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Music Theory Inversion

In music theory, chords are said to be inverted when the root of the chord is not in lowest position of the chord. Inverted chords are used in every piece of music. Melodies are said to be inverted when they are played upside down. A famous example is that of Rachmaninoff's "Rhapsody on a Theme of Paganini" (see Resources), in which the main theme is inverted to create the sweeping, slow romantic theme that appears about halfway through the piece. Here are some examples of chord position and melodic inversion.
  1. Root Position

    • In root position, the root, or note upon which the chord is based, is in the lowest position. From bottom to top, a C major triad in this position has the C in the bottom and the E and G above the C. It is denoted as I, indicating the scale degree on which it was built. If the chord is a seventh chord, and contains the 7th of the scale, B, in addition to C, E and G, then it is denoted as a I7 chord.

    First Inversion

    • In first inversion, the third of the chord is in the bottom. In both the triad and the seventh chord, the E would be the lowest note of the chord, with C, G and B above it. For a triad, this is marked as a I6 chord, and in the seventh chord it is a I6/5.

    Second Inversion

    • In second inversion, the fifth of the chord is in the bottom. In our examples, G would be in the bass. The triad of G, E and C is marked as I6/4, and the seventh chord of G, E, C and B would be marked as I4/3.

    Third Inversion

    • Only chords with four or more notes can have inversions greater than second inversion. In third inversion, the seventh of the chord is in the lowest position. In our example, B would be the lowest note, with C, E and G above it. This is denoted as I2.

    Melodic inversion

    • Melodies can be inverted as well. An inversion of a melody is the melody written upside down. Where the original melody goes up, the inversion goes down and vice versa. For example, if the original melody is A-D-C-D, the inversion would be A-E-F-E.

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