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# Copyright (c) 2012, GPy authors (see AUTHORS.txt).
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# Licensed under the BSD 3-clause license (see LICENSE.txt)
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import numpy as np
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import scipy as sp
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import pdb, sys, pickle
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import matplotlib.pylab as plt
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import GPy
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np.random.seed(2)
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N = 120
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# sample inputs and outputs
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X = np.random.uniform(-np.pi,np.pi,(N,1))
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Y = np.sin(X)+np.random.randn(N,1)*0.05
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Y += np.abs(Y.min()) + 0.5
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Z = np.exp(Y)#Y**(1/3.0)
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Zmax = Z.max()
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Zmin = Z.min()
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Z = (Z-Zmin)/(Zmax-Zmin) - 0.5
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train = range(X.shape[0])[:100]
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test = range(X.shape[0])[100:]
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kernel = GPy.kern.rbf(1) + GPy.kern.bias(1)
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m = GPy.models.warpedGP(X[train], Z[train], kernel=kernel, warping_terms = 2)
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m.constrain_positive('(tanh_a|tanh_b|rbf|noise|bias)')
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m.constrain_fixed('tanh_d', 1.0)
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m.randomize()
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plt.figure()
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plt.xlabel('predicted f(Z)')
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plt.ylabel('actual f(Z)')
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plt.plot(m.likelihood.Y, Y[train], 'o', alpha = 0.5, label = 'before training')
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m.optimize(messages = True)
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# m.optimize_restarts(4, parallel = True, messages = True)
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plt.plot(m.likelihood.Y, Y[train], 'o', alpha = 0.5, label = 'after training')
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plt.legend(loc = 0)
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m.plot_warping()
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plt.figure()
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plt.title('warped GP fit')
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m.plot()
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m.optimize(messages=1)
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plt.figure(); plt.plot(m.predict(X[test])[0].flatten(), Y[test].flatten(), 'x'); plt.title('prediction in unwarped space')
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m.predict_in_warped_space = True
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plt.figure(); plt.plot(m.predict(X[test])[0].flatten(), Z[test].flatten(), 'x'); plt.title('prediction in warped space')
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m1 = GPy.models.GP_regression(X[train], Z[train])
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m1.constrain_positive('(rbf|noise|bias)')
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m1.randomize()
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m1.optimize(messages = True)
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plt.figure()
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plt.title('GP fit')
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m1.plot()
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