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Best clips & highlights from “Covering 10 points, a surprisingly tricky puzzle.”

by 3Blue1Brown

Here are the 6 most clip-worthy moments — auto-detected from the transcript. Tap a timestamp to jump straight to it on YouTube.

🎬 Turn these moments into shareable vertical clipsCaptions, 9:16, ready to post — early access

The 10 Points Puzzle

This clip presents the entire puzzle, including its rules and core question, acting as a complete and engaging hook for viewers.

Caption New math challenge! 🤯 Can you always cover 10 points with non-overlapping unit discs? Think you know the answer? #MathPuzzle #BrainTeaser

Covering Points with Discs

It clearly states the setup of the puzzle, introducing the objects involved and the non-overlap rule, leading directly to the central question.

Caption Imagine 10 points on a plane. Cover them with unit discs, but NO OVERLAP! Can it always be done? 🤔 #PuzzleTime #ChallengeAccepted

2D Plane, Unit Discs, 10 Points

This moment emphasizes the specific environment (2D plane) and the tools (unit discs) used in the puzzle, setting the scene for the challenge.

Caption On a 2D plane, 10 points. Your mission: cover them with unit discs that don't overlap. Always possible? #GeometryChallenge #ThinkFast

Discs Must Be Disjoint!

It highlights the crucial constraints of the discs (unit radius and disjoint), which are central to the puzzle's difficulty and intrigue.

Caption Unit discs, radius one, and they CAN'T overlap! 🚫 That's the rule for covering 10 points. Is it always possible? #MathRules #BrainGames

The Disjoint Disc Dilemma

This clip introduces the critical 'no overlap' rule and immediately transitions into the core question, creating suspense and a strong hook.

Caption The one rule: discs can't overlap! 🤯 Can you always find disjoint discs to cover 10 points, no matter where they are? #PuzzleChallenge #MathProblem

Simple Cases, Complex Question

By presenting simple examples first, it illustrates the concept before posing the challenging 'can you always do this?' question, making it relatable.

Caption Easy if points are close, easy if they're far. But can you ALWAYS cover 10 points with disjoint unit discs? 🤔 #BrainGames #MathTok

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