The Billiards hole will go live in . Why not try and solve it ahead of time?

GeoffroyF

8,324
β€’
7,923
πŸ₯‡1
β€’
πŸ₯ˆ0
β€’
πŸ₯‰0

β›³

12 / 110 Holes

πŸ”£

1 / 59 Langs

πŸ†

7 / 77 Cheevos

πŸ“…

Christmas Trees
1,755th
Divisors
23rd
Emirp Numbers
471st
Evil Numbers
180th
Fibonacci
5,282nd
Fizz Buzz
697th
Niven Numbers
1,840th
Odious Numbers
1,240th
Pangram Grep
Pascal’s Triangle
1,959th
Pernicious Numbers
1,771st
Prime Numbers
1,006th
Ο€
2,594th