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:
“The nobility of a human being is strictly independent of that of his convictions.”
—Jean Rostand (1894–1977)
“A young man is not a proper hearer of lectures on political science; for he is inexperienced in the actions that occur in life, but its discussions start from these and are about these; and, further, since he tends to follow his passions, his study will be vain and unprofitable, because the end that is aimed at is not knowledge but action. And it makes no difference whether he is young in years or youthful in character.”
—Aristotle (384–323 B.C.)