Count to 1000
Posted: Thu Nov 28, 2019 3:04 pm
I'll start!
2
I'm going to be the fucking 2, 22 and 222 and none of you will fucking stop me
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Count to 1000
Page 1 of 9
Re: Count to 1000
Posted: Thu Nov 28, 2019 3:37 pm
Re: Count to 1000
Posted: Thu Nov 28, 2019 4:06 pm
Tres
Re: Count to 1000
Posted: Thu Nov 28, 2019 4:15 pm
IV
Re: Count to 1000
Posted: Thu Nov 28, 2019 4:50 pm
five
Re: Count to 1000
Posted: Thu Nov 28, 2019 4:58 pm
six,, or is it?
Re: Count to 1000
Posted: Thu Nov 28, 2019 5:50 pm
and seven, time is of an essence!
i really hope someone gets this reference
i really hope someone gets this reference
Re: Count to 1000
Posted: Thu Nov 28, 2019 5:58 pm
vriska!
(man now Im scared of going to bed)
(man now Im scared of going to bed)
Re: Count to 1000
Posted: Thu Nov 28, 2019 6:09 pm
On the ninth day of Christmas
my true love sent to me:
9 Ladies Dancing
my true love sent to me:
9 Ladies Dancing
Re: Count to 1000
Posted: Thu Nov 28, 2019 7:10 pm
Re: Count to 1000
Posted: Thu Nov 28, 2019 7:23 pm
Re: Count to 1000
Posted: Thu Nov 28, 2019 7:42 pm
12
Re: Count to 1000
Posted: Fri Nov 29, 2019 2:34 pm
Spooky Scary 13
Re: Count to 1000
Posted: Fri Nov 29, 2019 2:53 pm
Re: Count to 1000
Posted: Fri Nov 29, 2019 5:12 pm
Re: Count to 1000
Posted: Fri Nov 29, 2019 5:18 pm
Re: Count to 1000
Posted: Fri Nov 29, 2019 7:57 pm
XVIII
Re: Count to 1000
Posted: Fri Nov 29, 2019 8:05 pm
The 8th prime number.
The seventh Mersenne prime exponent, and the second base-10 repunit prime exponent.
The maximum number of fourth powers needed to sum up to any natural number. It is the fourth value of g(k).
The lowest prime centered triangular number, a centered hexagonal number and a Heegner number.
The only non-trivial normal magic hexagon contains this many hexagons (the other being 1).
The seventh Mersenne prime exponent, and the second base-10 repunit prime exponent.
The maximum number of fourth powers needed to sum up to any natural number. It is the fourth value of g(k).
The lowest prime centered triangular number, a centered hexagonal number and a Heegner number.
The only non-trivial normal magic hexagon contains this many hexagons (the other being 1).
Re: Count to 1000
Posted: Sat Nov 30, 2019 11:31 am
Here's an Icosahedron: 
It's got twenty sides.
Here's the cooler version:
20
It's got twenty sides.
Here's the cooler version:
20