In [46]:
import keras
import cv2
import numpy as np
from matplotlib import pyplot as plt

model = keras.applications.mobilenet.MobileNet(input_shape=(224,224,3), alpha=1.0, 
    depth_multiplier=1, dropout=1e-3, include_top=False, weights='imagenet', input_tensor=None, pooling=None)

from scipy import misc

bbox_images = np.load('bbox_images.npy')
cap = cv2.VideoCapture(0)
_, brick = cap.read()
brick = cv2.resize(brick, (224,224))
data = []
brick_predictions =  model.predict(np.expand_dims(brick, 0)).reshape(-1)

plt.imshow(bgr2rgb(brick))


Out[46]:
<matplotlib.image.AxesImage at 0x7f80fef32978>

In [157]:
cap.read()


Out[157]:
(True, array([[[ 31,  35,  34],
         [ 29,  33,  32],
         [ 33,  33,  33],
         ..., 
         [ 51,  61,  55],
         [ 49,  61,  55],
         [ 49,  61,  55]],
 
        [[ 29,  33,  32],
         [ 29,  33,  32],
         [ 33,  33,  33],
         ..., 
         [ 51,  63,  58],
         [ 47,  60,  58],
         [ 48,  61,  59]],
 
        [[ 32,  32,  32],
         [ 32,  32,  32],
         [ 33,  33,  33],
         ..., 
         [ 52,  64,  59],
         [ 49,  60,  58],
         [ 49,  60,  58]],
 
        ..., 
        [[ 70, 109, 103],
         [ 76, 115, 109],
         [ 75, 110, 102],
         ..., 
         [161, 139, 125],
         [160, 138, 124],
         [160, 138, 124]],
 
        [[ 75, 107, 102],
         [ 77, 109, 104],
         [ 76, 109, 101],
         ..., 
         [159, 140, 123],
         [161, 137, 123],
         [162, 138, 124]],
 
        [[ 78, 103,  99],
         [ 76, 101,  97],
         [ 71, 101,  96],
         ..., 
         [156, 142, 124],
         [156, 139, 122],
         [157, 140, 123]]], dtype=uint8))

In [168]:
_, brick = cap.read()
brick = cv2.resize(brick, (224,224))
data = []
brick_predictions =  model.predict(np.expand_dims(brick, 0)).reshape(-1)

plt.imshow(bgr2rgb(brick))


Out[168]:
<matplotlib.image.AxesImage at 0x7f80edda7c50>

In [47]:
def bgr2rgb(brick):
  brick2 = np.copy(brick)
  brick2[:,:,0] = brick[:,:,2]
  brick2[:,:,2] = brick[:,:,0]
  return brick2

In [172]:
data = []
for img in bbox_images:
    img = cv2.resize(img, (224,224))

    predictions = model.predict(np.expand_dims(img, 0))
    data.append(predictions.reshape(-1))

brick_predictions.shape


Out[172]:
(50176,)

In [137]:
brick_predictions.shape


Out[137]:
(50176,)

In [49]:
data = np.asarray(data)[]
mse = data - brick_predictions
mse = np.square(mse)
mse = np.sum(mse, axis=1)

In [144]:
min_index = np.argmin(mse)
min_index


Out[144]:
1

In [146]:
import matplotlib.pyplot as plt
%matplotlib inline

plt.imshow(bgr2rgb(bbox_images[2]))


Out[146]:
<matplotlib.image.AxesImage at 0x7f80efcf7780>

In [169]:
brick2 = np.copy(brick)
brick2[:,:,0] = brick[:,:,2]
brick2[:,:,2] = brick[:,:,0]

plt.imshow(brick2)


Out[169]:
<matplotlib.image.AxesImage at 0x7f80edd28c88>

In [53]:
import numpy as np

x_train = np.linspace(-3, 3, num=50)
y_train = np.cos(x_train) + np.random.normal(0, 0.1, size=50)
x_train = x_train.astype(np.float32).reshape((50, 1))
y_train = y_train.astype(np.float32).reshape((50, 1))

Edward part


In [54]:
def build_toy_dataset(N):
  pi = np.array([0.4, 0.6])
  mus = [[1, 1], [-1, -1]]
  stds = [[0.1, 0.1], [0.1, 0.1]]
  x = np.zeros((N, 2), dtype=np.float32)
  for n in range(N):
    k = np.argmax(np.random.multinomial(1, pi))
    x[n, :] = np.random.multivariate_normal(mus[k], np.diag(stds[k]))

  return x

N = 500  # number of data points
D = 2  # dimensionality of data

x_train = build_toy_dataset(N)

In [55]:
plt.scatter(x_train[:, 0], x_train[:, 1])
plt.axis([-3, 3, -3, 3])
plt.show()



In [56]:
from edward.models import Dirichlet, InverseGamma, MultivariateNormalDiag, \
    Normal, ParamMixture

K = 2  # number of components

pi = Dirichlet(tf.ones(K))
mu = Normal(tf.zeros(D), tf.ones(D), sample_shape=K)
sigmasq = InverseGamma(tf.ones(D), tf.ones(D), sample_shape=K)
x = ParamMixture(pi, {'loc': mu, 'scale_diag': tf.sqrt(sigmasq)},
                 MultivariateNormalDiag,
                 sample_shape=N)
z = x.cat


---------------------------------------------------------------------------
NameError                                 Traceback (most recent call last)
<ipython-input-56-bdaf9fe347cd> in <module>()
      3 K = 2  # number of components
      4 
----> 5 pi = Dirichlet(tf.ones(K))
      6 mu = Normal(tf.zeros(D), tf.ones(D), sample_shape=K)
      7 sigmasq = InverseGamma(tf.ones(D), tf.ones(D), sample_shape=K)

NameError: name 'tf' is not defined

In [60]:
!pip install sklearn


Collecting sklearn
  Downloading sklearn-0.0.tar.gz
Collecting scikit-learn (from sklearn)
  Downloading scikit_learn-0.19.0-cp36-cp36m-manylinux1_x86_64.whl (12.4MB)
    100% |████████████████████████████████| 12.4MB 156kB/s eta 0:00:01
Building wheels for collected packages: sklearn
  Running setup.py bdist_wheel for sklearn ... done
  Stored in directory: /home/dlrc/.cache/pip/wheels/d7/db/a3/1b8041ab0be63b5c96c503df8e757cf205c2848cf9ef55f85e
Successfully built sklearn
Installing collected packages: scikit-learn, sklearn
Successfully installed scikit-learn-0.19.0 sklearn-0.0

In [131]:
import os
directory = '/home/dlrc/datasets/training_data/legos'
def img_paths(directory):
    return [os.path.join(root, f) for root, _, files in os.walk(directory)
            for f in files if f != "target.png"]

  
  
paths = img_paths(directory)
def func(x):
  x = x.split("/")
  return x[-3], x[-2]

classes = [func(x) for x in paths]


classes_shapes = map(lambda x: x[0],classes)
classes_color = map(lambda x: x[1],classes)

In [80]:
from scipy import misc
from tqdm import tqdm
import cv2
images = []
for img_path in tqdm(paths):
  img = misc.imread(img_path, mode='RGB')
  img = cv2.resize(img, (224,224))
  images.append(np.expand_dims(img,0))
images = np.asarray(images)


100%|██████████| 13600/13600 [00:06<00:00, 1951.65it/s]

In [82]:
#Do predictions

neural_net_predictions = []
for img in tqdm(images):
  predictions = model.predict(img)
  neural_net_predictions.append(predictions.reshape(-1))
neural_net_predictions = np.asarray(neural_net_predictions)


100%|██████████| 13600/13600 [01:46<00:00, 128.11it/s]

In [132]:
classes_shapes = list(classes_shapes)

In [133]:
from sklearn import preprocessing
le = preprocessing.LabelEncoder()
classes_shapes_encoded = le.fit_transform(list(classes_shapes))
le = preprocessing.LabelEncoder()
classes_color_encoded = le.fit_transform(list(classes_color))

In [134]:
classes_shapes_encoded


Out[134]:
array([3, 3, 3, ..., 1, 1, 1])

