The difference between this function and the harmonic series gives the definition of the Euler-Mascheroni constant.
The difference between this function and the harmonic series gives the definition of the Euler-Mascheroni constant. Similar to the namesake method for integer factorization, Pollard names a rho algorithm for solving the discrete variety of this function. The Mercator series is equivalent to the Taylor series for this function, which begins (*) x minus quantity x squared over two, plus quantity x cubed over three. The derivative of this slow growing function is equal to 1 over t and the inverse of this function applied to x is e to the x. For 10 points, name this function equal to the Log function with a base of e, commonly symbolized L-N.
The difference between this function and the harmonic series gives the definition of the Euler-Mascheroni constant.
{Natural Log}arithm [accept {ln} before mentioned; accept {Log}arithm before mentioned, prompt on it afterwards]