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📅 May 1, 2026 👤 scraface

May 01, 2026

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📌 Now for 4 decisions, one appears twice, two others once, one unused — so type (2,1,1,0) — yes.

📌 Number of such sequences: as above, 144 out of 256.

📌 But wait — in the 2-choice case, (2,1,0) — but we only use 2 letters, so frequency (2,1,1,0) is still valid.

📌 So our logic holds.

📌 Thus, the probability is $ \frac{144}{256} = \frac{9}{16} $.

📌 But $ \frac{144}{256} = \frac{54}{96} = \frac{27}{48} = \frac{9}{16} $ — yes.

📌 But earlier I thought it might be too high, but mathematically correct.

📌 Wait — but $ \frac{144}{256} = \frac{9}{16} $? $ \frac{144}{256} = \frac{144 \div 16}{256 \div 16} = \frac{9}{16} $, but $ \frac{9}{16} = 0.562

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