A beginner bassist's foray into the unknown

The Cycle of Fourths

It occurred to me earlier that I’ve spelled out the Cycle of Fourths in sequence from C, but I haven’t provided a picture of what it looks like yet. Here’s a brief summary and some links to more info, and for redundancy’s sake, here’s the sequence again:

C – F – Bb – Eb – Ab – Db – Gb – B – E – A – D – G

And, here’s a picture of the Cycle, in all its glory. This is the one I’ve been referencing since I first blogged about it. Its the first image that comes up in Google when you search for “Cycle of Fourths”. Its originally from a guitar site called Deft Digits.

The Cycle of Fourths

The Cycle of Fourths

Now, on to some info about the Cycle:

  • Its alternately called the Cycle of Fourths or Circle of Fourths
  • It includes all of the 12 notes in western music, from A to G, and thus has 12 positions, like a clock
  • Instead of moving alphabetically, it moves in fourths, so (this is easiest to understand if we start on A – the 9:00 position):
    • If A-B-C-D is 1-2-3-4 then A is the 1 and D is the 4, so moving a 4th from A is D
    • If D-E-F-G is 1-2-3-4 then D is the 1 and G is the 4, so moving a 4th from D is G
    • If G-A-B-C is 1-2-3-4 then G is the 1 and C is the 4, so moving a 4th from G is C
    • If C-D-E-F is 1-2-3-4 then C is the 1 and F is the 4, so moving a 4th from C is F, etc.
  • The first BEADG letters that appear are flatted (Bb, Eb, Ab, Db, Gb) and the next aren’t
  • Later on, in music theory this lets people easily know the numbers of sharps or flats in a key, but I’m not ready for that yet
  • Moving clockwise from one note to the next goes in fourths. Counterclockwise goes in fifths
    • If you pick a note (say, C) and move one note to the right (F), you’ve moved a 4th
    • If you pick a note (say, C) and move one note to the left (G), you’ve moved a 5th
    • Because of that, you can look at a note and its 2 closest neighbors and know where to go for a I-IV-V progression
      • If we start on C, then a I-IV-V progression would be C-F-G

Here are the two links I found most useful when I was reading about it a month ago:

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