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#! /usr/bin/env python
import openturns as ot
R = ot.CorrelationMatrix(2)
R[0, 1] = -0.99
d1 = ot.Normal([-1.0, 1.0], [1.0, 1.0], R)
R[0, 1] = 0.99
d2 = ot.Normal([1.0, 1.0], [1.0, 1.0], R)
distribution = ot.Mixture([d1, d2], [1.0] * 2)
classifier = ot.MixtureClassifier(distribution)
f1 = ot.SymbolicFunction(["x"], ["-x"])
f2 = ot.SymbolicFunction(["x"], ["x"])
experts = [f1, f2]
moe = ot.ExpertMixture(experts, classifier)
moeNMF = ot.Function(moe)
print("Mixture of experts=", moe)
# Evaluate the mixture of experts on some points
for i in range(2):
p = [-0.3 + 0.8 * i / 4.0]
print("moe ( %.6g )=" % p[0], moe(p))
print("moeNMF( %.6g )=" % p[0], moeNMF(p))
# and on a sample
x = [[-0.3], [0.1]]
print("x=", ot.Sample(x), "moeNMF(x)=", moeNMF(x))
# non-supervised mode (2d)
f1 = ot.SymbolicFunction(["x1", "x2"], ["-8"])
f2 = ot.SymbolicFunction(["x1", "x2"], ["8"])
experts = [f1, f2]
moe = ot.ExpertMixture(experts, classifier, False)
moeNMF = ot.Function(moe)
print("Mixture of experts=", moe)
# Evaluate the mixture of experts on some points
for i in range(2):
p = (-1.0 + 2 * i, 1.0)
print("moe ( %.6g, %.6g )=" % p, moe(p))
print("moeNMF( %.6g, %.6g )=" % p, moeNMF(p))
# and on a sample
x = [[-1.0, 1.0], [1.0, 1.0]]
print("x=", ot.Sample(x), "moeNMF(x)=", moeNMF(x))
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