Lesson Library · more-landmarks-for-instant-guitar-harmony

More Landmarks for Instant Guitar Harmony

YouTube Video: G_YP-IpRfuM · 0:00

⏳ Video Staged for Offline Download

More Landmarks for Instant Guitar Harmony

Originally published August 16, 2025

Resources

  • More Landmarks for Instant Guitar Harmony (PDF lesson)
    🔒 Unlocks with your first payment

One of these days, I'm going to remake my "Instant Harmony: Just Add Thirds" video on YouTube. It was my first YouTube video to feature live-action footage, and my camera angle and on-camera presence are cringeworthy. But even more important, I don't think I went far enough with the topic.

Being able to whip out a harmonized fill at a moment's notice is an awesome skill to develop, and it's a lot easier than it seems. This 10-page PDF lesson summarizes many of the key points from the original video and shows how to find multiple "neighborhoods" for harmonies that you can launch off of any chord voicing you know.


What follows is the written lesson — the full contents of the PDF handout, so you can read it here or download it above.

More landmarks for instant guitar harmony

In my Instant Harmony: Just Add Thirds YouTube video, I demonstrated how to create harmonized lines using parallel thirds, sixths (thinking of them as inverted thirds), and spread thirds, all by visualizing the major scale on one string and understanding which scale degrees require major thirds and which require minor. While that approach works well when the exact scale position is known, it can be challenging to apply on the fly during improvisation. Mental math is required to figure out which scale degree a finger is on, and that takes valuable brainpower away from making music.

Building on the foundation from the video, I showed in a previous Patreon lesson how to find small neighborhoods of notes for harmonies, based on visual landmarks in scale patterns and the roots of pentatonic scales. That lesson is independent of this one, but is worth checking out if you want to make the most of these harmonization techniques.

This lesson recaps the key points of the video and then introduces some new shortcuts to reduce the mental math of jumping from a chord into a harmonized line. The key insight is that the roots of CAGED chord shapes can serve as landmarks to instantly identify jumping-off points for harmonized lines, reducing the need for scale degree calculations.

Quick recap: How harmonies work in the major scale

Before we dive into the practical techniques, let's briefly review why this all works.

The major scale contains a specific pattern of major and minor thirds, due to the intervals between the notes of the scale. To harmonize the scale in thirds, we pair each note of the scale with the note two scale degrees higher. When we do this:

  • Major thirds occur on scale degrees 1, 4, and 5 (the I, IV, and V chords)
  • Minor thirds occur on scale degrees 2, 3, 6, and 7 (the ii, iii, vi, and vii° chords)
1 2 3 4 5 6 7 1 M m m M M m m
When harmonizing the major scale in thirds, there are major thirds built on the 1st, 4th, and 5th scale degrees. The rest are minor thirds.

This pattern provides everything needed to create harmonized lines that remain perfectly in key. When the starting scale degree is known, we know whether to play a major or minor third above it, and harmonies can be built by moving up or down the scale using the same logic.

This works just as well for all of the modes of the major scale, as long as you think in terms of the degrees of the underlying major scale when you harmonize. For example, if you are harmonizing the Lydian mode, the root of the scale is the 4th scale degree of the underlying major scale.1

The basic logic of the technique is to start from a known scale degree, build the appropriate third (major or minor) on top of it, and understand how to move to nearby scale degrees and build thirds on them.

Three harmony techniques

The three techniques described below are the primary ways this information can be leveraged on the guitar fretboard. They can be used from any position within the scale.

Technique 1: Inverted thirds (origin notes on top four strings)

When the reference scale is on the D, G, B, or high E strings, inverted thirds can be played by adding notes two strings lower (toward lower pitch). This creates wide, open-sounding harmonies:

  • Origin on high E or B string: The major third is one fret higher and two strings lower, and the minor third is on the same fret and two strings lower
  • Origin on G or D string: Due to the warp, the major third is two frets higher than the origin and two strings lower, and the minor third is one fret higher than the origin and two strings lower
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Inverted-thirds harmonization of the G major scale starting from the high E string
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Inverted-thirds harmonization of the A major scale starting from the G string. The difference in shapes from the previous example is due to the effect of the warp.

This is the most widely used harmony technique in guitar playing, so it's the most important one to understand and practice. This inverted third sound is what most guitarists think of when they hear "harmonized guitar lines." It is sometimes referred to as sixths harmony because the intervals are all major or minor sixths when viewed from the perspective of the lower note moving up to the upper note.

Technique 2: Simple thirds (origin notes on any string except high E)

When the reference scale is on any string other than the high E, simple thirds can be played by adding notes one string higher (toward higher pitch). The interval between the open strings determines what type of third results:

  • G-B string pair: Major third is on the same fret as the root, minor third is one fret lower (due to the warp)
  • All other adjacent string pairs: Major third is one fret lower than the root, minor third is two frets lower
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Thirds harmonization of the B major scale starting from the G string
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Thirds harmonization of the D major scale starting from the B string

This is a fundamental harmony technique that's often useful for quick fills and connecting phrases.

