  Let E be a toric fibration arising from symplectic reduction of a direct sum
of line bundles over (almost-) K\"ahler base B. Then each torus-fixed point of
the toric manifold fiber defines a section of the fibration. Let L_a be convex
line bundles over B, A_a smooth divisors of B arising as the zero loci of
generic sections of L_a, and \a:B\to E a particular fixed-point section of E.
Further assume the \{A_a\} to be mutually disjoint.
  We compute genus-0 Gromov--Witten invariants of the blowup of E along
\a(\coprod_a A_a) in terms of genus-0 Gromov--Witten invariants of B and of
\{A_a\}, the matrix used for the symplectic reduction description of the fiber
of the toric fibration E\to B, and the restriction maps i_{A_a}^*:H^*(B)\to
H^*(A_a).
