More From The Bridges Conference 2015 in Baltimore

 

The use of computer generated drawing processes and inkjet printers is a popular means  of expression at the Bridges conference. Some of the more interesting examples on display were created by David Chappell. The artist builds a system of rules to generate graceful line drawings that are mathematically to related plant growth through space and time. The lines begin from a rooted position at the horizontal bottom of the picture plane and playful grow up into reaching tendrils. In order to achieve this lyrical organic quality (not an easy feat using mathematical algorithm computer generation) Chappell modifies the rules throughout the process. This extra attention allows the drawings to change and develop in a more free-form manner.

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David Chappell -untitled – 2014
33 x 40 cm – Archival Inkjet Print
Picture courtesy of the artist and the Bridges Conference

Another means of creating computer assisted art is the use of laser cutting. In his work “Islamic Fractal Starflower”, Pill Webster has cut a lace-like pattern into a clear light blue acrylic sheet. The mathematics behind this pattern is a combination of two geometric themes: the symmetry in Islamic patterns and the recursive properties of fractals. This combination requires some heavy weight mathematics, but Webster’s choice of materials transforms  the complex theories into an ethereal presence. It has the appearance of being built from delicate and complex ice crystal. The juxtaposition between the serious mathematical generation and delicate physicality of the work create an interesting tension.

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Phil Webster – Islamic Fractal Starflower – 2014
38 x 38 cm – Laser cut acrylic, light blue
Picture courtesy of the artist and the Bridges Conference

Nathaniel Friedman is one of my favorite artists for two reasons. First, he creates wonderful sculptures and prints and second because he is a very supportive of other artists. As the founder of the organization ISAMA – The International Society of Art, Mathematics and Architecture, he contacted me years ago to speak at one of the first Math Art conferences. This was my introduction into a whole community of other artists and mathematicians devoted to the aesthetics of Mathematics. I will be eternally grateful to Nat.

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Nathaniel Friedman – Triple Twist Mobius – 2014
29 x 29 x 7 cm – Aluminum
Picture courtesy of the artist and the Bridges Conference

But back to the sculpture…. “Triple Twist Mobius” consists of three equal-sized aluminum bars each with a single twist. They are joined to form a triangle shape. The clean lines and the simplicity of the form are deceiving, this is a powerful shape. The 2-D photo does not do it justice. In the gallery each vantage point offers a different geometry, it  seems to change depending on where your stand. This act of looking at something from different perspectives is referred to as hyperseeing  (a concept Friedman taught me, Thank You!)

Susan Happersett

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Bridges Conference 2015 in Baltimore

Every Summer the Bridges organization holds a conference devoted to Mathematics and the Arts. Bridges is an international organization whose sole mission is to foster and explore these interdisciplinary connections. This year the meeting was held in Baltimore Maryland in the beautiful University of Baltimore Law building. Each year the Art exhibition is one of the highlights of the gathering. This year was a particularly impressive display of work in a light and open space over three floors. Here are two photos of the gallery.

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It has been very difficult for me to just single out a few art works to write about, for a complete overview I suggest checking out the Bridges website. Today I will focus on two works by two different artists that struck me particularly.

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Taneli Luotoniemi – “The Hyper Cube” – 2015
Pencil on paper – 42 x 40 cm
Image courtesy of the artist and Bridges

I will start with a pencil  drawings by Taneli Luotoniemi. I have a real affinity for hand drawing and I feel Luotoniemi is able to achieve a remarkable subtly of line form and grey scale using only a pencil. “The Hypercube” Is a 2-D representation of a 3-D depiction of a 4-D cube. There have been many example of two dimensional art referencing hyper cubes but this is definitely a a more organic representation then most. This is achieved by the use of thick curved lines that meet at crossings of more solid shapes, instead of small points. By adjusting the grey scale of the pencil mark Luotoniemi gives the lines the appearance of weaving over and under each other. This is one of the most graceful visual interpretations I have seen.

