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Last lesson the operation was skip; this time it's simply don't stop. Keep stacking thirds past the seventh and you get the nine, the eleven, and the thirteen — which are just the two, the four, and the six under bigger names — until a full thirteenth chord turns out to contain the entire scale. That's the payoff: a chord is a scale stacked up, a scale is a chord unrolled, and a symbol like G13 is quietly telling you exactly which notes to play.
What follows is this lesson’s section of the Course Guide — you can read it here or in the full guide →
What happens if you don't stop stacking at four notes? The answer is the second operation on the module map, and it barely counts as new. Last time the operation was skip. This time it's: don't stop.
Picking up where we left off, consider the major scale on one string, extended to two octaves. Root, 3, 5, 7 was a major seventh chord. Keep going: skip the 8, take the 9. But hold on — nine? The scale only has seven notes. The 9 is just the 2, an octave up. And that's the entire naming system.
Memorize this: The 9 is the 2, the 11 is the 4, and the 13 is the 6. If the number in a chord name is bigger than 7, subtract 7 to find the note.
Why do the names keep counting past the octave? Because that's how we got there, by stacking. In a chord, the 9 sits above the 7, so we call it a 9 instead of a 2. The name tells you the note came from stacking thirds. One small wrinkle while we're here: a chord symbol like C9 implies the whole stack underneath — the ♭7 is in there too. If you want the 9 without the seventh, that's what "add9" means. Cmaj9 has a natural seventh; Cm9 has a flat seventh and a flat third. There really are just a small handful of combinations.
And why do the numbers stop at thirteen? Stack one more third and you land on... fifteen, which is just the root, two octaves up. There are no notes left that don't already have names. A full thirteenth chord doesn't just come from the scale — it is the scale, every note of it, stacked in thirds. That's the chord that swallows the entire scale.
So here's what I want you to remember: a chord is a scale stacked up, and a scale is a chord unrolled. They are the same seven notes, seen from two different angles. This is why "what scale do I play over this chord" answers itself more often than you'd think — the chord symbol is often telling you the scale if you know how to unpack it. See a G13 on a chart, unpack the stack, and you get seven notes: the C major family, starting on G. Which, as you know from Module 5, is called G Mixolydian. Many chord names tell you exactly what scale to play.
In the last lesson, the matrix gave us a rule: from any note in a 3NPS pattern, a skip is one of exactly three moves. What happens if you keep applying the rule past the seventh? Nothing new. The same cycle keeps repeating (along the string, diagonal, diagonal), and the notes it lands on past the 7 are the 9, the 11, and the 13.
Of course, you will never play a full thirteenth chord as a chord. You can't: seven notes, six strings, four fretting fingers. And even if you could, all seven notes at once just sounds like mud. Real-world extended chords are played as fragments: three or four notes that stand in for the whole stack. The core of the fragment is the shell: the root, the 3, and the 7, the three notes that carry the chord's identity. Notice the 5 doesn't make the list: it gives you the least information, so it's usually the first note dropped. Everything else is color — a 9 here, a 13 there, and the listener's ear fills in the rest. Actually building those voicings is an art of its own and not what this course is about. What matters here is that you can read the stack.
One last thing, because the extensions aren't all equally easy to use. The 9 and the 13 are friendly: add them to almost anything, and it sounds richer. The 11 can be a troublemaker over major chords, because it sits a half step above the 3, an octave up, and those two notes clash. That's why an 11 on a major-type chord is usually a sharp 11 (later in this module we'll meet an entire scale built around it). Over minor chords, the 11 behaves itself, because there's no clash against the ♭3.
Exercise 7-3: Extend the matrix exercise from the last lesson: starting from the bottom strings of a 3NPS pattern, run the chain all the way to the 13th instead of stopping at the 7th, saying the numbers out loud — root, 3, 5, 7, 9, 11, 13. Then, playing over a backing track, land on a 9 or a 13 on purpose and hold it. You'll start hearing extensions as colors you can reach for instead of numbers on a chart. As always, your ears are the error-checker: every note is diatonic, so if something sounds off, you probably miscounted.
Notice something about the module so far: we haven't learned a single new note. Every triad, seventh chord, and extension came from inside the major scale you already know. That changes in the next lesson.
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