Tadpoles, anomaly cancellation and the expectation value of the number of the Higgs particles in the standard model

We motivate the concept of infinitely large and hierarchical matrices in connection with the eight-dimensional super Riemannian tensor and the unification of all fundamental forces. Subsequently, we derive the number of particle-like states and the expectation value of the number of elementary particle content of a minimally extended standard model using the total number of tadpoles and anomaly cancellation condition:nH+29nt-nv=R(8)-N(SM)=2α¯0-1=273where nH is the number of hyper multiplets, nt the number of tensor multiplets, nv the vector multiplets, R(8) is the number of independent components of Riemann's curvature tensor in eight dimensions, N(SM) is the number of elementary particles content of the standard model and α¯0 is the inverse fine structure constant. We can conclude that N(SM) = 66. Consequently, we conjecture that five Higgs particles should be involved in the standard model.