Technique 3: Spread thirds (origin notes on the bottom three strings)

When the reference scale is on the low E, A, or D strings, spread thirds can be created by jumping three strings higher. This produces wide, orchestral-sounding intervals:

  • E-G string pair: The major third is one fret above the root, and the minor third is at the same fret as the root.
  • Origin on A or D string: The major third is two frets above the root (due to the warp), and the minor third is one fret above the root.
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Spread thirds harmonization of the G major scale starting from the low E string
E A D G B e 3 5 7 9 12 15 17 1 2 3 4 5 6 7 1
Spread thirds harmonization of the C major scale starting from the A string

These harmonies sound open, beautiful, and even haunting.

CAGED shapes as harmony launching pads

A significant shortcut for using these harmony techniques in the context of an improvised solo or fill is to leverage CAGED chord shapes and (if known) the Nashville number of the chord. These can help us quickly orient within the scale to launch a harmonized line.

Every CAGED chord shape contains at least one root note, and each root location can be used as a starting point for harmonized lines. It’s important to realize that the harmonization techniques available to us depend on which string the root is on, but knowing where the roots are within the familiar chord shapes eliminates the guesswork

C A G E D major 1 3 5 1 3 1 5 1 3 5 1 3 5 1 3 1 1 5 1 3 5 1 1 5 1 3 minor 3 5 1 3 1 5 1 3 5 5 3 5 1 1 5 1 3 5 1 1 5 1 3
CAGED major and minor triad fingerings

Note that the CAGED major triad shapes and root positions are probably more familiar than the minor triads. The C-, G-, and D-shaped minor triads create somewhat awkward fingerings and are used less often as a result.

It’s worth noting that you can use any chord voicing you know with this method, as long as you know where the roots are inside it.

A note on using the Nashville number system

When the Nashville number of a chord is known, this technique becomes incredibly powerful because it tells us the exact scale degree that the root represents.

When the major scale is harmonized, the Nashville numbers for the chords are: I, ii, iii, IV, V, vi, and vii°. Note that the I, IV, and V chords are major, the ii, iii, and vi chords are minor, and the vii° is diminished (and a diminished triad contains a minor third).

One of the nice things about the Nashville number system is that the chord numbers are always referenced back to the parent major scale. So in a Myxolydian chord progression (where the root of the scale is the fifth scale degree of an underlying major scale), the home chord is written V. In a natural minor (Aeolian) progression, the home chord is written as vi, and the root is the 6th scale degree of the underlying major scale. In general, we won’t need to directly worry about the underlying scale at all, since the Nashville numbers tie us directly back to the familiar major scale.

The only caveat is that sometimes composers borrow chords from other keys. If you see a iv chord (minor) or a III chord (major), you’ll need to use caution. We’ll talk about how to handle that later.

Practical application: "Friend of the Devil"

Let's see how this works with a real song. "Friend of the Devil" by the Grateful Dead uses a simple progression in the key of G major. The solo section is played over one verse and one chorus, using four chords total:

G C G C D Am D Am C D
"Friend of the Devil" chord progression

Using the Nashville number system, we have:

  • G = I (major chord, root is the 1st scale degree of G major)
  • C = IV (major chord, root is the 4th scale degree of G major)
  • D = V (major chord, root is the 5th scale degree of G major)
  • Am = ii (minor chord, root is the 2nd scale degree of G major)

Let’s imagine that we’re strumming this chord progression using open cowboy chords (which are, of course, the foundation of the CAGED system), and we’d like to play brief harmonized fills between chords.

Over the G chord (I)

In the open G chord, there’s a convenient root at the 3rd fret of the high E string:

E A D G B e 3
Open G voicing

Since this is the I chord, any G note represents the 1st scale degree of G major, which takes a major third above it. In this case, we can build a harmony by using inverted thirds, starting from the root:

E A D G B e 3 5 7 1 2 3
Inverted thirds neighborhood built from the open G chord

Note that nothing is stopping us from working down the scale from the G, continuing further up the neck beyond the third scale degree, or building a harmony from one of the other roots in the chord.

This is important: It’s worth knowing that whenever we create a harmonized neighborhood starting on the root of any triad, if we visualize three harmonized dyads (pairs of notes) moving upward, as we have done here, both notes of the first dyad and both notes of the third dyad are chord tones, but the two notes of the middle dyad are not in the chord. So if you are playing a quick fill, it will usually sound best if you end your phrase on either the first or third dyad.

