A strictly proper transfer function is a transfer function where the degree of the numerator is less than the degree of the denominator.
If the degree of the numerator equals the degree of the denominator, the transfer function is biproper.
Read more about Strictly Proper: Example, Implications
Famous quotes containing the words strictly and/or proper:
“For love ... has two faces; one white, the other black; two bodies; one smooth, the other hairy. It has two hands, two feet, two tails, two, indeed, of every member and each one is the exact opposite of the other. Yet, so strictly are they joined together that you cannot separate them.”
—Virginia Woolf (1882–1941)
“Our life is a faint tracing on the surface of mystery, like the idle, curved tunnels of leaf miners on the face of a leaf. We must somehow take a wider view, look at the whole landscape, really see it, and describe what’s going on here. Then we can at least wail the right question into the swaddling band of darkness, or, if it comes to that, choir the proper praise.”
—Annie Dillard (b. 1945)