Computer Problem: Define the continuous$-$space Gaussian function by $G(x,y)=A{e}^{-\frac{x^2+y^2}{2{}^2}}.$ Generate a $3131$ digital filter $g(i,j)$ over $i=-15,$dots,$0,$dots,$15$ and $j=-15,$dots,$0,$dots,$15$ by sampling $G(x,y)$ so that $g(0,0)=$A and $g(7,0)=A{e}^{-0\mathrm{.}5}.$ Normalize $g(i,j)$ by finding $A$ so that the sum of the $g(i,j)$ mask values equals one. Degrade the triangle image by convolution with $g(i,j).$ Use the inverse filtering method to restore the image. Submit your code, the $g(i,j)$ mask coefficients, the degraded image, and the restored image. You may use Matlab or other available software to compute DFTs$.$

The triangle image is a $.$raw file. I can't upload it so please just post the code that generate the two image here.