The Comedy Goldmine (user search)
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Author Topic: The Comedy Goldmine  (Read 245298 times)
tik 🪀✨
ComradeCarter
Junior Chimp
*****
Posts: 5,496
Australia
« on: July 07, 2013, 06:52:34 PM »

To oldiesfreak in the good post gallery. I usually don't laugh at much here but this gif brightened my loins.

You're so bad at this thread. SO BAD.


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tik 🪀✨
ComradeCarter
Junior Chimp
*****
Posts: 5,496
Australia
« Reply #1 on: July 13, 2013, 01:07:21 AM »

Just to give the Goldmine back a little more class:

I'm surprised by the votes so far. People disapprove of the police confiscating jars of poop?

i'll give you my jar of poop when you pry it from my COLD DEAD HANDS
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tik 🪀✨
ComradeCarter
Junior Chimp
*****
Posts: 5,496
Australia
« Reply #2 on: October 07, 2013, 06:03:33 AM »

I haven't laughed that hard at something on here in a long time, thanks afleitch.
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tik 🪀✨
ComradeCarter
Junior Chimp
*****
Posts: 5,496
Australia
« Reply #3 on: December 16, 2013, 03:30:05 AM »

Holy sh**t that should not be making me laugh this hard, oh man. Just great.
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tik 🪀✨
ComradeCarter
Junior Chimp
*****
Posts: 5,496
Australia
« Reply #4 on: March 28, 2014, 07:08:24 PM »

Assuming by "touch" you mean "tangent", then one


Clearly there's one in the triangle.  I considered that there might be another circumscribing the whole, but I'm having trouble visualizing how that'd happen given how far the line segment sticks out on the sides.  I'm also assuming a Cartesian plane in Euclid space, etc.  If one draws a circle just the right size, it touches the line segment on the right, and the small circle at about 2 o'clock, and the big circle at about 11 o'clock.  Something like this:



That makes two circles, if it is correct.

If you now place two filled circles inside the two unfilled circles, you get this:



If you then draw a few line segments below the original line segment, attaching them at the ends to make vertices and fill in the resulting polygon, you will get this:



Now, if you add a couple of rectangles, a sliced oval, some color, some more line segments, a hypocycloid of four cusps, and some text, you will end up with this remarkable geometric design.



Fascinating.

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