Uncle Petros and Goldbach's Conjecture: A Novel of Mathematical Obsession
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Turing knelt by his armchair, his finger stabbing excitedly at the arcane symbols filling Gödel’s article. ‘Here: this genius proved — conclusively proved! — that no matter what axioms you accept, a theory of numbers will of necessity contain unprovable propositions!’ ‘You mean, of course, the false propositions?’ ‘No, I mean true propositions — true yet impossible to prove!’ Petros jumped to his feet. ‘This is not possible!’ ‘Oh yes it is, and the proof of it is right here, in these fifteen pages: “Truth is not always provable!”’ My uncle now felt a sudden dizziness overcome him. ‘But … but ...more
Olga Kuminova
Alan Turing Goedel's proof obscene exquisite
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‘Oh, I’ve been thinking about this business with your uncle. I wouldn’t want you getting any crazy ideas into your head about following family tradition and tackling —’ I laughed. ‘Goldbach’s Conjecture? Not bloody likely!’ Sammy nodded. That’s good. Because I have a suspicion that you Greeks are attracted to impossible problems.’ ‘Why? Do you know any others?’ ‘A famous topologist here, Professor Papakyri-akopoulos. He’s been struggling for years on end to prove the “Poincaré Conjecture” — it’s the most famous problem in low-dimensional topology, unproved
Olga Kuminova
You Greeks are attracted to impossible problems
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‘If multiplication is unnatural,’ he continued, ‘more so is the concept of “prime number” that springs directly from it.
Olga Kuminova
Prime numbers are unnatural