I have 5 dimension points (x,y,z,w,v)

Question

I have an image of made of points of (x,y). I want to combine the hsv color space of these points so that I have (x,y,h,s,v) Now how do I project these 5D points onto a 2D image? I found some link that says to project 5D onto 4D it's P(x,y,z,w,v) = 1/(1-v)(x,y,z,w) and 4D onto 3D it's P(x,y,z,w) = 1/(1-w)(x,y,z) and 3D onto 2D it's P(x,y,z) = 1/(1-z)(x,y) and I tried doing the above but all i got was my image is a little warped but generally remained the same just upside down. I expected or thought that it would warp into something abstract and not recognizable at least that's what I was hoping for. Am I doing it it right? Or how can I get a more warped abstracted perspective I don't know what it's supposed to look like it's just experimentation and I have no idea what it's supposed to look like because it's 5D and I have problem imagining 5D. But I was expecting my result to look more warped as a 4D cube drawn in 2D looks way more warped and multidimensional than a 3D cube and is not just the 3D cube turned upside down. I basically tried applying the 1/(1-v) multiplied by each of the 4th dimension, then apply the 1/(1-w) multiplied by each of the 3rd dimension then finally (1/(1-z)) multiplied by x and y and get my final x,y and the image stay generally the same just upside down