Download Ebook BookMathematics for the Nonmathematician (Dover Books on Mathematics)

[Ebook.8vMm] Mathematics for the Nonmathematician (Dover Books on Mathematics)



[Ebook.8vMm] Mathematics for the Nonmathematician (Dover Books on Mathematics)

[Ebook.8vMm] Mathematics for the Nonmathematician (Dover Books on Mathematics)

You can download in the form of an ebook: pdf, kindle ebook, ms word here and more softfile type. [Ebook.8vMm] Mathematics for the Nonmathematician (Dover Books on Mathematics), this is a great books that I think are not only fun to read but also very educational.
Book Details :
Published on: 2013-04-15
Released on: 2013-03-18
Original language:
[Ebook.8vMm] Mathematics for the Nonmathematician (Dover Books on Mathematics)

Practical, scientific, philosophical, and artistic problems have caused men to investigate mathematics. But there is one other motive which is as strong as any of these—the search for beauty. Mathematics is an art, and as such affords the pleasures which all the arts afford." In this erudite, entertaining college-level text, Morris Kline, Professor Emeritus of Mathematics at New York University, provides the liberal arts student with a detailed treatment of mathematics in a cultural and historical context. The book can also act as a self-study vehicle for advanced high school students and laymen. Professor Kline begins with an overview, tracing the development of mathematics to the ancient Greeks, and following its evolution through the Middle Ages and the Renaissance to the present day. Subsequent chapters focus on specific subject areas, such as "Logic and Mathematics," "Number: The Fundamental Concept," "Parametric Equations and Curvilinear Motion," "The Differential Calculus," and "The Theory of Probability." Each of these sections offers a step-by-step explanation of concepts and then tests the student's understanding with exercises and problems. At the same time, these concepts are linked to pure and applied science, engineering, philosophy, the social sciences or even the arts.In one section, Professor Kline discusses non-Euclidean geometry, ranking it with evolution as one of the "two concepts which have most profoundly revolutionized our intellectual development since the nineteenth century." His lucid treatment of this difficult subject starts in the 1800s with the pioneering work of Gauss, Lobachevsky, Bolyai and Riemann, and moves forward to the theory of relativity, explaining the mathematical, scientific and philosophical aspects of this pivotal breakthrough. Mathematics for the Nonmathematician exemplifies Morris Kline's rare ability to simplify complex subjects for the nonspecialist. Infinity - Wikipedia Infinity (symbol: ) is an abstract concept describing something without any bound or larger than any number. Philosophers have speculated about the nature of the ... nesinkoyleri.org 1 1958 1965 1. 2 1957 1. 3 1956 2005 2. 4 2007 2007 2. 5 1995 1995 1. 6 2011 1. 7 1958 1. 8 1. 9 1999 1999 1. 10 1991 1991 1. 11 2001 2002 1. 12 1972 2010 2. 13 1996 ... Chemistry - Wikipedia Chemistry is a branch of physical science that studies the composition structure properties and change of matter. Chemistry includes topics such as the properties ... Kemi Wikipedia Kemi (arabiska: latin: chem (kme) ordets etymologi r dock omtvistad) r en naturvetenskap som studerar materia och dess sammansttning ... Infinito Wikipdia a enciclopdia livre Formas de infinito Infinito potencial. O infinito potencial a forma mais natural e intuitiva de conceber o infinito sendo por isso de aceitao geral e no ... Aplicaciones de las matemticas matemticas Matemticas ... En este artculo se hacen algunas muy breves reflexiones sobre las matemticas y sus aplicaciones. Se trata de contribuir a contestar la pregunta muy frecuente ... Qumica - Wikipedia la enciclopedia libre La qumica orgnica ha sido desarrollada por Justus von Liebig y otros luego de que Friedrich Wohler sintetizara urea demostrando que los organismos vivos eran en ...
Get Book[(Computational Electrodynamics The Finite-difference Time-domain Method )] [Author Allen Taflove] [Jun-1995]

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