  We analyse the topological (knot-theoretic) features of a certain
codimension-one bifurcation of a partially hyperbolic fixed point in a flow on
$\real^3$ originally described by Shil'nikov. By modifying how the invariant
manifolds wrap around themselves, or ``pleat,'' we may apply the theory of
templates, or branched two-manifolds, to capture the topology of the flow. This
analysis yields a class of flows which bifurcate from a Morse-Smale flow to a
Smale flow containing periodic orbits of all knot and link types.
