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  2. History of geometry - Wikipedia

    en.wikipedia.org/wiki/History_of_geometry

    The Elements began with definitions of terms, fundamental geometric principles (called axioms or postulates), and general quantitative principles (called common notions) from which all the rest of geometry could be logically deduced. Following are his five axioms, somewhat paraphrased to make the English easier to read.

  3. Quadrivium - Wikipedia

    en.wikipedia.org/wiki/Quadrivium

    The seven classical arts were considered "thinking skills" and were distinguished from practical arts, such as medicine and architecture. The quadrivium , Latin for 'four ways', [ 3 ] and its use for the four subjects have been attributed to Boethius , who was apparently the first to use the term [ 4 ] when affirming that the height of ...

  4. Trivium - Wikipedia

    en.wikipedia.org/wiki/Trivium

    Etymologically, the Latin word trivium means "the place where three roads meet" (tri + via); hence, the subjects of the trivium are the foundation for the quadrivium, the upper (or 'further') division of the medieval education in the liberal arts, which consists of arithmetic (numbers as abstract concepts), geometry (numbers in space), music (numbers in time), and astronomy (numbers in space ...

  5. Renaissance - Wikipedia

    en.wikipedia.org/wiki/Renaissance

    The Renaissance has a long and complex historiography, and in line with general skepticism of discrete periodizations, there has been much debate among historians reacting to the 19th-century glorification of the "Renaissance" and individual cultural heroes as "Renaissance men", questioning the usefulness of Renaissance as a term and as a ...

  6. Timeline of geometry - Wikipedia

    en.wikipedia.org/wiki/Timeline_of_geometry

    1870 – Felix Klein constructs an analytic geometry for Lobachevski's geometry thereby establishing its self-consistency and the logical independence of Euclid's fifth postulate, 1873 – Charles Hermite proves that e is transcendental, 1878 – Charles Hermite solves the general quintic equation by means of elliptic and modular functions

  7. Proportion (architecture) - Wikipedia

    en.wikipedia.org/wiki/Proportion_(architecture)

    In classical architecture, proportions were set by the radii of columns. Proportion is a central principle of architectural theory and an important connection between mathematics and art . It is the visual effect of the relationship of the various objects and spaces that make up a structure to one another and to the whole.

  8. Classicism - Wikipedia

    en.wikipedia.org/wiki/Classicism

    The classicism of the Renaissance led to, and gave way to, a different sense of what was "classical" in the 16th and 17th centuries. In this period, classicism took on more overtly structural overtones of orderliness, predictability, the use of geometry and grids, the importance of rigorous discipline and pedagogy, as well as the formation of ...

  9. Renaissance of the 12th century - Wikipedia

    en.wikipedia.org/wiki/Renaissance_of_the_12th...

    The Renaissance of the 12th century was a period of many changes at the outset of the High Middle Ages. It included social , political and economic transformations, and an intellectual revitalization of Western Europe with strong philosophical and scientific roots.