In [26]:
from moutaincar_dpg import *

In [27]:
%load_ext autoreload
%autoreload 2
%matplotlib inline

import numpy as np


The autoreload extension is already loaded. To reload it, use:
  %reload_ext autoreload

In [29]:
car1 = mountaincar_dpg(random_init_theta= False, environment= 'AcrobotContinuous-v0')


[2016-06-07 10:28:50,994] Making new env: AcrobotContinuous-v0
action limits (array([-1.]), array([ 1.]))
N_0 50.0
using environment AcrobotContinuous-v0
tile resolution 10.0
gamma 0.99

In [30]:
car1.start_training(max_episodes=250, dataname = 'dpg_acrobot', save = False, max_episode_length = 5000)


[2016-06-07 10:29:00,975] Action '0.0020101575777' is not contained within action space 'Box(1,)'.
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Finished run #173
with a sigma exploration of  1
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max theta 0.702765514329
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Finished run #174
with a sigma exploration of  1
lasted 1410 steps
max theta 0.704138169448
min theta -0.466242095742
Finished run #175
with a sigma exploration of  1
lasted 590 steps
max theta 0.7058359967
min theta -0.468038865914
Finished run #176
with a sigma exploration of  1
lasted 462 steps
max theta 0.706875618751
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Finished run #177
with a sigma exploration of  1
lasted 490 steps
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Finished run #178
with a sigma exploration of  1
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Finished run #179
with a sigma exploration of  1
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Finished run #180
with a sigma exploration of  1
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Finished run #181
with a sigma exploration of  1
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Finished run #182
with a sigma exploration of  1
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Finished run #183
with a sigma exploration of  1
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Finished run #184
with a sigma exploration of  1
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Finished run #185
with a sigma exploration of  1
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Finished run #186
with a sigma exploration of  1
lasted 1038 steps
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Finished run #187
with a sigma exploration of  1
lasted 828 steps
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Finished run #188
with a sigma exploration of  1
lasted 470 steps
max theta 0.728525451125
min theta -0.496343181554
Finished run #189
with a sigma exploration of  1
lasted 345 steps
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Finished run #190
with a sigma exploration of  1
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Finished run #191
with a sigma exploration of  1
lasted 815 steps
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Finished run #192
with a sigma exploration of  1
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Finished run #193
with a sigma exploration of  1
lasted 356 steps
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Finished run #194
with a sigma exploration of  1
lasted 670 steps
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Finished run #195
with a sigma exploration of  1
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Finished run #196
with a sigma exploration of  1
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Finished run #197
with a sigma exploration of  1
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Finished run #198
with a sigma exploration of  1
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Finished run #199
with a sigma exploration of  1
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Finished run #200
with a sigma exploration of  1
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Finished run #201
with a sigma exploration of  1
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Finished run #202
with a sigma exploration of  1
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Finished run #203
with a sigma exploration of  1
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Finished run #204
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Finished run #205
with a sigma exploration of  1
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Finished run #206
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Finished run #207
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Finished run #208
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Finished run #209
with a sigma exploration of  1
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Finished run #210
with a sigma exploration of  1
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Finished run #211
with a sigma exploration of  1
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Finished run #212
with a sigma exploration of  1
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Finished run #213
with a sigma exploration of  1
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Finished run #214
with a sigma exploration of  1
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Finished run #215
with a sigma exploration of  1
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Finished run #216
with a sigma exploration of  1
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Finished run #217
with a sigma exploration of  1
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Finished run #218
with a sigma exploration of  1
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Finished run #219
with a sigma exploration of  1
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Finished run #220
with a sigma exploration of  1
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Finished run #221
with a sigma exploration of  1
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Finished run #222
with a sigma exploration of  1
lasted 354 steps
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Finished run #223
with a sigma exploration of  1
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Finished run #224
with a sigma exploration of  1
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Finished run #225
with a sigma exploration of  1
lasted 284 steps
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Finished run #226
with a sigma exploration of  1
lasted 438 steps
max theta 0.809957242561
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Finished run #227
with a sigma exploration of  1
lasted 578 steps
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Finished run #228
with a sigma exploration of  1
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Finished run #229
with a sigma exploration of  1
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Finished run #230
with a sigma exploration of  1
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Finished run #231
with a sigma exploration of  1
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Finished run #232
with a sigma exploration of  1
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Finished run #233
with a sigma exploration of  1
lasted 557 steps
max theta 0.83111060278
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Finished run #234
with a sigma exploration of  1
lasted 837 steps
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Finished run #235
with a sigma exploration of  1
lasted 755 steps
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Finished run #236
with a sigma exploration of  1
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Finished run #237
with a sigma exploration of  1
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Finished run #238
with a sigma exploration of  1
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Finished run #239
with a sigma exploration of  1
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Finished run #240
with a sigma exploration of  1
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Finished run #241
with a sigma exploration of  1
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Finished run #242
with a sigma exploration of  1
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Finished run #243
with a sigma exploration of  1
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Finished run #244
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Finished run #245
with a sigma exploration of  1
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Finished run #246
with a sigma exploration of  1
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Finished run #247
with a sigma exploration of  1
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Finished run #248
with a sigma exploration of  1
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Finished run #249
with a sigma exploration of  1
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Finished run #250
with a sigma exploration of  1
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         0.00000000e+00])

