II Intervals & scales · Chapter 4
The major scale
One formula. Seven notes. The reference everything else is measured against.
The major scale is the reference everything in Western music compares against. When we say a chord is “minor,” we mean minor relative to the major scale. When we say a key is “dark” or “bright,” we’re describing how far it sits from the major. So this is the one scale to truly understand.
A major scale has seven notes. The eighth — the octave — repeats the first. Between those eight notes, the pattern of half steps and whole steps is always the same:
W – W – H – W – W – W – H
That’s it. Whole, whole, half, whole, whole, whole, half. If you start on any note and apply that pattern of steps going up, you’ve built a major scale.
Building C major
Let’s start on C Do and apply the formula:
| Step | From → To | Distance |
|---|---|---|
| 1 | C Do → D Re | whole |
| 2 | D Re → E Mi | whole |
| 3 | E Mi → F Fa | half |
| 4 | F Fa → G Sol | whole |
| 5 | G Sol → A La | whole |
| 6 | A La → B Si | whole |
| 7 | B Si → C Do | half |
The result:
- C
- C#
- D
- D#
- E
- F
- F#
- G
- G#
- A
- A#
- B
Click the highlighted keys in order, left to right. You’re playing C Do major. It uses only white keys — no black keys. That’s the reason every beginner theory book starts here: C Do major is the only major scale that fits entirely on the white keys of a piano. It’s the simplest visual case for the formula.
Now build G major
Start on G Sol and apply the same formula:
| Step | From → To | Distance | Note |
|---|---|---|---|
| 1 | G Sol → A La | whole | ✓ |
| 2 | A La → B Si | whole | ✓ |
| 3 | B Si → C Do | half | ✓ |
| 4 | C Do → D Re | whole | ✓ |
| 5 | D Re → E Mi | whole | ✓ |
| 6 | E Mi → F# Fa# | whole | ⚠️ |
| 7 | F# Fa# → G Sol | half | ✓ |
Look at step 6. E Mi to F Fa is only a half step (remember from chapter 1.5 — there’s no black key between them). But the formula requires a whole step at that position. So we have to raise the F Fa by a half step — to F# Fa# — to satisfy the pattern.
- C
- C#
- D
- D#
- E
- F
- F#
- G
- G#
- A
- A#
- B
Same pattern, every key
Try D Re major in your head using the formula:
Two sharps. The formula forces them. And here’s A La major:
Three sharps. Same formula, different starting note, different consequences.
This is the whole game. Every major scale you’ll ever encounter is just W–W–H–W–W–W–H applied to a different starting note.
Every letter appears exactly once
Notice something in the scales above: G Sol major uses F# Fa# (not G♭). D Re major uses C# Do# (not D♭). A La major uses G# Sol# (not A♭).
This isn’t an accident. A major scale always contains each of the seven letters exactly once. This is why we have enharmonic equivalents — the choice between F# Fa# and G♭ depends on which letter is missing from the scale. In G Sol major, the letter F is already in use, so the sharp note is named F# Fa# , not G♭.
Recap
- The major scale is built from a fixed pattern of steps: W – W – H – W – W – W – H.
- Apply that formula starting on any note and you get the major scale in that key.
- The formula naturally produces sharps (or flats) when the starting note requires them — they aren’t memorization, they’re consequences.
- A major scale always uses each letter A–G exactly once. This rule decides whether a note is named sharp or flat.