The ZieherSmith Gallery in NYC current group exhibition is titled “Evidence of Absence”. Two of the artists in the show create work that uses mutated repetition of geometric shapes.
Ryan Mrozowski
Ryan Mrozowski makes wood blocks that are coated in acrylic and vinyl then they are held together in a rectangular frame. This creates a patterned plane or a 2D tiling pattern from 3D blocks. His assemblages give the illusion that all of the blocks started out the same size and shape, but they have been squished together and distorted by the limits of the frame capacity.
In Mrozowski’s “Dark, Blue, Maroon, Green III”, rows of isosceles triangles appear to have been compressed into a frame that is too small, distorting the geometry of what could have been a very repetitive geometric pattern. As the viewer I get the feeling that the order we associate with mathematical patterning has been disturbed and mutated. So it is the imaginary starting point of this pattern before it was compacted that holds the mathematical connections. Although the wood blocks are solid, there is the false appearance of plasticity that hold the memory of the geometrical starting point.
Adam Winner
Adam Winner creates minimalist paintings with a hand-made edge. Instead of brushes he uses palette knives, instead of a smooth solid canvas he pieces together torn linen canvas. He uses the rough edges of the linen to create straight lines. Winner is interested in the Golden Section and incorporates this into the proportions of his work.
Winner’s untitled oil painting above features a series of twelve concentric rectangles (including the outer edge of the canvas). This is a theme that has been explored by Minimalist artists including Frank Stella, but Winner’s unique technique breaths new life into the subject matter. Earlier interpretations of the parallel lines of concentric rectangles relied of the slickness of clean and accurate lines. This painting has rough not quite perfect lines created from the torn edges of canvas strips. I am always looking for work like Winner’s that revisits how mathematics has been used before, but in some way alters the process.
– Susan Happersett