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📰 After n splits: 64000 / 2ⁿ = 1 → 2ⁿ = 64000 → n = log₂(64000) = log₂(64 × 1000) = 6 + log₂(10³) = 6 + 3×log₂(10) ≈ 6 + 3×3.3219 = 6 + 9.9657 = 15.9657 → not integer. 📰 But in discrete halving, we stop when size ≤1. But the question says "until each subset has 1 entry" — so we must reach exactly 1. But 64000 is not a power of 2, so impossibility. 📰 However, if the dataset is split recursively into two equal halves each time, only powers of 2 allow perfect halving to 1. Since 64000 is not a power of 2, the process never ends at 1. But the problem implies it stops. 📰 The Silent Trigger Behind Piezogenic Papulesyour Skin Is Sending Urgent Warnings 5581397 📰 Ourter Worlds Shock Plasma 📰 Infine Craft 📰 Youll Never Guess How These Outfits Elevate Every Night Out 327913 📰 Big Announcement Laptop With Best Battery Life And The World Watches 📰 Under Armor Stock 📰 Indiana Fever Emergency Hardship Signing 7104610 📰 202Question A Philosopher Examines 8 Philosophical Frameworks And 5 Empirical Observations How Many Ways Can They Select 3 Frameworks And 2 Observations For A Comparative Analysis 9296225 📰 Is Your Speaker Silent Heres The Shocking Reason Works In Seconds 1777864 📰 93557 Text Message 📰 Home Interest Rates Today 📰 Kimono Vs Kurta For Men Spoiler This Sleek Look Will Transform Your Outfit Game 2230821 📰 Desktop Outlook For Mac 📰 Study Finds Small Illustration Of A Camera Imu Vio Pipeline And The Risk Grows 📰 Movies In Netflix 3510557