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David H Press – “Three ¾ Great Circles in Orange” – 2015
Laminated wood and cotton thread – 40 x 40 x 40cm
Picture courtesy of the artist and Bridges

David H. Press builds elegant hanging sculptures that are a type of 3-D line drawings. The support structures are curved shapes but the wires within these frameworks are straight lines that form what appear to be curved surfaces. Symmetry plays a major role in Press’ work. In “Three Great ¾ Circles in Orange”  the use of three circles would have created a sphere, but the ¾ circles create an asymmetrical frame work. Within the wire line work, however, there are some smaller areas with symmetrical properties. We are used to seeing complicated symmetries in Mathematical sculpture, but the use of the ¾ circles rips open the sphere, granting the viewer a fresh look.

There were so much interesting work on display this year it is hard to discuss it all in one  blog post, I will write more next week.

Susan Happersett

“Empty House Casa Vazia” at Luhring Augustine Chelsea

The current exhibition at the Luring Augustine Gallery in Chelsea, “Empty House Casa Vazia”,  features sculpture that is associated with the Neoconcretism movement in Brazil from 1959 until 1961. Neoconcretism was a reaction against the rationalism of Concretism. Although Neoconcretism continued the use geometry to create abstractions, they were not interested in pure form. Instead, they introduced a human element.
Lygia Clark was an important member of the Neoconcrete movement. She added a participatory element to her sculptures. The viewer was encouraged to manipulate her hinged metal sculptures. I have written an earlier blog post about the MOMA exhibition of Clark’s work, but I was not permitted to take any photos, so I was thrilled the gallery is allowing me to share a photo now.
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Lygia Clark – Bicho, 1960/1984 – Steel 19 5/8 x 17 11/16 inches (50 x 45 cm) © O Mundo de Lygia Clark-Associação Cultural, Rio de Janeiro. Courtesy of Alison Jacques Gallery, London, and Luhring Augustine, New York Photo: Michael Brzezinski

 “Bicho” consists of a series of sheet steel isosceles right triangles (isosceles triangles whose vertex angle is 90 degrees). They are hinged together to form a complete loop that can be arranged in many different positions.
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Lygia Pape – Livro da noite e dia, 1963/76 – Acrylic and tempera on wood; group of 4 6 1/4 x 6 1/4 x 5 7/8 inches (16 x 16 x 15 cm) Each: C25912 © Lygia Pape; Courtesy of the artist, Galeria Graça Brandão, and Luhring Augustine, New York Photo credit – António Leal

Lygia Pape’s series of wooden wall sculptures titled “Livro da noite e dia” features a series of 6 1/4″ squares. Each square has at least one geometric shape removed from the edge or corner. Then those shapes, triangles, squares, trapezoid….are shifted and layered onto another part of the square resulting in interesting symmetries.
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Amilcar de Castro – Estrela, 1952 – Copper 17 11/16 x 17 11/16 x 17 11/16 inches (45 x 45 x 45 cm) .3cm thickness of copper © Amilcar de Castro; Courtesy of the artist, Galeria Marilia Razuk, São Paulo, and Luhring Augustine, New York

“Estrela”, a copper sculpture by Amilcar de Castro, is made up of three rectangles. Each rectangle has been bisected diagonally and folded and joined together to make a sculpture with all sorts of triangular possibilities.

These practitioners of Neoconcretism employed mathematics in their work, particularly Geometry. But their art was about something even deeper, it was about how humans interact with the geometry. This is achieved in a different way by each of the artists: In the case of Lygia Clark through tactile manipulation, Lygia Pace’s intriguing puzzle-like squares encourage the viewer to ponder the missing pieces, and De Castro’s sculpture invites the viewer to walk around the work, because it changes dramatically depending on the location and angle from which it is viewed. In some ways these sculptures reveal more about our relationship with Mathematics than many other artistic movements.
Susan Happersett