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# Fish Aquarium 3d Screensaver Keygen ((TOP)) Software

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Finding a counterexample to «operator norm of linear transformation $f$ = $\sup \{ \|f(x)\| \mid \|x\| = 1\}$»

I want to show that the notion of operator norm is not commutative.
Assuming the definition is right, the notion of operator norm is essentially the same as the notion of $\ell_2$ norm except the $\sup$ operator. So my impression is that, among all $\ell_2$ norms, the operator norm corresponds to the $\ell_\infty$ norm. I can’t really show that any $2 \times 2$ matrix doesn’t satisfy the relation, that is the operator norm of any linear transformation is the supremum of the operator norms of linear transformations with respect to the $\ell_2$ norm, although intuitively I know that that is not true. Please help me find an easy counter example. Thanks a lot.

A:

As you say the notion of operator norm is the $\ell_\infty$ norm of