In [41]:
%matplotlib inline

# We use CAMB generated scalar C_l values, set at N_side=2, N_side=4, N_side=8. 
# That is total pixels Npix=48, Npix=192, Npix=768
# This amounts to lmax=96, lmax=384, lmax=1536

In [42]:
import math
import matplotlib.pyplot as plt 
import numpy as np
import healpy as hp
import pyfits as pf
import astropy as ap
import os

In [43]:
cd ~/downloads


/Users/evanbiederstedt/Downloads

In [44]:
file1 = "camb_cls_nside2.fits"
file2 = "camb_cls_nside4.fits"
file3 = "camb_cls_nside8.fits"

In [45]:
ff1 = pf.open(file1) # open a FITS file
ff2 = pf.open(file2) 
ff3 = pf.open(file3) #type()=pyfits.hdu.hdulist.HDUList

In [46]:
###Recall there are four columns: temp, E pol, B pol, grad-temp cross terms
##first two values are zero, i.e. monopole, dipole
cls1 = ff1[1].data  # actually second HDU, first is empty
cls2 = ff2[1].data 
cls3 = ff3[1].data

In [47]:
#XXX.field() references columns by 0-index
##field(0) is temperature values

cltemp1 = cls1.field(0) #all Cl scalar temp values put into ndarray
cltemp2 = cls2.field(0)
cltemp3 = cls3.field(0) #type()=numpy.ndarray

#len(cltemp1) = 97
#len(cltemp2) = 385
#len(cltemp3) = 1537

In [48]:
##define ell values
#array from 0 to lmax, the size of map

ll_1 = np.arange(97) 
ll_2 = np.arange(385)
ll_3 = np.arange(1537)

In [49]:
##P_0 is the monopole, P_1 is the dipole
##remove 0, 1

ll_nodipoles1 = np.delete(ll_1, [0,1]) #numpy.ndarray, [2,3,..,95,96], len()=95
ll_nodipoles2 = np.delete(ll_2, [0,1])
ll_nodipoles3 = np.delete(ll_3, [0,1])

In [50]:
# First calculate the covariance matrix by the definition, i.e. 
# 
# C_ij = < \delta T_i \delta T_j > = 1/4pi \sum^{N_pix} p = 
# ( T_i(p) - mean(T_i) ) * ( T_j(p) - mean(T_j) )
#
#
# Larson, Weiland, Hinshaw, Bennett, 
# http://arxiv.org/pdf/1409.7718.pdf
#

In [51]:
temp1 = "camb_nside2.fits" #CAMB simulated maps associated with scalar C_l values above
temp2 = "camb_nside4.fits"
temp3 = "camb_nside8.fits"

In [52]:
tempmap1 = hp.mrdfits("camb_nside2.fits") #type() = list
tempmap2 = hp.mrdfits("camb_nside4.fits")
tempmap3 = hp.mrdfits("camb_nside8.fits")

In [53]:
tempdata1 = tempmap1[0] #len()=48, type()=numpy.ndarray
tempdata2 = tempmap2[0] #len()=192
tempdata3 = tempmap3[0] #len()=768

In [54]:
# First calculate the mean
#
# numpy.mean
#
# numpy.mean(a, axis=None, dtype=None, out=None, keepdims=False)
# Compute the arithmetic mean along the specified axis.


# Use either mean1 = np.mean(tempdata1) or mean1 = np.average(tempdata1)

In [55]:
mean1 = np.average(tempdata1) #print mean1 = -3.92499e-07
mean2 = np.average(tempdata2) #print mean2 = -1.006e-07
mean3 = np.average(tempdata3) #print mean3 = -1.76321e-08

In [56]:
Tpi1 = (tempdata1 - mean1) #type()=numpy.ndarray
Tpi2 = (tempdata2 - mean2)
Tpi3 = (tempdata3 - mean3)

In [57]:
Tp1 = np.matrix(Tpi1) #Tp1.shape = (1, 48)
Tp2 = np.matrix(Tpi2) #Tp2.shape = (1, 192)
Tp3 = np.matrix(Tpi3) #Tp3.shape = (1, 768)

In [58]:
transpose1 = Tp1.T #shape = (48, 1)
transpose2 = Tp2.T #shape = (192, 1)
transpose3 = Tp3.T #shape = (768, 1)

In [59]:
cov1 = (1/(4*math.pi)) * ( transpose1 * Tp1 ) #covariance matrix 1, shape (48, 48)
cov2 = (1/(4*math.pi)) * ( transpose2 * Tp2 ) #covariance matrix 2, shape (192, 192)
cov3 = (1/(4*math.pi)) * ( transpose3 * Tp3 ) #covariance matrix 3, shape (768, 768)

In [60]:
###Begin calculating S_ij piece by piece, in order to do the summation correctly. 
#
# S_ij = sum(2ell+1) C_l P_l(dotproductmatrix)

In [61]:
ell_1 = np.arange(48)
ell_2 = np.arange(192)
ell_3 = np.arange(768)

In [62]:
vecval_1 = hp.pix2vec(2, ell_1) #Nside = 2, type()=tuple
vecval_2 = hp.pix2vec(4, ell_2) #Nside = 4
vecval_3 = hp.pix2vec(8, ell_3) #Nside = 8
###will give three arrays
##arrays of all x values, all y values, all z values
##RING scheme default

