Blue note
In jazz and blues, a blue note is a note that—for expressive purposes—is sung or played at a slightly different pitch from standard. Typically the alteration is between a quartertone and a semitone, but this varies depending on the musical context.
Origins and meaning
[edit]Like the blues in general, the blue notes can mean many things. One quality that they all have in common, however, is that they are lower than one would expect, classically speaking. But this flatness may take several forms. On the one hand, it may be a microtonal affair of a quarter-tone or so. Here one may speak of neutral intervals, neither major nor minor. On the other hand, the lowering may be by a full semitone—as it must be, of course, on keyboard instruments. It may involve a glide, either upward or downward. Again, this may be a microtonal, almost imperceptible affair, or it may be a slur between notes a semitone apart, so that there is actually not one blue note but two. A blue note may even be marked by a microtonal shake of a kind common in Oriental music. The degrees of the mode treated in this way are, in order of frequency, the third, seventh, fifth, and sixth.
— Peter van der Merwe (1989), Origins of the Popular Style, p. 119
The blue notes are usually said to be the lowered third, lowered fifth, and lowered seventh scale degrees.[1][2][3] The lowered fifth is also known as the raised fourth.[4] Though the blues scale has "an inherent minor tonality, it is commonly 'forced' over major-key chord changes, resulting in a distinctively dissonant conflict of tonalities".[4] A similar conflict occurs between the notes of the minor scale and the minor blues scale, as heard in songs such as "Why Don't You Do Right?", "Happy" and "Sweet About Me".
In the case of the lowered third over the root (or the lowered seventh over the dominant), the resulting chord is a neutral mixed third chord.
Blue notes are used in many blues songs, in jazz, and in conventional popular songs with a "blue" feeling, such as Harold Arlen's "Stormy Weather". Blue notes are also prevalent in English folk music.[5] Bent or "blue notes", called in Ireland "long notes", play a vital part in Irish music.[6]
Theory and measurement
[edit]Music theorists have long speculated that blue notes are intervals of just intonation[7][8][9][10][11][12] not derived from European 12-tone equal temperament tuning. Just intonation musical intervals derive directly from the harmonic series. Humans naturally learn the harmonic series as infants. This is essential for many auditory activities such as understanding speech (see formant) and perceiving tonal music.[13] In the harmonic series, overtones of a fundamental tonic tone occur as integer multiples of the tonic frequency. It is therefore convenient to express musical intervals in this system as integer ratios (e.g. 2⁄1 = octave, 3⁄2 = perfect fifth, etc.). The relationship between just and equal temperament tuning is conveniently expressed using the 12-tone equal temperament cents system. Just intonation is common in music of other cultures such as the 17-tone Arabic scale and the 22-tone Indian classical music scale.[14] In African cultures, just intonation scales are the norm rather than the exception.[15] As the blues appears to have derived from a cappella field hollers of African slaves, it would be expected that its notes would be of just intonation origin closely related to the musical scales of western Africa.[16][7][9]
The blue "lowered third" has been speculated to be from 7⁄6 (267 cents)[9][10] to 350 cents[12] above the tonic tone. It has recently been found empirically to center at 6⁄5 (316 cents, a minor third in just intonation, or a slightly sharp minor third in equal temperament) based on cluster analysis of a large number of blue notes from early blues recordings.[17] This note is commonly slurred with a major third justly tuned at 5⁄4 (386 cents)[17] in what Temperley et al.[18] refer to as a "neutral third". This bending or glide between the two tones is an essential characteristic of the blues.[2][3][9][10][11]
The blue "lowered fifth" has been found to be quite separate from the perfect fifth and clusters with the perfect fourth with which it is commonly slurred. This "raised fourth" is most commonly expressed at 7⁄5 (583 cents).[17] The eleventh harmonic (i.e. 11⁄8 or 551 cents) as put forward by Kubik[9] and Curry[10] is also possible as it is in the middle of the slur between the perfect fourth at 4⁄3 and 7⁄5.
The blue "lowered seventh" appears to have two common locations at 7⁄4 (969 cents) and 9⁄5 (1018 cents).[17] Kubik[9] and Curry[10] proposed 7⁄4 as it is commonly heard in the barbershop quartet harmonic seventh chord.[19] The barbershop quartet idiom also appears to have arisen from African American origins.[20][19] It was a surprising finding that 9⁄5 was a much more common tonal location although both were used in the blues, sometimes within the same song.[17]
It should not be surprising that blue notes are not represented accurately in the 12-tone equal temperament system, which is made up of a cycle of very slightly flattened perfect fifths (i.e. 3⁄2). The just intonation blue note intervals identified above all involve prime numbers not equally divisible by 2 or 3. Prime-number harmonics greater than 3 are all perceptually different from 12-tone equal temperament notes.
The blues has likely evolved as a fusion of an African just intonation scale with European 12-tone musical instruments and harmony.[16][7] The result has been a uniquely American music which is still widely practiced in its original form and is at the foundation of another genre, American jazz.
