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Show that in two dimensions the bounded operator $R: C^{1, \alp... …
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SOLVED:Show that every bounded operator can be written as a linear combination of two self-adjoint operators. Furthermore, show that every bounded self-adjoint operator can be written as a linear combination of two unitary operators. (Hint: x ±i √(1-x^2) has absolute value one for x ∈[-1,1].)
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