  This paper focuses on the graphs in the Petersen family, the set of minor
minimal intrinsically linked graphs. We prove there is a relationship between
algebraic linking of an embedding and knotting in an embedding. We also present
a more explicit relationship for the graph $K_{3,3,1}$ between knotting and
linking, which relates the sum of the squares of linking numbers of links in
the embedding and the second coefficient of the Conway polynomial of particular
cycles in the embedding.
