by Dave Maier
I’ve tried a couple of times already, in this space, to make sense of the relations between sound, noise, and music. (See here and here) (also here). Here’s another chapter in that ongoing story.
If music is the art of tone, and noise is not, then we need to understand how noise differs from mere sound. (We could interchange these terms, and speak of the art of sound as opposed to mere noise, but I want to make the link to what we often, perhaps carelessly, call “noise music”.) A key issue is the denotational content, or lack thereof, of sound. Two opposed views each seem too extreme. “Acoustic ecologists” like R. Murray Schafer see the denotational function of sound as essential to sound art, regarding other, non-documentary types of sound art as “mediated”, cutting us off from our natural acoustic environment for dubious aesthetic ends. In response, noise artists like Francisco López promote “absolute listening,” which attempts to hear sound in itself, completely independent of its cause or referent. López thus demands “the freedom of a painter” (who can use colors and forms freely, without representational intent, if he so desires).
In so doing, López explicitly enlists Pierre Schaeffer’s “acousmatic” conception of the objet sonore. But this is not quite right. As Brian Kane points out, in an interesting book I have been reading, in this Schaefferian tradition “acousmatic sound” is defined not as sound regarded for its own properties (let alone aesthetic ones), but simply as sound heard without seeing its cause. This need not require the “reduced” or “absolute” listening we may or may not use in approaching sound aesthetically. Kane’s point, which seems good to me (much as I admire López), is that there are many cases in which a sound is detached from its source, or its source is invisible to us, other than in Schaefferian sound art, and we shouldn’t let what we say about the latter determine what we say about the former; and most of Kane’s book is about these other cases. We might then go on to wonder whether that analysis was right even about the narrower case, given how it mangles the wider one, if it does.
