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Nierówność Hilberta - Wikipedia, wolna encyklopedia

Nierówność Hilberta

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Nierówność Hilberta mówi, co następuje:

Dla dowolnego n naturalnego, ciąg (a_n)_{n \in N} dla każdego  (a_{0},a_{1},...,a_{n}) \in \mathbb{R}^{n} zachodzi:

\sum_{i=0}^n \sum_{j=0}^n \frac {a_{i} a_{j}}{i+j+1} < \pi \sum_{i=0}^n a_{i}^{2}

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