The complete elliptic integral of the third kind Π can be defined as
Note that sometimes the elliptic integral of the third kind is defined with an inverse sign for the characteristic n,
Read more about this topic: Elliptic Integral
Famous quotes containing the words complete, integral and/or kind:
“I want to preach a new doctrine. A complete separation of business and government.”
—Franklin D. Roosevelt (1882–1945)
“Painting myself for others, I have painted my inward self with colors clearer than my original ones. I have no more made my book than my book has made me—a book consubstantial with its author, concerned with my own self, an integral part of my life; not concerned with some third-hand, extraneous purpose, like all other books.”
—Michel de Montaigne (1533–1592)
“People talk about the courage of condemned men walking to the place of execution: sometimes it needs as much courage to walk with any kind of bearing towards another person’s habitual misery.”
—Graham Greene (1904–1991)