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Let x, y R 2 (i.e., x and y are two dimensional vectors), and consider the kernel k(x, y) = (2x T y +

Let x, y ∈ R2 (i.e., x and y are two dimensional vectors), and consider the kernel
k(x, y) = (2xT y + 3)3 .
Compute the feature vector φ(x) corresponding to this kernel (in other words, the feature representation of x and y such that φ(x)T φ(y) = k(x, y).

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