proof ch:10-hilbert-spaces@proof-25

open in the book · parts/02-mathematical-methods/10-hilbert-spaces.tex:1256

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proof : ch:10-hilbert-spaces@proof-25proofcorollary 12.47: H is its own dual, antilinearly12.47definition 12.45: Continuous linear functional; the dual12.45theorem 12.46: Riesz representation12.46definition 12.103: Gelfand triple12.103

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proves $\mathcal{H}$ is its own dual, antilinearly declared parts/02-mathematical-methods/10-hilbert-spaces.tex:1256