#len()=3
#type()=tuple

In [63]:
vecvalx1 = vecval_1[0] #shape (48,)
vecvaly1 = vecval_1[1]
vecvalz1 = vecval_1[2]

vecvalx2 = vecval_2[0] #shape (192,)
vecvaly2 = vecval_2[1]
vecvalz2 = vecval_2[2]

vecvalx3 = vecval_3[0] #shape (768,) 
vecvaly3 = vecval_3[1]
vecvalz3 = vecval_3[2]

In [64]:
###First arrange arrays vertically
##numpy.vstack = Stack arrays in sequence vertically (row wise), input sequence of arrays

totalvecval_1 = np.vstack((vecvalx1, vecvaly1, vecvalz1)) #type()=numpy.ndarray
totalvecval_2 = np.vstack((vecvalx2, vecvaly2, vecvalz2))
totalvecval_3 = np.vstack((vecvalx3, vecvaly3, vecvalz3))


#type(totalvecval) = numpy.ndarray

In [65]:
trans1 = totalvecval_1.T
trans2 = totalvecval_2.T
trans3 = totalvecval_3.T

In [66]:
dotproductmatrix1 = trans1.dot(totalvecval_1)
dotproductmatrix2 = trans2.dot(totalvecval_2)
dotproductmatrix3 = trans3.dot(totalvecval_3)

In [67]:
###We set C_l scalar TT values to lmax=2Npix
###Fix this by simply deleting high C_l values

#print np.arange(48,96)

#len(cltemp1) = 97


###our indices to remove, arr1, arr2, arr3

arr1 = np.arange(48,97,1) #numpy.ndarray such that [48,49,...95,96]
arr2 = np.arange(192,384)
arr3 = np.arange(768,1536)

In [68]:
#We screwed up above. Write lmax = Npix. Remove excess C_l values. 

 #[x for i,x in enumerate(a) if i not in ind2remove]

#enumerate() is a build-in python function

#clscalar1 = np.delete(cltemp1, [48:96])
#clscalar2 = np.delete(cltemp2, [192:384])
#clscalar3 = np.delete(cltemp3, [768:1536])

newcls1 = [ x for i,x in enumerate(cltemp1) if i not in arr1]
newcls2 = [ x for i,x in enumerate(cltemp2) if i not in arr2]
newcls3 = [ x for i,x in enumerate(cltemp3) if i not in arr3]

In [69]:
from scipy.special import eval_legendre

In [70]:
###Begin calculating S_ij piece by piece, in order to do the summation correctly. 
#
# S_ij = sum(2ell+1) C_l P_l(dotproductmatrix)

summatrix1 = sum( [eval_legendre(i, dotproductmatrix1) for i in ell_1])
summatrix2 = sum( [eval_legendre(i, dotproductmatrix2) for i in ell_2])

#summatrix3 = sum( [eval_legendre(i, dotproductmatrix3) for i in ell_3])

In [71]:
#matrix_total = 
#(1/(4*math.pi)) * sum((2 * ll + 1) * cltemp ) * eval_legendre(ll, matrix_dotprod)
#
# Begin with adding theoretical scalar C_l values
#
add_clvalues1 = sum([ i * summatrix1 for i in newcls1 ])
add_clvalues2 = sum([ i * summatrix2 for i in newcls2 ])

#add_clvalues3 = sum([ i * summatrix3 for i in newcls3 ])

In [72]:
#matrix_total = 
#(1/(4*math.pi)) * np.sum((2*ll + 1) * cltemp ) * eval_legendre(ll, matrix_dotprod)

wholematrix1 = sum([((2 * i) + 1) * add_clvalues1 for i in newcls1 ])
wholematrix2 = sum([((2 * i) + 1) * add_clvalues2 for i in newcls2 ])

#wholematrix3 = sum([((2 * i) + 1) * add_clvalues3 for i in newcls3 ])

In [73]:
covmatrix1 = (1/(4 * math.pi)) * wholematrix1 #covariance matrix for Nside=2
covmatrix2 = (1/(4 * math.pi)) * wholematrix2 #covariance matrix for Nside=4

#covmatrix3 = (1/(4 * math.pi)) * wholematrix3 #covariance matrix for Nside=8

In [74]:
np.set_printoptions(threshold='nan')  
##Use this to print all values, disables corner printing

In [75]:
#Compare with what we calculated above

#covmatrix1.shape = (48, 48), covmatrix1.size = 2304
#covmatrix2.shape = (192, 192), covmatrix2.size = 36864
#covmatrix3.shape = (768, 768), covmatrix3.size = 589824

