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answerhappygod
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python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython python python python python pythonpython
Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python 1
Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python Python 1 (763.4 KiB) Viewed 19 times
from matplotlib import pyplot as pltimport numpy as npimport csv
def ReadCSV(filename): with open(filename) as csv_file: csv_reader = csv.reader(csv_file,delimiter=',') x_mylist = [] y_mylist = [] for row in csv_reader: x_mylist.append(float(row[0]) ) y_mylist.append(float(row[1]) ) return x_mylist, y_mylist
# ******************_x, _y = ReadCSV('ParabolaWithNoiseOutlier.csv')number_of_samples = len(_x)x_pos = np.array(_x)x_pos = x_pos.reshape(number_of_samples, 1)y_pos = np.array(_y)y_pos = y_pos.reshape(number_of_samples, 1)
# *****************************plt.scatter( x_pos, y_pos, color="gold", marker=".",label="Training data with noise and outliers")
plt.xlabel('x', fontsize=15)plt.ylabel('y', fontsize=15)
# ***************************
t1 = x_pos ** 2t1 = t1.reshape(number_of_samples, 1)t2 = x_pos.reshape(number_of_samples, 1)K = np.concatenate( (t1, t2), axis=1 )
# ************************from sklearn.linear_model import LinearRegressionreg = LinearRegression().fit(K, y_pos)
print( f'Linear regression model: Coefficients = {reg.coef_} intercept = {reg.intercept_}' )print( f' y = {reg.coef_[0][0]} * x**2 + {reg.coef_[0][1]} * x +{reg.intercept_}' )
# ****************************#Draw the fitted curvemin_x = min(x_pos)max_x = max(x_pos)
numOfPoint = 300temp_x = np.linspace(min_x, max_x, num = numOfPoint)xpoints = temp_x.reshape(numOfPoint, 1)xxpoints = xpoints ** 2H = np.concatenate( (xxpoints, xpoints), axis=1)prediction = reg.predict(H)
plt.plot(xpoints, prediction, color="blue", linewidth=1,label="LR model")
plt.legend(loc='lower left', fontsize=12)plt.title('Linear Regression - data with noise and outliers')plt.show()# ******************************prediction = reg.predict( K )residual = prediction - y_posplt.hist(residual, bins=30)plt.xlabel('Residual', fontsize=15)plt.ylabel('Count', fontsize=15)plt.title('Residual histogram (data with noise andoutliers)')plt.show()
# ****************************# Predict y value given x value of 40.0
x_test = np.array([[40.0 ** 2, 40.0],])y_result = reg.predict(x_test)
print(f'When x = {x_test[0]}, y = {y_result[0]}')
python python
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"ython 3.9.12 (main, Apr 52022,01:53:17) ype "copyright", "credits" or "license" for more information. Python 8.2.0 - An enhanced Interactive Python. in [1]: runfile('/Users/andysin/Desktop/Big data EA/LinearRegression_ParabolicTest01.py', wdir= '/Users/ indysin/Desktop/Big data EA') inear regression model: Coefficients =[[−0.013650851.04143505]] intercept =[4.30564464] y=−0.0136508469172617∗x∗2+1.0414350542166018∗x+[4.30564464] Warning Figures now render in the Plots pane by default. To make them also appear inline in the Console, uncheck "Mute Inline Plotting" under the Plots pane options menu. When x=[1600.40.],y=[24.12169175] in [2]:
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