or download this link
Microtonal Music is music using more than 12 tones per octave. I compose music using Csound and a preprocessor I wrote in Turbo Pascal. I post small updates as the compositions are being created, and a few final versions once I'm done. I strive towards music that could be played if we had the instruments capable of playing the notes. Think of it as "fake but accurate".
Friday, March 30, 2012
Sleeping Wolve's Dance - some drums
Thursday, March 29, 2012
Sleeping Wolve's Dance - some brass
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Wednesday, March 21, 2012
Sleeping Wolve's Dance - more trills
f 568 0 256 -7 1 16 1 0 1.14428343 16 1.14428343 0 1 16 1 0 1.14428343 16 1.14428343 0 1 192 1
and here's what it looks like in graphic form:
Note that it goes up and down, up and down, then stays down. Not really a trill, more of an ornamental. I have real trills too, but these are different. They sound kind of like moving your fingers over the holds on a real thumb piano to get vibrato. But they modulate the pitch instead of the amplitude.
Play it here
or download this link
Tuesday, March 20, 2012
Sleeping Wolve's Dance
This is a work in progress.
I saw a very nice thumb piano at the Goodwill Store in Seattle, and played it for a minute or two. It was terribly out of tune, but it had a nice sound. I went home and wrote this song and used a more carefully selected tuning system and finger piano samples. Play it here
or download this link
Saturday, March 17, 2012
Ernie's Shuffle on Ten #6
@ here's your stack overflow. fool.
.fin1-42-a01 &fin1-42-a01*.
.bdr1-42-a01 &bdr1-42-a01*.
.bdr2-42-a01 &bdr2-42-a01*.
.bdr3-42-a01 &bdr3-42-a01*.
.bdr4-42-a01 &bdr4-42-a01*.
.bdr5-42-a01 &bdr5-42-a01*.
Of course every time I asked for a resolution of &fin1-42-a01*. it would return &fin1-42-a01*. until the stack overflowed. Amazing. I'm back on track now.
Play it here
or download this link
Friday, March 16, 2012
Ernie's Shuffle on Ten - more keys
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Wednesday, March 14, 2012
Ernie's Shuffle on Ten - Over the Toutle River Brige
- scale degrees - bass note - character of the mode
- 482615 1 harsh
- 594826 6 harsh
- 615948 1 harsh
- 716A58 1 weird
- 826149 8 sweet
- 948269 9 sweet
- A59482 5 challenge
Play it here
or download this link
Sunday, March 11, 2012
Ernie's Shuffle on Ten - added the melody
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Friday, March 09, 2012
Ernie's Shuffle on Ten
1:1 21:20 11:10 6:5 13:10 7:5 3:2 8:5 9:5 28:15 2:1
Then I derive some six note scales from that scale. The first one I tried uses scale degrees 1 6 9 4 8 2, which is two fourth chords stacked up. The ratios are:
1:1 7:5 9:5 6:5 8:5 21:20.
Here's the whole matrix of the ten notes from which the six at a time are chosen.
There are nine other 6 note chords to go, but I started with this one because it has so many low numbered ratios. And it sounded sweet on my keyboard with an electric piano sound. With these close mic'ed string sounds, the character is quite different.
I've scored the piece so far for the Ernie Ball Super Slinky strings, finger piano, balloon drums and tube drums. I will have to add a melody instrument at some point. Consider this the vamp for now, waiting for the lead singer to start. It has a kind of Devo vibe to it now.
The rhythm is combinations of 2 & 3 to make seven. For example: 2 + 2 + 3 or 2 + 3 + 2 or 3 + 2 + 2. These measures are combined into groups to make a five measure unit. I change the randomization for each of those units from highly repetitive to not repetitive. Kind of like: repeat a phrase 5 times, then go crazy, then repeat a phrase 5 times, then go crazy.
Lots more to do, but it sounded good enough for now to post.
Play it here
or download this link
Thursday, March 01, 2012
Modes for Strings #7
Here's a matrix of the ten notes and the ratios one to the other:
The ten note scale is from top to bottom on the left: 1:1, 15:13 8:7 26:21 9:7 10:7 3:2 12:7 13:7 27:14 and 2:1. This set can also be thought of as 14:14 15:14 16:14 26:21 18:14 20:14 21:14 24:14 26:14 27:14 28:14, almost all a part of the overtone series. The key difference is that the root of the scale, 14:14, is the seventh overtone of the other notes in the scale, instead of the first. Putting that 7th in the base shakes things up a bit. And I can move it around to reinforce the harmonic series for contrast.
The piece starts out with a mode made up of stacked fourths, and proceeds to change them. Here's the list, with the number indicating the scale degree out of the ten in the matrix.
- A58371
- 26A583
- 371615
- 483716
- 583716
- 615837
- 716A48
- 83726A
- A58371
For the second one, 26A583, I move the bass down to the 12:7, so it's consonant with the other notes in the series. 26A583 is made up of the ratios 15:14 10:7 27:14 9:7 12:7 8:7. But if you assume the 12:7 is in the bass, then the ratios relative to that 8:7 become 5:4 5:3 9:8 3:2 1:1 4:3. Those are all in the harmonic series relative to the A at scale degree 8, except for the 4:3, which is not. But it sounds so sweet I had to leave it in. All these five or six note scales, derived from the ten, were chosen because they sound good in stacked fourth chords. I just couldn't resist the 4:3 relative to the root on A. It's not too removed from the overtone series after all.
The bass moves back to the 1:1 for a while, until about 3/4 of the way through when it shifts to 615837, when I use the 8:7 in the bass. The ratios relative to the 8:7 for that set of six notes are 5:4 7:4 9:8 3:2 1:1 21:16. That 21:16 is not in the overtone series. And it's a 64:63 away from a 4:3 above the 1:1 in the scale. But it's close enough to fake it in this context as part of the melodic flow.
Play it here
or download this link