Culture
30 Jun 09
Originally posted by rbmorrisYou obviously weren't attracted by my evocative thread title in this forum, currently sinking all lonesome down below.
Just went to Ubu. Looks like they have a bunch of Jozef van Wissem recordings. Listening now. Will keep an eye open for Treatise.
I found a flash presentation of that thing, which is the oddest musical score I have seen. How it translates to music, I don't know, but it's interesting just to look at! Jim O' Rourke did a version of it.
Originally posted by Bosse de NageAs for how it translates to music, I found this some time ago. I found it gave me some insight as to how the score might be approached. Have you seen it?
You obviously weren't attracted by my evocative thread title in this forum, currently sinking all lonesome down below.
I found a flash presentation of that thing, which is the oddest musical score I have seen. How it translates to music, I don't know, but it's interesting just to look at! Jim O' Rourke did a version of it.
http://www.blockmuseum.northwestern.edu/picturesofmusic/pages/anim.html
Here's "A Young Persons Guide to Treatise" which contains some interesting information about Treatise as well as some MP3's.
Originally posted by ThinkOfOneYes, that's the thing I found. Fascinating!
As for how it translates to music, I found this some time ago. I found it gave me some insight as to how the score might be approached. Have you seen it?
http://www.blockmuseum.northwestern.edu/picturesofmusic/pages/anim.html
Here's "A Young Persons Guide to Treatise" which contains some interesting information about Treatise as well as some MP3's.
Originally posted by Bosse de NageYes, it is. It builds upon the systems for indeterminacy in music created by Cage, Feldman, et al. Cage's 4'33" might be the most famous example. I find the Cage score to be particularly beautiful because it is so brilliantly simple.
Yes, that's the thing I found. Fascinating!
Here's the link to "A Young Person's Guide..." that I omitted on my previous post.
http://www.spiralcage.com/improvMeeting/treatise.html
Originally posted by ThinkOfOneThanks.
Yes, it is. It builds upon the systems for indeterminacy in music created by Cage, Feldman, et al. Cage's 4'33" might be the most famous example. I find the Cage score to be particularly beautiful because it is so brilliantly simple.
Here's the link to "A Young Person's Guide..." that I omitted on my previous post.
http://www.spiralcage.com/improvMeeting/treatise.html
Peculiarly, thinking about the images in the Cardew score has led me to discover that I can 'think' sound from shapes. Example: I 'heard' the sound of a circle on the way to work this morning.