Everybody at the party is a many sided polygon....Nonagon! — They Might Be Giants
Everybody at the party is a many sided polygon....Nonagon! — They Might Be Giants
Everybody at the party is a many sided polygon....Nonagon! — They Might Be Giants
Everybody at the party is a many sided polygon....Nonagon! — They Might Be Giants
Everybody at the party is a many sided polygon....Nonagon! — They Might Be Giants
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Everybody at the party is a many sided polygon....Nonagon!

— They Might Be Giants
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More “Geometry” Quotes

Simple shapes are inhuman. They fail to resonate with the way nature organizes itself or with the way human perception s — James Gleick, Chaos: Making a New Science
it struck me as an operational way to define free will, in a way that allowed you to reconcile free will with determinis — James Gleick, Chaos: Making a New Science
In a way, art is a theory about the way the world looks to human beings. It’s abundantly obvious that one doesn’t know t — James Gleick
Is it possible that mathematical pathology, i.e. chaos, is health? And that mathematical health, which is the predictabi — Arnold Mandel
The only things that can ever be universal, in a sense, are scaling things. — James Gleick, Chaos: Making a New Science
the pattern appears so ethereally, that it is hard to remember that the shape is an attractor. It is not just any trajec — James Gleick, Chaos: Making a New Science
The early sense of self-similarity as an organizing principle came from the limitations on the human experience of scale — James Gleick, Chaos: Making a New Science
The boundary is where points are slowest to escape the pull of the set. It is as if they are balanced between competing — James Gleick, Chaos: Making a New Science
IN THE MIND’S EYE, a fractal is a way of seeing infinity. — James Gleick, Chaos: Making a New Science
One simple but powerful consequence of the fractal geometry of surfaces is that surfaces in contact do not touch everywh — James Gleick, Chaos: Making a New Science
The fractal structure nature has devised works so efficiently that, in most tissue, no cell is ever more than three or f — James Gleick, Chaos: Making a New Science
The pits and tangles are more than blemishes distorting the classic shapes of Euclidian geometry. They are often the key — James Gleick