In [105]:
X


Out[105]:
array([[ 0.        ,  0.94238901,  0.        , ...,  0.        ,
         0.        ,  0.        ],
       [ 0.        ,  0.        ,  0.        , ...,  0.        ,
         0.        ,  0.        ],
       [ 0.        ,  0.        ,  0.        , ...,  0.        ,
         0.        ,  0.        ],
       ..., 
       [ 0.        ,  0.        ,  0.        , ...,  0.        ,
         0.        ,  0.        ],
       [ 0.        ,  0.        ,  0.        , ...,  0.        ,
         0.        ,  0.        ],
       [ 0.        ,  0.1076169 ,  0.        , ...,  0.        ,
         0.        ,  0.        ]], dtype=float32)

In [ ]:


In [136]:
from sklearn.datasets import load_boston
from sklearn.ensemble import RandomForestRegressor
import numpy as np
#Load boston housing dataset as an example
X = neural_net_predictions
Y = list(classes_shapes_encoded)
names = np.arange(X[0].shape[0])
rf = RandomForestRegressor()
rf.fit(X, Y)
print("Features sorted by their score:")
print(sorted(zip(map(lambda x: round(x, 4), rf.feature_importances_), names), 
             reverse=True))


Features sorted by their score:
[(0.036700000000000003, 24742), (0.023800000000000002, 18067), (0.022499999999999999, 3102), (0.0172, 24653), (0.0094999999999999998, 18168), (0.0083999999999999995, 10270), (0.0077000000000000002, 25336), (0.0071000000000000004, 31975), (0.0054000000000000003, 32712), (0.0044000000000000003, 30883), (0.0040000000000000001, 25426), (0.0035999999999999999, 16066), (0.0033, 25544), (0.0030000000000000001, 31688), (0.0027000000000000001, 24402), (0.0027000000000000001, 17485), (0.0025000000000000001, 25000), (0.0025000000000000001, 17414), (0.0025000000000000001, 11000), (0.0023, 24324), (0.0023, 24214), (0.0020999999999999999, 24727), (0.0020999999999999999, 18222), (0.0020999999999999999, 17322), (0.0019, 2925), (0.0018, 18346), (0.0018, 3281), (0.0016999999999999999, 17664), (0.0016999999999999999, 16593), (0.0016999999999999999, 16477), (0.0016999999999999999, 11512), (0.0016999999999999999, 8838), (0.0016000000000000001, 26612), (0.0016000000000000001, 25582), (0.0016000000000000001, 25525), (0.0016000000000000001, 24807), (0.0016000000000000001, 18236), (0.0016000000000000001, 15366), (0.0016000000000000001, 2945), (0.0015, 10488), (0.0014, 18271), (0.0014, 18183), (0.0014, 17907), (0.0014, 17144), (0.0012999999999999999, 32562), (0.0012999999999999999, 17090), (0.0012999999999999999, 12346), (0.0012999999999999999, 2547), (0.0011999999999999999, 31649), (0.0011999999999999999, 12285), (0.0011999999999999999, 10095), (0.0011999999999999999, 8691), (0.0011999999999999999, 1207), (0.0011000000000000001, 39383), (0.0011000000000000001, 30932), (0.0011000000000000001, 24558), (0.0011000000000000001, 23850), (0.0011000000000000001, 23764), (0.0011000000000000001, 10739), (0.0011000000000000001, 10528), (0.0011000000000000001, 10188), (0.0011000000000000001, 3949), (0.001, 30314), (0.001, 29966), (0.001, 25778), (0.001, 19848), (0.001, 18419), (0.001, 18340), (0.001, 18088), (0.001, 17859), (0.001, 17217), (0.001, 17212), (0.001, 15834), (0.001, 11215), (0.001, 9949), (0.001, 9497), (0.00089999999999999998, 37843), (0.00089999999999999998, 35006), (0.00089999999999999998, 23659), (0.00089999999999999998, 17548), (0.00089999999999999998, 14617), (0.00089999999999999998, 10227), (0.00089999999999999998, 9972), (0.00089999999999999998, 4894), (0.00089999999999999998, 7), (0.00080000000000000004, 45146), (0.00080000000000000004, 37831), (0.00080000000000000004, 34313), (0.00080000000000000004, 31021), (0.00080000000000000004, 27636), (0.00080000000000000004, 24484), (0.00080000000000000004, 22635), (0.00080000000000000004, 19295), (0.00080000000000000004, 17390), (0.00080000000000000004, 16832), (0.00080000000000000004, 16789), (0.00080000000000000004, 15930), (0.00080000000000000004, 13704), (0.00080000000000000004, 12238), (0.00080000000000000004, 12203), (0.00080000000000000004, 10284), (0.00080000000000000004, 10165), (0.00080000000000000004, 9715), (0.00080000000000000004, 9464), (0.00080000000000000004, 5624), (0.00080000000000000004, 3571), (0.00080000000000000004, 3320), (0.00080000000000000004, 3255), (0.00080000000000000004, 495), (0.00080000000000000004, 183), (0.00069999999999999999, 45279), (0.00069999999999999999, 38506), (0.00069999999999999999, 35114), (0.00069999999999999999, 33432), (0.00069999999999999999, 33289), (0.00069999999999999999, 32362), (0.00069999999999999999, 31998), (0.00069999999999999999, 25505), (0.00069999999999999999, 25473), (0.00069999999999999999, 24526), (0.00069999999999999999, 23300), (0.00069999999999999999, 23213), (0.00069999999999999999, 18258), (0.00069999999999999999, 17156), (0.00069999999999999999, 16044), (0.00069999999999999999, 14830), (0.00069999999999999999, 14820), (0.00069999999999999999, 11261), (0.00069999999999999999, 11224), (0.00069999999999999999, 11221), (0.00069999999999999999, 10904), (0.00069999999999999999, 10640), (0.00069999999999999999, 9914), (0.00069999999999999999, 9654), (0.00069999999999999999, 9403), (0.00069999999999999999, 6858), (0.00069999999999999999, 4053), (0.00069999999999999999, 2804), (0.00069999999999999999, 841), (0.00059999999999999995, 39381), (0.00059999999999999995, 38002), (0.00059999999999999995, 36063), (0.00059999999999999995, 33324), (0.00059999999999999995, 30951), (0.00059999999999999995, 30886), (0.00059999999999999995, 28668), (0.00059999999999999995, 28141), (0.00059999999999999995, 26581), (0.00059999999999999995, 26006), (0.00059999999999999995, 25257), (0.00059999999999999995, 24998), (0.00059999999999999995, 23761), (0.00059999999999999995, 23712), (0.00059999999999999995, 23124), (0.00059999999999999995, 21567), (0.00059999999999999995, 20924), (0.00059999999999999995, 18688), (0.00059999999999999995, 18219), (0.00059999999999999995, 17627), (0.00059999999999999995, 17360), (0.00059999999999999995, 17247), (0.00059999999999999995, 16940), (0.00059999999999999995, 16689), (0.00059999999999999995, 16134), (0.00059999999999999995, 