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Home » China Rose: The Mysterious Blossom Conquering Global Gardens Overnight! - Dyverse

China Rose: The Mysterious Blossom Conquering Global Gardens Overnight! - Dyverse

📅 March 11, 2026 👤 scraface

Mar 11, 2026

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📌 This is equivalent to placing 3 A’s and 5 non-A’s, with at least one non-A between any two A’s.

📌 To count the number of ways to place 3 non-adjacent A’s in 8 positions:

📌 We use the stars and bars transformation: if we place 3 A’s with at least one non-A between them, we first reserve 2 non-A’s to enforce spacing. So, we place 3 A’s and use 2 of the 5 non-A’s as "separators" between them. That leaves $5 - 2 = 3$ non-A’s to distribute freely in the 4 possible gaps: before the first A, between A1 and A2, between A2 and A3, and after the third A.

📌 This is now equivalent to distributing 3 indistinct items (remaining non-A slots) into 4 distinct gaps (with no restriction), which has $ \binom{3 + 4 - 1}{3} = \binom{6}{3} = 20 $ ways.

📌 But since the non-A positions (the 5 positions not occupied by A) are fixed in sequence, and we are assigning specific labels (U, C, G) to them, we must instead use the method of placing A’s with spacing, then counting valid assignments.

📌 Alternative ( clearer) approach:

📌 The number of ways to choose 3 non-adjacent positions out of 8 is a known result. It is equivalent to choosing 3 positions such that no two are consecutive.

📌 This is given by:

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