George Polya was a Hungarian mathematician. Born in Budapest on 13 December 1887, his original name was Polya Gyorg. He wrote perhaps the most famous book of mathematics ever written, namely "How to Solve It." However, "How to Solve It" is not strictly speaking a math book. It is a book about how to solve problems of any kind, of which math is just one type of problem. The same techniques could in principle be used to solve any problem one encounters in life (such as how to choose the best wife ). Therefore, Polya wrote the current volume to explain how the techniques set forth in "How to Solve It" can be applied to specific areas such as geometry.
Born in Budapest on 13 December 1887, his original name was Polya Gyorg. He wrote perhaps the most famous book of mathematics ever written, namely "How to Solve It." However, "How to Solve It" is not strictly speaking a math book.
In two dimensions, then, in Polya's own description, all roads really do lead to
Rome ! At the New York World's Fair in 1964, IBM had in its pavilion a display
demonstrating random walk. The principal contributors to the subject were listed:
...
Essays in Honor of George Polya Gábor Szegö, George Pólya. and (4.11) The
inequality sign holds in (4.9)-(4.11) if /? is a circle and P is taken at its center. It is
not difficult to obtain other interesting inequalities by the techniques used in this ...
The Description for this book, Isoperimetric Inequalities in Mathematical Physics. (AM-27), will be forthcoming.
The description for this book, Isoperimetric Inequalities in Mathematical Physics. (AM-27), will be forthcoming.
A guide to the practical art of plausible reasoning, this book has relevance in every field of intellectual activity. Professor Polya, a world-famous mathematician from Stanford University, uses mathematics to show how hunches and guesses play an important part in even the most rigorously deductive science. He explains how solutions to problems can be guessed at; good guessing is often more important than rigorous deduction in finding correct solutions. Vol. II, on Patterns of Plausible Inference, attempts to develop a logic of plausibility. What makes some evidence stronger and some weaker? How does one seek evidence that will make a suspected truth more probable? These questions involve philosophy and psychology as well as mathematics.
Volume I: Induction and Analogy in Mathematics Volume II: Patterns of Plausible
Inference G. Polya Here the author of How to Solve It explains how to become a "
good guesser." Marked by G. Polya's simple, energetic prose and use of clever ...
Papers on the location and behavior of zeros, including some of Polya's most influential work.
Papers on the location and behavior of zeros, including some of Polya's most influential work.
Based on Stanford University's well-known competitive exam, this excellent mathematics workbook offers students at both high school and college levels a complete set of problems, hints, and solutions. 1974 edition.
Based on Stanford University's well-known competitive exam, this excellent mathematics workbook offers students at both high school and college levels a complete set of problems, hints, and solutions. 1974 edition.
