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Where is the border between art and mathematics? Or,
from an other point of view, is there any border? If there is,
Alone must be that border. If not, alone is where the border
should have been, if it had existed. It is a mathematical
sculpure.
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Alone follows a curve with the formula
y=ke-(x2/2);
z=ke-((2x)2/2). This formlula gives, with
a special value for k, the possibility (y) for two to each other
added random numbers to be a specific value (x).
If k is 1, the graph reaches a y value virtually equal
to 0 at x=3. Virtually, while the y value never reaches 0, but
it is narrowing it. At x=3, it is visually in a graph, equal to
0 if you zoom out enought to see the top of the curve. I have
shoosen a value of k for this sculpture, which defines the
length between the two "virtual 0 places", the end of the curve,
to be exactly the squere root of 2 times the height of the
sculpture's maximum (At x=0). This implies that the
sculpture may be inscripted in a rectangle, with the same
as a A4 peaper.
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I, SITTING ON TOP OF MY SCULPTURE ALONE
(PHOTOMONTAGE)

DO YOU FEEL LIKE A CUP OF ALONE?
(PHOTOMONTAGE)
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Alone is named Alone, since it symbolize a standard
distribution of human kinds. And the genious and the idiots,
placed at the two opposit ends of the curve, are allways alone,
while the average "normal" persons are allways together in
groups. They have friends. These human kinds are symbolized by
the cubes and globes on top of and at one of the two ends of the
curve.
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