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Correction at 4:08… Neil says “then we get twice 61″ instead of “about twice 61″. The actual result is 120, not 122 as labelled.

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41 comentarios en «The Yellowstone Permutation – Numberphile»
  1. I don't follow step 6 (where the primes get naked). If Hp appears in the sequence, then it shares a common factor with p. But it will share common factors with many other numbers, and typically some of them will be less than p.

  2. At 8:10 he says that "from prime p on, all primes are missing". It's important to the argument that p is not in the sequence. But the visuals imply that p is the last prime in the sequence. Confused me for a while, because I thought p was in the sequence and I didn't think his argument made sense.

  3. Anything with primes has ths tension between predictable and unpredictable!
    This is the craziest permutation of the integers I have seen – going to work through that proof on my own sheet of paper.
    He's like a magician producing a rabbit, you don't know how they came up with the proof and he's justifiably smug about it.

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