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5D Building Chords on Scale Degrees

We saw in the chapter on scales that we can build scales in major, and in the relative minor, with the following scale degree names.

In major:

and in minor:

In the opening page of this chapter, we saw that triads are the fundamental building block of harmony, and that triads can be built above the tonic, subdominant and dominant poles of the scale

We add to this primary group the triad based on the sixth degree of the scale, which can be thought of as the relative tonie (or T-R).

We then assign Roman numerals to these chords, based on their root or bass note. Roman numerals are used to indicate chords as a convenient shorthand, since we use so many Arabic numerals in our music system. When a Roman numeral is employed, we know that it automatically refers to a triad based on a particular scale degree.

When the chords are major, upper case Roman numerals are used to indicate their quality, and when the chords are minor, as in the case of the relative-tonic, lower case Roman numerals are used.

We can now fill in the remaining chords of the scale, labelling those triads by the same names as the scale steps:

Notice that these triads form three distinct groups. I, IV and V are major triads, ii, iii and vi and minor triads. The triad built on the seventh step of the scale is a diminished triad, due to the existence of the diminished fifth between its outer notes, rather than the perfect fifth.

The diminished triad will be dealt with in a subsequent section.

While these chords appear as distinct triads, it is useful to understand their function. In general, think of these chords in these groupings:

Here then are some common chord progressions, just to give you an idea. In the later sections of this chapter, there will be a few pages that concern the essential chord progressions.

There will be more to say on chord progressions in Chapter 6.

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