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Home » Helix the Fossil: The Tiny Remark that Rewrote Everything We Thought We Knew About Prehistory! - AMAZONAWS

Helix the Fossil: The Tiny Remark that Rewrote Everything We Thought We Knew About Prehistory! - AMAZONAWS

Helix the Fossil: The Tiny Remark That Rewrote Everything We Thought We Knew About Prehistory

📅 March 6, 2026 👤 scraface
Mar 06, 2026
Helix the Fossil: The Tiny Remark that Rewrote Everything We Thought We Knew About Prehistory!

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📌 We are to compute the probability that in 4 independent choices among 4 options (say labeled A, B, C, D, with equal likelihood), exactly one option appears twice, and two other distinct options appear once each, with the fourth position filled by a fourth distinct option — but wait: this would require 4 distinct options total, and one repeated. Since only 4 positions exist, and we want exactly one option repeated, and the other two being different, the only valid pattern is: one option appears twice, two others appear once, and the fourth option appears zero times — but that’s only 4 choices total. So the pattern is: one option repeated twice, and two other distinct options appearing once each — that uses up 2 + 1 + 1 = 4 choices, with one option appearing twice and two others once each, and one option not used at all. So the multiset of choices is of the form {A, A, B, C}, where A, B, C are distinct, and D is unused.
📌 $144 = 16 \times 9$, $256 = 16 \times 16$, yes — so $\frac{144}{256} = \frac{9}{16}$? No: $16 \times 9 = 144$, $16 \times 16 = 256$, so $\frac{144}{256} = \frac{9}{16}$? Wait: $\frac{144}{256} = \frac{144 \div 16}{256 \div 16} = \frac{9}{16}$ — yes, correct.
📌 From remaining 3, choose 2 to occur once each: $\binom{3}{2} = 3$
📌 Now for 4 decisions, one appears twice, two others once, one unused — so type (2,1,1,0) — yes.
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