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Fixed likelihood tests for new parameters structure

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This commit is contained in:
Alan Saul 2014-02-07 15:16:52 +00:00
parent c28f11f291
commit 186feb45a1
6 changed files with 207 additions and 168 deletions
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21
GPy/likelihoods/gaussian.py
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@ -3,9 +3,9 @@
#TODO
"""
A lot of this code assumes that the link functio nis the identity.
A lot of this code assumes that the link functio nis the identity.
I think laplace code is okay, but I'm quite sure that the EP moments will only work if the link is identity.
I think laplace code is okay, but I'm quite sure that the EP moments will only work if the link is identity.
Furthermore, exact Guassian inference can only be done for the identity link, so we should be asserting so for all calls which relate to that.
@ -130,7 +130,10 @@ class Gaussian(Likelihood):
:rtype: float
"""
assert np.asarray(link_f).shape == np.asarray(y).shape
return -0.5*(np.sum((y-link_f)**2/self.variance) + self.ln_det_K + self.N*np.log(2.*np.pi))
N = y.shape[0]
ln_det_cov = N*np.log(self.variance)
return -0.5*(np.sum((y-link_f)**2/self.variance) + ln_det_cov + N*np.log(2.*np.pi))
def dlogpdf_dlink(self, link_f, y, extra_data=None):
"""
@ -175,7 +178,8 @@ class Gaussian(Likelihood):
(the distribution for y_i depends only on link(f_i) not on link(f_(j!=i))
"""
assert np.asarray(link_f).shape == np.asarray(y).shape
hess = -(1.0/self.variance)*np.ones((self.N, 1))
N = y.shape[0]
hess = -(1.0/self.variance)*np.ones((N, 1))
return hess
def d3logpdf_dlink3(self, link_f, y, extra_data=None):
@ -194,7 +198,8 @@ class Gaussian(Likelihood):
:rtype: Nx1 array
"""
assert np.asarray(link_f).shape == np.asarray(y).shape
d3logpdf_dlink3 = np.diagonal(0*self.I)[:, None]
N = y.shape[0]
d3logpdf_dlink3 = np.zeros((N,1))
return d3logpdf_dlink3
def dlogpdf_link_dvar(self, link_f, y, extra_data=None):
@ -215,7 +220,8 @@ class Gaussian(Likelihood):
assert np.asarray(link_f).shape == np.asarray(y).shape
e = y - link_f
s_4 = 1.0/(self.variance**2)
dlik_dsigma = -0.5*self.N/self.variance + 0.5*s_4*np.sum(np.square(e))
N = y.shape[0]
dlik_dsigma = -0.5*N/self.variance + 0.5*s_4*np.sum(np.square(e))
return np.sum(dlik_dsigma) # Sure about this sum?
def dlogpdf_dlink_dvar(self, link_f, y, extra_data=None):
@ -255,7 +261,8 @@ class Gaussian(Likelihood):
"""
assert np.asarray(link_f).shape == np.asarray(y).shape
s_4 = 1.0/(self.variance**2)
d2logpdf_dlink2_dvar = np.diag(s_4*self.I)[:, None]
N = y.shape[0]
d2logpdf_dlink2_dvar = np.ones((N,1))*s_4
return d2logpdf_dlink2_dvar
def dlogpdf_link_dtheta(self, f, y, extra_data=None):