Suppose that a function $f$ satisfies the Holder condition at a point $\overline{x}$.
What is a geometric interpretation of this behavior? Should the function be "flat" in some sense at that point?
Suppose that a function $f$ satisfies the Holder condition at a point $\overline{x}$.
What is a geometric interpretation of this behavior? Should the function be "flat" in some sense at that point?
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