14687), (0.00059999999999999995, 12498), (0.00059999999999999995, 12471), (0.00059999999999999995, 11783), (0.00059999999999999995, 11446), (0.00059999999999999995, 11270), (0.00059999999999999995, 10183), (0.00059999999999999995, 10027), (0.00059999999999999995, 9896), (0.00059999999999999995, 8690), (0.00059999999999999995, 7534), (0.00059999999999999995, 5910), (0.00059999999999999995, 5895), (0.00059999999999999995, 5828), (0.00059999999999999995, 5116), (0.00059999999999999995, 4021), (0.00059999999999999995, 3845), (0.00059999999999999995, 3401), (0.00059999999999999995, 2823), (0.00059999999999999995, 2399), (0.00059999999999999995, 2231), (0.00059999999999999995, 1523), (0.00050000000000000001, 45741), (0.00050000000000000001, 43446), (0.00050000000000000001, 42299), (0.00050000000000000001, 39314), (0.00050000000000000001, 39075), (0.00050000000000000001, 38934), (0.00050000000000000001, 36978), (0.00050000000000000001, 36539), (0.00050000000000000001, 36166), (0.00050000000000000001, 34403), (0.00050000000000000001, 33981), (0.00050000000000000001, 33697), (0.00050000000000000001, 32718), (0.00050000000000000001, 31276), (0.00050000000000000001, 28857), (0.00050000000000000001, 28533), (0.00050000000000000001, 28489), (0.00050000000000000001, 28268), (0.00050000000000000001, 27819), (0.00050000000000000001, 27163), (0.00050000000000000001, 26855), (0.00050000000000000001, 26477), (0.00050000000000000001, 26442), (0.00050000000000000001, 25547), (0.00050000000000000001, 25081), (0.00050000000000000001, 25072), (0.00050000000000000001, 25007), (0.00050000000000000001, 24921), (0.00050000000000000001, 24429), (0.00050000000000000001, 21409), (0.00050000000000000001, 20067), (0.00050000000000000001, 19639), (0.00050000000000000001, 18770), (0.00050000000000000001, 18389), (0.00050000000000000001, 18164), (0.00050000000000000001, 17140), (0.00050000000000000001, 16701), (0.00050000000000000001, 16640), (0.00050000000000000001, 16498), (0.00050000000000000001, 16339), (0.00050000000000000001, 15822), (0.00050000000000000001, 15792), (0.00050000000000000001, 15121), (0.00050000000000000001, 14026), (0.00050000000000000001, 13217), (0.00050000000000000001, 12924), (0.00050000000000000001, 11763), (0.00050000000000000001, 10779), (0.00050000000000000001, 9781), (0.00050000000000000001, 9671), (0.00050000000000000001, 9427), (0.00050000000000000001, 8877), (0.00050000000000000001, 8872), (0.00050000000000000001, 8558), (0.00050000000000000001, 7645), (0.00050000000000000001, 7464), (0.00050000000000000001, 5619), (0.00050000000000000001, 5355), (0.00050000000000000001, 4305), (0.00050000000000000001, 3631), (0.00050000000000000001, 3462), (0.00050000000000000001, 3455), (0.00050000000000000001, 3137), (0.00050000000000000001, 2896), (0.00050000000000000001, 2781), (0.00050000000000000001, 2469), (0.00050000000000000001, 2237), (0.00040000000000000002, 48075), (0.00040000000000000002, 47726), (0.00040000000000000002, 46668), (0.00040000000000000002, 46424), (0.00040000000000000002, 44873), (0.00040000000000000002, 44210), (0.00040000000000000002, 42600), (0.00040000000000000002, 41706), (0.00040000000000000002, 41249), (0.00040000000000000002, 40865), (0.00040000000000000002, 40777), (0.00040000000000000002, 40766), (0.00040000000000000002, 40598), (0.00040000000000000002, 39999), (0.00040000000000000002, 39027), (0.00040000000000000002, 38985), (0.00040000000000000002, 38856), (0.00040000000000000002, 38325), (0.00040000000000000002, 37636), (0.00040000000000000002, 36306), (0.00040000000000000002, 35590), (0.00040000000000000002, 34994), (0.00040000000000000002, 34591), (0.00040000000000000002, 34541), (0.00040000000000000002, 34058), (0.00040000000000000002, 33390), (0.00040000000000000002, 33244), (0.00040000000000000002, 32861), (0.00040000000000000002, 32682), (0.00040000000000000002, 31956), (0.00040000000000000002, 31843), (0.00040000000000000002, 31425), (0.00040000000000000002, 31241), (0.00040000000000000002, 31235), (0.00040000000000000002, 30001), (0.00040000000000000002, 29171), (0.00040000000000000002, 28217), (0.00040000000000000002, 26689), (0.00040000000000000002, 26430), (0.00040000000000000002, 26349), (0.00040000000000000002, 26145), (0.00040000000000000002, 26096), (0.00040000000000000002, 25881), (0.00040000000000000002, 25836), (0.00040000000000000002, 25802), (0.00040000000000000002, 25799), (0.00040000000000000002, 25590), (0.00040000000000000002, 25404), (0.00040000000000000002, 25172), (0.00040000000000000002, 24775), (0.00040000000000000002, 24533), (0.00040000000000000002, 24481), (0.00040000000000000002, 24375), (0.00040000000000000002, 24370), (0.00040000000000000002, 24223), (0.00040000000000000002, 23797), (0.00040000000000000002, 23739), (0.00040000000000000002, 23733), (0.00040000000000000002, 23600), (0.00040000000000000002, 23509), (0.00040000000000000002, 23460), (0.00040000000000000002, 23051), (0.00040000000000000002, 22979), (0.00040000000000000002, 22833), (0.00040000000000000002, 22824), (0.00040000000000000002, 22753), (0.00040000000000000002, 22747), (0.00040000000000000002, 22605), (0.00040000000000000002, 22562), (0.00040000000000000002, 21972), (0.00040000000000000002, 21911), (0.00040000000000000002, 21373), (0.00040000000000000002, 20388), (0.00040000000000000002, 20308), (0.00040000000000000002, 20195), (0.00040000000000000002, 20164), (0.00040000000000000002, 19994), (0.00040000000000000002, 19934), (0.00040000000000000002, 19835), (0.00040000000000000002, 19329), (0.00040000000000000002, 19138), (0.00040000000000000002, 18955), (0.00040000000000000002, 18527), (0.00040000000000000002, 18337), (0.00040000000000000002, 18193), (0.00040000000000000002, 17879), (0.00040000000000000002, 17797), (0.00040000000000000002, 17653), (0.00040000000000000002, 17440), (0.00040000000000000002, 17313), (0.00040000000000000002, 17030), (0.00040000000000000002, 16615), (0.00040000000000000002, 16603), (0.00040000000000000002, 16429), (0.00040000000000000002, 16289), (0.00040000000000000002, 