Percy Goetschius

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Percy Goetschius
Percy Goetschius.png
Born(1853-08-10)August 10, 1853
Paterson, New Jersey
DiedOctober 29, 1943(1943-10-29) (aged 90)
Manchester, New Hampshire
OccupationMusic educator
Spouse(s)
Maria C. C. Stephany
(m. 1899)
Children2
Signature
Signature of Percy Goetschius.png

Percy Goetschius (August 10, 1853 – October 29, 1943) was an American music theorist and teacher who won international fame in the teaching of composition.[1]

Career[]

Goetschius was born in Paterson, New Jersey.[2] He was encouraged by Ureli Corelli Hill, a conductor and violinist, who was a friend of the Goetschius family.[3] Goetschius was the organist of the Second Presbyterian Church from 1868–1870 and of the First Presbyterian from 1870–1873, and pianist of Mr. Benson's Paterson Choral Society. He went to Stuttgart, Württemberg (Germany), in 1873 to study theory in the Royal Conservatory with Immanuel Faisst, and soon advanced to become a professor. In 1885, King Karl Friedrich Alexander of Württemberg conferred upon him the title of royal professor. He composed much, and reviewed performances for the press. Syracuse University conferred an Honorary Music Doctorate on Goetschius for the academic year 1892–1893.[4] In 1892, he took a position in the New England Conservatory, Boston, and four years later opened a studio in that city. In 1905, he went to the staff of the Institute of Musical Art (Juilliard School) in New York City, headed by Frank Damrosch.

Goetschius's notable pupils include Henry Cowell, Lillian Fuchs, Howard Hanson, Swan Hennessy, Julia Klumpke, Wallingford Riegger, Bernard Rogers, and Arthur Shepherd. In 1917, he was elected an honorary member of Phi Mu Alpha Sinfonia fraternity, the national fraternity for men in music, by the fraternity's Alpha chapter at the New England Conservatory.

Selected music theory textbooks[]

Goetschius published several textbooks on theory, including:

  • The Material Used in Musical Composition (New York: G. Schirmer)
1st ed. (1882); OCLC 558882224
2nd ed. (alternate link) (1889)
4th ed. (1895)
8th ed. (1907); OCLC 20836840
14th ed. (1941 print) (1913, 1915, 1941); OCLC 854588114, 603255234, 981774965, OCLC 989474583
  • The Theory and Practice of Tone-Relations (Boston: New England Conservatory, 1892); OCLC 62459269, 875583226
11th ed. New York: G. Schirmer (1913); OCLC 10390239
15th ed. (1917)
24th ed., New York: G. Schirmer (1931); OCLC 351740363
1st ed. (1900); OCLC 497628594
2nd ed. (1903)
?? ed. (1905); OCLC 250682608
6th ed. (1908)
7th ed. (1910)
11th ed. (1923)
?? ed. (1928); OCLC 459452058
  • The Larger Forms of Musical Composition (New York: G. Schirmer)
5th ed. (1915); OCLC 989390504
7th ed. (1915); OCLC 752431436
  • The Homophonic Forms of Musical Composition (New York: G. Schirmer)
1st ed. (1898)
? ed. (1901); OCLC 499943798
3rd ed. (1905)
3rd ed. (1908)
4th ed. (1907); OCLC 757059439, 752431426
7th ed. (1913)
8th ed. (1915); OCLC 1844527
9th ed. (1918); OCLC 868507364
10th ed. (1921)
11th ed. (1923)
  • Music Theory for Piano Students, co-authored with Clarence Grant Hamilton, John P. Marshall, Will Earhart (Boston: Oliver Ditson)
(1924); OCLC 5020226
?? (1930)
  • Exercises in Elementary Counterpoint (G. Schirmer)
5th ed. (1910); OCLC 756994501
  • Counterpoint (New York: G. Schirmer, 1930)
  • The Structure of Music (Philadelphia: T. Presser, 1934)

As of the mid-20th century, use of Goetschius' books, as texts, is rare; albeit, the books contain original theoretical ideas and pedagogical approaches that endure today.

Goetschius' theory of harmonic progression[]

Perhaps the most important theory put forth by Goetschius is that of natural harmonic progression, which first appeared in The Theory and Practice of Tone-Relations. According to Goetschius' theory, the triad V in a key resolves to the tonic triad I because of the acoustically perfect interval of the fifth between the root of V and that of I:

Fifth-Progression1.png

Goetschius believed that, since the upper tone of the fifth is a harmonic of the lower, a chord rooted on the upper tone demands to be "resolved" by progressing to the chord rooted on the lower tone. Moreover, this theory is extended to other chords in a key, so that the normal tendency of a chord (triad or seventh chord) in a key is to progress to the chord rooted a fifth lower.

Fifth-Progression-2.jpg

The sole weakness of this theory is its failure to account for the importance of the subdominant triad IV, a chord frequently used in musical practice. Although Goetschius acknowledges the importance of the IV harmony elsewhere in his writings, it does not appear to have a place in his theory of harmonic progression.

Family[]

My family name is (or should be) pronounced get'she-us. The family hails from Switzerland (1714), where the name was Götschi. One of my ancestors, middle of the 18th century, an earnest Latin scholar, affixed the Latin terminal us.

— Percy Goetschius, as he told the Literary Digest[5]

He was married twice, the second time to Maria C. C. Stephany on June 14, 1899. He had two children.[2]

Percy Goetschius died at his home in Manchester, New Hampshire on October 29, 1943.[6]

References[]

General[]

Inline citations[]

  1. ^ New Jersey Biographical Dictionary (2008–2009 ed.; Vol. 1 of 2), Caryn Hannan (ed.), State History Publications (2008), pps. 274–276 ; OCLC 245610040
  2. ^ Jump up to: a b The National Cyclopaedia of American Biography. XIV. James T. White & Company. 1910. pp. 258–259. Retrieved December 16, 2020 – via Google Books.
  3. ^ Thompson, David M.: A History of Harmonic Theory in the United States (Kent, Ohio: The Kent State University Press, 1980), p. 37.
  4. ^ Annual Report of the Regents (Vol. 106), University of the State of New York, James B. Lyon, State Printer, pg. 609 (1893); OCLC 460851224, 150088199
  5. ^ What's the Name, Please?, by Charles Earle Funk, Funk & Wagnalls (1936, 1938), pg. 71; OCLC 759066016, 3142055
  6. ^ "Deaths and Funerals: Dr. Percy Goetschius". The Boston Globe. Manchester, New Hampshire. October 31, 1943. p. 33. Retrieved December 16, 2020 – via Newspapers.com.

External links[]

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