This makes me wonder whether we will be covering such nonlinear maps, or as the previous slide suggests, how this nonlinear map might be approximated using linear maps. Seems like an interesting problem and it would be interesting to see how we can code these approximations since systems of linear equations seem pretty straightforward.
ahhuang
What is the nonlinear map here? Is it the transformation of that pentagon into a higher dimensional space represented in two dimensions?
This makes me wonder whether we will be covering such nonlinear maps, or as the previous slide suggests, how this nonlinear map might be approximated using linear maps. Seems like an interesting problem and it would be interesting to see how we can code these approximations since systems of linear equations seem pretty straightforward.
What is the nonlinear map here? Is it the transformation of that pentagon into a higher dimensional space represented in two dimensions?