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Weather Prediction
using Naïve Bayes
algorithm
Gunde Anirudh
Content:
 Problem Defination
 Various Algorithms Used in Weather Prediction
 Naïve Bayes Algorithm
 Explanation of Algorithm
 Database
 Implementation of Algorithm
 Accuracy of algorithms
 Future works
 Conclusion
INTRODUCTION:
Weather forecasting is a method to predict what the
atmosphere will be like in a particular place by using
scientific knowledge to make the weather observations. In
other words, it's a way of predicting things like cloud cover,
rain, snow, wind speed and temperature before they
happen.
Abstract:
Weather forecasting is a method to predict what
the atmosphere will be like in a particular place by using
scientific knowledge to make the weather observations.Perfect weather
predictions are needed for daily activities and it was one of the
main challenging problem facing throughout the world because it
consists of multidimensional and nonlinear data. As per the
survey the various methods and algorithms used for weather
prediction in the field of data mining are supervised and
unsupervised machine learning algorithms, Artificial neural
network, Support Vector Machine,FP Growth Algorithm
,hadoop with map reduces , K-medoids algorithm, Naive Bayes
algorithm and decision tree classification algorithm.
Data Flow:
ALGORITHM:
 Bayes theorem provides a way of calculating the posterior
probability, P(c|x), from P(c), P(x), and P(x|c). Naive Bayes
classifier assume that the effect of the value of a predictor (x)
on a given class (c) is independent of the values of other
predictors. This assumption is called class conditional
independence.
•P(c) is the prior probability of class.
•P(x|c) is the likelihood which is the probability of predictor given class.
•P(x) is the prior probability of predictor.
•P(c|x) is the posterior probability of class (target)
given predictor (attribute).
We use the same simple Weather dataset
here.
DataBase:
DataSet Attribute Information:
 Date
 Temperature
 Humidity
 Apparent Temperature
 Pressure
 Wind Speed
 Visibility
 Daily Summary
Numerical to Nominal:
By using python programing we have converted this large numerical dataset to
nominal dataset.
Temperature in range
0-10c -> Cool
10-20c-> Mild
20< -> Hot
Humidity in range
0.0-0.5-> Normal
0.5< -> High
Wind Speed
0-15 -> T
15< -> F
Rain YES
NO
After applying the numerical to nominal dataset function
dataset appears like
Algorithm Implementation:
#importing the Pandas(Pandas stands for “Python Data Analysis Library”)
import pandas as pd
#pprint module provides a capability to “pretty-print” arbitrary Python data
structures in a form which can be used as input to the interpreter
import pprint
Class Classifier():
def __init__():
#read the dataset
def calculate_priori(self):
'''
probability(class) = How many times it appears in cloumn
__________________________________________
count of all class attribute
‘‘’
def get_cp(self, attr, attr_type, class_value):
'''
Here we calculate the individual probabilites
P(outcome|evidence) = P(Likelihood of Evidence) x Prior prob of
outcome
___________________________________________
P(Evidence)
'''
def calculate_conditional_probabilities(self, hypothesis):
# Here we calculate Likelihood of Evidence and multiple all individual
probabilities with priori
(Outcome|Multiple Evidence) = P(Evidence1|Outcome) x
P(Evidence2|outcome) x ... x P(EvidenceN|outcome) x P(Outcome)
scaled by P(Multiple Evidence)
def classify(self):
“
Result
yes=…
No=…
”
if __name__ == "__main__":
c = Classifier(filename="new_dataset.csv", class_attr="Play" )
#calling calculate priori function
c.calculate_priori()
c.hypothesis = {"Outlook":'Rainy', "Temp":"Mild", "Humidity":'Normal' , "Windy":'t’}
#calling calculate conditional probabilities function
c.calculate_conditional_probabilities(c.hypothesis)
#calling classify function
c.classify()
Partial Results:
Accuracy,Precision and Recall:
 To check up to what extend the obtained values are
correct we need confusion matrix.
 A confusion matrix is a table that is often used to
describe the performance of a classification model (or
“classifier”) on a set of test data for which the true values
are known.
