Topics in Elementary Geometry (e-bog) af Bottema, O.
Bottema, O. (forfatter)

Topics in Elementary Geometry e-bog

403,64 DKK (inkl. moms 504,55 DKK)
Oene Bottema (1901-1992) may not be so well known abroad, but in his own country he is &quote;the great geometer&quote;. He graduated from the University of Groningen in 1924 and obtained his doctor's degree from Leiden University in 1927. He spent his early years as a high school teacher and administrator. He published extensively, and as his ability became known, he was made professor at the ...
E-bog 403,64 DKK
Forfattere Bottema, O. (forfatter), Hartshorne, Robin (introduktion), Erne, Reinie (oversætter)
Forlag Springer
Udgivet 10 december 2008
Genrer PBM
Sprog English
Format pdf
Beskyttelse LCP
ISBN 9780387781310
Oene Bottema (1901-1992) may not be so well known abroad, but in his own country he is "e;the great geometer"e;. He graduated from the University of Groningen in 1924 and obtained his doctor's degree from Leiden University in 1927. He spent his early years as a high school teacher and administrator. He published extensively, and as his ability became known, he was made professor at the Technical University of Delft in 1941, and later rector of thatuniversity(1951-1959). Withhisencyclopedicknowledgeof19th-century geometry and his training in 20th-century rigor, he was able to make many contributions to elementary geometry, even as that subject was eclipsed by the modern emphasis on abstract mathematical structures. He also had a fruitful collaboration with engineers and made substantial contributions to kinematics, culminating in the book Theoretical Kinematics,withBernard Roth, in 1979. Throughout his life he was inspired by geometry and poetry, and favored elegant succinct proofs. This little book, ?rst published in 1944,then in a secondexpanded edition in 1987, gives us a glimpse into his way of thinking. It is a series of vignettes, each crafted with elegance and economy. See, for example, his proof of the Pythagorean theorem (1. 2), which requires only one additional line to be drawn. And who can imagine a simpler proof of the nine-point circle (4. 1)? There is ample coverage of the modern geometry of the triangle: the Simson line, Morley's theorem, isogonal conjugates, the symmedian point, and so forth.