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Add support for graphing implicit functions, which can be done by using Newton's method or another root-finding algorithm to graph zero sets of functions in $x$ and $y$.
Ex: $$f(x,y)=x^2+y^2-1=0$$
Graphs the unit circle
Concerns
Graphing areas as well as segments will present certain challenges, as Hulet currently lacks support for graphing areas from equations. Additionally, if a root-finding algorithm like Newton's method is employed, it will have to find all visible roots, not just the closest to a given input, which will mean running the algorithm more than once for each point, which can incur additional computational cost.
The text was updated successfully, but these errors were encountered:
Add support for graphing implicit functions, which can be done by using Newton's method or another root-finding algorithm to graph zero sets of functions in$x$ and $y$ .
Ex:
$$f(x,y)=x^2+y^2-1=0$$
Concerns
Graphing areas as well as segments will present certain challenges, as Hulet currently lacks support for graphing areas from equations. Additionally, if a root-finding algorithm like Newton's method is employed, it will have to find all visible roots, not just the closest to a given input, which will mean running the algorithm more than once for each point, which can incur additional computational cost.
The text was updated successfully, but these errors were encountered: