Making awesome music with useless devices
Imperial March played by two floppy disk drives.
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Imperial March played by two floppy disk drives.
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Comic Sans strikes back
I'M COMIC SANS,
ASSHOLE.
Listen up. I know
the shit you've been saying behind my back. You think I'm stupid. You think I'm
immature. You think I'm a malformed, pathetic excuse for a font. Well think
again, nerdhole, because I'm Comic Sans, and I'm the best thing to happen to
typography since Johannes fucking Gutenberg.
You don't like
that your coworker used me on that note about stealing her yogurt from the
break room fridge? You don't like that I'm all over your sister-in-law's blog?
You don't like that I'm on the sign for that new Thai place? You think I'm
pedestrian and tacky? Guess the fuck what, Picasso. We don't all have seventy-three
weights of stick-up-my-ass Helvetica sitting on our seventeen-inch MacBook Pros.
Sorry the entire world can't all be done in stark Eurotrash Swiss type. Sorry
some people like to have fun. Sorry I'm standing in the way of your minimalist
Bauhaus-esque fascist snoozefest. Maybe sometime you should take off your black
turtleneck, stop compulsively adjusting your Tumblr theme, and lighten the fuck
up for once.
Batman Graph Mathematical Equation
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| Batman graph equation |
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| where is batman? |
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| bat man in ms excel |
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The time has come
Millions of years of evolution are finally paying off Geeko Sapiens
The Love Formula : How to Draw a Heart Shaped Curvy Graph
Is that real? well yes.
There are a number of mathematical curves that produced heart shapes, some of which are illustrated below.
The first curve is a rotated cardioid (whose name means "heart-shaped") given by the polar equation
 | (1) |
The second is obtained by taking the 
cross section of the heart surface and relabeling the 
-coordinates as 
, giving the order-6 algebraic equation
cross section of the heart surface and relabeling the -coordinates as , giving the order-6 algebraic equation | (2) |
The third curve is given by the parametric equations
 |  |  | (3) |
 |  |  | (4) |
where ![t in [-1,1]](http://mathworld.wolfram.com/images/equations/HeartCurve/Inline10.gif)
(H. Dascanio, pers. comm., June 21, 2003). The fourth curve is given by
(H. Dascanio, pers. comm., June 21, 2003). The fourth curve is given by![x^2+[y-(2(x^2+|x|-6))/(3(x^2+|x|+2))]^2=36](http://mathworld.wolfram.com/images/equations/HeartCurve/NumberedEquation3.gif) | (5) |
(P. Kuriscak, pers. comm., Feb. 12, 2006). Each half of this heart curve is a portion of an algebraic curve of order 6. And the fifth curve is the polar curve
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