Moving Chords Up the Fretboard
A Visual Exploration Of The Neck With The Help Of A Major Chord
Hi, in this post we'll see how to move chords up to the neck to create new nuances in our sound. We'll be using our beloved C major chord in open position, which you should already know by heart.
But first, let's see how the C major chord is built:
The C major chord is composed of the root, the third and the fifth, so we have C, E and G.
Now let's place this chord on the fretboard. I've created an animated diagram that shows you the process step-by-step, please have a look at it and then read the description for each step below.
1) C, the root note of the chord
We have to start from somewhere, so let's begin with the root of the chord, which obviously is C. In this case, the C is taken on the 3rd fret of the A string (if you need help in understanding this, check my guitar fretboard notes tutorial)
2) A chord is made up by 3 notes
As music theory says, a chord is made up of 3 notes. In the case of a major chord, we have the root (C), a major third, which is 4 half-steps from the root, and a perfect fifth, which is 7 half-steps from the root.
Remember that an half-step is exactly a fret, so if you count frets, you'll see that from C to E there are 4 frets, and from C to G there are 7 frets.
3) Octave intervals
On the guitar, unlike the piano, the notes extend horizontally and vertically. We can have the same note on different strings, and this is the most confusing thing for beginners.
In the image, we can see how is possible to find the same note (one-octave higher) by moving 2 frets up the neck and 2 strings up.
4) Octave intervals, part 2
We can also find the same note one string up, and 5 frets below!
That's the reason which the standard method for tuning the guitar requires you to press the a string at the fifth fret, in order to tuner the string right above.
Warning: this does not apply between the 2nd (G) and the 3rd (B) strings, we'll see why later.
5) Now we have a major triad!
By simply placing the 3 notes composing a chord in the same fretboard area, we can play something that reminds our classic C major chord: a major triad!
A major triad is composed of 3 notes: the root, a major third and a perfect fifth (C, E and G in our case)
6) Adding more notes to the triad
We can use the octave interval trick again and place another C on the 2nd string. To find a note one octave higher from the 5th string(A), we can:
- Go up 3 strings and go down 2 frets
- Go up 2 strings, and go up 2 frets (as we've seen before in step 3)
7) Adding the last note
Again, we need to find the octaves of the E on the 4th string (D). We can:
- Go up 2 strings and go up 3 frets
- Go up 3 strings and go down 2 frets (like in step 6)
8) Here we go!
So we have just created our beloved C major chord starting from one note, the root C.
Now let's see how to move this chord up to the fretboard.
9) Moving Up The Fretboard
Now we begin moving up to the fretboard, first thing we do is to find the C and the G on the higher octaves.
10) One More Note Up
We need the fifth, G, to create a major chord. Here's how we find it one octave higher.
11) And Here's A New Shape for The C Major Chord
We have just created the C Major triad, which is a chord made up of 3 notes.
12) Moving Up Further
Again, we place again the root of our chord, C, on higher frets. Using the octave trick, we know that the C is on the 8th fret of the E lower string.
13) Moving the Other Notes
We also move G and E in order to have all the notes in a four frets box
14) Here's Another C Major Chord
Bingo! We have another shape for the C major chord, this time with root on the 8th fret.
15) One More Shape
Now we move G and E on the higher octave, keeping the root (C) on the 8th fret.
16) Moving G on The Lower Octave
We move G on the lower octave, 10th fret of A string.
17) Higher and Lower String have The Same Notes
Finally, we move the C on the fifth fret of G string to the higher octave, which is located on the 8th fret of the higher string. As you maybe already know, the note names on the E high string and E low string are the same!
18) Here's The Full Bar C Major Chord
Hurrah! We just created the C major chord fretted with a full bar fingering. You can shift this 6-strings shape up and down the neck to play a major chord in different roots.
19) The Last Shape
Now we use again octaves to come up with another shape.
20) Here's A C Major Chord Triad in Second Inversion
We have a C Major chord triad with the fifth (G) at the bottom, so we call it the second inversion.
Movable Chord Shapes
Please don't confuse movable chord shapes with creating new fingerings for the same chord up the neck. With movable chord shapes, you shift the whole fingering on different frets, to get the same exact chord with a different root (like a bar chord).
On the contrary, the process of moving chords up the fretboard shown on this page creates new voicings with different inversions and nuances for the same chord and root.
How To Move Chords Up The Fretboard - Conclusions
At this point, it should be clear that octave intervals play a crucial role in fretboard exploration. The ability to find a note one octave higher or lower on different fretboard areas will give you great freedom and lots of options.
Here below you find an octave intervals fretboard map, be sure to memorize the shapes (A, B and C) created by the different octaves. Note that these shapes are valid for all the roots, you simply have to place the shapes on the proper note.
You might also find helpful my complete ebook Chords Domination | Play Any Chord You Want Across All The Fretboard, in which I'll show you how to explore the fretboard deeply.
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FAQ
What is the difference between "moving chords up the neck" as shown here and using "movable chord shapes"?
This tutorial demonstrates how to find *different voicings and inversions for the exact same chord and root* (e.g., various ways to play a C major chord across the fretboard). In contrast, movable chord shapes, like barre chords, involve shifting an entire pre-defined shape up or down the neck to play *different chords* while maintaining the same chord quality (e.g., moving a C major barre shape up two frets to play a D major chord).
Why are octave intervals so important for exploring the fretboard and creating new chord voicings?
Octave intervals are crucial because they reveal where the same note can be found at higher or lower pitches on different strings and frets across the guitar neck. By understanding these consistent relationships, you can efficiently locate all the individual notes that compose a chord in various positions, which is essential for discovering new, unique chord voicings and inversions for any given chord.
How does knowing the C, E, and G notes specifically help me find different C major chord voicings on the fretboard?
The C major chord is fundamentally built from its root (C), major third (E), and perfect fifth (G). To find new voicings for C major, you first identify these three essential notes. Then, by applying your knowledge of octave interval patterns, you can locate these same C, E, and G notes in various areas of the fretboard, allowing you to combine them into fresh and distinct fingerings for the C major chord.
Are the "rules" for finding octave notes on different strings always the same, or are there exceptions on the guitar?
While many octave interval patterns on the guitar fretboard are consistent (e.g., moving up 2 frets and 2 strings), there is a significant exception: the interval between the 3rd (G) string and the 2nd (B) string. Due to the guitar's standard tuning, the fret-to-string relationship for finding an octave changes when crossing these two specific strings, making that particular interval pattern unique compared to others.
What is a major triad, and how does it relate to playing full chords on the guitar?
A major triad is the most fundamental form of a major chord, consisting of only three distinct notes: the root, the major third, and the perfect fifth (e.g., C, E, and G for a C major triad). While full chords often involve duplicating these notes across multiple strings (using octaves) for a richer, fuller sound, understanding the core triad is absolutely essential as it represents the chord's foundational harmonic structure.
Can the method of using octave intervals to find new voicings be applied to chords other than C major?
Yes, absolutely! The principles of using octave intervals to locate chord tones (root, third, fifth) across the fretboard are universal. Once you understand the basic construction of any major chord (root, major third, perfect fifth) and have memorized the octave interval patterns, you can apply this exact same approach to find new voicings and inversions for *any* major chord, simply by starting with its specific root note.