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

cooljoseph1

15,362
14,511
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21 / 117 Holes

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1 / 60 Langs

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12 / 82 Cheevos

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Catalan Numbers
28th
Christmas Trees
1,528th
Collatz
1,779th
Divisors
1,904th
Evil Numbers
1,665th
Evil Numbers (Long)
1,193rd
Fibonacci
53rd
Fizz Buzz
2,391st
Fractions
1,055th
Intersection
751st
Kolakoski Sequence
572nd
ln 2
529th
Pascal’s Triangle
1,105th
Prime Numbers
2,710th
Prime Numbers (Long)
1,610th
Sierpiński Triangle
1,528th
π
995th
τ
782nd
φ
392nd
√2
439th
𝑒
703rd