nor gloom of night...

This Sunday, 24 October at 7 pm I'll be playing with Nor Gloom of Night at ABC No-Rio.

The show is spoken word with musical accompaniment: the music being very atmospheric and ethereal (think sound: definitely no standard harmonic progressions will be heard). I've been lax about posting gigs since the summer but Nor Gloom did do one gig about a month ago: there are no rehearsals and the lineup changes and as a result predicting the outcome of a gig is not an easy chore...that's the fun.

ABC No-Rio is located at 156 Rivington Street.

exploring modes via pentatonics

OK, so if you've been reading this blog I understand that at this point you're rolling your eyes and emitting some form of loud "arrgh!" at the thought of yet another post dealing with pentatonic scales. Well, that's just how cool and useful I think they are, so here goes.

Let's say you have a Dmin7 chord that you're going to play over (or even write a melody over, etc). By using pentatonic scales you can elicit the colors of certain modes, and can do so by using your own and perhaps already copious supply of pentatonic licks.

The pentatonics that can easily be used are the following: start with the pentatonic with with the same root, in this case D minor. We can use the pentatonics which are 2 "clicks" both clock and counter-clockwise on the circle of fifths:

C | G | D | A | E

Each pentatonic scale, when combined with the underlying chord, corresponds to one or more modes. For example, if we take an E minor pentatonic scale (e, g, a, b, d) and play that over a Dmin7 chord (d, f, a, c) our resulting conglomeration of tones will be:

d, e, f, g, a, b, c

aka the dorian mode.

Starting with the pentatonic 2 clicks to the left and moving to the right (or clockwise on the circle of fifths) we can generalize the mode relationships as:


The reason that there can be more than one mode hinted at is because not all 7 tones of a scale are present in those situations. E.g. if we play a D minor pentatonic (d, f, g, a, c) over a Dmin7 chord (d, f, a, c) we only have five tones:

d, f, g, a, c

and without knowing what the 2nd (some kinda e) and 6th (some kinda b) are we can't tell what the mode is with complete precision. For instance, if there were an eb and a b natural we would end up with a complete dorian flat-2 (or flat-9), the second mode of the c melodic minor scale.

That is how the minor pentatonics will work over minor chords. In some future post we'll explore how they work over major chords.

what chord is it?

Let's assume that you've played some sort of harmonic structure and you want to know (for some reason or another) what's the name of this thing I just played? We've discussed before that context has a lot to do with a chord's naming, but for now let's say that we're just dealing with one chord that sounds really cool and we need some kind of name for it. Here's a method which can get you in the game:

1. Write out all the chord tones and remove any duplicated tones.

2. See if there are any triads present (might have to look enharmonically). If no triads
go to step 4.
(a) If there's just one triad then this is likely your chord: go to step 3.
(b) If there is more than one triad pick the one that makes sense to you and go to step 3.

3. If there are any remaining tones they will relate in one of three ways, as:
(a) extensions
(b) additions
(c) suspensions

4. If no triads:
(a) Is one implied (e.g. a major 3rd could imply a major triad)
(b) Is it a power chord?
(c) Is it a stacked interval (stacked 5ths)
(d) Is it a tone cluster?
(e) Does the harmonic structure correspond to/imply any mode?

Needless to say for the above to work we have to have some sort of knowledge of basic triads and extensions, etc. Let's take a few examples and see what happens.

Example 1: f, g, a, c#.
Are there triads present? Yes: f, a, c# is an augmented triad.
Any remaining tones? Yes: g. This relates to f as a 2nd or 9th. Since there's no 7th present (which would be some sort of e) let's call this an F aug add 9 (or F+5 add 9).

Also example 1 can be viewed like this: f might actually be e# enharmonically spelled. That means we would have an A augmented triad: a, c#, e# (f). The remaining g is simply the 7th, so the chord could also be named: A7+5. (This kind of enharmonic spelling is quite common in music, classical or otherwise as music is really a guide for performers and not analyzers.)

Example 2: f#, g, b. Any triads? No. Any triad implied? Yes: g and b can easily give the sense of a G major triad (the perfect 5th is not needed for the ear to hear the "complete" chord). Then f# is simply the 7th which gives us a Gmaj7.

Example 3: bb, a, c, b. Again, no triads, buuut...a and c are enough for an A minor triad. The remaining bs are 9ths: we could call this structure A min add 9 add b9. Clearly, though, this is a form of a chord cluster, which will never yield very willingly to a nomenclature born of tonal music.

