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This conclusion can then be extended to the convolution of two separable ''M''-dimensional signals as follows:
<math>x(n_1,n_2,...,n_M)* \overset{M}{\cdots} *h(n_1,n_2,...,n_M)=\bigg[x(n_1)*h(
So, when the two signals are separable, the multidimensional convolution can be computed by computing <math>n_M</math> one-dimensional convolutions.
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