Ω am corresponding to anchors a h ∈ A(h) which can be convexly combined to realize all Given O, we can recover the A-HMM parameters as follows.
first, we recover the stationary state distributionπ as: The emission parameters O are given by Bayes' theorem: Using the fact that the emission probabilities are position-independent, we see that the initial state distribution π satisfies u 1 = Oπ: • Recover the parameters: Output: A-HMM parameters (π, T, O) π can be recovered as π = O + u 1 where O + is the Moore-Penrose pseudoinverse of O.