  The p-adic description of Higgs mechanism provides excellent predictions for
elementary particle and hadron masses. In this work the construction of p-adic
field theory limit of Quantum TGD is considered. Topological condensate defined
as a manifold obtained by gluing together p-adic spacetime regions with
different values of $p$ is identified as 'quantum average' space time defined
as absolute minimum of effective action $S_e$ associated with K\"ahler Dirac
action defining configuration space geometry. p-Adic spacetime topology is
ultrametric in accordance with the analogy with spin glass phase implied by the
vacuum degenerary of K\"ahler action. Symmetry arguments suggest that $S_e$ in
presence of fermion fields is just the super symmetrized K\"ahler Dirac action.
Super symmetrization motivated by $N=1$ super symmetry generated by right
handed neutrino replaces H-coordinates with their super counterparts and
requires color singletness of physical states appears as consistency condition.
p-Adic $Diff(M^4)$ and canonical transformations of $CP_2$ localized with
respect to $M^4$ are approximate symmetries of the effective action and broken
only by the nonflatness of the induced metric. Super gauge invariances in
interior allow only massless many boson states with vanishing electroweak and
color quantum numbers including graviton in accordance with the hypothesis that
elementary particle quantum numbers reside on boundaries. Boundary components
are idealized with world lines and Kac Moody Dirac spinors used in mass
calculations describe the conformal degrees of freedom of the boundary
component. Perturbation theory in powers of $p$ converges extremely rapidly: UV
divergences are absent but natural infrared cutoff is present.