Over the C chord (IV)

In the open C chord, there’s a convenient root at the 1st fret of the B string:

E A D G B e 3
Open C voicing

Since this is the IV chord, any C note represents the 4th scale degree of G major, and we can again use inverted thirds:

E A D G B e 3 5 7 4 5 6
Inverted thirds neighborhood built from the open C chord

Note that we could have used normal thirds from the same root, or used normal or spread thirds starting from the root at the 3rd fret of the A string.

Over the D chord (V)

In the open D chord, there’s a convenient root at the 3rd fret of the B string:

E A D G B e 3
Open D voicing

Since this is the V chord, any D note represents the 5th scale degree, which takes a major third. Starting from the root at the 3rd fret of the B string, we can use inverted thirds (two strings lower) to create harmonized lines:

E A D G B e 3 5 7 5 6 7
Inverted thirds neighborhood built from the open D chord

Or we could use normal thirds (one string higher):

E A D G B e 3 5 7 5 6 7
Thirds neighborhood built from the open D chord

Note that we could also have played spread thirds starting from the open D string root.

Over the Am chord (ii)

In the Am chord, we’ll use the root at the 2nd fret of the G string:

E A D G B e 3
Open Am voicing

Since this is the ii chord, any A note represents the 2nd scale degree of G major, which takes a minor third above it. Starting from the root at the 2nd fret of the G string, and staying in the same general pitch range, we can use normal thirds (one string higher) to create harmonized lines:

E A D G B e 3 5 7 2 3 4
Thirds neighborhood built from the open Am chord

Note that we could have played inverted thirds from the same root, or used spread thirds from the open A string root.

When only major or minor is known

Even when the specific Nashville number is unknown, we can still create effective harmonies by understanding some safe neighborhoods around any major or minor chord root.

Over major chords

When it's known that the chord is major, but its function in the key is unclear:

  • Always safe: Play a major third from the root, then a minor third four frets higher
  • Usually safe: Play a minor third two frets higher (this creates some tension over IV chords, but these notes often still work as passing tones)

Over minor chords

When it's known that the chord is minor, but its function is unclear:

  • Always safe: Play a minor third from the root, then a major third three frets higher
  • Usually safe: Play a minor third two frets higher (this can clash slightly with iii chords, but these notes often still work as passing tones)

Even when the passing notes don't fit the chord perfectly, they usually work fine since they're typically used as quick connecting notes rather than sustained targets. When a passing tone sounds a little funny, think of it not as playing a note outside the key but rather as suggesting a different mode (they’ll think you went to Berklee 😉).

Putting it all together

The beauty of this approach is that it eliminates some of the mental math needed to create harmonized lines on the fly. Instead of trying to figure out which scale degree is being played, the process becomes:

  1. Find the root within any familiar CAGED shape
  2. Identify the chord type (major/minor) and ideally its Nashville number
  3. Choose the harmony technique based on which strings the root is on
  4. Extend the harmony using knowledge of the major scale pattern or a safe neighborhood

This provides instant access to harmonized lines and fills anywhere on the fretboard, using chord shapes that are already familiar.

The more you practice this approach, the more natural it will become to see harmony opportunities everywhere on the neck. Every chord shape will become a launching pad for beautiful harmonized lines that perfectly complement your melodic ideas.

Practice suggestions

Start by practicing these techniques over simple progressions where you know the Nashville numbers. Pick a key and work through any progression, using different CAGED shapes for each chord. For each chord, play the chord, find the root, and then play a harmonized line starting from there.

Once that feels comfortable, try the same progressions using only major/minor chord information, relying on the safe neighborhoods around each root position.

Finally, try finding the same root note in multiple CAGED shapes and exploring how different string relationships provide different harmony options.

It’s also worth spending some time just practicing moving through a single harmonized scale on a pair of strings without worrying about the chord progression (playing over a drone is a great place to start). Practice jumping from one dyad to another, skipping over one or more of the dyads in between, while still staying inside the scale. If you get good at this, you’ll be able to create more melodic and memorable harmonized lines.

Remember, the goal isn't to harmonize every single note in solos. These techniques work best when used selectively to add color and interest to key moments in your playing. A little harmony will go a long way toward making your guitar parts sound fuller and more sophisticated.


  1. If you need a refresher on modes, check out this YouTube video.

    ↩

Related lessons

  • Three Landmarks for Instant Guitar Harmony

    PDF · Feb 2025

  • Instant Harmony: Just Add Thirds

    Video + PDF · Oct 2023

  • What Scale Should I Play?

    PDF · Aug 2024

  • The CAGED System and Triads Simplified

    Video + PDF · Feb 2023

Discussion

Pick a display name to join the discussion

Shown next to your comments instead of your email. 3–24 characters: letters, numbers, spaces, hyphens, periods, apostrophes, underscores, and parentheses.

No comments yet — be the first to start the conversation.

← Reverse Engineering Voicings: Name That Chord! Back to Index The Other Pentatonic Diagonal →