What is another word for analytic geometry?

Pronunciation: [ˌanɐlˈɪtɪk d͡ʒiˈɒmətɹˌi] (IPA)

Analytic geometry can also be referred to as coordinate and algebraic geometry. Coordinate geometry is the branch of mathematics in which the position of points on the plane is described using an ordered pair of numbers. Algebraic geometry, on the other hand, uses algebraic equations to describe geometrical shapes such as curves and surfaces. Another synonym for analytic geometry is Cartesian geometry, named after the French mathematician and philosopher Rene Descartes who developed the system of coordinates. Other terms used for analytic geometry include coordinate geometry, analytic vector space, and analytic topology. All these terms refer to the same branch of mathematics that deals with the study of shapes using algebraic equations and coordinates.

What are the hypernyms for Analytic geometry?

A hypernym is a word with a broad meaning that encompasses more specific words called hyponyms.

What are the hyponyms for Analytic geometry?

Hyponyms are more specific words categorized under a broader term, known as a hypernym.
  • hyponyms for analytic geometry (as nouns)

Famous quotes with Analytic geometry

  • .the invention of Descartes not only created the important discipline of analytic geometry, but it gave Newton, Leibnitz, Euler, and the Bernoullis that weapon for the lack of which Archimedes and later Fermat had to leave inarticulate their profound and far-reaching thoughts.
    René Descartes
  • Despite Newton's belated appreciation of Euclid's geometry, he set it aside as an undergraduate and immediately turned to Descartes' , a much more difficult text. Newton read a few pages... and immediately got stuck. ...The second time through, he progressed a page or two further before running into more difficulties. Again, he read it from the beginning, this time getting further still. He continued this process until he mastered Descartes' text. Had Newton mastered Euclid first, Descartes' analytic geometry would have been much easier to understand. Newton later advised others not to make the same mistake. But Descartes had ignited Newton's interest in mathematics, an interest that bordered on obsession.
    René Descartes

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