  We call a pair (K, m) of a knot K in the 3-sphere S^3 and an integer m a
Seifert fibered surgery if m-surgery on K yields a Seifert fiber space. For
most known Seifert fibered surgeries (K, m), K can be embedded in a genus 2
Heegaard surface of S^3 in a primitive/Seifert position, the concept introduced
by Dean as a natural extension of primitive/primitive position defined by
Berge. Recently Guntel has given an infinite family of Seifert fibered
surgeries each of which has distinct primitive/Seifert positions. In this paper
we give yet other infinite families of Seifert fibered surgeries with distinct
primitive/Seifert positions from a different point of view. In particular, we
can choose such Seifert surgeries (K, m) so that K is a hyperbolic knot whose
complement S^3 - K has an arbitrarily large volume.
