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The_Complete_Idiot%27s_Guide_To_Music_Theory

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Intervals<br />

In This Chapter<br />

◆ Changing pitches with sharps and flats<br />

◆ Understanding half steps and whole steps<br />

◆ Counting the intervals between notes<br />

◆ Using major, minor, perfect, diminished, and augmented intervals<br />

Lesson 2, Track 11<br />

2<br />

Chapter<br />

In the previous chapter you learned all about musical pitches: how they’re<br />

named and how they’re presented on a staff. In this chapter we’ll go beyond<br />

that by looking at how pitches can be raised and lowered, and how you can<br />

describe the differences between pitches in terms of intervals.<br />

<strong>To</strong> make things as simple as possible, we’ll discuss these pitches and intervals in<br />

terms of the C Major scale—that is, the notes between one C on the piano keyboard<br />

and the next C above that. <strong>The</strong> basic concepts can be applied to any<br />

scale, as you’ll see; it’s just that sticking to a single scale makes it all a little easier<br />

to grasp. (And, at least on the piano, the C Major scale is the easiest scale to<br />

work with—it’s all white keys!)<br />

Be Sharp—or Be Flat<br />

As you learned in Chapter 1, the lines and spaces on a music staff correspond<br />

exactly to the white keys on a piano. But what about those black keys? Where<br />

are they on the staff?<br />

When we say there are 7 main pitches in a Western musical scale (A through<br />

G), that’s a bit of an oversimplification: <strong>The</strong>re actually are 12 possible notes in<br />

an octave, with some of them falling between the 7 main pitches.<br />

Just count the keys between middle C and next C on the piano—including the<br />

black keys, but without counting the second C. If you counted correctly, you<br />

counted 12 keys, which represent 12 pitches; each pitch/key is the same interval<br />

away from the previous pitch/key.

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