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Old and New Topics in Geometry: Volume I:Projective, Neutral and Basic Euclidean Geometry - Softcover
- PublisherLitPrime Solutions
- Publication date2023
- ISBN 13 9798887032498
- BindingPaperback
- LanguageEnglish
- Number of pages544
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Old and New Topics in Geometry: Volume I: Projective, Neutral and Basic Euclidean Geometry
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Old and New Topics in Geometry
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Old and New Topics in Geometry: Volume I: Projective, Neutral and Basic Euclidean Geometry
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Old and New Topics in Geometry
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PAP. Condition: New. New Book. Shipped from UK. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000. Seller Inventory # L0-9798887032498
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Old and New Topics in Geometry: Volume I: Projective, Neutral and Basic Euclidean Geometry
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Old and New Topics in Geometry: Volume I: Projective, Neutral and Basic Euclidean Geometry
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paperback. Condition: New. Special order direct from the distributor. Seller Inventory # ING9798887032498
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Old and New Topics in Geometry: Volume I: Projective, Neutral and Basic Euclidean Geometry
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Old and New Topics in Geometry : Volume I:Projective, Neutral and Basic Euclidean Geometry
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Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - The present first volume begins with Hilbert's axioms from the emph{Foundations of Geometry}.After some discussion of logic and axioms in general, incidence geometries, especially the finite ones, and affine and projective geometry in two and three dimensions are treated. As in Hilbert's system, there follow sections about the axioms of order, and congruence in neutral geometry, the axioms of measurement and of completeness, and deviating from Hilbert, about circles.The insight of independence of the parallel axiom leaves many open roads to pursuebut the desire to develop a natural as well as completely axiomatic system remains. In this context, the classification of Hilbert planes into three types,---as semi-euclidean, semi-elliptic or semi-hyperbolic, known as the uniformity theorem is a important step beyond Euclid. A further step is the introduction of the axiom of the unbounded opening of an angle. In the spirit of Hilbert, a completely axiomatic theory of area in neutral geometry is set up, before branching into the cases of Euclidean, or semi-hyperbolic, or semi-elliptic geometry.Finally, the attention has to focus of Euclidean geometry. The text gets a more educational and even more elementary flavor. Here I start with Thales theorem about the angle in a semicircle, and continue with Euclid's related theorems about angles in a circle.The most simple parts of the Euclidean geometry are given in detail, as well as the later parts about similarity, and area in Euclidean geometry with the theorem of Pythagoras andtrigonometry, and finally the measurement of the circle. Seller Inventory # 9798887032498
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