A brief history of Geometry III: The 19th century | Sociology and Pure Mathematics | N J Wildberger
The 19th century was a pivotal time in the development of modern geometry, actually a golden age for the subject, which then saw a precipitous decline in the 20th century. Why was that?
To find out, let's first overview some of the main developments in geometry during the 1800's, including Inversive Geometry, Projective Geometry, Non-Euclidean Geometry and Complex Geometry.
This overview is necessarily simplified so it is suitable for a non-mathematical audience.
Видео A brief history of Geometry III: The 19th century | Sociology and Pure Mathematics | N J Wildberger канала Insights into Mathematics
To find out, let's first overview some of the main developments in geometry during the 1800's, including Inversive Geometry, Projective Geometry, Non-Euclidean Geometry and Complex Geometry.
This overview is necessarily simplified so it is suitable for a non-mathematical audience.
Видео A brief history of Geometry III: The 19th century | Sociology and Pure Mathematics | N J Wildberger канала Insights into Mathematics
Показать
Комментарии отсутствуют
Информация о видео
Другие видео канала
A brief history of geometry I | Sociology and Pure Mathematics | N J WildbergerGeometry - Basic Definitions - Part 1 | Origin of Geometry | Don't MemoriseAffine geometry and vectors | WildTrig: Intro to Rational Trigonometry | N J WildbergerHow to develop a proper theory of infinitesimals I | Famous Math Problems 22a | N J WildbergerFinite versus infinite and number systems | Sociology and Pure Mathematics | N J WildbergerHistory of Geometry IV: The emergence of higher dimensions | Sociology and Pure Maths| NJ WildbergerB. Riemann and the complex sphere | Sociology and Pure Mathematics | N J WildbergerAffine geometry and barycentric coordinates | WildTrig: Intro to Rational TrigonometryReal numbers and Cauchy sequences of rationals (III) | Real numbers and limits Math Foundations 113A brief history of geometry II: The European epoch | Sociology and Pure Mathematics | N J WildbergerDifficulties with Dedekind cuts | Real numbers and limits Math Foundations 116 | N J WildbergerDedekind cuts and computational difficulties with real numbers | Famous Math Problems 19dHighlights from triangle geometry (II) | WildTrig: Intro to Rational Trigonometry | N J WildbergerThe continuum, Zeno's paradox and the price we pay for coordinates 117 | Math FoundationsOld Babylonian mathematics and Plimpton 322: A new understanding of the OB tablet Plimpton 322Real numbers and Cauchy sequences of rationals (II) | Real numbers and limits Math Foundations 112Rational trigonometry in three dimensions | Universal Hyperbolic Geometry 40 | NJ WildbergerProjective geometry | Math History | NJ WildbergerA brief History of Logic: Medieval and Arabic Logic | Math Foundations 253 | N J Wildberger