16245), (0.00040000000000000002, 16006), (0.00040000000000000002, 15603), (0.00040000000000000002, 15596), (0.00040000000000000002, 15348), (0.00040000000000000002, 14597), (0.00040000000000000002, 14263), (0.00040000000000000002, 14191), (0.00040000000000000002, 14084), (0.00040000000000000002, 13305), (0.00040000000000000002, 13297), (0.00040000000000000002, 13027), (0.00040000000000000002, 12695), (0.00040000000000000002, 12245), (0.00040000000000000002, 12062), (0.00040000000000000002, 11807), (0.00040000000000000002, 11741), (0.00040000000000000002, 11590), (0.00040000000000000002, 11499), (0.00040000000000000002, 11449), (0.00040000000000000002, 11214), (0.00040000000000000002, 11189), (0.00040000000000000002, 11152), (0.00040000000000000002, 11102), (0.00040000000000000002, 11092), (0.00040000000000000002, 11038), (0.00040000000000000002, 11015), (0.00040000000000000002, 10942), (0.00040000000000000002, 10841), (0.00040000000000000002, 10821), 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450), (0.0, 449), (0.0, 447), (0.0, 446), (0.0, 445), (0.0, 444), (0.0, 443), (0.0, 441), (0.0, 440), (0.0, 439), (0.0, 438), (0.0, 437), (0.0, 436), (0.0, 435), (0.0, 434), (0.0, 433), (0.0, 432), (0.0, 431), (0.0, 430), (0.0, 429), (0.0, 428), (0.0, 427), (0.0, 426), (0.0, 425), (0.0, 424), (0.0, 423), (0.0, 422), (0.0, 421), (0.0, 420), (0.0, 419), (0.0, 418), (0.0, 417), (0.0, 416), (0.0, 415), (0.0, 414), (0.0, 413), (0.0, 412), (0.0, 411), (0.0, 410), (0.0, 409), (0.0, 408), (0.0, 407), (0.0, 406), (0.0, 405), (0.0, 404), (0.0, 403), (0.0, 402), (0.0, 401), (0.0, 400), (0.0, 399), (0.0, 398), (0.0, 397), (0.0, 396), (0.0, 395), (0.0, 394), (0.0, 393), (0.0, 392), (0.0, 391), (0.0, 389), (0.0, 388), (0.0, 387), (0.0, 386), (0.0, 385), (0.0, 384), (0.0, 383), (0.0, 382), (0.0, 381), (0.0, 380), (0.0, 379), (0.0, 378), (0.0, 377), (0.0, 376), (0.0, 374), (0.0, 373), (0.0, 372), (0.0, 371), (0.0, 370), (0.0, 369), (0.0, 368), (0.0, 367), (0.0, 366), (0.0, 365), (0.0, 364), (0.0, 363), (0.0, 362), (0.0, 361), (0.0, 360), (0.0, 359), (0.0, 358), (0.0, 357), (0.0, 356), (0.0, 355), (0.0, 354), (0.0, 353), (0.0, 352), (0.0, 351), (0.0, 350), (0.0, 349), (0.0, 348), (0.0, 347), (0.0, 346), (0.0, 345), (0.0, 344), (0.0, 343), (0.0, 342), (0.0, 341), (0.0, 340), (0.0, 339), (0.0, 338), (0.0, 337), (0.0, 336), (0.0, 335), (0.0, 334), (0.0, 333), (0.0, 332), (0.0, 331), (0.0, 330), (0.0, 329), (0.0, 327), (0.0, 326), (0.0, 325), (0.0, 324), (0.0, 323), (0.0, 322), (0.0, 321), (0.0, 320), (0.0, 319), (0.0, 318), (0.0, 317), (0.0, 316), (0.0, 315), (0.0, 314), (0.0, 313), (0.0, 312), (0.0, 311), (0.0, 310), (0.0, 309), (0.0, 308), (0.0, 307), (0.0, 306), (0.0, 305), (0.0, 304), (0.0, 303), (0.0, 302), (0.0, 301), (0.0, 300), (0.0, 298), (0.0, 297), (0.0, 296), (0.0, 295), (0.0, 294), (0.0, 293), (0.0, 292), (0.0, 291), (0.0, 290), (0.0, 289), (0.0, 288), (0.0, 287), (0.0, 286), (0.0, 285), (0.0, 284), (0.0, 283), (0.0, 282), (0.0, 281), (0.0, 280), (0.0, 279), (0.0, 278), (0.0, 277), (0.0, 276), (0.0, 275), (0.0, 274), (0.0, 273), (0.0, 272), (0.0, 271), (0.0, 270), (0.0, 269), (0.0, 268), (0.0, 267), (0.0, 266), (0.0, 265), (0.0, 264), (0.0, 263), (0.0, 262), (0.0, 261), (0.0, 260), (0.0, 259), (0.0, 258), (0.0, 257), (0.0, 256), (0.0, 255), (0.0, 254), (0.0, 253), (0.0, 252), (0.0, 251), (0.0, 250), (0.0, 249), (0.0, 248), (0.0, 247), (0.0, 246), (0.0, 245), (0.0, 244), (0.0, 243), (0.0, 242), (0.0, 241), (0.0, 240), (0.0, 239), (0.0, 238), (0.0, 237), (0.0, 236), (0.0, 235), (0.0, 234), (0.0, 233), (0.0, 232), (0.0, 231), (0.0, 230), (0.0, 229), (0.0, 228), (0.0, 227), (0.0, 226), (0.0, 225), (0.0, 224), (0.0, 223), (0.0, 221), (0.0, 220), (0.0, 219), (0.0, 218), (0.0, 217), (0.0, 216), (0.0, 215), (0.0, 214), (0.0, 213), (0.0, 212), (0.0, 211), (0.0, 210), (0.0, 209), (0.0, 208), (0.0, 207), (0.0, 206), (0.0, 205), (0.0, 204), (0.0, 203), (0.0, 202), (0.0, 201), (0.0, 200), (0.0, 199), (0.0, 198), (0.0, 197), (0.0, 196), (0.0, 195), (0.0, 194), (0.0, 193), (0.0, 192), (0.0, 190), (0.0, 189), (0.0, 188), (0.0, 186), (0.0, 185), (0.0, 184), (0.0, 182), (0.0, 181), (0.0, 180), (0.0, 179), (0.0, 178), (0.0, 177), (0.0, 176), (0.0, 175), (0.0, 174), (0.0, 173), (0.0, 172), (0.0, 171), (0.0, 170), (0.0, 169), (0.0, 168), (0.0, 167), (0.0, 166), (0.0, 165), (0.0, 164), (0.0, 163), (0.0, 162), (0.0, 161), (0.0, 160), (0.0, 159), (0.0, 157), (0.0, 156), (0.0, 155), (0.0, 154), (0.0, 153), (0.0, 152), (0.0, 151), (0.0, 150), (0.0, 149), (0.0, 148), (0.0, 147), (0.0, 146), (0.0, 145), (0.0, 144), (0.0, 143), (0.0, 142), (0.0, 141), (0.0, 139), (0.0, 138), (0.0, 137), (0.0, 136), (0.0, 135), (0.0, 134), (0.0, 133), (0.0, 132), (0.0, 131), (0.0, 130), (0.0, 129), (0.0, 128), (0.0, 127), (0.0, 126), (0.0, 125), (0.0, 124), (0.0, 123), (0.0, 121), (0.0, 120), (0.0, 119), (0.0, 118), (0.0, 117), (0.0, 116), (0.0, 115), (0.0, 114), (0.0, 113), (0.0, 112), (0.0, 111), (0.0, 110), (0.0, 109), (0.0, 108), (0.0, 107), (0.0, 106), (0.0, 105), (0.0, 104), (0.0, 103), (0.0, 102), (0.0, 101), (0.0, 100), (0.0, 99), (0.0, 98), (0.0, 97), (0.0, 96), (0.0, 95), (0.0, 94), (0.0, 93), (0.0, 92), (0.0, 91), (0.0, 90), (0.0, 89), (0.0, 88), (0.0, 87), (0.0, 86), (0.0, 85), (0.0, 84), (0.0, 83), (0.0, 81), (0.0, 79), (0.0, 78), (0.0, 76), (0.0, 75), (0.0, 74), (0.0, 73), (0.0, 72), (0.0, 71), (0.0, 70), (0.0, 69), (0.0, 68), (0.0, 67), (0.0, 66), (0.0, 65), (0.0, 64), (0.0, 63), (0.0, 62), (0.0, 61), (0.0, 60), (0.0, 59), (0.0, 58), (0.0, 57), (0.0, 56), (0.0, 55), (0.0, 54), (0.0, 53), (0.0, 52), (0.0, 51), (0.0, 50), (0.0, 49), (0.0, 48), (0.0, 47), (0.0, 46), (0.0, 45), (0.0, 44), (0.0, 43), (0.0, 42), (0.0, 41), (0.0, 40), (0.0, 39), (0.0, 38), (0.0, 37), (0.0, 36), (0.0, 35), (0.0, 33), (0.0, 32), (0.0, 31), (0.0, 29), (0.0, 27), (0.0, 26), (0.0, 25), (0.0, 24), (0.0, 23), (0.0, 22), (0.0, 21), (0.0, 20), (0.0, 19), (0.0, 18), (0.0, 17), (0.0, 16), (0.0, 14), (0.0, 13), (0.0, 12), (0.0, 11), (0.0, 10), (0.0, 9), (0.0, 8), (0.0, 6), (0.0, 5), (0.0, 4), (0.0, 2), (0.0, 1), (0.0, 0)]

