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import numpy as np | |
import pandas as pd | |
import matplotlib.pyplot as plt | |
import math | |
import operator | |
eps = np.finfo(float).eps | |
def rmse_score(y_true, y_pred): |
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def _predict_target(self, feature_lookup, x, tree): | |
for node in tree.keys(): | |
val = x[node] | |
if type(val) == str: | |
tree = tree[node][val] | |
else: | |
cutoff = str(list(tree[node].keys())[0]).split('<=')[1] | |
if(val <= float(cutoff)): #Left Child |
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def _build_tree(self, df, tree = None): | |
""" | |
Args: | |
df: current number of rows available for splitting(decision making) | |
""" | |
#Get feature with minimum score | |
feature, cutoff = self._find_best_split(df) |
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def _find_feature_split(self, feature, df): | |
best_score = float('inf') | |
cutoff = float | |
for val in df[feature]: | |
left_child = df[feature][df[feature] <= val] | |
right_child = df[feature][df[feature] > val] | |
if(len(left_child) > 0 and len(right_child) > 0): |
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def _find_best_split(self, df): | |
""" | |
Finds the column to split on first. | |
""" | |
best_feature = str | |
cutoff = None | |
best_score = float('inf') |
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import numpy as np | |
import pandas as pd | |
import matplotlib.pyplot as plt | |
import math | |
import operator | |
eps = np.finfo(float).eps | |
def train_test_split(x, y, test_size = 0.25, random_state = None): |
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import numpy as np | |
import pandas as pd | |
import matplotlib.pyplot as plt | |
import math | |
import operator | |
eps = np.finfo(float).eps | |
def accuracy_score(y_true, y_pred): |
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def _predict_target(self, feature_lookup, x, tree): | |
for node in tree.keys(): | |
val = x[node] | |
if type(val) == str: | |
tree = tree[node][val] | |
else: | |
cutoff = str(list(tree[node].keys())[0]).split('<=')[1] | |
if(val <= float(cutoff)): #Left Child |
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def _build_tree(self, df, tree = None): | |
""" | |
Args: | |
df: current number of rows available for splitting(decision making) | |
""" | |
#Get feature with maximum information gain | |
feature, cutoff = self._find_best_split(df) |
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def _find_best_split(self, df): | |
""" | |
Finds the column to split on first using 'Information Gain' Metric. | |
Information Gain(IG) = Entropy(parent) - Sum of Entropy(Children) | |
IG(T, a) = H(T) - H(T|a) | |
Entropy(parent) H(T) = (Sum[i=1 to J](- Pi * log(Pi))) | |
Sum of Entropy(children) H(T|a) = Sum(P(a) * Sum[i=1 to J](- P(i|a) * log(P(i|a))) |
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