Welcome to our book review site go-pdf.online!
You may have to Search all our reviewed books and magazines, click the sign up button below to create a free account.
Philosophical and Foundational Issues in Measurement Theory
Measurement theory has only recently become recognized as a legitimate, specialized field of inquiry. This text covers a wide range of issues of central concern to contemporary measurement theorists, and a broad range of philosophical perspectives are represented. The formalist, representationalist approach defines measurement as the assignment of numbers to entities and events to represent their properties and relations. It also states that measurement theory is supposed to analyze the concept of a scale of measurement, describe various types of scales and their uses, and formulate the conditions required for the existence of scales of various types. Since this approach dominates contemporary measurement theory, the volume begins with essays by some of its leading architects. In order to allow for diverse points of view, the book also includes articles that attempt to broaden this approach, and several that even criticize the approach.
Oxford Studies in Philosophy of Religion
Oxford Studies in Philosophy of Religion is an annual volume offering a regular snapshot of state-of-the-art work in this longstanding area of philosophy that has seen an explosive growth of interest over the past half century. Under the guidance of a distinguished editorial board, it publishes exemplary papers in any area of philosophy of religion.
Reports of the Tax Court of the United States
Final issue of each volume includes table of cases reported in the volume.
For Jerusalem: A Life
“The affectionate and enthusiastic memoirs of the Israeli politician, and, since 1965, mayor of Jerusalem.“ — The New York Times Selection of the Best Books of 1978 “Mayor Teddy Kollek’s relation to Jerusalem is not merely that of an elected official to his community; not only that of a Jew the city of his fathers. The connection is intensely symbiotic. Jerusalem without Teddy is as inconceivable as Israel itself would be without Jerusalem. The high‐energy brightness with which he sparkles is the result of this symbiosis... His auburn hair works, heavy and winglike, as he hurries about the city. You see him everywhere. His record is one of construction, reconciliation, improvement. He deals justly, he is enlightened and he does good left and right. Such is the image. Such is, to an extent to be more exactly defined, also the fact. His autobiography, written with the assistance of his capable son, Amos, is called, For Jerusalem: A Life. The title tells it all; life and Jerusalem are for Teddy inseparable.“ — Saul Bellow, The New York Times
Philosophical and Foundational Issues in Measurement Theory
Measurement theory has only recently become recognized as a legitimate, specialized field of inquiry. This text covers a wide range of issues of central concern to contemporary measurement theorists, and a broad range of philosophical perspectives are represented. The formalist, representationalist approach defines measurement as the assignment of numbers to entities and events to represent their properties and relations. It also states that measurement theory is supposed to analyze the concept of a scale of measurement, describe various types of scales and their uses, and formulate the conditions required for the existence of scales of various types. Since this approach dominates contemporary measurement theory, the volume begins with essays by some of its leading architects. In order to allow for diverse points of view, the book also includes articles that attempt to broaden this approach, and several that even criticize the approach.
On Numbers and Games
ONAG, as the book is commonly known, is one of those rare publications that sprang to life in a moment of creative energy and has remained influential for over a quarter of a century. Originally written to define the relation between the theories of transfinite numbers and mathematical games, the resulting work is a mathematically sophisticated but eminently enjoyable guide to game theory. By defining numbers as the strengths of positions in certain games, the author arrives at a new class, the surreal numbers, that includes both real numbers and ordinal numbers. These surreal numbers are applied in the author's mathematical analysis of game strategies. The additions to the Second Edition present recent developments in the area of mathematical game theory, with a concentration on surreal numbers and the additive theory of partizan games.
The History of Continua
Mathematical and philosophical thought about continuity has changed considerably over the ages, from Aristotle's insistence that a continuum is a unified whole, to the dominant account today, that a continuum is composed of infinitely many points. This book explores the key ideas and debates concerning continuity over more than 2500 years.
History and Philosophy of Modern Mathematics
History and Philosophy of Modern Mathematics was first published in 1988. Minnesota Archive Editions uses digital technology to make long-unavailable books once again accessible, and are published unaltered from the original University of Minnesota Press editions. The fourteen essays in this volume build on the pioneering effort of Garrett Birkhoff, professor of mathematics at Harvard University, who in 1974 organized a conference of mathematicians and historians of modern mathematics to examine how the two disciplines approach the history of mathematics. In History and Philosophy of Modern Mathematics, William Aspray and Philip Kitcher bring together distinguished scholars from mathematics,...
A Theory of Literary Explication
This book presents current multidisciplinary research and theory from 17 different fields (most of them never before applied to literary explication) in order to provide (1) justification for the practice of a relative-probability type of explication as distinguished from interpretation, (2) a relativistic foundation for the preference of some explication(s) of a literary work over others, and thereby (3) a middle way between the postmodern pluralist view that a work has only an unlimited number of equally acceptable though different explications and the modern intentionalist view that it has only one acceptable explication (the author’s). Nine of the 17 fields are of primary relevance: cr...