In [227]:
sorted_features = sorted(zip(map(lambda x: round(x, 4), rf.feature_importances_), names), 
             reverse=True)
sorted_features = sorted_features
sorted_features = list(map(lambda x: x[1], sorted_features))

In [228]:
print(sorted_features)


[24742, 18067, 3102, 24653, 18168, 10270, 25336, 31975, 32712, 30883, 25426, 16066, 25544, 31688, 24402, 17485, 25000, 17414, 11000, 24324, 24214, 24727, 18222, 17322, 2925, 18346, 3281, 17664, 16593, 16477, 11512, 8838, 26612, 25582, 25525, 24807, 18236, 15366, 2945, 10488, 18271, 18183, 17907, 17144, 32562, 17090, 12346, 2547, 31649, 12285, 10095, 8691, 1207, 39383, 30932, 24558, 23850, 23764, 10739, 10528, 10188, 3949, 30314, 29966, 25778, 19848, 18419, 18340, 18088, 17859, 17217, 17212, 15834, 11215, 9949, 9497, 37843, 35006, 23659, 17548, 14617, 10227, 9972, 4894, 7, 45146, 37831, 34313, 31021, 27636, 24484, 22635, 19295, 17390, 16832, 16789, 15930, 13704, 12238, 12203, 10284, 10165, 9715, 9464, 5624, 3571, 3320, 3255, 495, 183, 45279, 38506, 35114, 33432, 33289, 32362, 31998, 25505, 25473, 24526, 23300, 23213, 18258, 17156, 16044, 14830, 14820, 11261, 11224, 11221, 10904, 10640, 9914, 9654, 9403, 6858, 4053, 2804, 841, 39381, 38002, 36063, 33324, 30951, 30886, 28668, 28141, 26581, 26006, 25257, 24998, 23761, 23712, 23124, 21567, 20924, 18688, 18219, 17627, 17360, 17247, 16940, 16689, 16134, 14687, 12498, 12471, 11783, 11446, 11270, 10183, 10027, 9896, 8690, 7534, 5910, 5895, 5828, 5116, 4021, 3845, 3401, 2823, 2399, 2231, 1523, 45741, 43446, 42299, 39314, 39075, 38934, 36978, 36539, 36166, 34403, 33981, 33697, 32718, 31276, 28857, 28533, 28489, 28268, 27819, 27163, 26855, 26477, 26442, 25547, 25081, 25072, 25007, 24921, 24429, 21409, 20067, 19639, 18770, 18389, 18164, 17140, 16701, 16640, 16498, 16339, 15822, 15792, 15121, 14026, 13217, 12924, 11763, 10779, 9781, 9671, 9427, 8877, 8872, 8558, 7645, 7464, 5619, 5355, 4305, 3631, 3462, 3455, 3137, 2896, 2781, 2469, 2237, 48075, 47726, 46668, 46424, 44873, 44210, 42600, 41706, 41249, 40865, 40777, 40766, 40598, 39999, 39027, 38985, 38856, 38325, 37636, 36306, 35590, 34994, 34591, 34541, 34058, 33390, 33244, 32861, 32682, 31956, 31843, 31425, 31241, 31235, 30001, 29171, 28217, 26689, 26430, 26349, 26145, 26096, 25881, 25836, 25802, 25799, 25590, 25404, 25172, 24775, 24533, 24481, 24375, 24370, 24223, 23797, 23739, 23733, 23600, 23509, 23460, 23051, 22979, 22833, 22824, 22753, 22747, 22605, 22562, 21972, 21911, 21373, 20388, 20308, 20195, 20164, 19994, 19934, 19835, 19329, 19138, 18955, 18527, 18337, 18193, 17879, 17797, 17653, 17440, 17313, 17030, 16615, 16603, 16429, 16289, 16245, 16006, 15603, 15596, 15348, 14597, 14263, 14191, 14084, 13305, 13297, 13027, 12695, 12245, 12062, 11807, 11741, 11590, 11499, 11449, 11214, 11189, 11152, 11102, 11092, 11038, 11015, 10942, 10841, 10821, 10716, 10688, 10483, 10451, 10422, 10167, 9999, 9856, 9293, 9080, 8867, 8584, 8543, 8473, 8315, 8269, 7612, 7479, 7196, 6526, 5536, 5305, 4886, 4329, 3771, 3560, 3253, 3241, 2831, 2121, 2113, 2082, 49711, 49518, 48464, 48106, 48081, 47575, 47548, 47513, 47323, 47218, 46850, 46543, 45826, 45477, 45370, 45246, 45126, 45030, 44591, 44469, 43231, 43004, 42966, 42767, 42742, 42646, 42540, 42444, 42174, 42106, 41801, 41020, 40848, 40318, 40042, 39914, 39587, 39545, 39384, 39291, 39147, 39034, 38738, 38718, 38682, 38357, 37250, 36944, 36860, 35692, 35436, 35337, 35291, 34685, 34320, 34243, 33491, 33386, 33089, 32853, 32759, 32636, 32411, 32379, 32195, 32089, 31970, 31922, 31732, 31726, 31687, 31519, 31260, 31189, 31071, 30909, 30898, 30663, 30470, 30345, 30225, 30156, 30138, 30092, 29692, 29250, 28720, 28599, 28431, 27999, 27953, 27835, 27501, 27396, 27257, 27071, 26968, 26717, 26450, 26328, 26170, 26098, 25606, 25550, 25453, 25380, 25268, 25251, 25242, 25145, 25069, 25064, 25033, 25018, 24926, 24865, 24787, 24773, 24640, 24630, 24599, 24564, 24517, 24497, 24368, 24277, 24260, 24197, 24148, 24073, 23989, 23881, 23784, 23762, 23741, 23633, 23615, 23593, 23391, 23381, 23354, 23324, 23012, 22891, 22770, 22717, 22709, 22667, 22541, 22289, 22242, 22154, 22025, 21986, 21970, 21909, 21619, 20808, 20522, 20428, 20363, 20190, 20179, 20030, 19948, 19911, 19888, 19647, 19473, 19403, 19364, 19362, 19283, 19282, 19214, 19160, 19140, 19112, 19065, 18841, 18838, 18648, 18644, 18629, 18503, 18382, 18309, 18298, 18194, 18103, 18057, 18024, 17988, 17973, 17970, 17927, 17913, 17902, 17846, 17746, 17734, 17683, 17567, 17471, 17438, 17257, 17202, 17167, 17064, 17056, 16903, 16811, 16776, 16657, 16634, 16623, 16609, 16573, 16506, 16494, 16249, 15906, 15815, 15641, 15591, 15571, 15539, 15453, 15110, 15084, 14986, 14835, 14569, 14495, 14284, 14134, 13663, 13507, 13502, 13366, 12868, 12807, 12787, 12477, 12255, 12141, 11664, 11660, 11592, 11474, 11308, 10948, 10939, 10925, 10711, 10619, 10576, 10551, 10543, 10513, 10434, 10335, 10321, 10317, 10184, 10093, 10073, 9924, 9862, 9838, 9804, 9711, 9610, 9568, 9547, 9387, 9309, 9279, 9246, 9167, 9166, 9107, 8966, 8948, 8870, 8686, 8666, 8363, 8245, 8149, 8016, 7942, 7652, 7573, 7329, 7175, 7156, 7153, 5893, 5343, 5108, 5104, 4781, 4633, 4581, 4498, 4457, 4344, 4315, 4279, 4206, 4169, 4048, 3984, 3979, 3908, 3894, 3805, 3612, 3548, 3541, 3263, 3069, 3050, 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2153, 2151, 2150, 2149, 2148, 2146, 2145, 2144, 2142, 2141, 2140, 2137, 2136, 2135, 2134, 2133, 2132, 2131, 2130, 2128, 2127, 2126, 2125, 2124, 2122, 