Finite and Infinite Analysis: A New Translation


Book Description

A new translation from the original German manuscript of Freud's 1937 The Finite and Infinite Analysis (sometimes translated "Analysis Terminable and Interminable"). This volume also includes two additional small works by Freud which gives context to his Epistemology and Worldview- "Construction in the Analysis" and "Transience". This edition includes an introduction by the translator on the philosophic differences between Carl Jung and Sigmund Freud, a glossary of Freudian Psychological terminology and a timeline of Freud’s life & works. Near the end of his life, Freud reflects on the limitations of psychoanalysis as a tool for understanding the human psyche in The Finite and Infinite Analysis (1937). This is sometimes translated "Analysis Terminable and Interminable". Here Freud discusses the limitations and potential of psychoanalytic therapy, acknowledging the difficulties of the therapeutic process, particularly in those cases where the patient may resist or reject the insights and interpretations offered by the analyst. However, Freud's emphasis is also on the importance of the continuation of the work of analysis, even in the face of these challenges, acknowledging that there may be certain aspects of human behavior and experience that cannot be fully explained by psychoanalytic theory, and that the process of analysis may be never-ending. Freud writes: "Psychoanalysis is essentially a cure by love", a rare admission of the limitations of “presuppositionless science” and the related Atheistic Materialism which he advocated for his entire life.







Finite-dimensional Linear Analysis


Book Description

A sequence of 2,400 propositions and problems features only hints. Suitable for advanced undergraduates and graduate students, this unique approach encourages students to work out their own proofs. 1974 edition.




Introduction to Analysis of the Infinite


Book Description

From the preface of the author: "...I have divided this work into two books; in the first of these I have confined myself to those matters concerning pure analysis. In the second book I have explained those thing which must be known from geometry, since analysis is ordinarily developed in such a way that its application to geometry is shown. In the first book, since all of analysis is concerned with variable quantities and functions of such variables, I have given full treatment to functions. I have also treated the transformation of functions and functions as the sum of infinite series. In addition I have developed functions in infinite series..."







Systematically Analysing Indirect Translations


Book Description

This volume applies digital humanities methodologies to indirect translations in testing the concatenation effect hypothesis. The concatenation effect hypothesis suggests that indirect translations tend to omit or alter identifiably foreign elements and also tend not to identify themselves as translations. The book begins by introducing the methodological framework to be applied in the chapters that follow and providing an overview of the hypothesis. The various chapters focus on specific aspects of the hypothesis that relate to specific linguistic, stylistic, and visual features of indirect translations. These features provide evidence that can be used to assess whether and to what extent the concatenation effect is in evidence in any given example. The overarching aim of the book is not to demonstrate or falsify the veracity of the concatenation effect hypothesis or to give any definitive answers to the research questions posed. Rather, the aim is to pique the curiosity and provoke the creativity of students and researchers in all areas of translation studies who may never have considered indirect translation as relevant to their work.




Anti-Oedipus


Book Description

‘A major philosophical work by perhaps the most brilliant philosophical mind at work in France today.' Fredric Jameson Gilles Deleuze (1925-1995) was Professor of Philosophy at the University of Paris VIII. He was a key figure in poststructuralism, and one of the most influential philosophers of the twentieth century. Félix Guattari (1930-1992) was a psychoanalyst at the la Borde Clinic, as well as being a major social theorist and radical activist. Anti-Oedipus is part of Deleuze and Guattari's landmark philosophical project, Capitalism and Schizophrenia - a project that still sets the terms of contemporary philosophical debate. Anti-Oedipus is a radical philosophical analysis of desire that shows how we can combat the compulsion to dominate ourselves and others. As Michel Foucault says in his Preface it is an ‘Introduction to Non-Fascist Living'. Preface by Michel Foucault. Translated by Robert Hurley, Mark Seem, and Helen R. Lane




Leibniz's Monadology


Book Description

Lloyd Strickland presents a new translation of the 'Monadology', alongside key parts of the 'Theodicy', and an in-depth, section-by-section commentary that explains in detail not just what Leibniz is saying in the text but also why he says it.




Finite and Infinite Games


Book Description

“There are at least two kinds of games,” states James P. Carse as he begins this extraordinary book. “One could be called finite; the other infinite. A finite game is played for the purpose of winning, an infinite game for the purpose of continuing the play.” Finite games are the familiar contests of everyday life; they are played in order to be won, which is when they end. But infinite games are more mysterious. Their object is not winning, but ensuring the continuation of play. The rules may change, the boundaries may change, even the participants may change—as long as the game is never allowed to come to an end. What are infinite games? How do they affect the ways we play our finite games? What are we doing when we play—finitely or infinitely? And how can infinite games affect the ways in which we live our lives? Carse explores these questions with stunning elegance, teasing out of his distinctions a universe of observation and insight, noting where and why and how we play, finitely and infinitely. He surveys our world—from the finite games of the playing field and playing board to the infinite games found in culture and religion—leaving all we think we know illuminated and transformed. Along the way, Carse finds new ways of understanding everything, from how an actress portrays a role to how we engage in sex, from the nature of evil to the nature of science. Finite games, he shows, may offer wealth and status, power and glory, but infinite games offer something far more subtle and far grander. Carse has written a book rich in insight and aphorism. Already an international literary event, Finite and Infinite Games is certain to be argued about and celebrated for years to come. Reading it is the first step in learning to play the infinite game.




Advanced Combinatorics


Book Description

Notwithstanding its title, the reader will not find in this book a systematic account of this huge subject. Certain classical aspects have been passed by, and the true title ought to be "Various questions of elementary combina torial analysis". For instance, we only touch upon the subject of graphs and configurations, but there exists a very extensive and good literature on this subject. For this we refer the reader to the bibliography at the end of the volume. The true beginnings of combinatorial analysis (also called combina tory analysis) coincide with the beginnings of probability theory in the 17th century. For about two centuries it vanished as an autonomous sub ject. But the advance of statistics, with an ever-increasing demand for configurations as well as the advent and development of computers, have, beyond doubt, contributed to reinstating this subject after such a long period of negligence. For a long time the aim of combinatorial analysis was to count the different ways of arranging objects under given circumstances. Hence, many of the traditional problems of analysis or geometry which are con cerned at a certain moment with finite structures, have a combinatorial character. Today, combinatorial analysis is also relevant to problems of existence, estimation and structuration, like all other parts of mathema tics, but exclusively forjinite sets.