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

hakr14

4,588
β€’
4,392
πŸ₯‡0
β€’
πŸ₯ˆ0
β€’
πŸ₯‰0

β›³

6 / 110 Holes

πŸ”£

1 / 59 Langs

πŸ†

5 / 77 Cheevos

πŸ“…

Abundant Numbers
570
Divisors
837
Evil Numbers
701
Fibonacci
888
Fizz Buzz
900
Pascal’s Triangle
692