My final board demonstrates the progression of my 3 main ideas of the reading throughout the process of the project. For complexity, my idea began as a series of complex connections between the scattered hexagons. As I developed my project more, I thought about complexity not as connections about in terms of each hexagonal gallery in itself. I saw the galleries as being cave like, and as one enters they get lost in its complex geometries and must find their way through. For connections, my previous idea tied in with complexity in that the galleries were a series of complex connections, with the hexagons all extruded to different lengths and heights. As I developed this further, I saw the connections more as these snake like hexagonal pipes that connect as they drift off into infinite. Finally, I originally saw the concept of infinite as a series of disordered, scattered hexagons all over the place. Developing this further, I looked at each individual gallery and having each one have the perception of being endless, until you reach the next gallery. In this sense, they aren't infinite but if you refer to the connections image, one can see that the galleries do go on and on.
Tuesday, April 19, 2011
Project 1- Cramer
My final board demonstrates the progression of my 3 main ideas of the reading throughout the process of the project. For complexity, my idea began as a series of complex connections between the scattered hexagons. As I developed my project more, I thought about complexity not as connections about in terms of each hexagonal gallery in itself. I saw the galleries as being cave like, and as one enters they get lost in its complex geometries and must find their way through. For connections, my previous idea tied in with complexity in that the galleries were a series of complex connections, with the hexagons all extruded to different lengths and heights. As I developed this further, I saw the connections more as these snake like hexagonal pipes that connect as they drift off into infinite. Finally, I originally saw the concept of infinite as a series of disordered, scattered hexagons all over the place. Developing this further, I looked at each individual gallery and having each one have the perception of being endless, until you reach the next gallery. In this sense, they aren't infinite but if you refer to the connections image, one can see that the galleries do go on and on.
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