In [76]:
###Comparison 1: 
###Temp-temp covariance matrix, cov1
###Dot product-generated covariance matrix, covmatrix 1
#

print cov1
print "******"
print covmatrix1


[[  3.30189505e-11   8.56748058e-12   3.55139808e-11   1.62672208e-11
   -2.52406081e-11  -2.91426362e-11  -3.58311351e-11  -8.13029555e-11
   -1.01029635e-11   8.30859171e-12   2.57290595e-11  -6.97434902e-11
   -3.42698185e-11  -6.45329111e-11   3.12494826e-12  -9.99308856e-12
   -3.24604628e-11  -2.98758778e-11  -4.71070242e-12  -3.77236182e-11
    3.42193647e-11   7.61850190e-11   5.11156705e-11   4.29608564e-11
    4.32321622e-11   9.33798430e-13   3.14013210e-12   2.36365969e-11
    9.03160644e-11   5.16764995e-11   5.55128139e-11  -2.15380183e-11
    7.72696588e-11  -1.92658058e-11  -2.77058118e-12  -6.50507419e-12
   -1.98232002e-11  -3.75798085e-11  -5.87285049e-11  -1.25663020e-11
    3.03526849e-11   2.38366825e-11   2.04826728e-11   1.84621249e-11
   -7.29026203e-11  -3.19545050e-11  -3.56716767e-12  -2.17311929e-11]
 [  8.56748058e-12   2.22301805e-12   9.21487033e-12   4.22088209e-12
   -6.54922150e-12  -7.56168703e-12  -9.29716222e-12  -2.10958086e-11
   -2.62143222e-12   2.15584360e-12   6.67596053e-12  -1.80964561e-11
   -8.89204514e-12  -1.67444586e-11   8.10835343e-13  -2.59292263e-12
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    8.87895351e-12   1.97678497e-11   1.32630654e-11   1.11471230e-11
    1.12175193e-11   2.42294179e-13   8.14775144e-13   6.13302549e-12
    2.34344550e-11   1.34085846e-11   1.44040000e-11  -5.58850459e-12
    2.00492824e-11  -4.99892970e-12  -7.18887150e-13  -1.68788213e-12
   -5.14355769e-12  -9.75089374e-12  -1.52383798e-11  -3.26059864e-12
    7.87566024e-12   6.18494253e-12   5.31467209e-12   4.79039740e-12
   -1.89161612e-11  -8.29128695e-12  -9.25578684e-13  -5.63862759e-12]
 [  3.55139808e-11   9.21487033e-12   3.81975473e-11   1.74964301e-11
   -2.71478785e-11  -3.13447595e-11  -3.85386662e-11  -8.74464973e-11
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    3.68051005e-11   8.19418318e-11   5.49781538e-11   4.62071338e-11
    4.64989408e-11   1.00435960e-12   3.37741169e-12   2.54226617e-11
    9.71406689e-11   5.55813637e-11   5.97075635e-11  -2.31655082e-11
    8.31084239e-11  -2.07215987e-11  -2.97993623e-12  -6.99662063e-12
   -2.13211111e-11  -4.04194740e-11  -6.31662400e-11  -1.35158566e-11
    3.26462425e-11   2.56378682e-11   2.20304168e-11   1.98571902e-11
   -7.84114073e-11  -3.43691026e-11  -3.83671554e-12  -2.33732801e-11]
 [  1.62672208e-11   4.22088209e-12   1.74964301e-11   8.01426064e-12
   -1.24351173e-11  -1.43575031e-11  -1.76526804e-11  -4.00549692e-11
   -4.97735770e-12   4.09333688e-12   1.26757605e-11  -3.43600491e-11
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   -1.59920741e-11  -1.47187435e-11  -2.32078946e-12  -1.85850368e-11
    1.68586195e-11   3.75335535e-11   2.51828081e-11   2.11652308e-11
    2.12988936e-11   4.60048081e-13   1.54702746e-12   1.16448798e-11
    4.44953946e-11   2.54591078e-11   2.73491192e-11  -1.06109886e-11
    3.80679132e-11  -9.49155264e-12  -1.36496334e-12  -3.20481028e-12
   -9.76616040e-12  -1.85141866e-11  -2.89333712e-11  -6.19095410e-12
    1.49536495e-11   1.17434549e-11   1.00910574e-11   9.09560892e-12
   -3.59164358e-11  -1.57428070e-11  -1.75741204e-12  -1.07061579e-11]
 [ -2.52406081e-11  -6.54922150e-12  -2.71478785e-11  -1.24351173e-11
    1.92946251e-11   2.22774443e-11   2.73903207e-11   6.21502472e-11
