by

Ciro Santilli (@cirosantilli, 36)

Normed vector space

Table of contents
- Inner product space Normed vector space
  - Inner product Inner product space

Inner product space

 0  0 

Subcase of a normed vector space, therefore also necessarily a vector space.

Inner product

 0  0 

Appears to be analogous to the dot product, but also defined for infinite dimensions.

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