As an entirely Styrofoam structure
accompanied by an ominous and powerful sound set, the Infinity Structures
exhibit really expanded the way that I conceptualize space and expansion in a
bounded environment. Walking into this exhibit, the most striking feature was
also among the most crucial: the sheer volume spanned by what appear to be
fragmented, jutting foam bars across the room arranged in a seemingly random
fashion. However, the longer I circulated the room and became familiar with the
dimensions of the space, the more I began to realize that the entire structure
itself was - much like the music playing in the background - an augmented
reflection of the space in which it was situated. As was later explained by the
artist, Robert Gero, the design for the layout of the structure in the room was
determined by a computer program that took the physical dimensions of the room
and the building around it and transformed them as the entire structure
expanded from the outside in into a theoretical infinity. Much like a picture
captures only one moment in a continuum of actions, so this piece represents
only one snapshot of a theoretically infinite expansion within a bounded space
– pushing the mathematical reasoning of such pillars of modern mathematics as
Georg Cantor and Gottfried Leibnitz while furthering the exploration of
Espinoza’s bounded infinite.
Illustrating the freeze-frame idea of the artist, these
representations also integrate features of their surrounding environments - in
this case, pillows found in the room before beginning assembly.
This
exhibit challenged me to think of the deeply theoretical mathematical roots
underlying a very tangible artistic representation. Never before had I been
able to interact with and freely conceptualize such a broad, seemingly
untouchable idea! By putting what had always been a purely intellectual concept
into physical form, and challenging my senses through sight and sound to
grapple with the notion of a perpetually inward-expanding “infinity structure”,
Gero deeply influenced my understanding of the intersection of theoretical
mathematics and art – allowing me to see the application of solid-state
structures in illustrating phenomenon that may not be physically possible to
construct. While not directly related to my final project, I will carry this
understanding of mathematical influence in artistic design to my research for
the final project while continuing my exploration of art and science in the
future.
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