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 human imagination ... has great difficulty in living strictly within the confines of a materialist practice or philosophy. It dreams, like a dog in its basket, of hares in the open.”
—John Berger (b. 1926)
“Anyone, however, who has had dealings with dates knows that they are worse than elusive, they are perverse. Events do not happen at the right time, nor in their proper sequence. That sense of harmony with place and season which is so stong in the historianif he be a readable historianis lamentably lacking in history, which takes no pains to verify his most convincing statements.”
—Agnes Repplier (18581950)