  Using ideas from our long studied Novel String Field Theory we consider in
this article a bound state of infinitely many constituents, something that at
least very approximately could mean a hadron, since hadrons have typically very
many constituents. Our main point, so far, is to speculate that there should be
a very high degree of symmetry between the many consituents, since the
constituents behave similarly at different places in the bound state. We assume
speculatively that there is a group represented sharply 3-transitively as
permutation of the constituents; one can namely only have {\em finite} number
of elements sharply n-transitively permuted for n larger than 3. The scattering
of such bound states will in the zero Bjorken $x$ limit (which is suggeted)
only occur by exchange of parts of the system of constituents, quite like in
our Novel String field Theory the "objects" are exchanged in bunches. The
cyclically ordered chain of objects in this Novel String Field Theory are
identified as a projective line structure. Also a p-adic field is a natural
possibility.