    7.72298699e-12  -6.35131922e-12  -1.96680112e-11   5.33138712e-11
    2.61968065e-11   4.93307565e-11  -2.38879756e-12   7.63899549e-12
    2.48136849e-11   2.28379552e-11   3.60099254e-12   2.88369871e-11
   -2.61582379e-11  -5.82379573e-11  -3.90742451e-11  -3.28404772e-11
   -3.30478715e-11  -7.13821592e-13  -2.40040465e-12  -1.80684738e-11
   -6.90401194e-11  -3.95029618e-11  -4.24355481e-11   1.64642628e-11
   -5.90670793e-11   1.47273199e-11   2.11790969e-12   4.97266030e-12
    1.51534071e-11   2.87270548e-11   4.48937104e-11   9.60603162e-12
   -2.32024402e-11  -1.82214254e-11  -1.56575261e-11  -1.41129637e-11
    5.57288001e-11   2.44269162e-11   2.72684248e-12   1.66119300e-11]
 [ -2.91426362e-11  -7.56168703e-12  -3.13447595e-11  -1.43575031e-11
    2.22774443e-11   2.57213887e-11   3.16246793e-11   7.17582611e-11
    8.91690923e-12  -7.33319068e-12  -2.27085552e-11   6.15558369e-11
    3.02466576e-11   5.69569624e-11  -2.75808978e-12   8.81993324e-12
    2.86497121e-11   2.63685498e-11   4.15768154e-12   3.32949939e-11
   -3.02021254e-11  -6.72411579e-11  -4.51148606e-11  -3.79173935e-11
   -3.81568495e-11  -8.24173587e-13  -2.77149118e-12  -2.08617374e-11
   -7.97132613e-11  -4.56098521e-11  -4.89957955e-11   1.90095282e-11
   -6.81984562e-11   1.70040648e-11   2.44532419e-12   5.74140037e-12
    1.74960226e-11   3.31680633e-11   5.18339723e-11   1.10910602e-11
   -2.67893814e-11  -2.10383355e-11  -1.80780751e-11  -1.62947337e-11
    6.43440966e-11   2.82031534e-11   3.14839408e-12   1.91800236e-11]
 [ -3.58311351e-11  -9.29716222e-12  -3.85386662e-11  -1.76526804e-11
    2.73903207e-11   3.16246793e-11   3.88828287e-11   8.82274295e-11
    1.09634206e-11  -9.01622426e-12  -2.79203734e-11   7.56834632e-11
    3.71885384e-11   7.00290996e-11  -3.39109636e-12   1.08441873e-11
    3.52250804e-11   3.24203679e-11   5.11190731e-12   4.09364952e-11
   -3.71337843e-11  -8.26736068e-11  -5.54691299e-11  -4.66197798e-11
   -4.69141931e-11  -1.01332893e-12  -3.40757340e-12  -2.56496959e-11
   -9.80081741e-11  -5.60777246e-11  -6.02407747e-11   2.33723856e-11
   -8.38506152e-11   2.09066495e-11   3.00654825e-12   7.05910307e-12
    2.15115181e-11   4.07804360e-11   6.37303379e-11   1.36365586e-11
   -3.29377867e-11  -2.58668239e-11  -2.22271562e-11  -2.00345216e-11
    7.91116506e-11   3.46760328e-11   3.87097883e-12   2.35820106e-11]
 [ -8.13029555e-11  -2.10958086e-11  -8.74464973e-11  -4.00549692e-11
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    2.48766466e-11  -2.04583437e-11  -6.33529695e-11   1.71730233e-10
    8.43829782e-11   1.58900141e-10  -7.69459722e-12   2.46060985e-11
    7.99277809e-11   7.35637251e-11   1.15992179e-11   9.28873132e-11
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   -7.47377783e-11  -5.86933465e-11  -5.04347270e-11  -4.54595090e-11
    1.79508987e-10   7.86819576e-11   8.78347889e-12   5.35089717e-11]
 [ -1.01029635e-11  -2.62143222e-12  -1.08663794e-11  -4.97735770e-12
    7.72298699e-12   8.91690923e-12   1.09634206e-11   2.48766466e-11
    3.09125095e-12  -2.54221874e-12  -7.87244103e-12   2.13397417e-11
    1.04856968e-11   1.97454356e-11  -9.56155079e-13   3.05763204e-12
    9.93207934e-12   9.14126203e-12   1.44135560e-12   1.15424726e-11
   -1.04702590e-11  -2.33106872e-11  -1.56401016e-11  -1.31449343e-11
   -1.32279468e-11  -2.85718673e-13  -9.60800912e-13  -7.23219979e-12
   -2.76344283e-11  -1.58117013e-11  -1.69855159e-11   6.59008832e-12
   -2.36425582e-11   5.89484888e-12   8.47727706e-13   1.99038794e-12
