Émile-Joseph-Maurice Chevé

Émile-Joseph-Maurice Chevé (May 31, 1804 – August 21, 1864) was a French music theorist and music teacher.

Émile-Joseph-Maurice Chevé
Born(1804-05-31)May 31, 1804
DiedAugust 21, 1864(1864-08-21) (aged 60)
NationalityFrench
OccupationMusic theorist and teacher
Known forGalin-Paris-Chevé method

Chevé was born in Douarnenez. He entered the Marines at age 16 and qualified there to become a doctor and surgeon. In 1835, he returned to Paris and studied medicine and mathematics. He also visited a course taught by Aimé Paris, who propagated a music notation system inherited from Pierre Galin. He was very attracted to the method, and when he ended up marrying Paris's sister Nanine, he promoted and developed it together with Paris.

From 1844, he gave in Paris more than 150 courses in the method, which became known as the Galin-Paris-Chevé method. He also edited with his wife a series of textbooks that were used at such schools as the École normale supérieure, the École polytechnique and the Lycée Louis-le-Grand.

His son Amand Chevé carried forth his interest in the system. Under John Curwen it came into the English-speaking world, and was carried by Lowell Mason into the United States. A hundred years later, the Hungarian music educator Zoltán Kodály adapted the system in his Kodály Method.

He is also the father of Émile-Frédéric-Maurice Chevé (1829-1897), a poet.

Writings

  • Méthode élémentaire de musique vocale, théorie et pratique, chiffrée et portée
  • Méthode d'harmonie et de composition
  • 800 duos gradués
  • Méthode élémentaire de piano
  • Appel au bon sens de toutes les nations qui désirent voir se généraliser chez elles l'enseignement musical
  • Protestation adressée au comité central d'instruction primaire de la ville de Paris, contre un rapport de la Commission de chant
  • La routine et le bon sens
  • Coup de grâce à la routine musicale

Further reading

  • Edwin E. Gordon: Learning Sequences in Music: A Contemporary Music Learning Theory, GIA Publications, 2007, ISBN 978-1-57999-688-8, p. 83 ff.
gollark: It *might* be possible to make it somehow, but it wouldn't *weigh* the same as it somehow could on Earth.
gollark: That's not really valid in the context of the entire observable universe.
gollark: *Weight* is mass times acceleration from gravity. The acceleration from gravity is probably going to change wildly across the whole observable universe, but I guess you could sample it at various bits and average it. In any case, that average acceleration probably won't be at the Earth level of 10-ish m/s².
gollark: No it wouldn't.
gollark: Why not?
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.