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Mathematics by Mike Askew download ebook FB2, TXT

9781473601734
English

1473601738
Do we still need mathematics? What does it all add up to? Mathematics often gets a bad press. Describing someone as "calculating" or "rational" is hardly as flattering as being labeled "artistic" or "creative," and mathematicians in movies or novels are often portrayed as social misfits who rarely get the guy or girl. No wonder some folks say, "Oh, I don't care for mathematics, I was never any good at it" with a wistful sense of pride. Yet professional mathematicians talk of the subject differently. They look for elegant solutions to problems, revel in playing around with mathematical ideas, and talk of the creative nature of mathematics. As the Russian mathematician Sophia Kovalevskaya said, "It is impossible to be a mathematician without being a poet in soul." So why is there such a gap between the views of everyday folks and professional mathematicians? Part of the problem lies in how most of us were taught mathematics in school. The mathematics served up there is presented as a series of de-contextualized, abstract ideas, wrested from the human struggles and interactions that gave birth to the ideas. Through looking at some of the history of mathematics, psychological studies into how we come to know mathematics, and key ideas in mathematics itself, the intent of this book is, if not to make the reader fall in love with mathematics, then at least to come to understand its nature a little better, and perhaps care a little more for it. In short, this book explores the human side of math., Mathematics often gets a bad press. Describing someone as "calculating" or "rational" is hardly as flattering as being labelled "artistic" or "creative" and mathematicians in movies or novels are often portrayed as social misfits who rarely get the guy or girl. No wonder some folks say "oh I don't care for mathematics, I was never any good at it" with a wistful sense of pride. Yet professional mathematicians talk of the subject differently. They look for elegant solutions to problems, revel in playing around with mathematical ideas and talk of the creative nature of mathematics. As the Russian mathematician Sophia Kovalevskaya said "It is impossible to be a mathematician without being a poet in soul." So why is there such a gap between the views of everyday folks and professional mathematicians? Part of the problem lies in how most of us were taught mathematics in school. The mathematics served up there is presented as a series of de-contextualised, abstract ideas, wrested from the human struggles and interactions that gave birth to the ideas. Through looking at some of the history of mathematics, psychological studies into how we come to know mathematics and key ideas in mathematics itself, the intent of this book is, if not to make the reader fall in love with mathematics, then at least to come to understand its nature a little better, and perhaps care a little more for it. In short, this book explores the human side of maths.

Mike Askew - Mathematics in EPUB, DOC, FB2

There is also other content.Chapter II is devoted to the non-abelian derived functors of group valued functors with respect to projective classes using projective pseu dosimplicial resolutions.She earned her Ph.D.The modules are sequenced and paced to support the teaching of mathematics as an unfolding story that follows the logic of mathematics itself.The background assumes little more than knowledge of the algebraic theories groups and of vector spaces over a field., This text provides a broad introduction to homological algebra, including a comprehensive set of exercises.These include "Extremal Problems in Graph Theory" by Paul Erdos, "Complete Bipartite Graphs: Decomposition into Planar Subgraphs," by Lowell W.This manual was published in November 2011 and includes the latest updates to the Marine Corps Martial Arts Program.An Introduction to the Theory of Mechanism Design provides rigorous but accessible explanations of classic results in the theory of mechanism design, such as Myerson's theorem on expected revenue maximizing auctions, Myerson and Satterthwaite's theorem on the impossibility of ex post efficient bilateral trade with asymmetric information, and Gibbard and Satterthwaite's theorem on the non-existence of dominant strategy voting mechanisms.Deformation quantization, a blend of symplectic methods and noncommutative geometry, approaches quantum mechanics from a more algebraic viewpoint, as it addresses quantization as a deformation of Poisson structures.Mazur's robust blend of anecdotes, history, psychology, and mathematics differs from other attempts to discuss these ideas.