In [11]:
car1.alpha_theta *= 0.3
print('alpha theta',car1.alpha_theta)

car1.alpha_w *= 0.3
print('alpha w',car1.alpha_w)

car1.alpha_v *= 0.3
print('alpha v',car1.alpha_v)

car1.start_training(max_episodes=80, dataname = 'dpg_mountain_car', save = True)


('alpha theta', 0.0003)
('alpha w', 0.003)
('alpha v', 0.003)
Finished run #1
with a sigma exploration of  1
lasted 277 steps
theta
[ 1.          0.67571994  0.62171251  0.61932064  0.85370215  2.88304794
  2.90680732  1.02874218  1.          1.          0.93533027 -0.40186982
  0.60064723  1.07030128  1.1472884   1.18178603  1.56137774  2.61710124
  0.74039369  1.          0.43562434  0.10477241  0.71401968  0.92446377
  1.09545138  1.23711012  1.43388385  1.04849268  0.61060012  1.
  0.05185659 -0.14837462  0.45757139 -0.84218378  2.24720233  3.74619172
  1.86500713  1.2262962   2.08378873  1.00617072  1.00526439 -0.18812149
  0.03167521  0.22664017 -0.99247899  1.19830258  3.40653788  1.30820466
  1.90166545  1.0620894   0.99939357  0.77555847  0.80333561  0.1092426
  0.58037712  1.46013088  1.58103515  1.41113044  3.44745836  0.99983717
  1.          1.04115326  0.26441522  0.42611704  0.81431133  0.94305926
  1.18551241  1.43743579  1.5596602   1.          1.          1.
  1.09358085  0.26830211  0.68756243  0.93419432  1.65306291  1.36808213
  1.0027534   1.          1.          1.          1.          0.97979885
  0.22743208  1.13197329  1.98151652  1.33621175  1.          1.          1.
  1.          1.          1.          1.11007973  0.9828954   1.29449689
  1.00225567  1.          1.        ]
last v [  0.         -21.65112734 -23.13666815 -24.64767978 -24.97479671
 -22.40233974 -20.83189381 -21.12687767   0.           0.          -7.29738553
 -20.90775083 -26.439923   -27.41083057 -27.79377505 -26.67299535
 -24.79549974 -22.11683406 -20.61558191   0.         -13.61073913
 -21.97352716 -27.65575004 -28.54569465 -25.78531647 -26.42967053
 -27.20356892 -25.66284873 -21.71739348   0.         -12.39883807
 -20.42980605 -27.31927515 -26.42860865 -35.09109271 -30.77011524
 -25.10494383 -26.6112652  -19.88119998  -1.64821586  -9.58351466
 -15.52196316 -25.8989137  -27.49903938 -29.09191202 -37.17519606
 -22.71750655 -26.04993788 -19.33957289  -5.21555522  -0.54745429
 -15.01289554 -24.13875289 -25.661825   -27.220272   -27.89850376
 -28.64469882 -24.03330087 -16.67345343  -0.33897684   0.         -13.11241911
 -17.0912193  -21.48078389 -26.05557335 -26.7800843  -24.06308872
 -19.62192732 -17.75602322   0.           0.           0.         -14.89877869
 -16.99475316 -18.72679755 -19.68842983 -18.34620699 -16.38934235
  -4.93633389   0.           0.           0.           0.         -14.35663369
 -17.46495242 -18.83566621 -14.22660277 -10.69688749   0.           0.           0.
   0.           0.           0.          -8.76494546 -10.8686184
  -9.5566818   -0.7309141    0.           0.        ]
beta: 
mu: 
plotting the value function

