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The Foundation of Geometry
The Foundation of Geometry
Knygos.lt klubas Knygos.lt nariams
21,62 €
-30%
Įprastai
30,89 €
  • Išsiųsime per 12–18 d.d.
Geometry, like arithmetic, requires for its logical development only a small number of simple, fundamental principles. These fundamental principles are called the axioms of geometry. The present book is a new attempt to choose for geometry a simple and complete set of independent axioms and to deduce from these the most important geometrical theorems in such a manner as to bring out as clearly as possible the significance of the different groups of axioms and the scope of the conclusionsto be d…
  • Leidėjas:
  • Metai: 2021
  • Puslapiai: 166
  • ISBN-10: 8180940535
  • ISBN-13: 9788180940538
  • Formatas: 14 x 21.6 x 0.9 cm, minkšti viršeliai
  • Kalba: Anglų

The Foundation of Geometry (el. knyga) (skaityta knyga) | knygos.lt

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Geometry, like arithmetic, requires for its logical development only a small number of simple, fundamental principles. These fundamental principles are called the axioms of geometry. The present book is a new attempt to choose for geometry a simple and complete set of independent axioms and to deduce from these the most important geometrical theorems in such a manner as to bring out as clearly as possible the significance of the different groups of axioms and the scope of the conclusionsto be derived from the individual axioms.

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Daugiau
  • Autorius: David Hilbert
  • Leidėjas:
  • Metai: 2021
  • Puslapiai: 166
  • ISBN-10: 8180940535
  • ISBN-13: 9788180940538
  • Formatas: 14 x 21.6 x 0.9 cm, minkšti viršeliai
  • Kalba: Anglų

Geometry, like arithmetic, requires for its logical development only a small number of simple, fundamental principles. These fundamental principles are called the axioms of geometry. The present book is a new attempt to choose for geometry a simple and complete set of independent axioms and to deduce from these the most important geometrical theorems in such a manner as to bring out as clearly as possible the significance of the different groups of axioms and the scope of the conclusionsto be derived from the individual axioms.

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