|
The sequence in Fig. 1 is based upon a G major scale (G–A–B–C–D–E–F#). To calculate a sequence, we first need to assign a number to each note. Since players typically refer to the notes in a scale by their number, we will use the conventional numbers: G=1, A=2, B=3, etc. A typical number sequence is 1,2,3,4 — 2,3,4,5 — 3,4,5,6 — 4,5,6,7, etc. As notes in a G major scale, this translates to G,A,B,C — A,B,C,D — B,C,D,E — C,D,E,F#, etc. Fig. 1 takes this sequence through a ninth-position G major scale.
Figure 1 |
|
Another common sequence is 1,3 — 2,4 — 3,5 — 4,6 — etc. In Fig. 2, we play this sequence in a tenth-position C natural minor scale, going from the root to the highest note and then back down to the root. You will likely find going down a little more difficult.
Figure 2
|
|
As with Figs. 1–3, play the following figures first by picking every note (use strict alternate picking) and then as written with slurs.
Based upon a D natural minor scale (D–E–F–G–A–B)
1,2,3,4,5,4,3,2 — 3,4,5,6,7,6,5,4,— 5,6,7,8,9,8,7,6 — etc. Towards the end of the figure, though, we move out of the sequence and into some bends. It’s often a good idea to disrupt the pattern after a couple of repetitions to avoid becoming stale or predictable.
Figure 4
|