Let's pick right back up where we left off. With every major key, there is a certain pattern that is followed in terms of half and whole steps. Taking a look at a C Major scale—we will start with this key because it has no sharps or flats to confuse one with—we can see how many half and whole steps there are in between each note. Starting at one C and going up C-D-E-F-G-A-B-C by applying this simple formula that every aspiring musician should memorize, we can tell how many half and whole tones are in this scale, and therefore knowing how many frets between each note so one can play the scale effortlessly. Here is our “magic formula”—it may not make much sense at first, but will come in handy later—W W H W W W H.
What this means in plain English is whole step, whole step, half step, whole step, whole step, whole step, half step. What this means in even plainer English is that in the C major scale, the intervals between each note is as follows: between C and D there is a whole step, (because there is a C# or Db between them), between D and E there is a whole step, (because of the D# or Eb between them), between E and F there is only a half step, (because there is no such thing as an E# or Fb; notice on a piano how there seems to be a black key missing), between F and G there is a whole step, and so on and so forth.
C D E F G A B C
W W H W W W H
Now when you see any major scale, you can know that if you start at the root or tonic note (if it's an E major scale the tonic note would be E), there are two whole steps, then a half step, three more whole steps, and then a final half step. How does this help us now? Using something called “the circle of fifths” we can find out every major key and the notes that are in it.
Starting again with C Major, there are no sharps or flats, so it would be from one C to the next knowing the intervals between each note. Now, we go to the fifth note in our C Major scale, which is G. Now we write out G-A-B-C-D-E-F-G and we can see that it follows our previous W-W-H-W-W-W-H formula except at one point. We need to have a whole step between E and F, and a half step between F and G. The rest of the scale is in line with the formula. So to do this, the simplest way of remembering this is when we find the fifth note of C (which is G), and then write out that note's scale, we put a sharp (#) on the second last (or seventh note), which is the F. This would fix our problem by making the interval between E and the new F# a whole step, and the interval between F# and G a half step.
From there, we keep following our previous step, by taking the fifth note of our newly created G Major scale—which is a D—and writing out the letters from D to D again, but this time, we keep our F# from our previous scale. So the D Major Scale looks like this: D-E-F#-G-A-B-C#-D. Notice how the second last note—the C—is sharpened to fix our problem we had before, and the F is still sharp. Now we go on again. Try it yourself, take the fifth note of the newly made D Major scale (hint: A), write from A to A, keeping our F# and C# as before, and sharpening the second last note (it's going to be the G this time.) Next lesson will deal further with our “circle of fifths” and I will show you which chords you can play in each key to start your own chord progressions—the base of every song.
Guitar And Music Theory
We can continue on like we did previously in a continuous circle of our fifth notes of each new scale until we find all the major scales. So we started at C Major, went to G Major which had one sharp, then to D Major which had two sharps, A Major, which has three sharps, and so on. Write out all the notes of each of these major scales on a sheet of paper and keep them in front of you to determine a song's key, or to know which notes to use within each key. Now, you can play any note on your guitar, go up two frets to find the next note in that key's major scale, go up another two frets for the next note, then one fret, then two frets, then two frets again, then two frets again, and then one fret, and you will have just found out the major scale for that beginning note. Pretty nifty huh?
Now we will get down a little deeper into the harmonies of each note in our scale, which chords to play, and which chords were used in pretty much every old rock and roll song. We can place a number value on each our C Major scales' notes and learn another new formula that shows each notes' harmony. We will start at C and call it 1, number the next note D as a 2, E as a 3 and so on, from 1 to 8. This is another formula you can just take at face value, memorize, and then apply. Here is the formula and then I will explain after: 1-Major, 2-minor, 3-minor, 4-Major, 5-Major, 6-minor, 7-diminished, 8-Major. Taking our new numbered valued system where 1 is C, 2 are D, 3 is E, 4 is F, and so on, we apply our previous formula to each of those notes. Once applied, we now know the notes in the scales' harmonies by playing the specified chords. This would mean that the chords for the key of C would be as follows: 1-C Major, 2-D minor, 3-E minor, 4-F Major, 5-G Major, 6-A minor, 7-B diminished, and 8-C Major again.
In old rock and roll, the first, fourth, and fifth chords where used as a main chord progression. So play these three major chords in any key, and you will have a basic progression. The 5th chord is known as the “turn around chord” that brings you back to your first chord, or a different chord to lead into another verse, chorus, or bridge. Many old love songs included the 6th chord, known as the relative minor chord into the mix as well. Now this becomes a numbers game. You write out your major scales as we learned before, apply the number value and major and minor chords accordingly, and then mess around with those chords to come up with your own progression. Hopefully this short series was helpful to some people, keep on learning and playing guitar.