Suppose F() is the Fourier transform of f(x). If fx|f(x)|dx (x)|dx 5 |F()|d SF()|d Ex www...

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Suppose F(µ) is the Fourier transform of f(x). If fx²|f(x)|²dx ƒ\ƒ(x)|²dx 5 µ²|F(µ)|²dµ S\F(µ)|²dµ Ex www exist, then ExEµ ≥ 1/1. and Ep Suppose F(µ) is the Fourier transform of f(x). If fx²|f(x)|²dx ƒ\ƒ(x)|²dx 5 µ²|F(µ)|²dµ S\F(µ)|²dµ Ex www exist, then ExEµ ≥ 1/1. and Ep Suppose F(µ) is the Fourier transform of f(x). If fx²|f(x)|²dx ƒ\ƒ(x)|²dx 5 µ²|F(µ)|²dµ S\F(µ)|²dµ Ex www exist, then ExEµ ≥ 1/1. and Ep Suppose F(µ) is the Fourier transform of f(x). If fx²|f(x)|²dx ƒ\ƒ(x)|²dx 5 µ²|F(µ)|²dµ S\F(µ)|²dµ Ex www exist, then ExEµ ≥ 1/1. and Ep