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What is another word for elementary geometry?

Pronunciation: [ˌɛlɪmˈɛntəɹi d͡ʒiˈɒmətɹˌi] (IPA)

Elementary geometry refers to the basic concepts and principles of geometry, which serve as a foundational framework for later study. There are several synonyms for the term "elementary geometry," including introductory geometry, Euclidean geometry, and plane geometry. These terms all connote the same basic concept of geometry at a beginner level, but may be used to emphasize different aspects of the subject. For example, "Euclidean geometry" specifically emphasizes the ideas developed by the ancient Greek mathematician Euclid, while "plane geometry" may be used to distinguish the study of flat surfaces from more complex three-dimensional geometry. Regardless of the specific term used, elementary geometry is an essential topic of study for anyone seeking to build a deeper understanding of mathematics.
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Synonyms for Elementary geometry:

What are the hypernyms for Elementary geometry?

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

What are the hyponyms for Elementary geometry?

Hyponyms are more specific words categorized under a broader term, known as a hypernym.

  • hyponyms for elementary geometry (as nouns)

Famous quotes with Elementary geometry

  • Once the first principles are disposed of, the body of doctrine contained in the recent textbooks of elementary geometry does not, and from the nature of the case cannot, show any substantial differences from that set forth in the .
    Thomas Little Heath
  • The researches of the last thirty or forty years into the history of mathematics (I need only mention such names as those of [Carl Anton] Bretschneider, Hankel, Moritz Cantor, [Friedrich] Hultsch, Paul Tannery, Zeuthen, Loria, and Heiberg) have put the whole subject upon a different plane. I have endeavoured in this edition to take account of all the main results of these researches up to the present date. Thus, so far as the geometrical Books are concerned, my notes are intended to form a sort of dictionary of the history of elementary geometry, arranged according to subjects; while the notes on the arithmetical Books VII.-IX. and on Book X follow the same plan.
    Thomas Little Heath

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