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The usual parallel chord in a major key is a minor third below the root and the counter parallel is a major third above. In a minor key the intervals are reversed: the tonic parallel (e.g. Eb in Cm) is a minor third above, and the counter parallel (e.g. Ab in Cm) is a major third below. Both the parallel and the counter parallel have two notes ...
Chord type Major: Major chord: Minor: Minor chord: ... Tonic counter parallel: Play ⓘ 3-11A: 0 3 7: Minor Tonic: Play ⓘ 3-11B: 0 4 7: Major Tonic parallel:
In a minor key, the closely related keys are the parallel major, mediant or relative major, the subdominant, the minor dominant, the submediant, and the subtonic. In the key of A minor, when we translate them to keys, we get: A major (I) C major (III) D minor (iv) E minor (v) F major (VI) G major (VII)
In music theory, a major scale and a minor scale that have the same starting note are called parallel keys and are said to be in a parallel relationship. [ 1 ] [ 2 ] For example, G major and G minor have the same tonic (G) but have different modes , so G minor is the parallel minor of G major.
A chord chart. Play ⓘ. A chord chart (or chart) is a form of musical notation that describes the basic harmonic and rhythmic information for a song or tune. It is the most common form of notation used by professional session musicians playing jazz or popular music.
Parallel harmony is frequently used in house music and other electronic music genres. Historically, this resulted from producers sampling chords from soul or jazz and then playing them at different pitches, or using "chord memory" feature from classic polyphonic synthesizers.
Krenek's chord classification from Studies in Counterpoint.png 328 × 303; 25 KB Maiden Voyage Herbie Hancock opening vamp.mid 4.0 s; 334 bytes Maiden Voyage Herbie Hancock opening vamp.png 497 × 200; 17 KB
Equal chords are subtended by equal angles from the center of the circle. A chord that passes through the center of a circle is called a diameter and is the longest chord of that specific circle. If the line extensions (secant lines) of chords AB and CD intersect at a point P, then their lengths satisfy AP·PB = CP·PD (power of a point theorem).