  In this paper, for a henselian valued field $(K, v)$ of arbitrary rank and an
extension $w$ of $v$ to $K(X),$ we use abstract key polynomials for $w$ to give
a connection between complete sets, saturated distinguished chains and Okutsu
frames. Further, for a valued field $(K, v),$ we also obtain a close connection
between complete set of ABKPs for $w$ and Maclane-Vaqui\'e chains of $w.$