max theta 3.74619172429
min theta -0.99247898712
Finished run #2
with a sigma exploration of  1
lasted 263 steps
theta
[ 1.          0.67571994  0.62171251  0.61884799  0.85385301  2.88374178
  2.90826677  1.02875981  1.          1.          0.93533027 -0.40186982
  0.60017974  1.07030146  1.14748885  1.1819225   1.56137774  2.6183832
  0.74021486  1.          0.43562434  0.10477241  0.7139073   0.92483152
  1.09542984  1.23711797  1.43413316  1.04856049  0.61055961  1.
  0.05185659 -0.14837462  0.45713311 -0.84425233  2.25054172  3.75021389
  1.86500713  1.22670854  2.0845276   1.00617072  1.00526439 -0.18812149
  0.03052833  0.22623734 -0.99806895  1.1919675   3.40827547  1.30790417
  1.90190862  1.0620894   0.99939357  0.77555847  0.80325629  0.10854549
  0.58014775  1.460252    1.58126103  1.41113044  3.4485869   0.99983717
  1.          1.04115326  0.26441522  0.42611704  0.8140907   0.94294665
  1.18551241  1.43748885  1.5603194   1.          1.          1.
  1.09358085  0.26830211  0.68756243  0.93419432  1.65306291  1.36808656
  1.0027534   1.          1.          1.          1.          0.97979885
  0.22743208  1.13197329  1.98182574  1.33699654  1.          1.          1.
  1.          1.          1.          1.11007973  0.9828954   1.2948592
  1.00225567  1.          1.        ]
last v [  0.         -21.65112734 -23.13666815 -24.66188596 -24.98271177
 -22.40078302 -20.82903622 -21.13207329   0.           0.          -7.29738553
 -20.90775083 -26.45534952 -27.4047998  -27.8011757  -26.68094381
 -24.79549974 -22.11380092 -20.62043128   0.         -13.61073913
 -21.97352716 -27.66307457 -28.55688889 -25.79331325 -26.43636304
 -27.21269787 -25.6685409  -21.718983     0.         -12.39883807
 -20.42980605 -27.3283923  -26.43267782 -35.10414423 -30.78541435
 -25.10494383 -26.6213202  -19.88568297  -1.64821586  -9.58351466
 -15.52196316 -25.91311244 -27.50545084 -29.10881635 -37.13057171
 -22.75554191 -26.04988675 -19.33645918  -5.21555522  -0.54745429
 -15.01289554 -24.14584838 -25.6674051  -27.22324465 -27.90166674
 -28.65587056 -24.03330087 -16.6703424   -0.33897684   0.         -13.11241911
 -17.0912193  -21.48078389 -26.06423609 -26.78617335 -24.06308872
 -19.61503638 -17.76770233   0.           0.           0.         -14.89877869
 -16.99475316 -18.72679755 -19.68842983 -18.34620699 -16.38495313
  -4.93633389   0.           0.           0.           0.         -14.35663369
 -17.46495242 -18.83566621 -14.22362192 -10.7156601    0.           0.           0.
   0.           0.           0.          -8.76494546 -10.8686184
  -9.56691558  -0.7309141    0.           0.        ]
beta: 
mu: 
plotting the value function

