In mathematics, a complete measure (or, more precisely, a complete measure space) is a measure space in which every subset of every null set is measurable (having measure zero). More formally, (X, Σ, μ) is complete if and only if
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“We are such lovers of self-reliance, that we excuse in a man many sins, if he will show us a complete satisfaction in his position, which asks no leave to be, of mine, or any man’s good opinion.”
—Ralph Waldo Emerson (1803–1882)
“Letters are above all useful as a means of expressing the ideal self; and no other method of communication is quite so good for this purpose.... In letters we can reform without practice, beg without humiliation, snip and shape embarrassing experiences to the measure of our own desires....”
—Elizabeth Hardwick (b. 1916)