Quadrivium - tradução para alemão
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Quadrivium - tradução para alemão

LIBERAL ARTS OF ASTRONOMY, ARITHMETIC, MUSIC AND GEOMETRY
Quadrivial; Quadrivials; Quadrivia
  • ''The Consolation of Philosophy'']]
  • date=December 2022}}
  • 200x200px

Quadrivium         
n. quadrivium, four disciplines that comprised the advanced division of university studies during the Middle Ages (arithmetic, geometry, music, and astronomy)
quadrivium      
n. Quadrivium (mittelalterl. vier höhere Fächer: Arithmetik, Geometrie, Astronomie, Musik)
liberal arts         
  • "Thriumph of S. Tomas & Allegory of the Sciences" by Andrea di Bonaluto. Frasco, 1365-68, Basilica di S. Maria Novella.
  • Marriage of Mercury and Philology]]''
  • ''Allegory of the seven liberal arts,'' [[The Phoebus Foundation]]
  • "A young man introduced to the seven Liberal Arts" by Sandro Boticelli, c. 1484. Fresco in Villa Lemni, Florence.
  • Thompson Library]] at [[Vassar College]] in New York
7 FREE ARTS, STILL CONSIDERED TOGETHER THE BASIS FOR A TRADITIONAL ACADEMIC PROGRAM IN WESTERN HIGHER EDUCATION
Liberal Arts; Liberal art; Seven Liberal Arts; Liberal-arts; Liberal studies; 7 liberal arts; Arts, The Faculty of; Free arts; Artes Liberales; Liberal curriculum; Liberal sciences; Artes liberales; Liberal Arts, The Seven; Seven liberal arts; Liberal Studies; Septivium; Septivia; Liberal arts
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Definição

quadrivium
[kw?'dr?v??m]
¦ noun a medieval university course comprising arithmetic, geometry, astronomy, and music. Compare with trivium.
Origin
L., lit. 'the place where four roads meet'.

Wikipédia

Quadrivium

From the time of Plato through the Middle Ages, the quadrivium (plural: quadrivia) was a grouping of four subjects or arts—arithmetic, geometry, music, and astronomy—that formed a second curricular stage following preparatory work in the trivium, consisting of grammar, logic, and rhetoric. Together, the trivium and the quadrivium comprised the seven liberal arts, and formed the basis of a liberal arts education in Western society until gradually displaced as a curricular structure by the studia humanitatis and its later offshoots, beginning with Petrarch in the 14th century. 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', and its use for the four subjects have been attributed to Boethius, who likely coined the term. It was considered the foundation for the study of philosophy (sometimes called the "liberal art par excellence") and theology. The quadrivium was the upper division of the medieval education in the liberal arts, which comprised arithmetic (number in the abstract), geometry (number in space), music (number in time), and astronomy (number in space and time).

Educationally, the trivium and the quadrivium imparted to the student the seven essential thinking skills of classical antiquity. Altogether the Seven Liberal Arts belonged to the so-called 'Low Faculty' (of Arts), whereas Medicine, Jurisprudence (Law), and Theology were established in the three so-called 'High' faculties. Thereby it was quite common in the middle ages that the lecturers in the Low Faculty (for trivium and/or quadrivium) to be students themselves in one of the High faculties. Philosophy was typically not a subject (nor faculty) in its own right, but was rather present implicitly as an 'auxiliary tool' within the discourses of the High faculties (especially theology); the complete emancipation of philosophy from theology happened only after the Medieval era.

Displacement of the quadrivium by other curricular approaches from the time of Petrarch gained momentum with the subsequent Renaissance emphasis on what became the modern humanities, one of four liberal arts of the modern era, alongside natural science (where much of the actual subject matter of the original quadrivium now resides), social science, and the arts; though it may appear that music in the quadrivium would be a modern branch of performing arts, it was then an abstract system of proportions that was carefully studied at a distance from actual musical practice, and effectively a branch of music theory more tightly bound to arithmetic than to musical expression.