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  • Definition of inner product
  • Definition of inner product space
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  1. Definition of inner product

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  • Definition of inner product spaceClose match
  • Inner productsClose match
  • The standard inner product on R^n commutes with (real) scalar multiplication.Close match
  • The standard inner product on R^n (or C^n) distributes over addition.Close match
  • Definition of inner/dot product on R^nClose match
  • Definition of inner/dot product on C^nClose match
  • The standard inner product on R^n is commutative.Close match
  • The standard inner product of a vector with itself is non-negativeClose match
  • Inner products in coordinate spacesClose match
  • Complex inner products conjugate scalars in the first argumentClose match
  • The complex inner product is conjugate symmetricClose match
  • The standard inner product on C^n can be written as the product of a vector and the adjoint of a vector.Close match
  • The standard inner product of a vector with itself is 0 only for the 0 vectorClose match
  • The inner product of a vector with itself is the square of its norm/length.Close match
  • The standard inner product on R^n can be written as the product of a vector and the transpose of a vector.Close match
  • Definition of distance between vectorsClose match
  • Definition of length/norm of a vectorClose match
  • Definition of matrix-vector productRelated
  • Matrix-vector product is associativeRelated
  • Example of matrix-vector productRelated

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