| Название | : | Goldbach Conjecture (extra footage) - Numberphile |
| Продолжительность | : | 3.38 |
| Дата публикации | : | |
| Просмотров | : | 66 rb |
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Does anybody know if there's a link between Goldbach's conjecture and the Riemann hypothesis? I mean, imagine there's a connection that asserts that Goldbach's conjecture implies Riemann hypothesis :))) Comment from : Emma Turrubiartes Avila |
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This proof is so elementary Comment from : João Rodrigo Souza Leão |
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Hahaha you can tell it's a math library by all of the yellow Springer-Verlag textbooks Comment from : xyzct |
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I proved this conjecture, really Comment from : captain |
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I have discovered a truly marvelous proof of the Goldbach conjecture, which this comment section is too narrow to contain Comment from : S M |
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The equations and proof that defines the prime number sequence were proven five years ago and subsequently the proofs to the Strong and Weak Goldbach conjectures as well as the Twin Primes at the same time I enjoy your channel Comment from : jm76464 |
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Bravo librarians! Those shelves are very tidy Not the way I remember UC Berkeley libraries at all Comment from : Michael Lubin |
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Why should I use -1/12 to solved Goldbach conjeture? Comment from : Gastón Fernando Murillo Plúas |
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It sounds like he's always in the middle of a yawn Comment from : Eric Muccino |
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Relating to Brady's question: Do the primes appear to be a minimal set for generating all even numbers > 4 by adding two elements? If not, what primes can we skip and still get sums for the even numbers calculated so far? Comment from : Martin Epstein |
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His voice is so soothing!! Comment from : Will T |
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Thanks again for the extra footage! :-) Comment from : chaoslab |
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Is it just my machine or is the audio really fuzzy? Comment from : PlasteredDragon |
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woohoo, a new math book recommendation Maybe ask them all for suggestions I'd love to grow my math library a little Comment from : fatsquirrel75 |
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33rd! So few comments, it's beautiful! Comment from : puggsoy |
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“Here at Berkeley“brbrOh god Comment from : Classix |
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Interviews with David Eisenbud are always great! Comment from : sdcr |
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My comment can be written in the form of n^3 Comment from : Ashley2 Khoo |
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