    6.06539729e-12   1.14984694e-11   1.79694360e-11   3.84497007e-12
   -9.28715341e-12  -7.29342105e-12  -6.26717919e-12  -5.64894286e-12
    2.23063564e-11   9.77726915e-12   1.09146297e-12   6.64919473e-12]
 [  8.30859171e-12   2.15584360e-12   8.93641829e-12   4.09333688e-12
   -6.35131922e-12  -7.33319068e-12  -9.01622426e-12  -2.04583437e-11
   -2.54221874e-12   2.09069911e-12   6.47422888e-12  -1.75496238e-11
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   -8.16805868e-12  -7.51769654e-12  -1.18535877e-12  -9.49243171e-12
    8.61065219e-12   1.91705128e-11   1.28622868e-11   1.08102824e-11
    1.08785517e-11   2.34972623e-13   7.90154559e-13   5.94770020e-12
    2.27263200e-11   1.30034096e-11   1.39687444e-11  -5.41963315e-12
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******
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    5.95467303e-07   2.53785780e-08   1.72425190e-08   2.53785780e-08]
 [  6.47911433e-09   6.26307287e-09   6.47911433e-09   3.30550755e-23
    7.08451638e-09   6.45008451e-09   7.63727784e-09   7.63727784e-09
    6.45008451e-09   7.08451638e-09   7.40943039e-09   7.40943039e-09
    6.84765413e-09   8.58301683e-09   9.48331660e-09   1.00238658e-08
    9.48331660e-09   8.58301683e-09   6.84765413e-09   6.17345314e-09
    8.44687856e-09   8.47909136e-09   1.09169429e-08   1.09169429e-08
    8.47909136e-09   8.44687856e-09   6.60441888e-09   6.60441888e-09
    8.47977491e-09   1.05146146e-08   1.50849416e-08   1.71419797e-08
    1.50849416e-08   1.05146146e-08   8.47977491e-09   8.95172122e-09
    1.14616076e-08   1.46601940e-08   2.46863074e-08   2.46863074e-08
    1.46601940e-08   1.14616076e-08   1.20402232e-08   1.20402232e-08
    2.53785780e-08   5.95467303e-07   2.53785780e-08   1.72425190e-08]
 [  3.30550755e-23   6.47911433e-09   6.26307287e-09   6.47911433e-09
    7.40943039e-09   7.40943039e-09   7.08451638e-09   6.45008451e-09
    7.63727784e-09   7.63727784e-09   6.45008451e-09   7.08451638e-09
    6.84765413e-09   6.17345314e-09   6.84765413e-09   8.58301683e-09
    9.48331660e-09   1.00238658e-08   9.48331660e-09   8.58301683e-09
    6.60441888e-09   6.60441888e-09   8.44687856e-09   8.47909136e-09
    1.09169429e-08   1.09169429e-08   8.47909136e-09   8.44687856e-09
    8.47977491e-09   8.95172122e-09   8.47977491e-09   1.05146146e-08
    1.50849416e-08   1.71419797e-08   1.50849416e-08   1.05146146e-08
    1.20402232e-08   1.20402232e-08   1.14616076e-08   1.46601940e-08
    2.46863074e-08   2.46863074e-08   1.46601940e-08   1.14616076e-08
    1.72425190e-08   2.53785780e-08   5.95467303e-07   2.53785780e-08]
 [  6.47911433e-09   3.30550755e-23   6.47911433e-09   6.26307287e-09
    6.45008451e-09   7.08451638e-09   7.40943039e-09   7.40943039e-09
    7.08451638e-09   6.45008451e-09   7.63727784e-09   7.63727784e-09
    9.48331660e-09   8.58301683e-09   6.84765413e-09   6.17345314e-09
    6.84765413e-09   8.58301683e-09   9.48331660e-09   1.00238658e-08
    8.47909136e-09   8.44687856e-09   6.60441888e-09   6.60441888e-09
    8.44687856e-09   8.47909136e-09   1.09169429e-08   1.09169429e-08
    1.50849416e-08   1.05146146e-08   8.47977491e-09   8.95172122e-09
    8.47977491e-09   1.05146146e-08   1.50849416e-08   1.71419797e-08
    1.46601940e-08   1.14616076e-08   1.20402232e-08   1.20402232e-08
    1.14616076e-08   1.46601940e-08   2.46863074e-08   2.46863074e-08
    2.53785780e-08   1.72425190e-08   2.53785780e-08   5.95467303e-07]]

