Must religion and science conflict? Can a man of science find a spiritual path? Meet Tim, a chemical engineer, who gradually finds his exclusive reliance on science being called into question by the events of his life, by his dreams, and by discussions with his coworker Matt and Matt's wife June. Their conversations probe, debate, and explore whether science alone is sufficient to explain everything, how science and religion might coexist, whether science might lead toward a spiritual path, and what sort of spirituality might be both life-transforming and congruent with modern science. Tim struggles, resists, and, in spite of himself, finds his viewpoint slowly changing. Tim's story illustrates the finding of a spiritual path in a scientific age, not through a drastic crisis but rather through a gradual process of becoming open to new experiences and rethinking old assumptions.
Facts and figures have been thoroughly updated and the work includes a comprehensive Guide to Resources, incorporating the major published literature along with a vetted list of websites and Internet resources for students and lay readers.
Praise for the First Edition ". . . outstandingly appealing with regard to its style, contents, considerations of requirements of practice, choice of examples, and exercises." —Zentrablatt Math ". . . carefully structured with many detailed worked examples . . ." —The Mathematical Gazette ". . . an up-to-date and user-friendly account . . ." —Mathematika An Introduction to Numerical Methods and Analysis addresses the mathematics underlying approximation and scientific computing and successfully explains where approximation methods come from, why they sometimes work (or don't work), and when to use one of the many techniques that are available. Written in a style that emphasizes readability and usefulness for the numerical methods novice, the book begins with basic, elementary material and gradually builds up to more advanced topics. A selection of concepts required for the study of computational mathematics is introduced, and simple approximations using Taylor's Theorem are also treated in some depth. The text includes exercises that run the gamut from simple hand computations, to challenging derivations and minor proofs, to programming exercises. A greater emphasis on applied exercises as well as the cause and effect associated with numerical mathematics is featured throughout the book. An Introduction to Numerical Methods and Analysis is the ideal text for students in advanced undergraduate mathematics and engineering courses who are interested in gaining an understanding of numerical methods and numerical analysis.
A thorough grounding in contemporary physics while placing the subject into its social and historical context. Based largely on the highly respected Project Physics Course developed by two of the authors, it also integrates the results of recent pedagogical research. The text thus teaches the basic phenomena in the physical world and the concepts developed to explain them; shows that science is a rational human endeavour with a long and continuing tradition, involving many different cultures and people; develops facility in critical thinking, reasoned argumentation, evaluation of evidence, mathematical modelling, and ethical values. The treatment emphasises not only what we know but also how we know it, why we believe it, and what effects this knowledge has.
This handy reference for students, teachers, and practitioners in engineering, physics, sciences, and technical subjects gives some 3,500 direct conversion factors calculated from primary conversion factors agreed on internationally. All are given to the greatest possible accuracy within a limit of 10 significant figures. Annotation copyrighted by Book News, Inc., Portland, OR
This text is for courses that are typically called (Introductory) Differential Equations, (Introductory) Partial Differential Equations, Applied Mathematics, Fourier Series and Boundary Value Problems. The text is appropriate for two semester courses: the first typically emphasizes ordinary differential equations and their applications while the second emphasizes special techniques (like Laplace transforms) and partial differential equations. The texts follows a "traditional" curriculum and takes the "traditional" (rather than "dynamical systems") approach. Introductory Differential Equations is a text that follows a traditional approach and is appropriate for a first course in ordinary differential equations (including Laplace transforms) and a second course in Fourier series and boundary value problems. Note that some schools might prefer to move the Laplace transform material to the second course, which is why we have placed the chapter on Laplace transforms in its location in the text. Ancillaries like Differential Equations with Mathematica and/or Differential Equations with Maple would be recommended and/or required ancillaries depending on the school, course, or instructor. - Technology Icons - These icons highlight text that is intended to alert students that technology may be used intelligently to solve a problem, encouraging logical thinking and application - Think About It Icons and Examples - Examples that end in a question encourage students to think critically about what to do next, whether it is to use technology or focus on a graph to determine an outcome - Differential Equations at Work - These are projects requiring students to think critically by having students answer questions based on different conditions, thus engaging students