Also these 2 rules will help from time to time:
(1) If you ever have both a major 3rd and a minor 3rd treat the major 3rd as the actual 3rd and the minor 3rd as a(n enharmonically epelled) sharp 9th. E.g. the tones e, g#, b, d, g can be viewed as an E7#9 (g = f double sharp).
(2) Similarly in cases where you have a perfect 5th and a diminished 5th the perfect 5th is the real fifth and the diminished 5th can be seen as a sharp 11: c, e, gb, g, b = C maj7 #11 (gb = f#).

If the above is of only the slightest help then it will have served its purpose: the sound of the chord (and its emotive evocations) is the most important thing; the importance of naming it lies somewhere between a distant second and not completely a worthless endeavor.

See also: triads, seventh chords, slash chords, sixth chords.

short coryell lick (which has been seen before...)

I've been listening to a lot of Larry Coryell lately and on the tune "Wolfbane" (from his 2005 album Electric with bassist Victor Bailey and Lenny White on drums) I heard a lick which I had transcribed on this blog before...yup one from Vinnie Moore's "Morning Star". Here's the Larry phrase (which is over E7#9) and the lick under discussion begins on the 4th beat of the 2nd measure:


And if you go to the Vinnie Moore transcription it's pretty easy to find: it's the very first phrase.

So the question is: did Larry listen to Vinnie's lick? or is it the case that given the number of players and the style that this pattern is inevitable? Similarities are bound to occur: just listen to the last movement of Brahms' First Symphony...remind anyone of Beethoven?

some live video

Last Friday's gig -- which I didn't plug here on this blog because I've been too busy (read "lazy") -- was streamed live by the Yippie and then posted on USTREAM. I've linked to it here but you'll have to move the cursor around to these spots to see/hear the following:

19:45 John N. Johnson presents a great Monologue
46:13 General Slocum's Theater of Disaster
1:31:14 Naked Women Project
1:56:12 the moment where I break my high E string




Here's a link straight up if you'd prefer to see it on the USTREAM site.

The first performance is spoken word only (a great story about a man and his cat); the second mixes text with incidental music; the last music and spoken word.

naked women project at nublu

The Naked Women Project will be at Nublu tonight. Check it out: $10 for 2 sets. That's right: 2 (count them two) sets of high-energy jazz, free improvisation, afro-pop and psychedelia all strewn with spoken word.

The projected line-up is:

T-bone
bass
The Law
trumpet
M'tazz
guitar
Polashek
sax
Father Charlie
words
Zebra
drums

with special guest performance artist Jazmine...

Nublu is located at 62 Avenue C.

transforming the circle of fifths

Yesterday we looked at the circle of fifths (COF) and regarded how some scales and intervals looked when displayed on that circle. But as interesting as the COF is, it isn't the only way to display all 12 pitch classes: another intuitive way to do so would be to arrange the pitches chromatically. Here's how a circle of minor 2nds (COM2) looks:


It might not be obvious at first glance, but there's an interesting relationship between the COM2 and the COF. To start to see it let's look at how the whole tone scale -- or major 2nds -- looks when displayed on the COM2:

And let's recall how the same collection of tones looks on the COF:

They're the same shape! The two circles differ only by the tones not a part of this collection, and they differ in a very systematic way. The easiest way to see the pattern is like this:

that is, the tones not a part of the major 2nd collection simply swap places with their tritone.

Another way -- a more arithmetical way -- to understand this transformation is to use a formula:

1. Convert all the tones to numbers as in 12-tone music (C=0, Db=1, D=2 and so on).
2. Multiply all tones by 7 mod 12 (i.e. multiply by 7 and if the number is 12 or bigger subtract 12: if it is still bigger subtract 12 again, and so on until the number in question is less than 12).

Some examples:

C [0 M7 mod 12 = 0 x 7 = 0 =] C
Db [1 M7 mod 12 = 1 x 7 = 7 =] G
D [2 M7 mod 12 = 2 x 7 = 14 -12 = 2 =] D
A [8 M7 mod 12 = 8 x 7 = 56 (mod12) = 8 =] Eb

This multiplicative operation is a way of extending the basic operations of 12 tone music (retrograde, inversion, inversion retrograde), but here we have a graphic display.

Lastly we can see how some scales look when displayed on the COM2. Here's a major scale:
which is still a symmetric shape, though far different from the one it takes in the COF.

And here's how perfect 5ths look:

This shape is more visible evidence of a strong correspondence between the two circles under question...if this shape is mapped onto a COF one then has a chromatic scale: