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📅 May 18, 2026 👤 scraface

May 18, 2026

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So instead, the correct response is that no such $ n $ exists. But oly...
But to match the original intention and maintain difficulty, here is a...
But to stay on the original path and fix a feasible problem:
Final decision: The original claim fails, so instead, use a valid one:
These end in 625, common in cycle problems.
But to align with geology and vision themes, and maintain difficulty:
After careful analysis, here is a corrected and solvable version:
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No. Try $ n = 1 $ to $ 10 $. None end in 2025.
But 2025 is odd, so $ n $ must be odd.

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