  The braid monodromy factorization of the branch curve of a surface of general
type is known to be an invariant that completely determines the diffeomorphism
type of the surface. Calculating this factorization is of high technical
complexity; computing the braid monodromy factorization of branch curves of
surfaces uncovers new facts and invariants of the surfaces. Since finding the
branch curve of a surface is very difficult, we degenerate the surface into a
union of planes. Thus, we can find the braid monodromy of the branch curve of
the degenerated surface, which is a union of lines. The regeneration of the
singularities of the branch curve, studied locally, leads us to find the global
braid monodromy factorization of the branch curve of the original surface. So
far, only the regeneration of the BMF of 3,4 and 6-point (a singular point
which is the intersection of 3 / 4 / 6 planes) were done. In this paper, we
fill the gap and find the braid monodromy of the regeneration of a 5-point.
This is of great importance to the understanding of the BMT (braid monodromy
type) of surfaces. This braid monodromy will be used to find the global braid
monodromy factorization of different surfaces; in particular - the monodromy of
the branch curve of the Hirzebruch surface $F_{2,(2,2)}$.
