Only strings attached

Working out with scales

Scales used to mean a memorization of notes, at least when I first started on the guitar. C-D-E-F-G-A-B-C would be a climbing of one octave in the key of C major. And at the start, a lot of open strings were involved. I would often treat playing it as a warmup before I start on a bunch of beginner sightreading exercises.

Now on the double bass, it's a challenge of a totally different magnitude. Between trying to

  1. Keep my index finger in place (it keeps wanting to slide in closer to the middle finger... because that's what best friends do?)
  2. Keep my hand shape (my pinky is like a wondering child at a mall, it never wants to stay close to the parents)
  3. Pull down hard enough on the strings to avoid buzzing
  4. Maintain the conscious effort to pull down with the weight of my arm instead of recruiting the thumb

I am barely surviving Bb, and F remains rough (the E string is hard!) and I am adding a simple C to my practice routine (one small shift after playing A in the first position so I play B on my middle finger and then all fingers down for the final C note).

With pizz, I think I sound passable as I ascend and descend these scales. It is the bow that is unforgiving and makes my wife and son run to their rooms. Every mistake sounds like a banshee wailing at me to stop - I exaggerate not.

Breaking down the scales

Essentially, there is a formula behind every scale, or a formalized concept. For the major scales, we start with the tonic (or root) note, and then we can apply a series of increments (in semi tones). So,

C (+2 semis or 1 whole) = D

D (+2) = E (+1) = F (+2) = G (+2) = A (+2) = B (+1) = C

and if we simply record the increments in a simple notation, we have: R - w - w - h - w - w - w - h to reach R".

If we apply this to another root note or key, such as Bb, the major scale would be,

Bb - C - D - Eb - F - G - A - Bb

or for the key of F,

F - G - A - Bb - C - D - E - F

and for the key of D,

D - E - F# - G - A - B - C# - D

On the guitar

My classical guitar teacher has given me a piece to work on based on the A major scale, so we have

A - B - C# - D - E - F# - G# - A

It's a fun piece, alternating between quarter notes and eighths as you ascend and descend the scale on the IV position, finishing with an arpeggio through the F# chord, a harmonic and picking to end.

While I was doing this, I tried to pay as much attention as possible to making sure my fretting fingers were as close to the fret as position to get a good sound.

On the electric bass

My electric bass teacher has taken through another type of scale this week that I thought I should write here - the diatonic scales along with the concept of modes. According to Wiki, it means the scale has some combination of five whole steps and 2 halfsteps across the 7 pitches. Visually, this is easier to work out on the staves - they're stacked one after the other.

So if we start with the C major scale, we can see that our formula from before - W-W-H-W-W-W-H (or use T for tone and S for semitone instead if you like that better) - fits the requirement. Now the mind blowing part for me was that you could split this scale into 7 different ones by choosing a different root note. I think of it as shifting, if that helps. So if we take the 2nd degree, or D here, then we get

D - E - F - G - A - B - C - D

W - W - H - W - W - H - W

We still get 5 whole steps and 2 half steps, but we now start and end the scale with the 2nd degree instead. This is called the Dorian mode.

And for each shift we get a different Greek name,

  • I - Ionian (or major scale)
  • II - Dorian
  • III - Phrygian
  • IV - Lydian
  • V - Mixolydian
  • VI - Aeolian
  • VII - Locrian

And in each mode, it helps to compare the chosen degree with it's corresponding major scale. For example, using the Dorian mode above for the C major scale, the root is D, whose major scale is

D - E - F# - G - A - B - C# - D

vs

D - E - F - G - A - B - C - D

and what we notice here is for the Dorian scale, the 3rd is flattened, and the 7th is flattened. So we obtain a "recipe" of degrees which we can call b3-b7.

This enables you to work out the mode for any other major scale, for example let's pick the Bb scale,

Bb - C - D - Eb - F - G - A - Bb

Applying b3 and b7, we get

Bb - C - Db - Eb - F - G - Ab - Bb

which gives us the Bb Dorian! Isn't that awesome?

The striking thing aurally is that while the same notes are being recycled across the different modes, they give a different feel to them, which I am still figuring out. And of course, my homework is a set of fingerings to make my way through the modes.

Scales galore!