An informal, non-rigorous, but (hopefully) intuitive look at what a Hilbert space is. Essentially, it is a complete, normed, inner product space, as opposed to a Banach space, which is a complete, normed, linear (vector) space. What does all this mean? Watch the video to find out!
Other places you can find content from me:
Patreon - authortomharper
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Blog - The Cynical Philosopher
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Twitter - @AuthorTomHarper
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Amazon - Author Profile
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My science fiction series available on Amazon
Incarnate: Existence
Incarnate: Essence
Incarnate: Schism
References and Resources
Video series on topology and manifolds by XylyXylyX
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A Brief Introduction to Hilbert Space and Quantum Logic
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Hilbert Space and Quantum Mechanics
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Lebesgue Measure and L2 Space
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Metric and Normed Spaces
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A Brief Guide to Metrics, Norms, and Inner Products
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