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Will I Always be a Total Square?
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bukozki
Posts: 60
As a geometric figure I sometimes find myself ogling enviously the delicate curves of an oval, or the whip thin angles of an isosceles triangle, and I can't help but think... will I always be a total square? I'm as wide as I am tall, I have stout corners, but the line segments connecting my points make me look squat and unappealing... not like a statuesque rectangle, perched upon its narrower side to tower handsomely. Even when a rectangle lays on its side, it combines machismo and sensuality as it splays across the Cartesian plane... when I lay on my side, I look the same.
I don't have the majestic bearing of a pentagon, the perfect proportions of a circle or the raw animal magnetism of an nonagon. You know what the ladies say... nine IS the magic number.
I'm in a bind, defined by my edges and no one wants to look past these four walls to see who I really am... a diamond.
I don't have the majestic bearing of a pentagon, the perfect proportions of a circle or the raw animal magnetism of an nonagon. You know what the ladies say... nine IS the magic number.
I'm in a bind, defined by my edges and no one wants to look past these four walls to see who I really am... a diamond.
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Replies
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Why limit yourself to being 2 dimensional?0
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That is your preception of yourself, looking at your picture, i dont think that for sure, but will say your statement is very complex, are you an engineer?0
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Why limit myself to two dimensions? Because I find polyhedrons confusing.
And no, I'm not an engineer... I absolutely abhor trains. That said, you're not the first person to ask me that.0 -
I wholeheartedly enjoyed reading that. :laugh:0
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And no, I'm not an engineer... I absolutely abhor trains.
lmao0 -
you're hilarious!0
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I wholeheartedly enjoyed reading that. :laugh:0
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Just glad I could highlight the plight of all the squares out there. Those equilateral quadrilaterals have it toughilateral.0
This discussion has been closed.
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