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👉🏻Continuous Passing Circle👈🏻 🗒️ Great activity to include in any striking & fielding unit. 📈 Can students run around circle fast enough to be ready for their next catch? 📈 Smaller groups same size circle Please retweet if useful 🙏

136,729 views • 3 years ago •via X (Twitter)

2 Comments

Coach Byrd's profile picture
Coach Byrd3 years ago

We will be trying this!!

Carola Heinecke BE 's profile picture
Carola Heinecke BE 3 years ago

Great activity!

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Every prime number — 2, 3, 5, 7, 11, 13 — leaves a fingerprint in the gap between itself and the next prime. Those gaps aren't random. They follow a strict set of rules that can be mapped onto just six positions on a circle, forming a machine that governs where every prime can go next. This is the Prime Gap State Machine A 6 state automaton running on modular arithmetic. The six positions are the only residues modulo 9 that prime numbers can occupy {1, 2, 4, 5, 7, 8}. The Spine positions — 0, 3, and 6 — are permanently excluded. No prime above 3 ever lands there. What you're watching is every prime number moving through those six positions as it flows along the number line. The glowing yellow dots are primes in motion. Each dot travels from one node to the next according to the gap rule: add the gap, take the result mod 9, land on the next state. Zero violations across tens of millions of primes tested. Those six states don't arrange themselves randomly on the circle. They split into exactly two groups, the Hard Wall states {1, 4, 7} and the Temporal states {2, 5, 8}. Each group sits at perfectly equal 120° spacing around the circle. One forms a red triangle. The other forms a blue triangle. Two equilateral triangles, rotated relative to each other, superimposed on the same circle. That is a hexogram Emerging from pure prime number arithmetic. Not designed. Not chosen. Forced by the structure of mod-9 arithmetic and the constraints that govern where primes can live. This is from the Prime Lattice Coherence Framework original independent mathematical research showing that prime numbers organize themselves on a {2,3}-based lattice with a Hard Wall boundary at the prime 7. The hexagram you see is the geometric shadow of that boundary, cast onto a circle. The universe keeps writing the same shapes.

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