👉 In mathematics, "floggable" refers to a set of points in the complex plane that are log-convex (or log-convex for short) with respect to a given function. This means that the point is log-convex if it lies on or below the graph of the function at all points where the function has a local maximum, minimum, or saddle point. For example, consider the function f(x) = 1/x^2 defined in the complex plane.
