
Joe Biden life expectancy (in binary)
4
Ṁ160Ṁ2632198
1%
128
99%
64
9%
32
91%
16
18%
8
26%
4
69%
2
50%
1
50%
0.5 (1/2)
50%
0.25 (1/4)
50%
0.125 (1/8)
50%
0.0625 (1/16)
50%
0.03125 (1/32)
50%
0.015625 (1/64)
50%
0.0078125 (1/128)
50%
0.00390625 (1/256)
For the sake of this question, Biden was born on November 20th, 1942 at 8:30 AM ET
A year is defined as 365.25 days.
The market for k = 2^n resolves as
Floor ([Biden's lifespan (in years)] (mod 2k) ÷ k)
Example calculation:
Suppose Biden lives until 3/5/2035.

That would be
92.287 years which in binary is
64 + 16 + 8 + 4 + 0.25 + 0.03125 + 0.00390625 (1011100.01001001 in binary)
so the markets would resolve
128 - NO
64 - YES
32 - NO
16 - YES
8 - YES
4 - YES
2 - NO
1 - NO
0.5 - NO
0.25 - YES
0.125 - NO
0.0625 - NO
0.03125 - YES
0.015625 - NO
Update 2025-18-01 (PST): - Any that are ambiguous resolve to 50% (AI summary of creator comment)
This question is managed and resolved by Manifold.
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