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In [23]:



    


import numpy as np
from ContNoRegret.Domains import unitbox
from ContNoRegret.LossFunctions import PolynomialLossFunction, random_PolynomialLosses
from scipy.stats import norm, uniform
dom = unitbox(2)
tmpfolder = '/Volumes/tmp/'
M = 10
L = 5
T = 500
nus = [1.05, 2]



    











In [24]:



    


while len(lossfuncs) < T:
    tmpfuncs = np.array(random_PolynomialLosses(dom, 10, M, L, 4, [0,1,2,3,4], dist=uniform(loc=0, scale=3)))
    normbounds = {nu: np.array([lossfunc.norm(2/nu, tmpfolder=tmpfolder) for lossfunc in tmpfuncs]) for nu in nus}
    Ms = {nu: np.array(normbounds[nu]) for nu in nus}
    for i in range(len(normbounds)):
        ratio = normbounds[nus[0]][i]/normbounds[nus[1]][i]
        if ratio > 1.75:
            lossfuncs.append(tmpfuncs[i])
            print(len(lossfuncs))



    


















    






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/opt/local/Library/Frameworks/Python.framework/Versions/3.4/lib/python3.4/site-packages/IPython/kernel/__main__.py:6: RuntimeWarning: invalid value encountered in double_scalars
/opt/local/Library/Frameworks/Python.framework/Versions/3.4/lib/python3.4/site-packages/IPython/kernel/__main__.py:6: RuntimeWarning: invalid value encountered in double_scalars










    






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/opt/local/Library/Frameworks/Python.framework/Versions/3.4/lib/python3.4/site-packages/IPython/kernel/__main__.py:6: RuntimeWarning: invalid value encountered in double_scalars
/opt/local/Library/Frameworks/Python.framework/Versions/3.4/lib/python3.4/site-packages/IPython/kernel/__main__.py:6: RuntimeWarning: invalid value encountered in double_scalars










    






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/opt/local/Library/Frameworks/Python.framework/Versions/3.4/lib/python3.4/site-packages/IPython/kernel/__main__.py:6: RuntimeWarning: invalid value encountered in double_scalars

















In [26]:



    


coeffs = [list(lf.coeffs) for lf in lossfuncs]
expos = [lf.exponents for lf in lossfuncs]
with open('coeff_expos_n2.py', 'w') as f:
    f.write('coeffs = ' + str(coeffs) + '\n' + 'exponents = ' + str(expos))



    











In [9]:



    


[(lossfunc.norm(1.05, tmpfolder=tmpfolder), lossfunc.norm(2, tmpfolder=tmpfolder)) for lossfunc in lossfuncs]



    


















    
Out[9]:








[(0.031938465259162663, 0.067454455675304489),
 (0.014433357847643279, 0.031542985813273069),
 (0.013894345062018915, 0.029345759551757347),
 (0.024812292248224059, 0.052231451529516068),
 (0.010930993861242791, 0.028069393813845496),
 (0.011124609412963508, 0.028566573781076392),
 (0.0230449009782949, 0.047141297838764577),
 (0.017554728909267608, 0.035239457749515736),
 (0.017498013294863606, 0.036834932876678883),
 (0.033314563170601309, 0.07057553257702838)]

















In [19]:



    


from coeff_expos_n2 import coeffs,exponents



    











In [12]:



    


[lossfunc.coeffs for lossfunc in lossfuncs]



    


















    
Out[12]:








[array([ -7.15378450e-07,  -2.15176337e+00,  -2.56553649e-01]),
 array([ -1.38884691e+02,   2.29742538e-12]),
 array([ -4.70784903e+02,   1.99297112e-16]),
 array([ -1.97731168e-12,   2.01804453e+02,   1.20161595e+02])]

















In [21]:



    


cfs[0]



    


















    
Out[21]:








[52.942672264359736, -8.743625497449273e-13, 51.122271544881364]

















In [22]:



    


xpnts[0]



    


















    
Out[22]:








[(4, 2), (0, 0), (4, 3)]

















In [25]:



    


lossfuncs



    


















    
Out[25]:








[<ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a668>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55aa90>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55add8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563550>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563780>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55ac50>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563c50>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a400>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a860>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55abe0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563f98>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5639b0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5632e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a080>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a978>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563940>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55af28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563048>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563898>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca748>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4a90>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca080>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca400>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3f28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3a90>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cab38>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3a20>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca908>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4ef0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3ef0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca8d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3c18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4da0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca5f8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca240>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3dd8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca2b0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4d68>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed46d8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4390>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca438>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3b00>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3ac8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cac18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca0f0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3b38>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce4a8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca470>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce2e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cacf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce668>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4b00>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4f60>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce4e0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce940>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3f98>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca6d8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce978>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cee10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4278>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3eb8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5caf28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca198>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ced68>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce828>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce898>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca128>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4b70>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca7b8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca278>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed44e0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cef28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce5f8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cac88>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cec88>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca320>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da7b8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4160>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce550>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca358>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da160>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3cf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da710>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da278>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce630>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cecf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3e80>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da4a8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b38d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dac18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce128>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce198>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da6d8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ceeb8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dab38>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed44a8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da630>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca4a8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce6d8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dab70>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da1d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da9b0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cef60>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5caa90>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5caf60>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da048>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca160>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3d30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da828>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3e48>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ceb38>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca208>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed49b0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da0f0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca940>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4cf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ceda0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4c88>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da978>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5128>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dadd8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3da0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da9e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5860>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5ba8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da5f8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e58d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca0b8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce710>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca1d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e55f8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da400>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5710>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e56a0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5748>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5b3d68>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca518>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce748>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da940>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5470>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da518>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5daf98>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce908>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5a20>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5f98>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5240>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5630>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da8d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dad30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f22e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dacf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e53c8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f24a8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da668>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cee48>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2630>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5048>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5be0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da240>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5550>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5898>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ceb70>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f25f8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5da0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5518>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2940>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ca390>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2ac8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5daac8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2748>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da390>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4e48>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da3c8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5dae10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5fd0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2588>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5cad68>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5d30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5978>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ced30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2da0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e5e10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2cf8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5ce0f0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da128>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2b00>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5e54e0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5eb588>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2860>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2a20>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2f28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2e48>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da588>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5eb438>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5eb780>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da550>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5f2438>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c563da0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c283a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4e10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4f28>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275e80>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275c18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275d30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da6a0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c8e80>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da780>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c8e10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c283be0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c8dd8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c2750b8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da2e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275828>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4470>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1b70>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c8550>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4d30>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da5c0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c5da2b0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4978>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1c18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c283ac8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4c50>,
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 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a9e8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1cc0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c640518>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4550>,
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 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1668>,
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 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c6291d0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c64a860>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4c18>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x108ed4ba8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275a58>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1080>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c64ae48>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c64a6a0>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1c50>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275e10>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c55a128>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c4c1780>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c275dd8>,
 <ContNoRegret.LossFunctions.PolynomialLossFunction at 0x10c48fc50>]

















In [27]:



    


from coeff_expos_n2 import coeffs,exponents



    











In [29]:



    


lossfuncs = [PolynomialLossFunction(dom, coeff,expo) for coeff,expo in zip(coeffs,exponents)]



    











In [32]:



    


lossfuncs[0].exponents



    


















    
Out[32]:








[(4, 2), (0, 0), (4, 3)]

















In [ ]:

Content source: Balandat/cont_no_regret

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