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Infinite Curves

Lawrence Dillon: Connecting the Dots

Brio and Blossom

April 23, 2018 by Lawrence Dillon

This week, the Cassatt String Quartet is having its annual Cassatt in the Basin residency, through which they bring the abiding principles of chamber music — effective communication, responsibility to the group, mutual respect, and intimate musical expression – to young people in West Texas.  They began yesterday with a concert that included music by Melinda Wagner and Lev ‘Ljova Zhurbin.  They will conclude on Thursday with a side-by-side concert featuring my triple quartet Brio, performed with students from local high schools.

Cassatt in the Basin commissioned Brio ten years ago.  That is, a triple quartet was commissioned, with the idea that Cassatt would play it alongside eight high school students.  I had had several opportunities to work with Cassatt over the years, so I had plenty of experience with their capacities, but I didn’t know what the level of the students would be.  Creating a piece that would be suitable for their strengths, while also taking advantage of the Cassatt’s skills was challenging, and I went back and forth with several ideas over several weeks.

In the end, I wrote two pieces: Blossom and Brio, figuring I would choose one or the other when the time came.

Then the time came, and I didn’t know which to choose.  So I sent both, and asked Cassatt to choose.

True to typical quartet culture, two of them preferred Blossom and two of them preferred Brio.  I guess we could call that a Texas Stand-Off.

I don’t actually remember how that all turned out, but somehow they chose one of them and premiered it.  The reason I don’t remember is because I’ve been fortunate enough to have them play both of them a few times over the subsequent years.  This Thursday evening they are doing Brio – at least that’s what I think they will play – with students from Permian High School.  Details here.

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Lawrence Dillon

Composer in Residence at the University of North Carolina School of the Arts, Lawrence Dillon creates works that connect past and present in attractive and unexpected ways. [Read More]

Infinite Curves

There are no two points so distant from one another that they cannot be connected by a single straight line -- and an infinite number of curves. In a musical composition, there are always many ways to get from Point A to Point B, regardless of how little A and B seem to have in common. Similarly, … [Read More...]

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