# We will work with the soliton solutions of the nonlinear gauge field equations. The exactness of these solutions is a great simplification.
# The homotopy group gives the set of soliton states S.
# The vacuum state of the field is a linear combination of such soliton -instanton- states.
# If we seek that the group admits a representation in Hilbert orthologic; we will have to work with the continuous unitary representation of the group.
# Working with the continuous representation of the group will be our method to understand the dynamics of the quantum mind (nonlinear, nonlocal), through it connects logical structures to every topological structure of the field ( the group admits a quantum logic ) and topological tunneling (instanton).