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experimenting with color-coded flow fields to map personal interests: embedded my x bookmarks into 33 topic clusters, each acting as a gravitational attractor; their mass is calculated by cluster size, recency, or public engagement.

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Kat ⊷ the Poet Engineer

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58,773 görüntüleme • 5 ay önce •via X (Twitter)

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SOMEONE VISUALIZED THEIR SECOND BRAIN AS A COLOR CODED CLUSTER YOU CAN ROTATE every note sized by weight, activity bleeding through in reds and oranges, months of thinking compressed into one shape you can spin around this article runs a different kind of second brain through the same idea, four agents instead of one static map, each one updating its own cluster every six hours as new notes, chats, and code sessions come in the map isn’t just a snapshot here, it keeps redrawing itself while you sleep full breakdown in the article below👇

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1️. Head over to ChatGPT Begin by identifying the concept or process you want to map. Then Write your concept with a tailored prompt. Prompt → "Create a mind map of [Your Topic]. List topics as central ideas, main branches, and sub-branches."
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1️. Head over to ChatGPT Begin by identifying the concept or process you want to map. Then Write your concept with a tailored prompt. Prompt → "Create a mind map of [Your Topic]. List topics as central ideas, main branches, and sub-branches."

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X bookmarks, but: - Vector + text search (username + name + content) - Sort + filter by engagement, post date, media
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Color coded cups for each drink.... isn't that amazing?
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Color coded cups for each drink.... isn't that amazing?

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a morphing mind: turning my personal notes into voronoi cells. scroll to watch them flow 🫧
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The Thomas attractor is a mathematical concept in dynamical systems theory representing a type of chaotic space phase that exhibits cyclic symmetry. It was named after René Thomas, the mathematician who introduced it in 1979. The system is strictly related to the Lorenz attractor another famous chaotic evolutionary space manifold. The 3D Thomas attractor is represented by the combination of three differential equations where the symmetry is invariant under rotations of 120° (or 2π/3 radians) around the x y z axis which are the space coordinates, plus μ (mu) that is a parameter controlling the behavior. The attractor is characterized by a chaotic tendency and it’s sensitive to initial conditions, meaning that as μ increases, the motion undergoes period-doubling bifurcations leading to chaos. A good visualization of this spacetime manifold is a twisted, spiral-shaped structure with 3-fold symmetry where each spiral arm is symmetric with respect to the central axis, like the one displayed below. The chaotic evolution of this attractor demonstrates the geometric beauty and complexity of unpredictable systems.
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The Thomas attractor is a mathematical concept in dynamical systems theory representing a type of chaotic space phase that exhibits cyclic symmetry. It was named after René Thomas, the mathematician who introduced it in 1979. The system is strictly related to the Lorenz attractor another famous chaotic evolutionary space manifold. The 3D Thomas attractor is represented by the combination of three differential equations where the symmetry is invariant under rotations of 120° (or 2π/3 radians) around the x y z axis which are the space coordinates, plus μ (mu) that is a parameter controlling the behavior. The attractor is characterized by a chaotic tendency and it’s sensitive to initial conditions, meaning that as μ increases, the motion undergoes period-doubling bifurcations leading to chaos. A good visualization of this spacetime manifold is a twisted, spiral-shaped structure with 3-fold symmetry where each spiral arm is symmetric with respect to the central axis, like the one displayed below. The chaotic evolution of this attractor demonstrates the geometric beauty and complexity of unpredictable systems.

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