In [77]:
###Comparison 2: 
###Temp-temp covariance matrix, cov2
###Dot product-generated covariance matrix, covmatrix 2
#

print cov2
print "******"
print covmatrix2


[[  3.06734880e-11  -3.68033468e-11  -7.20815513e-11  -6.87150446e-11
    4.16210522e-11   5.65911412e-11   6.67000859e-12  -1.37274190e-12
    3.84595013e-11  -5.02538948e-11  -7.66563419e-11  -1.09821549e-11
   -4.67771763e-13   5.29009026e-11   1.15913177e-10   7.78302658e-12
    9.25378133e-12  -5.20251634e-11  -2.40923505e-11   1.14978255e-11
   -4.31004960e-11  -1.88477793e-11   1.43941391e-11   7.32276023e-11
   -3.98664550e-11   1.39156070e-11   1.97255316e-10   1.27717735e-10
    1.89372007e-12   7.02365336e-11   5.14846822e-12  -4.14835639e-11
   -1.25016976e-10  -1.07467574e-11   6.83640527e-11   1.25485262e-11
   -1.98470477e-11   3.21903919e-13   8.43527364e-11   2.96532787e-11
    3.13063897e-11  -2.37542333e-11   1.05386451e-10   9.41256621e-11
    3.96818017e-11   6.17310943e-11  -1.16301653e-11  -1.16034100e-11
   -3.37429729e-11  -2.89800635e-11   9.21121590e-11   1.11261733e-11
    1.82260593e-11  -2.39091660e-11  -4.86807983e-13   5.89225850e-11
    5.12457906e-11  -4.78882977e-12   6.27825238e-11   3.47328587e-11
    2.54258710e-11  -2.07288631e-11  -7.53005421e-11  -4.27815748e-11
    4.23633053e-11   9.61243470e-12  -2.85634876e-12  -2.19390797e-11
   -2.38221911e-11  -1.38572748e-10  -2.42962528e-11   6.01459102e-11
    3.90057660e-11  -3.32197539e-11   1.64511872e-11   5.92293892e-11
    6.99526735e-11  -9.33436433e-11  -9.28428738e-11  -4.31140001e-11
   -5.51548767e-13   5.93512177e-11   3.31173313e-11   6.03886661e-11
   -5.53128454e-11  -1.34442064e-10  -1.02508367e-10  -2.42954179e-11
   -6.80958392e-11  -2.35301323e-11   3.15703625e-11   6.10155136e-11
   -3.01525573e-11  -8.81515821e-11  -1.29866324e-10  -5.85506544e-11
    4.94704624e-11   6.70373550e-11   7.52060266e-11  -5.41889157e-12
   -4.11353815e-11  -1.24404163e-10  -4.12762757e-11  -5.77519200e-11
   -9.39826962e-11  -6.80344147e-11  -4.16814032e-11   2.71819590e-11
    2.67724979e-11  -9.35353534e-12  -1.12917448e-10  -9.90177440e-11
   -5.29505635e-11   4.77325013e-11   8.47360021e-11   1.23699800e-11
    6.26702458e-12  -6.78302584e-11  -3.09409947e-11  -7.60920706e-12
   -3.51621629e-11  -7.79901428e-11  -2.07474937e-11   2.54977824e-11
    3.49937061e-11  -2.55488612e-11  -1.07715112e-10  -5.60973424e-11
   -3.51313800e-11   3.80365052e-11   1.15807919e-10  -3.46394343e-11
   -4.14220599e-11  -7.33112907e-11   7.17779320e-11  -2.85505782e-11
    4.04657157e-11  -9.05111031e-11  -9.78725676e-11  -7.14416524e-12
   -1.58132187e-11   4.31747973e-11  -2.14550743e-11  -3.91078883e-11
   -6.71289638e-11   2.61638436e-11   1.07956852e-10   3.62643024e-11
   -2.80723906e-11  -1.54309227e-11   3.06942439e-12   7.80152603e-11
   -2.57150187e-11  -8.76731913e-11  -3.62346172e-11  -3.98263845e-11
    1.72850491e-11   8.06329540e-11  -3.48553608e-11  -3.76057698e-11
   -9.09789715e-12   6.54850632e-11   9.05359203e-11   4.83387592e-11
    7.26064179e-11   6.77195531e-11   3.46761344e-11   5.56896130e-11
   -6.98631718e-11  -5.95709720e-11  -5.13745898e-11   3.86542661e-11
    5.75876708e-11  -4.79916767e-12  -3.32728272e-11   2.64487418e-11
    6.37249884e-11   3.98071819e-11   3.48455563e-11   1.44146327e-11
   -5.54136866e-11  -2.75511187e-12   6.98443889e-11   6.86910270e-11
   -3.08230481e-12  -1.63636822e-11  -4.50305665e-12   2.63780849e-11
    1.46653576e-11   1.13176513e-10   2.51706646e-11   6.09150876e-11]
 [ -3.68033468e-11   4.41582116e-11   8.64864910e-11   8.24472131e-11
   -4.99386974e-11  -6.79004427e-11  -8.00295807e-12   1.64707371e-12
   -4.61453338e-11   6.02967480e-11   9.19755277e-11   1.31768536e-11
    5.61252358e-13  -6.34727395e-11  -1.39077528e-10  -9.33840451e-12
   -1.11030779e-11   6.24219903e-11   2.89070212e-11  -1.37955775e-11
    5.17137959e-11   2.26143622e-11  -1.72706968e-11  -8.78615774e-11
    4.78334574e-11  -1.66965338e-11  -2.36675269e-10  -1.53241139e-10
   -2.27216535e-12  -8.42727631e-11  -6.17735006e-12   4.97737327e-11
    1.50000648e-10   1.28944148e-11  -8.20260812e-11  -1.50562511e-11
    2.38133275e-11  -3.86233950e-13  -1.01209985e-10  -3.55792573e-11
   -3.75627307e-11   2.85013348e-11  -1.26447113e-10  -1.12935940e-10
