“…First, substituting , , into and equating with the inverse of , then expressing A 1 , B 1 ,…, F 1 with parameters A , B ,…, H , we can obtain where k is a positive constant and a 1 ,…, a 5 can be found in . For Z 1 ( s ) to be realisable by the network of Figure ‐II(a) with L 1 , C 1 positive and finite, based on [, table I and Theorem 10], the parameters A 1 ,…, F 1 should be non‐negative and satisfy …”