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for any operator T, show T+T* is self-adjoint and T-T* is skew-adjoint
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are you familiar with the proof that \(f(x)+f(-x)\) is even while \(f(x)-f(-x)\) is odd? this is pretty much identical
well.. from what i've learn. I need to show that T+T* = (T+T*)* and T-T*= -(T-T*)*
how can I prove T+T*=(T+T*)*?
what class is this for?
linear alg
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