max theta 3.75021388915
min theta -0.99806894904
Finished run #3
with a sigma exploration of  1
lasted 252 steps
theta
[ 1.          0.67571994  0.62129543  0.61884799  0.85385301  2.88460619
  2.90972222  1.02879706  1.          1.          0.93533027 -0.4036681
  0.60008738  1.07029186  1.14773045  1.18209349  1.56196768  2.61966865
  0.74003537  1.          0.43562434  0.10383434  0.71376954  0.92512738
  1.09526584  1.23714881  1.43438001  1.04888844  0.61050706  1.
  0.05185659 -0.1503522   0.45658825 -0.84720832  2.25054172  3.75021389
  1.86560076  1.22718669  2.08508132  1.00617072  1.00526439 -0.18916367
  0.02938223  0.22613682 -0.99995243  1.19154467  3.40918057  1.30724714
  1.90223316  1.0620894   0.99939357  0.77546699  0.80301399  0.10784887
  0.57991827  1.4603339   1.58153051  1.41207323  3.44971007  0.99983717
  1.          1.04115326  0.26399732  0.42576632  0.81386597  0.94286162
  1.18595636  1.43775255  1.56076169  1.          1.          1.
  1.09358085  0.26830211  0.68687587  0.93405212  1.65333796  1.36809781
  1.0027534   1.          1.          1.          1.          0.97979885
  0.22743208  1.13197329  1.98252696  1.33699654  1.          1.          1.
  1.          1.          1.          1.11007973  0.98293317  1.29494987
  1.00225567  1.          1.        ]
last v [  0.         -21.65112734 -23.14556174 -24.66188596 -24.98271177
 -22.39879597 -20.8251984  -21.13980127   0.           0.          -7.29738553
 -20.91189954 -26.4591432  -27.41684552 -27.81051976 -26.68617004
 -24.7978484  -22.1206561  -20.62634196   0.         -13.61073913
 -21.96707678 -27.67239713 -28.56262095 -25.81090789 -26.4519141
 -27.21873155 -25.68188849 -21.72323056   0.         -12.39883807
 -20.43297907 -27.33882942 -26.4304611  -35.10414423 -30.78541435
 -25.11659184 -26.63397515 -19.88729379  -1.64821586  -9.58351466
 -15.54181307 -25.91820086 -27.50361355 -29.10225917 -37.10905081
 -22.76496433 -26.05417099 -19.33606754  -5.21555522  -0.54745429
 -15.02170728 -24.13061809 -25.67208069 -27.22584831 -27.90199792
 -28.67062442 -24.0309347  -16.66734055  -0.33897684   0.         -13.11241911
 -17.11826308 -21.47784025 -26.07357196 -26.79099732 -24.06108886
 -19.63053257 -17.77718875   0.           0.           0.         -14.89877869
 -16.99475316 -18.74962289 -19.69993304 -18.34634524 -16.39829669
  -4.93633389   0.           0.           0.           0.         -14.35663369
 -17.46495242 -18.83566621 -14.23631707 -10.7156601    0.           0.           0.
   0.           0.           0.          -8.76494546 -10.88479663
  -9.57329952  -0.7309141    0.           0.        ]
beta: 
---------------------------------------------------------------------------
KeyboardInterrupt                         Traceback (most recent call last)
<ipython-input-11-d22068d24857> in <module>()
      8 print('alpha v',car1.alpha_v)
      9 
---> 10 car1.start_training(max_episodes=80, dataname = 'dpg_mountain_car', save = True)

