Hello again. I'm Tom Colohue and this is the fifth and final installment of The Modal Approach.
It's certainly been an interesting journey for me, with opinion strongly divided, both here and on the forums, on whether I even know what I'm talking about. Curiously, and most comically, most of the arguments raised were questions that I answered in the first piece. A typo also caused some problems, but that was entirely my fault, and I apologise for that. Thankfully, most of you have been paying attention, so here we are.
During this final piece, we're going to be seeing modal interplay to its logical conclusion. We're going to come to the end together by letting the modes themselves take us the last of the way. After that, any further learning is up to you.
That said though, there is still some ground left to cover before it's all over, and that's what this particular article is for. Today we'll be covering what options are available when you let modes have their way. This will include how resolving outside of a mode can be beneficial, as well as pitch axis theory.
The final quest in our modal adventure begins here.
The Modal Approach by Tom Colohue
Part Five: The Complex
Switching Tonal Centre
Last time, we looked at how to make a progression modal based on an already established tonal centre. The most important part there was to hold the chosen tonal centre, ensuring that our chosen mode did not resolve to an alternate key at the time. This time, we're going to break that rule and, in order to change tonal centre, we're going to let it resolve.
Say we're in G, and we're establishing the tonal centre.
G D Am C
3 2 0 3
3 3 1 1
0 2 2 0
0 0 2 2
2 x 0 3
3 x x x
Here we have a fairly simple progression in G. Now, if, for example, we wanted to use a mode to change our tonal centre to D, we need a mode which contains the same notes as D, but starting on G.
First, we take the G major intervals and notes.
Then, we take the intervals and notes of D and compare the two.
G A B C D E F# G
D E F# G A B C# D
Put them both with G as the root, and what do we have?
G A B C D E F# G
G A B C# D E F# G
What's the difference? Only a #4, which means that D Major contains the same notes as G Lydian. If we look over our chosen progression, we can see that three of our chords can contain the C# note, so let's make that progression modal.
2 2 3 3
3 2 2 2
0 2 2 0
0 0 2 2
2 x 0 4
3 x x x
Well there's a bitch of a progression. The C# in the Dmaj7 makes a very instable modal interplay, since it so obvious calls out to C major. The A7 might contain a G note, but by this point the damage has been done because it feels out of place in G major, and the C#m7b5 is the final nail in the coffin. This progression held onto the G tonal centre long enough to give a sound of Lydian, but in no time at all the Lydian collapses and, the next moment, you're in D major.
So what? Now you're playing in D. Plan your chords to accommodate and all you've done is change tonal centre. You haven't failed at anything, in fact, you've succeeded in doing exactly what you were planning. You've simply gone from one tonal centre, to another.
Switching modes after this is just as easy, and the logical route to take for your next step.
Let's use the same example. G major going into G Lydian going into D major. We'll throw up a progression for D major.
D Bm A Em
2 2 0 0
3 3 2 0
2 4 2 0
0 4 2 2
x 2 0 2
x x x 0
While G is present in one of these chords, it is quite obviously not the tonal centre anymore once you so obviously move from the C#m7b5 onto the D. All of the previous chords want to resolve in that exact moment, so you let them, and then you're in D, using this progression.
So what's to stop you letting this establish itself as the new tonal centre, then going modal again? Perhaps you could once again use Lydian, or go Dorian this time. You could choose a new tonal centre all over again just by choosing a new mode to play around with.
It's easy, you just follow it wherever you want the sound to go. It can be fast, sudden or slow and obvious. It's entirely up to you.
Pitch Axis Theory
Pitch Axis involves changing mode without changing tonal centre. It gets its name from this. The Axis is the tonal centre, and then you change pitch around it.
Let's go back to having G as our axis. We've already explored G Lydian, so how about instead of moving on to D, we change a chord or two around and make a more stable modal progression. Leave out the C and, for example, put in an E minor.
2 2 3 0
3 2 2 3
0 2 2 0
0 0 2 0
2 x 0 2
3 x x 0
Now our final chord contains a G, it's major third in B and it's fifth in D. While D is also the root of D major, the note G is not present in the Dmaj7 chord, which helps to hold the tonal centre.
Now we have a choice. We can either go back to the original G - D - Am - (C or Em) progression to further safe our tonal centre, or, if we feel that the progression is still fairly stable, we can change the mode.
Let's move to another fairly close mode to the major scale: the Mixolydian.
G7 Dm7 Amin7Em7
3 1 3 0
3 1 1 3
0 2 2 0
3 0 2 0
2 x 0 2
3 x x 0
In this example, two chords now show the Mixolydian input. These are the G7 and the Dmin7. The A7 has also changed to an Amin7, but that is because the Lydian flavour is no longer present.
Did the switch work, or do you feel that the progression should have had more time within the boundaries of the original tonal centre? That's a question you should be able to answer by now.
Pitch Axis is just that. You stick to one tonal centre and change mode around it, using safe major scale progressions intermittently as and when necessary to strengthen the tonal centre. Try it yourself with the other modes and see what you get.
There are plenty of other resources on modes out there, but the best option right now when it comes to further learning is to find yourself an instrument and play some modes. Work out what works and what doesn't. Argue with yourself, plan a song that flows from mode to mode and just never stop with the bloody things.
Remember though, and it might be worth going back to the first article here, are modes necessary? Does the song that you're writing require modes, or perhaps just a little suggestive something over tonal play? They're an option, and while they're a handy one, they're only an option nonetheless.
What comes next? Well that's up to you because we're done here. The Modal Approach is now complete and we're in the after party period. What you do with the knowledge that you've obtained is also your choice. Now that you've navigated all of the convoluted back story, you'll be able to sort the fact from the fiction.
There's nothing modal planned next for me, since once you know modes you know modes and no further lessons are necessary. Christmas is coming, and Christmas on Ultimate-Guitar means a full feature line-up. I have a collaboration coming with Sam Agini and a Disbelief Christmas special to write, as well as the second season of the UG Story to continue work on. Concerning non-fiction, there are two concepts that I'm considering, so my name will still be on this home page more often than not.
I'd also like to thank all of my readers for the interest shown in these works. In the five weeks that this series has been running, my profile has been the single most viewed on the entire website. At the time of writing this, my total views are close to breaking thirty five thousand. While that's not close to the highest total I've ever seen, I am getting more hits weekly than anybody else at this point in time, so I'm well on the way to catching up. As a writer, my name is the most important part of my work, and I'm grateful of the rising number of hits google offers me thanks to it. My Facebook fan page also received a moderately successful launch, and hopefully that will grow with time as my UG profile has. Thank you for that.
If people still have questions, feel free to send me a PM, and, depending on the demand by next Monday, I might close up with a loose ends session either in a column or in a blog.
Other than that, there's nothing left to say.
Goodbye for now.
Tom Colohue is a writer from Blackpool, England. Though he specialises in Fiction, he also writes music theory articles, and new media articles based primarily on the internet. On occasion, these also intermingle. He is well recognised by numerous critics and analysts for his integrative descriptive work and his cynical textual mannerisms. For more information, Tom Colohue keeps a Facebook Fan Page, which contains updates from new articles and his personal blog, Mental Streaming. This page can be found via this link.