Other Lp Norms
Since our main norm is the square root of a sum of squares,
We could equally well have chosen a normalized norm:
More generally, the (unnormalized) norm of is defined as
- : The , ``absolute value,'' or ``city block'' norm.
- : The , ``Euclidean,'' ``root energy,'' or ``least squares'' norm.
- : The , ``Chebyshev,'' ``supremum,'' ``minimax,'' or ``uniform'' norm.
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Norm Properties
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