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#!/usr/bin/env python | |
import pymc | |
from pymc import gp | |
from pymc.gp.cov_funs import matern,gaussian | |
from pylab import * | |
# Load some data generated from a GP with mean=0, scale=1, amp=1 | |
xdata,ydata = loadtxt('train.txt', unpack=1) |
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from __future__ import division | |
import numpy as np | |
# A boat is a dict with keys | |
# mass, center_of_mass, cm_depth, front_depth, back_depth, pitch, length, width | |
# units are radians (angles), meters (depths and lengths), tons (mass) | |
# Boats are idealized as rectangular prisms | |
water_density = 1 |
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import numpy as np | |
import pylab as pl | |
import pymc as pm | |
Tau_test = np.matrix([[ 209.47883244, 10.88057915, 13.80581557], | |
[ 10.88057915, 213.58694978, 11.18453854], | |
[ 13.80581557, 11.18453854, 209.89396417]]) | |
C_test = Tau_test.I |
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# Illustrates why log-sums are better than direct sums for probability integrals | |
# when probabilities are initially computed on the log scale | |
import pymc | |
import numpy | |
lp_big = numpy.random.normal(loc=0,scale=2,size=1000) | |
print numpy.log(numpy.mean(numpy.exp(lp_big))) | |
print pymc.flib.logsum(lp_big)-numpy.log(len(lp_big)) |
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