My work related to the Microtonal Art of Harry Partch

Some years before I started building my own instruments I read a short article in the Dutch VPRO television guide about an obscure composer, who had noticed the 12TET Western tuning wasnÕt 100% proper. After he had rediscovered this, he destroyed all his musical pieces. As a solution he began working on multiple key scales and his 43-scale based on just intonation intervals became the most famous system he had worked with.

When I read the article I thought it was a funny story, but also a bit snobistic all by all. Who can hear the pitch difference between a for instance A#++ and an A#+++? And who cares if music is a bit out of tune? I actually like it when music or visual art crunches a bit. Just play, and play intense, thatÕs all whatÕs important. 43 keys instead of 12 is impractical, so not so strange his system didnÕt became very popular.

 

When I made my third instrument with the rod dividing system, I would later give the name 3rd bridge, I noticed odd deviations appeared when I began calculating on the tones, when you count from E further in 3/4 and 2/3 ratioÕs you end up with a different frequency for the E after 12 steps compared to the octave calculations. A friend of mine told me this was allready known for ages and that Bach therefore wrote his famous Das Wohltemperirte Clavier. A bit of a wrong explanation, Bach was aware indeed, but his friend Wreckmeister had developed in fact a slightly improper serie of tones to avoid the equal ratioÕs somewhat. The Well-temperament tuning means Ôaltered in quiet a still acceptable systemÕ and not Ôtuned perfectÕ. With this tuning Bach could make transpositions not possible with the scales working with the equal ratioÕs (4/5, 3/4 and 2/3). I later on discovered the frequency deviation was what had bothered Pythagoras as well ages before Bach, leading to his Pythagorean tuning. (For the musical theory interested: The deviation is called the Pythagorean comma, and a Pythagorean comma + 2/3 tone is the well-known Ôwolf intervalÕ.)

 

I gave the calculations a rest, because I couldnÕt really use it very much. I developed some other instruments where luckily this phenomenon was not a problem to deal with. But in 2006 I restarted the 3rd bridge work and wanted to develop an even more worked out version of the third instrument. This became the Moodswinger. As soon as I started to work out the Moodswinger scale more accurate than before, the world of microtonality sucked me up. A dreadful boring and asexual mathmatical corner of music, but for this instrument a very necesarry job to manage. It took me months to discover all the tones. I knew the pitch ratios, but couldnÕt translate them to the European tuning, since there was no clear relation of the positions inbetween the two scales, the standard logaritmic scale and mine.

 

On oddmusic I discovered the awesome looking instruments of Harry Partch and after a while I discovered he was the obscure 43-tone composer from the TV guide article. At first I couldnÕt follow all the summarized fractions used in texts about the microtonal system he worked with. But when I studied more I became aware of what it all meant.

After finishing the Moodswinger I also discovered Glenn Branca and Sonic Youth werenÕt the first who used the 3rd bridge technique. Of course I knew about Cage and thought they had copied the idea from his prepared piano, but Branca also got his ideas from Partch. Partch, in relation to his work on microtonal scales, had also made string instruments with extra bridges based on the ancient Monochord. Though in a different context, and because his instruments are acoustic, he wasnÕt able to use it in a way Branca and Sonic Youth did. The clock sounding behind the bridge plucking so apparent in their work is not very possible on acoustic instruments. It works, but on a very low sound level, comparable like the soft sound of a Đˆn bầu, but even lesser loud. Very nice, but hardly usable for live performances. Though you can 3rd bridge lik sounds in the music of Partch played on his KitaraÕs. But without stepping too deep, this still is a different method. His Kitara I (picture above) works with a floating rod, while 3rd bridge guitars work with a grounded bridge, leading to a different result in tonality. (The Pencilina also works with the floating rod.) IÕm going to explain the different types of string preparation later on in an article about guitar preparation, where this difference is being clarified. PartchÕs Harmonic Canons, two of them are shown in the picture below, have the grounded third bridges, but if you listen to them, they more sound like a piano, clavichord or hammered dulcimer. The 3rd Bridge overtones can only be pulled up on electric instruments, so pictures of these instruments may be misleading.

People familiar with microtonality easily regard my work very much in the tradition of Partch. This is not really true. It might look similar and in fundamental theory PartchÕs work has much overlap with mine. We both use the physical laws of consonance (the harmonic serie 1:1/2:1/3:1/4:etc.) but we take it from a different direction. Mainly because I have the possibility to work with amplification and this leads to a different goal IÕm hunting for. Microtonality accidentally came across my way and I sometimes am obliged to use it to get the best result or even when I would ignore it, some instrument wouldnÕt even work The Moodswinger is the clearest example for not working when I would ignore the microtonal harmonic positions and use the Western positions. A rod which is not positioned on the dots, causes hardly any sound, because of the lack of resonance.

 

Besides working strictly electric vs acoustic, a second difference is that Partch rejected the Western 12-TET scale (he burned his written 12-TET music), while I do not. I just kick against it to get some reaction from pop minded people telling them they are listening to improper music and that this system isnÕt by far complete or ideal. Although I consider a lot of pop music dead or, lesser strong expressed, too dry to a certain extend, I donÕt mind listening to improper 12-TET tuned pop music, though I prefer the addition of a microtonal perfect timbre to make pop music sounding more alive. I translate, if possible, my microtonal harmonic enhanced sounds present on my instruments to the 12-TET scale, because I think it is the most workable system. Though I sometimes flirt with parts of the microtonal scales of Partch and incorporate them to enhance the 12-TET. I really enjoy the Chinese sounding 7th harmonic for instance, which is not present in our scale. I choose for the best of both worlds, depending on whatÕs handy for the particular issue. I donÕt believe in the efficiency of 19-, 31-, 43-, or even 81-scales as complete all covering systems however and avoid them as much as possible.

 

Besides avoiding incorporating too many tones and for a somewhat similar practical reason, I will always try to avoid building big instruments. Dinosaurs didnÕt survive the evolution. I try to build smaller instruments. ItÕs more convenient to travel with. Perhaps lesser impressive looking, but actually building big instruments is quiet easy and not very challencing at all. Making it 5 kilo and only 12 strings is the most difficult part of designing in fact.

 

Microtonality is a part of my work as a builder, but not very much for musical practise in the first place, only to alter the sound properly. Partch and the many other microtonal composers following him work from a strong pitch related method making just intonated music. ItÕs fun to take notion of that kind of music, for sure, but to be honest I just prefer The StoogesÕ Wanna be yr Dog above any reconsidered written musical piece. His pre-historic sound creatures and his book Genesis of a Music however stay fascinating and are very dear to me.

 

External links

www.harrypartch.com

A list of all of PartchÕs instruments with explanations, sounds example and play the instruments on your keyboard.

 

 

Go to list of experimental instruments built by other inventors

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