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In music, a whole tone scale is a scale in which each note is separated from its neighbours by the interval of a whole step. There are only two complementary whole tone scales, both six-note or hexatonic scales:
The whole tone scale has no leading tone and because all tones are the same distance apart, "no single tone stands out, [and] the scale creates a blurred, indistinct effect". This effect is especially emphasized by the fact that triads built on such scale tones are augmented. Indeed, one can play all six tones of a whole tone scale simply with two augmented triads whose roots are a major second apart. Since they are symmetrical, whole tone scales do not give a strong impression of the tonic or tonality.
The composer Olivier Messiaen called the whole tone scale his first mode of limited transposition. The composer and music theorist George Perle calls the whole tone scale interval cycle 2, or C2. Since there are only two possible whole tone scale positions (that is, the whole tone scale can be transposed only once), it is either C20 or C21. For this reason, the whole tone scale is also maximally even and may be considered a generated collection.
Due to this symmetry the hexachord consisting of the whole-tone scale is not distinct under inversion or more than one transposition. Thus many composers have used one of the "almost whole-tone" hexachords whose, "individual structural differences can been seen to result only from a difference in the 'location,' or placement, of a semitone within the otherwise whole-tone series." Alexander Scriabin's Mystic chord is a primary example, being a whole tone scale with one note raised a semitone, with this alteration allowing for a greater variety of resources through transposition.
Use of the melodic whole tone scale can be traced at least as far back as Mozart, in his Musical Joke, for strings and horns. In the 19th century Russian composers went further with melodic and harmonic possibilities of the scale, often to depict the ominous; consider the endings of the overtures to Glinka's opera Ruslan and Lyudmila and Borodin's Prince Igor, the Commander's theme in Dargomyzhsky's The Stone Guest, and the sea king's music in Rimsky-Korsakov's Sadko. (For some short piano pieces written completely in whole-tone scale, see nos. 1, 6, and 7 from V.A. Rebikov's Празднество (Une fête), Op. 38, from 1907.)
H.C. Colles names as the "childhood of the whole-tone scale" the music of Berlioz and Schubert in France and then Russians Glinka and Dargomijsky. Claude Debussy, who had been influenced by Russians, along with other Impressionist composers made extensive use of whole tone scales. The whole tone scale was also used by Alban Berg in his Violin Concerto (the last four notes of the 12-tone row he used are B, C♯, E♭ and F, which, together with the first note, G, comprise 5 of the 6 notes of the scale) and by Béla Bartók in his Fifth String Quartet. Ferruccio Busoni used the whole tone scale in the right hand part of the "Preludietto, Fughetta ed Esercizio" of his An die Jugend, and Franz Liszt applied the whole tone scale to parts of the score of his Dante Symphony.
The scale is also used extensively in modern jazz writing and jazz harmony. Wayne Shorter's composition "JuJu" features heavy use of the whole tone scale, and John Coltrane's One Down, One Up is built off two augmented chords arranged in the same simple structure as his earlier tune Impressions. However, these are only the most overt examples of the use of this scale in jazz. A vast number of jazz tunes, including many standards, use augmented chords and their corresponding scales as well, usually to create tension in turnarounds or as a substitute for a dominant seventh chord. Art Tatum and Thelonious Monk are two pianists who used the whole tone scale extensively and creatively.
As pertaining to Pythagoras
Pythagoras' theory that all the planets had "tones" between them. From the sphere of the earth to the sphere of the moon; one tone; from the sphere of the moon to that of Mercury, one half-tone; from Mercury to Venus, one-half; from Venus to the sun, one and one-half tones; from the sun to Mars, one tone; from Mars to Jupiter, one-half tone; from Jupiter to Saturn, one-half tone; from Saturn to the fixed stars, one-half tone. The sum of these intervals equals the six whole tones of the octave. . Based on some views, this may have been just because Pythagoras wanted it to.
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Whole tone". Allthough most Wikipedia articles provide accurate information accuracy can not be guaranteed.
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