  We apply the G-Theory and anomaly of ghost and anti-ghost fields in the
theory of supersymmetry to study a superspace over time series data for the
detection of hidden general supply and demand equilibrium in the financial
market. We provide a proof of the existence of the general equilibrium point
over 14-extradimensions of the new G-theory compared to M-theory of 11
dimensions model of Edward Witten. We found that the process of coupling
between nonequilibrium and equilibrium spinor fields of expectation ghost
fields in the superspace of time series data induces an infinitely long exact
sequence of cohomology from a short exact sequence of moduli state space model.
If we assume that the financial market is separated into $2$ topological spaces
of supply and demand as the D-brane and anti-D-brane model, then we can use a
cohomology group to compute the stability of the market as a stable point of
the general equilibrium of the interaction between D-branes of the market. We
obtain the result that the general equilibrium will exist if and only if the
14-th-Batalin-Vilkovisky cohomology group with the negative dimensions
underlying major 14 hidden factors influencing the market is zero.
