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Test initial state probability estimation
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import numpy as np | ||
import pymc3 as pm | ||
import theano.tensor as tt | ||
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from pymc3_hmm.distributions import DiscreteMarkovChain, PoissonZeroProcess | ||
from pymc3_hmm.step_methods import FFBSStep | ||
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def simulate_poiszero_hmm( | ||
N, | ||
observed, | ||
mu=10.0, | ||
pi_0_a=np.r_[1, 1], | ||
p_0_a=np.r_[5, 1], | ||
p_1_a=np.r_[1, 1], | ||
pi_0=None, | ||
): | ||
p_0_rv = pm.Dirichlet("p_0", p_0_a) | ||
p_1_rv = pm.Dirichlet("p_1", p_1_a) | ||
P_tt = tt.stack([p_0_rv, p_1_rv]) | ||
P_rv = pm.Deterministic("P_tt", tt.shape_padleft(P_tt)) | ||
if pi_0 is not None: | ||
pi_0_tt = tt.as_tensor(pi_0) | ||
else: | ||
pi_0_tt = pm.Dirichlet("pi_0", pi_0_a) | ||
S_rv = DiscreteMarkovChain("S_t", P_rv, pi_0_tt, shape=N) | ||
S_rv.tag.test_value = (observed > 0) * 1 | ||
return PoissonZeroProcess("Y_t", mu, S_rv, observed=observed) | ||
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def test_gamma_0_estimation(): | ||
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np.random.seed(2032) | ||
true_initial_states = np.array([0.02, 0.98]) | ||
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with pm.Model(theano_config={"compute_test_value": "ignore"}) as sim_model: | ||
_ = simulate_poiszero_hmm(30, np.zeros(30), 150, pi_0=true_initial_states) | ||
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sim_point = pm.sample_prior_predictive(samples=1, model=sim_model) | ||
sim_point["Y_t"] = sim_point["Y_t"].squeeze() | ||
y_test = sim_point["Y_t"] | ||
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with pm.Model() as test_model: | ||
_ = simulate_poiszero_hmm( | ||
30, | ||
y_test, | ||
150, | ||
) | ||
states_step = FFBSStep([test_model["S_t"]]) | ||
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posterior_trace = pm.sample( | ||
step=[states_step], | ||
draws=5, | ||
return_inferencedata=True, | ||
chains=1, | ||
progressbar=True, | ||
) | ||
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estimated_initial_state_probs = posterior_trace.posterior.pi_0.values[0].mean(0) | ||
np.testing.assert_almost_equal( | ||
estimated_initial_state_probs, true_initial_states, 1 | ||
) |
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