   -4.76119008e-11  -7.40675780e-11   1.39543645e-11   1.39222619e-11
    4.04862435e-11   3.47715046e-11  -1.10520061e-10  -1.33496527e-11
   -2.18683963e-11   2.86872272e-11   5.84092785e-13  -7.06978068e-11
   -6.14868630e-11   5.74584045e-12  -7.53291317e-11  -4.16739510e-11
   -3.05070368e-11   2.48713656e-11   9.03487711e-11   5.13311399e-11
   -5.08292837e-11  -1.15334058e-11   3.42716804e-12   2.63234345e-11
    2.85828741e-11   1.66265440e-10   2.91516721e-11  -7.21656018e-11
   -4.68007666e-11   3.98584639e-11  -1.97388294e-11  -7.10659251e-11
   -8.39321787e-11   1.11997641e-10   1.11396799e-10   5.17299991e-11
    6.61771552e-13  -7.12121025e-11  -3.97355752e-11  -7.24568744e-11
    6.63666909e-11   1.61309270e-10   1.22993870e-10   2.91506694e-11
    8.17042620e-11   2.82324454e-11  -3.78794521e-11  -7.32089916e-11
    3.61783147e-11   1.05767994e-10   1.55819102e-10   7.02515485e-11
   -5.93567528e-11  -8.04342489e-11  -9.02353755e-11   6.50181522e-12
    4.93559712e-11   1.49265375e-10   4.95250221e-11   6.92931943e-11
    1.12764411e-10   8.16305615e-11   5.00111081e-11  -3.26140637e-11
   -3.21227740e-11   1.12227661e-11   1.35483130e-10   1.18805680e-10
    6.35323219e-11  -5.72714707e-11  -1.01669832e-10  -1.48420253e-11
   -7.51944087e-12   8.13856058e-11   3.71243133e-11   9.12984847e-12
    4.21890507e-11   9.35758768e-11   2.48937200e-11  -3.05933182e-11
   -4.19869308e-11   3.06546035e-11   1.29241150e-10   6.73079672e-11
    4.21521121e-11  -4.56378100e-11  -1.38951242e-10   4.15618585e-11
    4.96999394e-11   8.79619857e-11  -8.61222027e-11   3.42561907e-11
   -4.85524748e-11   1.08599050e-10   1.17431645e-10   8.57187151e-12
    1.89733692e-11  -5.18029486e-11   2.57427050e-11   4.69232975e-11
    8.05441724e-11  -3.13924877e-11  -1.29531199e-10  -4.35114458e-11
    3.36824407e-11   1.85146725e-11  -3.68282528e-12  -9.36060037e-11
    3.08539668e-11   1.05194001e-10   4.34758236e-11   4.77853780e-11
   -2.07393325e-11  -9.67468279e-11   4.18209368e-11   4.51209920e-11
    1.09160414e-11  -7.85717514e-11  -1.08628824e-10  -5.79988856e-11
   -8.71162497e-11  -8.12527823e-11  -4.16058916e-11  -6.68187537e-11
    8.38247909e-11   7.14757705e-11   6.16414026e-11  -4.63790206e-11
   -6.90961192e-11   5.75824461e-12   3.99221457e-11  -3.17343179e-11
   -7.64599338e-11  -4.77623411e-11  -4.18091732e-11  -1.72952854e-11
    6.64876845e-11   3.30569957e-12  -8.38022531e-11  -8.24183937e-11
    3.69827941e-12   1.96338379e-11   5.40295788e-12  -3.16495428e-11
   -1.75961162e-11  -1.35793968e-10  -3.02008267e-11  -7.30884972e-11]
 [ -7.20815513e-11   8.64864910e-11   1.69388956e-10   1.61477786e-10
   -9.78079140e-11  -1.32987066e-10  -1.56742704e-11   3.22589194e-12
   -9.03783856e-11   1.18094782e-10   1.80139549e-10   2.58076546e-11
    1.09924615e-12  -1.24315151e-10  -2.72391626e-10  -1.82898217e-11
   -2.17460399e-11   1.22257191e-10   5.66161218e-11  -2.70194614e-11
    1.01284552e-10   4.42915740e-11  -3.38256894e-11  -1.72082126e-10
    9.36846782e-11  -3.27011557e-11  -4.63542627e-10  -3.00131912e-10
   -4.45017137e-12  -1.65053224e-10  -1.20987085e-11   9.74848226e-11
    2.93785221e-10   2.52544788e-11  -1.60652980e-10  -2.94885657e-11
    4.66398217e-11  -7.56462214e-13  -1.98225791e-10  -6.96840977e-11
   -7.35688449e-11   5.58215618e-11  -2.47654208e-10  -2.21191781e-10
   -9.32507445e-11  -1.45065770e-10   2.73304556e-11   2.72675800e-11
    7.92947268e-11   6.81020678e-11  -2.16460123e-10  -2.61460921e-11
   -4.28305597e-11   5.61856470e-11   1.14398057e-12  -1.38465872e-10
   -1.20425686e-10   1.12535711e-11  -1.47536593e-10  -8.16209227e-11
   -5.97498472e-11   4.87120503e-11   1.76953446e-10   1.00535098e-10
   -9.95521832e-11  -2.25888626e-11   6.71231273e-12   5.15560183e-11
    5.59812610e-11   3.25640773e-10   5.70952856e-11  -1.41340634e-10
   -9.16620928e-11   7.80651774e-11  -3.86596731e-11  -1.39186851e-10
   -1.64386174e-10   2.19354057e-10   2.18177269e-10   1.01316287e-10
    1.29611896e-12  -1.39473154e-10  -7.78244889e-11  -1.41911111e-10
    1.29983121e-10   3.15933826e-10   2.40890829e-10   5.70933243e-11
    1.60022665e-10   5.52949282e-11  -7.41891679e-11  -1.43384176e-10
    7.08573867e-11   2.07152919e-10   3.05181007e-10   1.37591847e-10
   -1.16253735e-10  -1.57535276e-10  -1.76731355e-10   1.27341922e-11
