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

Ted-Barrett πŸ‡¦πŸ‡Ί

8,038
β€’
7,444
πŸ₯‡0
β€’
πŸ₯ˆ0
β€’
πŸ₯‰0

β›³

12 / 110 Holes

πŸ”£

1 / 59 Langs

πŸ†

9 / 77 Cheevos

πŸ“…

Diamonds
1,122nd
Divisors
2,802nd
Fibonacci
1,045th
Fizz Buzz
2,748th
Fractions
877th
Leap Years
3,457th
Leyland Numbers
819th
Morse Decoder
347th
Niven Numbers
1,878th
Niven Numbers (Long)
1,365th
Pascal’s Triangle
1,724th
√2
775th