See also
[edit]References
[edit]- ^ "Blue Notes". How To Play Blues Guitar. 2008-07-06. Archived from the original on 2008-12-02. Retrieved 2008-07-06.
- ^ a b Evans, David, 1944- (1982). Big road blues : tradition and creativity in the folk blues. Berkeley: University of California Press. ISBN 0-520-03484-8. OCLC 6197930.
{{cite book}}
: CS1 maint: multiple names: authors list (link) CS1 maint: numeric names: authors list (link) - ^ a b Titon, Jeff Todd, 1943- (1994). Early downhome blues : a musical and cultural analysis (2nd ed.). Chapel Hill: University of North Carolina Press. ISBN 0-8078-2170-5. OCLC 29909597.
{{cite book}}
: CS1 maint: multiple names: authors list (link) CS1 maint: numeric names: authors list (link) - ^ a b Ferguson, Jim (1999). All Blues Soloing for Jazz Guitar: Scales, Licks, Concepts & Choruses, p. 20. ISBN 0786642858.
- ^ Lloyd, A. L. (1967). Folk Song in England, pp. 52–54. London: Lawrence & Wishart. Cited in Middleton, Richard (1990/2002). Studying Popular Music. Philadelphia: Open University Press. ISBN 0-335-15275-9.
- ^ Epping, Rick. "Irish Harmonica". www.celticguitarmusic.com. Retrieved 2008-11-04.
- ^ a b c Kubik, Gerhard, 1934- (1999). Africa and the blues. Jackson, Miss.: University Press of Mississippi. ISBN 0-585-20318-0. OCLC 44959610.
{{cite book}}
: CS1 maint: multiple names: authors list (link) CS1 maint: numeric names: authors list (link) - ^ Kubik, Gerhard (2005). "The African Matrix in Jazz Harmonic Practices". Black Music Research Journal. 25 (1/2): 167–222. ISSN 0276-3605. JSTOR 30039290.
- ^ a b c d e f Kubik, G. (2008). Bourdon, blue notes, and pentatonicism in the blues: An Africanist perspective. In D. Evans (Ed.), Ramblin’ on my mind: New perspectives on the blues (pp. 11–48). Urbana, IL: University of Illinois Press.
- ^ a b c d e Curry, Ben (2015). "Blues music theory and the songs of Robert Johnson: ladder, level and chromatic cycle". Popular Music. 34 (2): 245–273. doi:10.1017/S0261143015000276. ISSN 0261-1430. S2CID 145765888.
- ^ a b Curry, Ben (2017). "Two Approaches to Tonal Space in the Music of Muddy Waters: Two Approaches to Tonal Space" (PDF). Music Analysis. 36 (1): 37–58. doi:10.1111/musa.12084. S2CID 126072443.
- ^ a b Van der Merwe, Peter (1989). Origins of the popular style : the antecedents of twentieth-century popular music. Oxford [Oxfordshire]: Clarendon Press. ISBN 0-19-316121-4. OCLC 18071070.
- ^ Helmholtz, Hermann von. On the sensations of tone as a physiological basis for the theory of music. Ellis, Alexander John, 1814-1890. (Second English edition, translated thoroughly revised and corrected, rendered conformal to the 4th (and last) German ed. of 1877, with numerous additional notes and a new additional appendix bringing down information to 1885, and especially adapted to the use of music students by Alexander J. Ellis ed.). New York. ISBN 0-486-60753-4. OCLC 385076.
- ^ Danielou, Alain (1999). Introduction to the Study of Musical Scales. Oriental Book Reprint Corporation. ISBN 8170690986.
- ^ Kubik, Gerhard (2010). Theory of African music. Chicago: The University of Chicago Press. ISBN 978-0-226-45690-4. OCLC 457769452.
- ^ a b Oliver, Paul (1970). Savannah syncopators: African retentions in the blues. London: Studio Vista.
- ^ a b c d e Cutting, Court B (2019-01-17). "Microtonal Analysis of "Blue Notes" and the Blues Scale". Empirical Musicology Review. 13 (1–2): 84–99. doi:10.18061/emr.v13i1-2.6316. ISSN 1559-5749.
- ^ Temperley, David (2017). "Mediant mixture and "blue notes" in rock: An exploratory study". Music Theory Online. 23. doi:10.30535/mto.23.1.7.
- ^ a b Averill, Gage (2003-02-20). Four Parts, No Waiting. Oxford University Press. doi:10.1093/acprof:oso/9780195116724.001.0001. ISBN 978-0-19-511672-4.
- ^ Abbott, Lynn (1992). ""Play That Barber Shop Chord": A Case for the African-American Origin of Barbershop Harmony". American Music. 10 (3): 289–325. doi:10.2307/3051597. JSTOR 3051597.
Further reading
[edit]- Schuller, Gunther. Early Jazz: Its Roots and Musical Development (New York: Oxford University Press, 1968), pp. 46–52). Cited in Benward & Saker (2003), p. 39.