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A line-art of Gödel's incompleteness theorem. A closed hexagon holds a formal system: two axioms derive theorems through proof arrows. One statement lies just outside the wall, carrying a miniature of the system because it speaks about its own provability. A dashed attempt from inside stops short, while a stronger outer system confirms the claim is true. Clean, label-free and scalable for logic and computer science teaching. Provable vectors
A line-art of Gödel's incompleteness theorem. A closed hexagon holds a formal system: two axioms derive theorems through proof arrows. One statement lies just outside the wall, carrying a miniature of the system because it speaks about its own provability. A dashed attempt from inside stops short, while a stronger outer system confirms the claim is true. Clean, label-free and scalable for logic and computer science teaching. Provable vectors