2120, 2119, 2118, 2117, 2116, 2115, 2114, 2112, 2111, 2110, 2109, 2108, 2107, 2106, 2105, 2104, 2103, 2102, 2101, 2100, 2099, 2098, 2097, 2096, 2094, 2093, 2092, 2091, 2089, 2088, 2087, 2086, 2085, 2084, 2083, 2081, 2080, 2079, 2078, 2077, 2076, 2075, 2074, 2073, 2072, 2071, 2070, 2069, 2068, 2067, 2066, 2065, 2064, 2063, 2062, 2061, 2059, 2058, 2057, 2056, 2055, 2054, 2053, 2052, 2051, 2050, 2049, 2048, 2047, 2046, 2045, 2043, 2042, 2041, 2040, 2039, 2038, 2037, 2036, 2035, 2034, 2033, 2031, 2030, 2029, 2028, 2027, 2026, 2025, 2024, 2023, 2022, 2021, 2020, 2019, 2018, 2017, 2016, 2015, 2014, 2013, 2012, 2011, 2010, 2009, 2008, 2007, 2006, 2005, 2004, 2003, 2002, 2001, 2000, 1999, 1998, 1997, 1996, 1995, 1994, 1993, 1992, 1991, 1990, 1989, 1988, 1987, 1986, 1985, 1984, 1983, 1982, 1981, 1980, 1979, 1978, 1977, 1976, 1975, 1974, 1973, 1972, 1971, 1970, 1969, 1968, 1967, 1966, 1965, 1964, 1963, 1962, 1961, 1960, 1959, 1958, 1957, 1956, 1955, 1954, 1953, 1952, 1951, 1950, 1949, 1948, 1947, 1946, 1945, 1944, 1943, 1942, 1941, 1940, 1939, 1938, 1937, 1935, 1934, 1933, 1932, 1931, 1930, 1929, 1928, 1927, 1926, 1925, 1924, 1923, 1921, 1920, 1919, 1918, 1917, 1916, 1915, 1914, 1913, 1910, 1909, 1908, 1907, 1906, 1905, 1904, 1903, 1902, 1901, 1900, 1899, 1898, 1897, 1896, 1895, 1894, 1893, 1892, 1891, 1890, 1889, 1888, 1887, 1886, 1885, 1884, 1882, 1881, 1880, 1878, 1877, 1876, 1875, 1873, 1872, 1871, 1870, 1869, 1868, 1867, 1866, 1865, 1864, 1863, 1862, 1861, 1860, 1859, 1858, 1857, 1856, 1855, 1854, 1853, 1851, 1850, 1849, 1848, 1847, 1846, 1845, 1844, 1843, 1842, 1840, 1839, 1838, 1837, 1836, 1835, 1834, 1833, 1832, 1831, 1830, 1829, 1828, 1827, 1826, 1825, 1824, 1823, 1822, 1821, 1820, 1819, 1818, 1817, 1816, 1815, 1814, 1813, 1812, 1811, 1810, 1809, 1808, 1805, 1804, 1803, 1802, 1800, 1798, 1797, 1796, 1795, 1794, 1793, 1792, 1791, 1790, 1789, 1788, 1787, 1786, 1785, 1784, 1783, 1782, 1781, 1780, 1779, 1778, 1777, 1776, 1775, 1774, 1773, 1772, 1771, 1770, 1769, 1768, 1767, 1766, 1765, 1764, 1763, 1761, 1760, 1759, 1758, 1757, 1756, 1755, 1754, 1753, 1752, 1751, 1750, 1748, 1747, 1746, 1745, 1744, 1743, 1742, 1741, 1740, 1739, 1737, 1736, 1735, 1734, 1733, 1731, 1730, 1729, 1728, 1727, 1726, 1725, 1724, 1723, 1722, 1721, 1720, 1719, 1718, 1717, 1716, 1715, 1714, 1713, 1712, 1711, 1710, 1709, 1708, 1707, 1706, 1705, 1704, 1703, 1702, 1701, 1700, 1699, 1698, 1697, 1696, 1695, 1694, 1693, 1692, 1691, 1690, 1689, 1688, 1687, 1686, 1685, 1684, 1683, 1681, 1680, 1679, 1678, 1677, 1676, 1675, 1674, 1671, 1669, 1668, 1667, 1666, 1665, 1664, 1663, 1662, 1661, 1660, 1658, 1657, 1655, 1654, 1653, 1652, 1651, 1650, 1649, 1648, 1647, 1646, 1645, 1644, 1643, 1642, 1641, 1640, 1639, 1638, 1637, 1634, 1632, 1631, 1630, 1629, 1628, 1627, 1626, 1625, 1624, 1623, 1622, 1621, 1620, 1619, 1618, 1617, 1616, 1615, 1614, 1613, 1612, 1611, 1610, 1609, 1608, 1607, 1606, 1605, 1603, 1602, 1601, 1600, 1598, 1597, 1596, 1595, 1594, 1593, 1592, 1591, 1590, 1589, 1588, 1587, 1585, 1584, 1583, 1581, 1579, 1578, 1577, 1576, 1575, 1574, 1573, 1572, 1571, 1570, 1569, 1568, 1567, 1566, 1565, 1564, 1563, 1562, 1561, 1560, 1559, 1558, 1557, 1556, 1555, 1554, 1553, 1552, 1551, 1550, 1549, 1548, 1547, 1546, 1544, 1543, 1542, 1541, 1540, 1539, 1538, 1537, 1536, 1535, 1534, 1533, 1532, 1531, 1530, 1529, 1526, 1525, 1524, 1522, 1521, 1520, 1518, 1517, 1516, 1515, 1514, 1513, 1512, 1511, 1510, 1509, 1508, 1507, 1505, 1504, 1503, 1502, 1501, 1500, 1498, 1497, 1496, 1495, 1494, 1492, 1491, 1489, 1487, 1486, 1485, 1484, 1483, 1482, 1481, 1480, 1478, 1477, 1476, 1475, 1474, 1473, 1472, 1471, 1470, 1469, 1466, 1465, 1463, 1462, 1461, 1459, 1458, 1457, 1456, 1455, 1454, 1453, 1452, 1451, 1450, 1449, 1448, 1447, 1446, 1445, 1444, 1443, 1442, 1441, 1440, 1439, 1438, 1437, 1436, 1435, 1434, 1433, 1432, 1431, 1430, 1428, 1427, 1426, 1425, 1424, 1423, 1422, 1421, 1420, 1419, 1418, 1417, 1416, 1415, 1414, 1413, 1412, 1411, 1410, 1409, 1408, 1407, 1406, 1405, 1404, 1403, 1402, 1401, 1400, 1398, 1397, 1396, 1395, 1394, 1393, 1392, 1390, 1389, 1388, 1386, 1385, 1383, 1382, 1381, 1380, 1379, 1378, 1377, 1376, 1374, 1373, 1372, 1371, 1370, 1369, 1368, 1367, 1366, 1365, 1364, 1363, 1362, 1361, 1360, 1359, 1358, 1357, 1356, 1355, 1354, 1352, 1351, 1349, 1348, 1346, 1345, 1344, 1343, 1342, 1340, 1338, 1337, 1336, 1334, 1333, 1332, 1331, 1330, 1329, 1328, 1327, 1326, 1325, 1324, 1322, 1321, 1320, 1319, 1318, 1317, 1316, 1315, 1313, 1312, 1311, 1310, 1309, 1308, 1307, 1306, 1305, 1304, 1303, 1302, 1301, 1300, 1299, 1298, 1297, 1296, 1295, 1294, 1293, 1292, 1291, 1290, 1289, 1288, 1287, 1286, 1285, 1284, 1283, 1282, 1281, 1280, 1279, 1278, 1277, 1276, 1275, 1274, 1273, 1272, 1271, 1270, 1269, 1268, 1267, 1266, 1265, 1264, 1263, 1262, 1261, 1260, 1259, 1258, 1257, 1256, 1254, 1253, 1252, 1251, 1250, 1249, 1247, 1246, 1245, 1244, 1243, 1242, 1241, 1240, 1239, 1238, 1237, 1236, 1235, 1234, 1233, 1232, 1231, 1230, 1229, 1228, 1227, 1226, 1225, 1224, 1222, 1221, 1220, 1219, 1218, 1217, 1216, 1215, 1214, 1213, 1212, 1210, 1209, 1208, 1205, 1204, 1203, 1201, 1200, 1199, 1198, 1197, 1196, 1194, 1193, 1192, 1191, 1190, 1189, 1188, 1187, 1186, 1185, 1184, 1182, 1181, 1180, 1179, 1178, 1177, 1176, 1175, 1174, 1173, 1172, 1171, 1170, 1169, 1168, 1167, 1166, 1165, 1164, 1163, 1162, 1161, 1160, 1159, 1158, 1157, 1156, 1155, 1154, 1153, 1152, 1151, 1150, 1149, 1148, 1147, 1146, 1145, 1144, 1143, 1142, 1141, 1140, 1139, 1138, 1137, 1136, 