 Accuracy: proportion of correct classifications(true
positives and negatives) from over all number of cases.
 precision: Proportion of correct positive classifications (true
positives) from the predicted positive cases.
 Recall: Proportion of correct positive classifications (true
positives) from the actual positive cases.
def confusionmatrix(predicted class,actual class):
#here if predicted class is 'yes' and actual class is '1',tp is
taken as tp+1.Or else if predicted class is 'yes' and actual
class is '0',fp is taken as fp+1.in the case where predicted
class is 'no' and actual class is '0',tn is taken as tn+1 else fn is
taken as fn+1.
def measures():
#here the accuracy, precision and recall is calculated
accuracy=(tp+tn)/(tp+tn+fp+fn)
recall=tp/(tp+fn)
precision=tp/(tp+fp)
Output:
SUPPORT VECTOR MACHINE (SVM):
 Support Vector Machine” (SVM) is a supervised machine
learning algorithm which can be used for both classification
or regression challenges. However, it is mostly
used in classification problems.
 In this algorithm, we plot each data item as a point in n-
dimensional space (where n is number of features you have)
with the value of each feature being the value of a particular
coordinate.
 we perform classification by finding the hyper-plane
that differentiate the two classes very well (look at the
below snapshot).
Accuracy of SVM:
Decision Tree:
Decision tree is in the form of a flow chart. It consists of
leaf nodes and very branch shows an outcome and every non
leaf node illustrates the test on attribute. Root node is the
topmost node in the decision tree.
The possible solutions to a given problem emerge as the
leaves of a tree, each node representing a point of
deliberation and decision
Decision tree diagram
Accuracy of decision tree:
References:
 Pushpa Mohan and Dr. Kiran KumariPatil: “Survey on Crop
and Weather Forecasting based on Agriculture related
Statistical Data”, International Journal of Innovative
Research in Computer and Communication
Engineering,Volume 5, Issue 2
 Amruta A. Taksande and P. S. Mohod: “Applications of Data
Mining in Weather Forecasting Using Frequent Pattern
Conclusion:
Weather Predictions are essential for various applications
such as climate monitoring, drought detection, agriculture
and production, energy industry, aviation industry,
communication, pollution dispersal etc.
weatherr.pptx

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weatherr.pptx

  • 1. Weather Prediction using Naïve Bayes algorithm Gunde Anirudh
  • 2. Content:  Problem Defination  Various Algorithms Used in Weather Prediction  Naïve Bayes Algorithm  Explanation of Algorithm  Database  Implementation of Algorithm  Accuracy of algorithms  Future works  Conclusion
  • 3. INTRODUCTION: Weather forecasting is a method to predict what the atmosphere will be like in a particular place by using scientific knowledge to make the weather observations. In other words, it's a way of predicting things like cloud cover, rain, snow, wind speed and temperature before they happen.
  • 4. Abstract: Weather forecasting is a method to predict what the atmosphere will be like in a particular place by using scientific knowledge to make the weather observations.Perfect weather predictions are needed for daily activities and it was one of the main challenging problem facing throughout the world because it consists of multidimensional and nonlinear data. As per the survey the various methods and algorithms used for weather prediction in the field of data mining are supervised and unsupervised machine learning algorithms, Artificial neural network, Support Vector Machine,FP Growth Algorithm ,hadoop with map reduces , K-medoids algorithm, Naive Bayes algorithm and decision tree classification algorithm.
  • 6. ALGORITHM:  Bayes theorem provides a way of calculating the posterior probability, P(c|x), from P(c), P(x), and P(x|c). Naive Bayes classifier assume that the effect of the value of a predictor (x) on a given class (c) is independent of the values of other predictors. This assumption is called class conditional independence.
  • 7. •P(c) is the prior probability of class. •P(x|c) is the likelihood which is the probability of predictor given class. •P(x) is the prior probability of predictor. •P(c|x) is the posterior probability of class (target) given predictor (attribute).
  • 8. We use the same simple Weather dataset here.
  • 9.
  • 10.
  • 11.