The culture of psychoanalysis has many traditions and multiple schools of theory and thought. This work presents informative and original investigations into three overlapping areas of psychoanalytic tradition: the history of psychoanalysis; psychoanalytic culture criticism; and the application of psychoanalytic methods to the study of history. In this carefully crafted evaluation of various authors and subjects, Fisher's perceptions are informed by a deep and comprehensive knowledge of the psychoanalytic movement, its interaction with the wider context of European cultural and political history, and its philosophical and clinical origins. In examining the history of the movement, Fisher attempts to discover the fundamental inspiration of psychoanalysis by returning to the origins of the discipline. Freud is the central figure here, but Fisher also looks to the second generation of European analysts, including such maverick figures as Lacan and Spielrein, and mainstream figures as Fenichel to gain insight into the multidimensional and creative personalities who were drawn to Freud and his ideas. In his discussion of psychoanalytic culture criticism, Fisher analyzes symbolic meanings and psychological themes from a variety of written works. In an analysis of Freud's Civilization and Its Discontents, the author argues that the figure of Romain Rolland is pervasive throughout the text as symbol, muse, stimulus, and adversary. Reading analytic theory and applying it to personalities and situations from the past allowed historians to address issues of their own inner world and to develop breathtaking possibilities for understanding the past. Brilliantly written and historical and critical in method, Cultural Theory and Psychoanalytic Tradition offers valuable insights into significant themes and ambiguities in the diverse areas of psychoanalysis. Intellectual historians and psychoanalysts will find reliable introductions and springboards for subsequent reflection and research. David James Fisher is Clinical Instructor, Department of Psychiatry, UCLA School of Medicine; Senior Faculty Member, New Center for Psychoanalysis (Los Angeles); and Training and Supervising Analyst, Institute of Contemporary Psychoanalysis. He has published three books: Bettelheim: Living and Dying; Romain Rolland and the Politics of Intellectual Engagement and this book. He has published articles on the points of convergence of European cultural history and the history of psychoanalysis, including essays on Lacan, Foucault, Sartre, Camus, Fenichel, Spielrein, and Bettelheim. He is a former student of George L. Mosse at the University of Wisconsin-Madison and of Georges Haupt of the Sixieme Section of the Ecole Pratique des Hautes Etudes in Paris, France.
The ultimate science handbook for the home explains in everyday terms 200 of the most important laws and principles that define one's sense of the physical world. 100 full-color illustrations & photos.
This concise guide covers the fundamental aspects of the numerical analysis, basing upon it the construction of its routines for solving nonlinear equations, linear and nonlinear systems of equations, and eigenvalue problems. Focusing on software development, this book emphasizes software tools, OOP techniques for handling vectors, polynomials, and matrices. Using actual examples to demonstrate reusable tools, the book enables readers to solve broad classes of software development and programming challenges. It adopts a balanced approach between OOP techniques and quick and dirty number crunching, and emphasizes the use of OOP features in implementing vector, polynomial and matrix algebra. As a practical reference, it will help developers and consultants setting up applications programs for electrical, electronic engineering and physical sciences who need to develop clean, efficient C++ programs in minimal time.
For centuries, scientists and philosophers believed the universe was a stately; ordered mechanism - mathematical and musical. The smooth operation of the cosmos created a divine harmony (perfect, spiritual, eternal) which composers sought to capture and express. With The Music of the Spheres, readers will see how this scientific philosophy emerged, how it was shattered by changing views of the universe and the rise of Romanticism, and to what extent (if at all) it survives today. From Pythagoras to Newton, Bach to Beethoven, and on into the twentieth century, it is a spellbinding examination of the interwoven fates of science and music throughout history.
Presents 33 essays on such topics as statistics and the design of experiments, group theory, the mathematics of infinity, the mathematical way of thinking, the unreasonableness of mathematics, and mathematics as an art. A reprint of volume 3 of the four-volume edition originally published by Simon and Schuster in 1956. Annotation c. Book News, Inc., Portland, OR (booknews.com).
* Unique in its survey of the range of topics. * Contains a strong, interdisciplinary format that will appeal to both students and researchers. * Features exercises and web links to software and data sets.
This will help us customize your experience to showcase the most relevant content to your age group
Please select from below
Login
Not registered?
Sign up
Already registered?
Success – Your message will goes here
We'd love to hear from you!
Thank you for visiting our website. Would you like to provide feedback on how we could improve your experience?
This site does not use any third party cookies with one exception — it uses cookies from Google to deliver its services and to analyze traffic.Learn More.