1135, 1134, 1133, 1132, 1131, 1130, 1129, 1128, 1127, 1125, 1124, 1123, 1122, 1121, 1120, 1119, 1118, 1117, 1116, 1115, 1113, 1112, 1111, 1110, 1109, 1108, 1106, 1105, 1104, 1103, 1102, 1101, 1100, 1099, 1098, 1097, 1096, 1095, 1094, 1093, 1092, 1091, 1090, 1089, 1088, 1086, 1085, 1083, 1082, 1081, 1080, 1079, 1077, 1076, 1075, 1074, 1073, 1072, 1071, 1070, 1069, 1068, 1067, 1066, 1065, 1064, 1063, 1062, 1061, 1060, 1059, 1057, 1056, 1055, 1054, 1053, 1052, 1051, 1050, 1049, 1048, 1047, 1046, 1045, 1044, 1043, 1042, 1041, 1040, 1039, 1038, 1037, 1036, 1035, 1034, 1033, 1032, 1031, 1030, 1029, 1028, 1027, 1026, 1024, 1023, 1022, 1021, 1020, 1019, 1018, 1017, 1016, 1015, 1014, 1013, 1012, 1011, 1010, 1009, 1008, 1007, 1006, 1005, 1004, 1003, 1002, 1001, 1000, 999, 998, 997, 996, 995, 994, 993, 992, 991, 990, 989, 988, 987, 986, 985, 984, 983, 982, 980, 979, 978, 977, 976, 975, 974, 973, 972, 970, 969, 968, 967, 966, 965, 964, 963, 962, 961, 960, 959, 957, 956, 955, 954, 953, 952, 951, 950, 949, 948, 947, 946, 945, 944, 943, 942, 941, 940, 939, 938, 937, 936, 935, 934, 933, 932, 931, 930, 929, 928, 927, 926, 925, 924, 923, 922, 921, 920, 919, 918, 917, 916, 915, 914, 913, 912, 911, 910, 909, 908, 907, 906, 905, 904, 903, 902, 901, 900, 899, 898, 896, 895, 894, 893, 892, 891, 890, 889, 888, 887, 886, 885, 884, 883, 882, 881, 880, 879, 878, 877, 876, 875, 874, 873, 872, 871, 870, 869, 868, 867, 866, 865, 864, 863, 862, 861, 860, 859, 858, 857, 856, 854, 853, 852, 851, 850, 849, 848, 847, 846, 845, 844, 843, 842, 840, 839, 838, 837, 835, 834, 833, 832, 831, 830, 829, 828, 827, 826, 825, 824, 823, 821, 820, 819, 818, 817, 816, 815, 814, 813, 812, 811, 810, 809, 808, 807, 806, 805, 804, 803, 802, 801, 800, 799, 798, 797, 796, 795, 794, 793, 792, 791, 790, 789, 788, 787, 786, 785, 784, 783, 782, 781, 780, 779, 778, 777, 776, 775, 774, 773, 772, 771, 770, 769, 768, 767, 766, 765, 764, 763, 762, 761, 760, 759, 758, 757, 756, 755, 754, 753, 752, 751, 750, 749, 748, 747, 746, 745, 744, 743, 742, 741, 740, 739, 738, 737, 736, 735, 734, 733, 732, 731, 730, 729, 728, 727, 726, 725, 724, 722, 721, 720, 719, 718, 717, 716, 715, 713, 712, 711, 710, 709, 707, 706, 705, 704, 703, 702, 701, 700, 699, 698, 697, 696, 695, 694, 693, 692, 691, 690, 689, 688, 687, 686, 685, 684, 683, 682, 681, 680, 679, 678, 677, 676, 675, 674, 673, 672, 671, 670, 669, 668, 667, 666, 665, 664, 663, 662, 661, 660, 659, 658, 657, 656, 655, 654, 653, 652, 651, 650, 647, 646, 645, 644, 643, 642, 641, 640, 639, 638, 636, 635, 634, 633, 632, 631, 630, 629, 628, 627, 626, 625, 624, 623, 622, 620, 619, 618, 617, 616, 615, 614, 613, 612, 611, 610, 608, 607, 606, 605, 604, 603, 602, 601, 600, 599, 598, 597, 596, 595, 594, 593, 592, 591, 590, 589, 588, 587, 586, 585, 584, 583, 582, 581, 580, 579, 578, 577, 576, 575, 574, 573, 572, 571, 570, 569, 568, 567, 566, 565, 564, 563, 562, 561, 560, 559, 558, 557, 556, 555, 554, 553, 552, 551, 550, 549, 548, 547, 546, 545, 544, 543, 542, 541, 540, 539, 538, 537, 536, 535, 534, 533, 532, 531, 530, 528, 527, 526, 525, 523, 522, 520, 519, 518, 517, 516, 515, 514, 513, 512, 510, 509, 508, 507, 506, 505, 504, 503, 502, 501, 500, 499, 498, 497, 496, 494, 493, 492, 491, 490, 489, 488, 487, 486, 485, 484, 483, 482, 481, 480, 479, 478, 477, 476, 475, 474, 473, 472, 471, 470, 469, 468, 467, 466, 465, 464, 463, 462, 461, 460, 459, 458, 457, 456, 454, 453, 452, 451, 450, 449, 447, 446, 445, 444, 443, 441, 440, 439, 438, 437, 436, 435, 434, 433, 432, 431, 430, 429, 428, 427, 426, 425, 424, 423, 422, 421, 420, 419, 418, 417, 416, 415, 414, 413, 412, 411, 410, 409, 408, 407, 406, 405, 404, 403, 402, 401, 400, 399, 398, 397, 396, 395, 394, 393, 392, 391, 389, 388, 387, 386, 385, 384, 383, 382, 381, 380, 379, 378, 377, 376, 374, 373, 372, 371, 370, 369, 368, 367, 366, 365, 364, 363, 362, 361, 360, 359, 358, 357, 356, 355, 354, 353, 352, 351, 350, 349, 348, 347, 346, 345, 344, 343, 342, 341, 340, 339, 338, 337, 336, 335, 334, 333, 332, 331, 330, 329, 327, 326, 325, 324, 323, 322, 321, 320, 319, 318, 317, 316, 315, 314, 313, 312, 311, 310, 309, 308, 307, 306, 305, 304, 303, 302, 301, 300, 298, 297, 296, 295, 294, 293, 292, 291, 290, 289, 288, 287, 286, 285, 284, 283, 282, 281, 280, 279, 278, 277, 276, 275, 274, 273, 272, 271, 270, 269, 268, 267, 266, 265, 264, 263, 262, 261, 260, 259, 258, 257, 256, 255, 254, 253, 252, 251, 250, 249, 248, 247, 246, 245, 244, 243, 242, 241, 240, 239, 238, 237, 236, 235, 234, 233, 232, 231, 230, 229, 228, 227, 226, 225, 224, 223, 221, 220, 219, 218, 217, 216, 215, 214, 213, 212, 211, 210, 209, 208, 207, 206, 205, 204, 203, 202, 201, 200, 199, 198, 197, 196, 195, 194, 193, 192, 190, 189, 188, 186, 185, 184, 182, 181, 180, 179, 178, 177, 176, 175, 174, 173, 172, 171, 170, 169, 168, 167, 166, 165, 164, 163, 162, 161, 160, 159, 157, 156, 155, 154, 153, 152, 151, 150, 149, 148, 147, 146, 145, 144, 143, 142, 141, 139, 138, 137, 136, 135, 134, 133, 132, 131, 130, 129, 128, 127, 126, 125, 124, 123, 121, 120, 119, 118, 117, 116, 115, 114, 113, 112, 111, 110, 109, 108, 107, 106, 105, 104, 103, 102, 101, 100, 99, 98, 97, 96, 95, 94, 93, 92, 91, 90, 89, 88, 87, 86, 85, 84, 83, 81, 79, 78, 76, 75, 74, 73, 72, 71, 70, 69, 68, 67, 66, 65, 64, 63, 62, 61, 60, 59, 58, 57, 56, 55, 54, 53, 52, 51, 50, 49, 48, 47, 46, 45, 44, 43, 42, 41, 40, 39, 38, 37, 36, 35, 33, 32, 31, 29, 27, 26, 25, 24, 23, 22, 21, 20, 19, 18, 17, 16, 14, 13, 12, 11, 10, 9, 8, 6, 5, 4, 2, 1, 0]

