How would I maximize the function,
$$ f(x,y,z) = \min(x,y) + z $$
Given the constraint that, $$x+y+z=1$$
Edit: Additional constraint:
$$x,y,z \geq 0$$
How would I maximize the function,
$$ f(x,y,z) = \min(x,y) + z $$
Given the constraint that, $$x+y+z=1$$
Edit: Additional constraint:
$$x,y,z \geq 0$$
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