The Local Equilibrium level for a financial instrument X can be determined by a complex-analytic function E_x^t=f(A,B,C,D,E) WHERE
A:= measures the minimum probability that the instrument will be Stochastically-flexible within the next t-days.
B:= measures the class to which the financial instrument belongs. This is a number from 0 to 1.
C:= measures the probability that uncertain events will affect the fundamental state of the instrument-market.
D:= marginal propensity to fail.
E:= stochastic elasticity of the financial instrument.
This is a high-probability modern.
In the case of EURUSD -0.76% WE obtain the value 1.2420 for the next equilibrium point!
Any DOWN in EURUSD -0.76% is a chance to BUY!
A:= measures the minimum probability that the instrument will be Stochastically-flexible within the next t-days.
B:= measures the class to which the financial instrument belongs. This is a number from 0 to 1.
C:= measures the probability that uncertain events will affect the fundamental state of the instrument-market.
D:= marginal propensity to fail.
E:= stochastic elasticity of the financial instrument.
This is a high-probability modern.
In the case of EURUSD -0.76% WE obtain the value 1.2420 for the next equilibrium point!
Any DOWN in EURUSD -0.76% is a chance to BUY!