In [225]:
shape_feature_indices = sorted_features
print(color_feature_indices)


[25519, 16964, 10071, 32687, 13174, 48585, 17754, 36306, 24108, 33711, 25198, 17468, 31804, 25622, 17870, 4084, 41417, 24133, 18351, 39441, 31663, 19450, 3958, 30780, 24222, 17988, 9562, 18213, 34724, 18426, 9391, 3927, 42441, 38860, 38295, 32828, 31204, 24978, 24224, 19690, 17989, 17436, 16010, 15938, 10068, 45475, 39964, 34376, 29724, 24029, 18030, 15704, 12122, 11562, 44889, 40465, 36030, 34945, 34618, 32759, 32273, 28503, 28069, 24830, 24507, 24072, 23612, 22592, 21252, 18363, 17291, 16780, 12674, 8209, 7623, 4562, 3924, 2121, 1123, 47838, 47570, 46251, 45477, 40514, 40009, 38417, 34630, 33398, 33212, 32723, 32325, 31922, 27180, 26180, 25778, 25157, 25070, 23828, 21883, 20018]

In [103]:
color_feature_indices = sorted_features
print(color_feature_indices)


[25519, 16964, 10071, 32687, 13174, 48585, 17754, 36306, 24108, 33711, 25198, 17468, 31804, 25622, 17870, 4084, 41417, 24133, 18351, 39441, 31663, 19450, 3958, 30780, 24222, 17988, 9562, 18213, 34724, 18426, 9391, 3927, 42441, 38860, 38295, 32828, 31204, 24978, 24224, 19690, 17989, 17436, 16010, 15938, 10068, 45475, 39964, 34376, 29724, 24029, 18030, 15704, 12122, 11562, 44889, 40465, 36030, 34945, 34618, 32759, 32273, 28503, 28069, 24830, 24507, 24072, 23612, 22592, 21252, 18363, 17291, 16780, 12674, 8209, 7623, 4562, 3924, 2121, 1123, 47838, 47570, 46251, 45477, 40514, 40009, 38417, 34630, 33398, 33212, 32723, 32325, 31922, 27180, 26180, 25778, 25157, 25070, 23828, 21883, 20018]

In [101]:
important_features = X[:, sorted_features]

In [102]:
from sklearn.datasets import load_boston
from sklearn.ensemble import RandomForestRegressor
import numpy as np
#Load boston housing dataset as an example
X = important_features
Y = class_shape_encoded
names = np.arange(X[0].shape[0])
rf = RandomForestRegressor()
rf.fit(X, Y)
print("Features sorted by their score:")
print(sorted(zip(map(lambda x: round(x, 4), rf.feature_importances_), names), 
             reverse=True))


Features sorted by their score:
[(0.017500000000000002, 0), (0.017399999999999999, 7), (0.016500000000000001, 1), (0.016400000000000001, 68), (0.015900000000000001, 85), (0.015800000000000002, 94), (0.0154, 82), (0.015299999999999999, 33), (0.014999999999999999, 56), (0.0149, 43), (0.014500000000000001, 72), (0.0144, 34), (0.0141, 80), (0.0141, 42), (0.0141, 15), (0.014, 55), (0.0138, 48), (0.0137, 75), (0.0134, 18), (0.0132, 57), (0.012999999999999999, 19), (0.0129, 84), (0.0129, 46), (0.0129, 2), (0.012699999999999999, 95), (0.0126, 88), (0.0126, 37), (0.0123, 41), (0.0123, 3), (0.012200000000000001, 36), (0.0121, 44), (0.012, 77), (0.012, 74), (0.011900000000000001, 81), (0.011900000000000001, 60), (0.0118, 70), (0.011599999999999999, 79), (0.011599999999999999, 62), (0.0115, 83), (0.0114, 25), (0.0114, 8), (0.011299999999999999, 92), (0.010999999999999999, 40), (0.0109, 53), (0.0109, 17), (0.010800000000000001, 51), (0.010699999999999999, 47), (0.010699999999999999, 35), (0.0103, 52), (0.0103, 20), (0.010200000000000001, 24), (0.01, 45), (0.0099000000000000008, 59), (0.0099000000000000008, 28), (0.0099000000000000008, 4), (0.0097000000000000003, 91), (0.0095999999999999992, 61), (0.0095999999999999992, 38), (0.0094999999999999998, 90), (0.0092999999999999992, 67), (0.0091999999999999998, 89), (0.0091000000000000004, 73), (0.0088999999999999999, 31), (0.0088000000000000005, 58), (0.0086999999999999994, 39), (0.0085000000000000006, 11), (0.0083000000000000001, 76), (0.0082000000000000007, 71), (0.0080999999999999996, 97), (0.0079000000000000008, 14), (0.0077999999999999996, 23), (0.0077000000000000002, 99), (0.0077000000000000002, 87), (0.0077000000000000002, 86), (0.0077000000000000002, 78), (0.0077000000000000002, 66), (0.0077000000000000002, 16), (0.0073000000000000001, 12), (0.0071999999999999998, 93), (0.0071000000000000004, 49), (0.0068999999999999999, 30), (0.0066, 98), (0.0066, 22), (0.0066, 9), (0.0061000000000000004, 69), (0.0057999999999999996, 10), (0.0053, 29), (0.0048999999999999998, 63), (0.0047999999999999996, 32), (0.0044999999999999997, 27), (0.0043, 26), (0.0040000000000000001, 96), (0.0037000000000000002, 13), (0.0035000000000000001, 65), (0.0032000000000000002, 5), (0.0028999999999999998, 64), (0.0027000000000000001, 54), (0.0027000000000000001, 50), (0.0022000000000000001, 21), (0.0022000000000000001, 6)]

Brick Prediction


In [218]:



Out[218]:
[25519,
 16964,
 10071,
 32687,
 13174,
 48585,
 17754,
 36306,
 24108,
 33711,
 25198,
 17468,
 31804,
 25622,
 17870,
 4084,
 41417,
 24133,
 18351,
 39441,
 31663,
 19450,
 3958,
 30780,
 24222,
 17988,
 9562,
 18213,
 34724,
 18426,
 9391,
 3927,
 42441,
 38860,
 38295,
 32828,
 31204,
 24978,
 24224,
 19690,
 17989,
 17436,
 16010,
 15938,
 10068,
 45475,
 39964,
 34376,
 29724,
 24029,
 18030,
 15704,
 12122,
 11562,
 44889,
 40465,
 36030,
 34945,
 34618,
 32759,
 32273,
 28503,
 28069,
 24830,
 24507,
 24072,
 23612,
 22592,
 21252,
 18363,
 17291,
 16780,
 12674,
 8209,
 7623,
 4562,
 3924,
 2121,
 1123,
 47838,
 47570,
 46251,
 45477,
 40514,
 40009,
 38417,
 34630,
 33398,
 33212,
 32723,
 32325,
 31922,
 27180,
 26180,
 25778,
 25157,
 25070,
 23828,
 21883,
 20018]

In [216]:
_, brick = cap.read() 
brick = cv2.resize(brick, (224,224))
brick2 = np.copy(brick)
brick2[:,:,0] = brick[:,:,2]
brick2[:,:,2] = brick[:,:,0]

brick_predictions = model.predict(np.expand_dims(brick, 0)).reshape(-1)


plt.imshow(brick2)


Out[216]:
<matplotlib.image.AxesImage at 0x7f8102b2a780>

In [182]:
brick_predictions.shape


Out[182]:
(50176,)

In [217]:
data = np.asarray(data)
mse = data[:, color_feature_indices] - brick_predictions[color_feature_indices]
mse = np.square(mse)
mse = np.sum(mse, axis=1)
plt.imshow(bbox_images[np.argmin(mse)])


Out[217]:
<matplotlib.image.AxesImage at 0x7f8102a32080>

In [219]:
shape_feature_indices


---------------------------------------------------------------------------
NameError                                 Traceback (most recent call last)
<ipython-input-219-998d43ba527c> in <module>()
----> 1 shape_feature_indices

NameError: name 'shape_feature_indices' is not defined