In Attic law a widow was never : a man's property went to his legitimate children.