See also
moment (physics). The concept of moment in
mathematics evolved from the concept of
moment in
physics. The nth moment of a real-valued function f(x) of a real variable about a value c is It is possible to define moments for
random variables in a more general fashion than moments for real values. See Moments in metric spaces.The moments about zero are usually referred to simply as the moments of a function. Usually, except in the special context of the problem of moments below, the function will be a
probability density function. The nth moment (about zero) of a probability density function f(x) is the
expected value of Xn. The moments about its mean μ are called
central moments; these describe the shape of the function, independently of
translation.
See more at Wikipedia.org...