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Anixx
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Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of negative dimension. Particularly, the set of prime numbers would play the role of the -12-sphere.

Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of negative dimension. Particularly, the set of prime numbers would play the role of the -1-sphere.

Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of negative dimension. Particularly, the set of prime numbers would play the role of the -2-sphere.

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Anixx
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Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of -1thnegative dimension. Particularly, the set of prime numbers would play the role of the -1-sphere.

Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of -1th dimension. Particularly, the set of prime numbers would play the role of the -1-sphere.

Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of negative dimension. Particularly, the set of prime numbers would play the role of the -1-sphere.

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Anixx
  • 10.1k
  • 4
  • 39
  • 63

Given that the set of integers has fractal dimension -1, I would not be surprized that such trigonometry is possible, it would be trigonometry on a manifold of -1th dimension. Particularly, the set of prime numbers would play the role of the -1-sphere.