    9.66666161e-11   2.92345136e-10   9.69977030e-11   1.35714851e-10
    2.20855826e-10   1.59878320e-10   9.79497402e-11  -6.38765904e-11
   -6.29143666e-11   2.19804578e-11   2.65351786e-10   2.32688002e-10
    1.24431842e-10  -1.12169594e-10  -1.99126436e-10  -2.90689909e-11
   -1.47272735e-11   1.59398569e-10   7.27101791e-11   1.78813534e-11
    8.26297681e-11   1.83273933e-10   4.87558359e-11  -5.99188363e-11
   -8.22339039e-11   6.00388669e-11   2.53126494e-10   1.31826667e-10
    8.25574282e-11  -8.93843739e-11  -2.72144285e-10   8.14013760e-11
    9.73402929e-11   1.72278791e-10  -1.68675470e-10   6.70927894e-11
   -9.50929218e-11   2.12697704e-10   2.29996882e-10   1.67885214e-11
    3.71604745e-11  -1.01459164e-10   5.04186211e-11   9.19020833e-11
    1.57750565e-10  -6.14840579e-11  -2.53694576e-10  -8.52197556e-11
    6.59690685e-11   3.62620914e-11  -7.21303308e-12  -1.83332932e-10
    6.04293374e-11   2.06028717e-10   8.51499955e-11   9.35905161e-11
   -4.06192216e-11  -1.89484425e-10   8.19087982e-11   8.83721536e-11
    2.13797195e-11  -1.53887445e-10  -2.12756031e-10  -1.13594279e-10
   -1.70622375e-10  -1.59138417e-10  -8.14876221e-11  -1.30868508e-10
    1.64175851e-10   1.39989561e-10   1.20728360e-10  -9.08360763e-11
   -1.35328873e-10   1.12778648e-11   7.81898993e-11  -6.21535514e-11
   -1.49751346e-10  -9.35453876e-11  -8.18857569e-11  -3.38738483e-11
    1.30220099e-10   6.47441000e-12  -1.64131694e-10  -1.61421349e-10
    7.24330081e-12   3.84540414e-11   1.05820146e-11  -6.19875176e-11
   -3.44630438e-11  -2.65960580e-10  -5.91501227e-11  -1.43148179e-10]
 [ -6.87150446e-11   8.24472131e-11   1.61477786e-10   1.53936108e-10
   -9.32398777e-11  -1.26776017e-10  -1.49422172e-11   3.07522973e-12
   -8.61573478e-11   1.12579267e-10   1.71726293e-10   2.46023304e-11
    1.04790683e-12  -1.18509120e-10  -2.59669814e-10  -1.74356108e-11
   -2.07304093e-11   1.16547283e-10   5.39719191e-11  -2.57575410e-11
    9.65541482e-11   4.22229766e-11  -3.22458902e-11  -1.64045183e-10
    8.93092157e-11  -3.11738776e-11  -4.41893263e-10  -2.86114518e-10
   -4.24233013e-12  -1.57344567e-10  -1.15336488e-11   9.29318763e-11
    2.80064237e-10   2.40749922e-11  -1.53149822e-10  -2.81113281e-11
    4.44615526e-11  -7.21132312e-13  -1.88967833e-10  -6.64295642e-11
   -7.01328784e-11   5.32144656e-11  -2.36087750e-10  -2.10861216e-10
   -8.88955580e-11  -1.38290597e-10   2.60540106e-11   2.59940726e-11
    7.55913331e-11   6.49214203e-11  -2.06350553e-10  -2.49249623e-11
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******
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    4.70019438e-08   4.39934014e-08   3.97403615e-08   4.20292288e-08
    4.05754669e-08   3.70493070e-08   3.74036199e-08   3.70493070e-08
    4.05754669e-08   4.20292288e-08   3.97403615e-08   4.39934014e-08
    4.70019438e-08   4.72043802e-08   4.74618351e-08   4.72043802e-08
    5.33587592e-08   4.76645107e-08   4.37106648e-08   4.44480616e-08
    3.92308890e-08   3.92691667e-08   3.92691667e-08   3.92308890e-08
    4.44480616e-08   4.37106648e-08   4.76645107e-08   5.33587592e-08
    5.51962393e-08   5.69507956e-08   5.69507956e-08   5.51962393e-08
    5.76294408e-08   5.38880279e-08   5.64655217e-08   4.90182823e-08
    4.85849499e-08   4.37669119e-08   4.77666593e-08   4.37669119e-08
    4.85849499e-08   4.90182823e-08   5.64655217e-08   5.38880279e-08
    5.76294408e-08   6.81526881e-08   6.25839730e-08   6.81526881e-08
    7.21800046e-08   6.54435800e-08   6.56372050e-08   6.02106619e-08
    5.35005004e-08   5.06858888e-08   5.06858888e-08   5.35005004e-08
    6.02106619e-08   6.56372050e-08   6.54435800e-08   7.21800046e-08
    7.72403699e-08   8.61892595e-08   8.61892595e-08   7.72403699e-08
    9.72672231e-08   7.78505680e-08   7.14800879e-08   6.92992180e-08
    7.03640263e-08   6.92992180e-08   7.14800879e-08   7.78505680e-08
    9.72672231e-08   1.09023176e-07   1.20360846e-07   1.09023176e-07
    1.43182855e-07   9.69763384e-08   9.56212835e-08   9.56212835e-08
    9.69763384e-08   1.43182855e-07   2.37781616e-07   2.37781616e-07
    1.68921948e-07   1.41104368e-07   1.68921948e-07   1.03184904e-05]]

In [78]:
###Comparison 3: 
###Temp-temp covariance matrix, cov3
###Dot product-generated covariance matrix, covmatrix 3
#

#print cov3
#print "******"
#print covmatrix3

In [ ]: