Which of the following equations best represent an LI norm?
A.
|x| + |y|
B.
|x|+|y|^2
C.
|x|-|y|
D.
|x|^2+|y|^2
The Answer Is:
A
This question includes an explanation.
Explanation:
An L1 norm is a measure of distance or magnitude that is defined as the sum of the absolute values of the components of a vector. For example, if x and y are two components of a vector, then the L1 norm of that vector is |x| + |y|. The L1 norm is also known as the Manhattan distance or the taxicab distance, as it represents the shortest path between two points in a grid-like city.
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