For courses in Religions of the World, History of Religions, Comparative Religion, and Introduction to Religious Studies in departments of Religion, Religious Studies, Theology, and Philosophy.Unique in approach, this text combines an historical-descriptive presentation of individual religions with a comparative-thematic approach. It begins with a discussion of the basic human questions and concerns relating to religion--e.g., origin and identity, ultimate reality, human nature, and the good life--and then use these essential concepts to help describe the beliefs, practices, and historical development of each religion. As the work of a single scholar--much of it based on original research--this book offers a consistency and depth missing in many of the texts in this field.

Transport Phenomena and Kinetic Theory: Applications to Gases, Semiconductors, Photons, and Biological Systems (Modeling and Simulation in Science, Engineering and Technology)

Religion & Spirituality

Theodore M. Ludwig

Religious Studies

Birkhauser

Kac-Moody Groups, Their Flag Varieties & Representation Theory

Science & Math

Kumar, Shrawan

Kumar, S.

Mathematics

The central subject matter of this book is Einstein's special theory of relativiry. While it is a book that is written primarily for a lay audience this does not necessarily mean an audience not versed in the ways of doing science. Rather, this book is written for anyone wishing to consider the nature of the scientific enterprise: where ideas come from, how they become established and accepted, what the relationships are among theories, predictions, and measurements, or the relationship between ideas in a scientific theory and the values held to be important within the larger culture. Some readers will find it strange that I raise any of these issues. It is a common view in our culture that the status of knowledge within science is totally different from the status of knowledge in other areas of human endeavor. The word "science" stems from the Latin word meaning "to know" and indeed, knowledge which scientists acquire in their work is commonly held to be certain, unyielding, and absolute. Consider how we use the adjective "scientific. " There are investors and there are scientific investors. There are socialists and there are scientific socialists. There are exterminators and there are scientific exterminators. We all know how the modifier "scientific" inttudes in our daily life. It is the purpose of this book to challenge the belief that scientific knowledge is different from other kinds of knowledge.

Understanding Relativity - Origin and Impact of a Scientific Revolution

Goldberg, Stanley

Physics

Through careful, deliberate thought this book provides the nonmathematician with a foundation for understanding the underlying statistical reasoning process in clinical research. This volume recognizes the inevitable tension between the mathematics of hypothesis testing and the ethical requirements in medical research and concentrates on the resolution of these issues in P value interpretation. By presenting the material in a conversational format and consciously de-emphasizing computational devices and focusing instead on the features of experimental design that either clarify or blur P value interpretation statistical reasoning becomes extremely accessible to the uninitiated.

An Introduction to Queueing Theory: Modeling and Analysis in Applications (Statistics for Industry and Technology)

Bhat, U. Narayan

Biological Sciences

Are Computers Alive?

Politics & Social Sciences

SIMONS, Geoff

Social Sciences

Matrix Riccati Equations: In Control and Systems Theory (Systems & Control)

Leichtbeton

Krauß

For about a decade I have made an effort to study quadratic forms in infinite dimensional vector spaces over arbitrary division rings. Here we present in a systematic fashion half of the results found du ring this period, to wit, the results on denumerably infinite spaces (" NO-forms'''). Certain among the results included here had of course been published at the time when they were found, others appear for the first time (the case, for example, in Chapters IX, X , XII where I in clude results contained in the Ph.D.theses by my students W. Allenspach, L. Brand, U. Schneider, M. Studer). If one wants to give an introduction to the geometric algebra of infinite dimensional quadratic spaces, a discussion of N-dimensional O spaces ideally serves the purpose. First, these spaces show a large number of phenomena typical of infinite dimensional spaces. Second, most proofs can be done by recursion which resembles the familiar pro cedure by induction in the finite dimensional situation. Third, the student acquires a good feeling for the linear algebra in infinite di mensions because it is impossible to camouflage problems by topological expedients (in dimension NO it is easy to see, in a given case, wheth er topological language is appropriate or not).

Quadratic Forms in Infinite Dimensional Vector Spaces (Progress in Mathematics, 1)

Gross, H.

Reference

Tramway-Lokomotiven

HEFTI

Light from the Darkness (English and German Edition)

Arts & Photography

Birkhäuser, Peter

History & Criticism

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