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:
“Although my parents have never been the kind to hint around about grandchildren, I can think of no better tribute to them than giving them some.... I cant help thinking that the cycle is not complete until I can introduce them to a child of their child. And I can think of no better comfort when they are gone than to know that something of them lives on, not only in me but in my children.”
—Anne Cassidy. Every Child Should Have a Father But...., McCalls (March 1985)
“... no one who has not been an integral part of a slaveholding community, can have any idea of its abominations.... even were slavery no curse to its victims, the exercise of arbitrary power works such fearful ruin upon the hearts of slaveholders, that I should feel impelled to labor and pray for its overthrow with my last energies and latest breath.”
—Angelina Grimké (18051879)
“The unities, sir, he said, are a completenessa kind of universal dovetailedness with regard to place and timea sort of general oneness, if I may be allowed to use so strong an expression. I take those to be the dramatic unities, so far as I have been enabled to bestow attention upon them, and I have read much upon the subject, and thought much.”
—Charles Dickens (18121870)