  • 13. DataSet Attribute Information:  Date  Temperature  Humidity  Apparent Temperature  Pressure  Wind Speed  Visibility  Daily Summary
  • 14. Numerical to Nominal: By using python programing we have converted this large numerical dataset to nominal dataset. Temperature in range 0-10c -> Cool 10-20c-> Mild 20< -> Hot Humidity in range 0.0-0.5-> Normal 0.5< -> High Wind Speed 0-15 -> T 15< -> F Rain YES NO
  • 15. After applying the numerical to nominal dataset function dataset appears like
  • 16. Algorithm Implementation: #importing the Pandas(Pandas stands for “Python Data Analysis Library”) import pandas as pd #pprint module provides a capability to “pretty-print” arbitrary Python data structures in a form which can be used as input to the interpreter import pprint Class Classifier(): def __init__(): #read the dataset
  • 17. def calculate_priori(self): ''' probability(class) = How many times it appears in cloumn __________________________________________ count of all class attribute ‘‘’ def get_cp(self, attr, attr_type, class_value): ''' Here we calculate the individual probabilites P(outcome|evidence) = P(Likelihood of Evidence) x Prior prob of outcome ___________________________________________ P(Evidence) '''
  • 18. def calculate_conditional_probabilities(self, hypothesis): # Here we calculate Likelihood of Evidence and multiple all individual probabilities with priori (Outcome|Multiple Evidence) = P(Evidence1|Outcome) x P(Evidence2|outcome) x ... x P(EvidenceN|outcome) x P(Outcome) scaled by P(Multiple Evidence) def classify(self): “ Result yes=… No=… ”
  • 19. if __name__ == "__main__": c = Classifier(filename="new_dataset.csv", class_attr="Play" ) #calling calculate priori function c.calculate_priori() c.hypothesis = {"Outlook":'Rainy', "Temp":"Mild", "Humidity":'Normal' , "Windy":'t’} #calling calculate conditional probabilities function c.calculate_conditional_probabilities(c.hypothesis) #calling classify function c.classify()
  • 21. Accuracy,Precision and Recall:  To check up to what extend the obtained values are correct we need confusion matrix.  A confusion matrix is a table that is often used to describe the performance of a classification model (or “classifier”) on a set of test data for which the true values are known.  Accuracy: proportion of correct classifications(true positives and negatives) from over all number of cases.
  • 22.  precision: Proportion of correct positive classifications (true positives) from the predicted positive cases.  Recall: Proportion of correct positive classifications (true positives) from the actual positive cases. def confusionmatrix(predicted class,actual class): #here if predicted class is 'yes' and actual class is '1',tp is taken as tp+1.Or else if predicted class is 'yes' and actual class is '0',fp is taken as fp+1.in the case where predicted class is 'no' and actual class is '0',tn is taken as tn+1 else fn is taken as fn+1.
  • 23. def measures(): #here the accuracy, precision and recall is calculated accuracy=(tp+tn)/(tp+tn+fp+fn) recall=tp/(tp+fn) precision=tp/(tp+fp)
  • 25. SUPPORT VECTOR MACHINE (SVM):  Support Vector Machine” (SVM) is a supervised machine learning algorithm which can be used for both classification or regression challenges. However, it is mostly used in classification problems.  In this algorithm, we plot each data item as a point in n- dimensional space (where n is number of features you have) with the value of each feature being the value of a particular coordinate.
  • 26.  we perform classification by finding the hyper-plane that differentiate the two classes very well (look at the below snapshot).
  • 28. Decision Tree: Decision tree is in the form of a flow chart. It consists of leaf nodes and very branch shows an outcome and every non leaf node illustrates the test on attribute. Root node is the topmost node in the decision tree. The possible solutions to a given problem emerge as the leaves of a tree, each node representing a point of deliberation and decision
  • 31. References:  Pushpa Mohan and Dr. Kiran KumariPatil: “Survey on Crop and Weather Forecasting based on Agriculture related Statistical Data”, International Journal of Innovative Research in Computer and Communication Engineering,Volume 5, Issue 2  Amruta A. Taksande and P. S. Mohod: “Applications of Data Mining in Weather Forecasting Using Frequent Pattern
  • 32. Conclusion: Weather Predictions are essential for various applications such as climate monitoring, drought detection, agriculture and production, energy industry, aviation industry, communication, pollution dispersal etc.