/home/frederik/Dokumente/DeepRL/dpg/moutaincar_dpg.pyc in start_training(self, max_episodes, dataname, save)
    280                 print('last v', self.v)
    281                 print("beta: ")
--> 282                 self.plot_policy(mode= 'stochastic')
    283                 print("mu: ")
    284                 self.plot_policy(mode= 'deterministic')

/home/frederik/Dokumente/DeepRL/dpg/moutaincar_dpg.pyc in plot_policy(self, mode)
    451         ax = fig.add_subplot(111, projection='3d')
    452         X, Y = np.meshgrid(x_range, v_range)
--> 453         ax.plot_surface(X, Y, policy_vals, rstride=1, cstride=1, cmap=cm.jet, linewidth=0.1, antialiased=True)
    454         ax.set_xlabel("x")
    455         ax.set_ylabel("v")

/home/frederik/anaconda2/lib/python2.7/site-packages/mpl_toolkits/mplot3d/axes3d.pyc in plot_surface(self, X, Y, Z, *args, **kwargs)
   1638                 lastp = np.array([])
   1639                 ps2 = [ps[0]] + [ps[i] for i in xrange(1, len(ps)) if ps[i] != ps[i-1]]
-> 1640                 avgzsum = sum(p[2] for p in ps2)
   1641                 polys.append(ps2)
   1642 

/home/frederik/anaconda2/lib/python2.7/site-packages/mpl_toolkits/mplot3d/axes3d.pyc in <genexpr>((p,))
   1638                 lastp = np.array([])
   1639                 ps2 = [ps[0]] + [ps[i] for i in xrange(1, len(ps)) if ps[i] != ps[i-1]]
-> 1640                 avgzsum = sum(p[2] for p in ps2)
   1641                 polys.append(ps2)
   1642 

KeyboardInterrupt: 

In [5]:
import matplotlib.pyplot as plt
%matplotlib
car1 = mountaincar_dpg()
car1.loaddata('dpg_mountain_car_iter250')
car1.plot_policy(mode= 'deterministic')


[2016-06-06 18:01:47,156] Making new env: MountainCarContinuous-v0
Using matplotlib backend: Qt4Agg
action limits (array([ 0.]), array([ 2.]))
N_0 50.0
using environment MountainCarContinuous-v0
tile resolution 10.0
gamma 0.99
[ 1.          0.67835728  0.62276976  0.62209078  0.8526459   2.86599393
  2.887229    1.02836613  1.          1.          0.93533027 -0.38809582
  0.6045682   1.0698471   1.14473635  1.17997436  1.55615993  2.59707689
  0.74289175  1.          0.44594718  0.10847247  0.71581806  0.92107525
  1.09654035  1.23673655  1.43051834  1.04543336  0.61158972  1.
  0.06202713 -0.14023047  0.46513577 -0.81585296  2.23711758  3.71232037
  1.85801243  1.22226744  2.06895135  1.00617072  1.00455976 -0.18160138
  0.04829047  0.23244138 -0.96749015  1.25475142  3.37298761  1.31216807
  1.89625168  1.05661102  0.99939357  0.77621888  0.80518055  0.11962489
  0.58241356  1.45858352  1.57595806  1.40786321  3.42616224  0.99983717
  1.          1.04137001  0.27077842  0.42664555  0.81870769  0.94528861
  1.1842359   1.43590492  1.54714103  1.          1.          1.
  1.09332226  0.27452517  0.69129624  0.9348839   1.64996572  1.36786012
  1.00271191  1.          1.          1.          1.          0.97979885
  0.2292072   1.13224935  1.97769483  1.31925871  1.          1.          1.
  1.          1.          1.          1.11007973  0.9828954   1.29067028
  1.0021732   1.          1.        ]
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In [3]:
car1.plot_value_function()


plotting the value function


In [9]:
len(car1.run_target_episode(enable_render= True))


Out[9]:
154