👉 In mathematics, a "limonitic" function is a special type of function that has the property that for every positive integer \(n\), its derivative at zero is equal to the value of the function at zero. This means that if we define a function \(f(x)\) by \[ f(x) = \frac{1}{x} \] and then take the derivative of it with respect to \(x\) and set it equal to 0, we get \[ \
