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Yashwantrao Chavan Institute of
Science, Satara
A Research paper on:
A Study of some Data Mining
Classification Techniques.
(Mr. Sudhir M. Gorade1, Prof. Ankit Deo2 ,
Prof. Preetesh Purohit )
Presented By:
Patil Shweta Satappa
M.Sc II
Roll No. 215
Content
• Introduction
• Classification Models
• Advantages & Disadvantage of
classification models
• Conclusion
• References
Introduction
In simple words, data mining is defined as a process used to extract
usable data from a larger set of any raw data. It implies analysing data patterns
in large batches of data using one or more software.
Data mining has applications in multiple fields, like science and
research. Data mining involves effective data collection and warehousing as
well as computer processing. Data mining is also known as Knowledge
Discovery in Data (KDD).
Classification is used to find out in which group each data instance is
related within a given dataset. It is used for classifying data into different
classes according to some constrains. Several major kinds of classification
algorithms including k-nearest neighbour classifier, Naive Bayes, SVM, and
ANN are used for classification.
Classification used two steps in the first step a model is constructed
based on some training data set, in seconds step the model is used to classify a
unknown tuple into a class label.
Classification Process
Characteristics of classifier
• Correctness
• Time
• Strength
• Data size
• Extendibility
Classification Models
• Decision Tree
• K-Nearest Neighbor
• Support Vector Machines
• Naive Bayesian Classifiers
• Neural Networks.
Decision Tree
A decision tree is a classifier and used recursive partition of the
instance space. This model consists of nodes and a root. Nodes other than
root have exactly one incoming edge. generate outgoing edge. Nodes
without outgoing are called leaves (also known as terminal or decision
nodes). In a decision tree, each internal node splits the instance space into
two or more sub-spaces a certain discrete function of the input attributes
values.
K-Nearest Neighbor
This classifiers are based on learning by training samples. a k-nearest
neighbor
classifier searches the pattern space for the k training samples that are closest to
the unknown sample.
"Closeness" is defined in terms of Euclidean distance, where the Euclidean
distance, where the Euclidean distance between two points, X=(x1,x2,……,xn)
and Y=(y1,y2,….,yn) is given by,
Support Vector Machines
SVM is a very effective method for regression, classification
and general pattern recognition. It is considered a good classifier because
of its high generalization performance without the need to add a priori
knowledge, even when the dimension of the input space is very high.
For a linearly separable dataset, a linear classification function
corresponds to a separating hyper plane f(x) that passes through the
middle of the two classes, separating the two. SVMs were initially
developed for binary classification but it could be efficiently extended for
multiclass problems.
Naive Bayesian Classifiers
Bayesian classifiers are statistical classifiers. They can predict class membership based
on probabilities. The Naive Bayes Classifier technique is particularly suited when the
dimensionality of the inputs is high.
Let D be a training set associated class labels. Each tuple is represented by an n-dimensional
attributes, A1, A2,.., An. . Suppose that there are m classes, C1, C2,…, Cm. Given a tuple, X, the
classifier will predict that X belongs to the class having the highest posterior probability,
conditioned on X.
That is, the naïve Bayesian classifier predicts that tuple x belongs to the class Ci if and only
if,
P (Ci / X) > P (Cj/X) for 1<= j <= m, j ≠ i.
Thus we maximize P(Ci / X). The class Ci for which P(Ci / X) is maximized is called the
maximum posteriori hypothesis.
𝒑( 𝒙 𝒄𝒊) =
𝒑 𝒄𝒊 𝒙 ∗ 𝒑(𝒄𝒊)
𝒑(𝒙
By Bayes’ theorem, P(X) is constant for all classes, only P (X/Ci) P (Ci) need be
maximized. If the class prior probabilities are not known, then it is commonly assumed that the
classes are equally likely, that is, P(C1) = P(C2) =…………=P(Cm), and we would therefore
maximize P(X/Ci). Otherwise, we maximize P(X/Ci)P(Ci).
Example:we have data on 1000 pieces of fruit. The fruit being a Banana, Orange or some
Other fruit and imagine we know 3 features of each fruit, whether it’s long or not, sweet or
not and yellow or not, as displayed in the table below:
we have to predict the class of another fruit as it’s introduced :Long, Sweet and Yellow
Banana:
P(Banana| Long,Sweet,Yellow)=P(L|B)P(S|B)P(Y|B)P(B)P(L)P(S)P(Y)
=0.8*0.7*0.9*0.5
=0.252
Orange:
P(Orange| Long,Sweet,Yellow)=0
Other Fruit:
P(Other| Long,Sweet,Yellow)=P(L|O)P(S|O)P(Y|O)P(O)P(L)P(S)P(Y)
P(Other| Long,Sweet,Yellow)=0.5*0.75*0.25*0.2
=0.01875
In this case, based on the higher score (0.252) we can assume this Long,
Sweet and Yellow fruit is, in fact, a Banana.
Neural Networks
Neural Network used gradient descent method based on biological nervous
system having multiple interrelated processing elements. These elements are known as
neurons.
Rules are extracted from the trained Neural Network to improve interoperability
of the learned network. To solve a particular problem NN used neurons which are
organized processing elements.
Neural Network is used for classification and pattern recognition. An NN
changes its structure and adjusts its weight in order to minimize the error. Adjustment
of weight is based on the information that flows internally and externally through
network during learning phase.
Advantages and Disadvantages
Model Advantage Disadvantage
Decision Trees Easy to interpret and
explain.
Do not work best for
uncorrelated variables.
K-Nearest Neighbor Effective if training data
is large.
Need to determine
values
of parameter
Support Vector
Machines
Useful for non- linearly
separable data
Naive Bayesian
Classifiers
Handles real and discrete
data.
Assumption is
independence of
features
Neural Networks It is a non- parametric
method.
Extracting the
knowledge
(weights in ANN)
is very difficult
References
A Study of Some Data Mining Classification
Techniques.
( Mr. Sudhir M. Gorade1, Prof. Ankit Deo2 ,
Prof. Preetesh Purohit 3)
(International Research Journal of Engineering and Technology (IRJET)
e-ISSN: 2395 -0056 p-ISSN: 2395-0072 Volume: 04 Issue: 04 | Apr -2017)
Data mining classifiers.

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Data mining classifiers.

  • 1. Yashwantrao Chavan Institute of Science, Satara A Research paper on: A Study of some Data Mining Classification Techniques. (Mr. Sudhir M. Gorade1, Prof. Ankit Deo2 , Prof. Preetesh Purohit ) Presented By: Patil Shweta Satappa M.Sc II Roll No. 215
  • 2. Content • Introduction • Classification Models • Advantages & Disadvantage of classification models • Conclusion • References
  • 3. Introduction In simple words, data mining is defined as a process used to extract usable data from a larger set of any raw data. It implies analysing data patterns in large batches of data using one or more software. Data mining has applications in multiple fields, like science and research. Data mining involves effective data collection and warehousing as well as computer processing. Data mining is also known as Knowledge Discovery in Data (KDD). Classification is used to find out in which group each data instance is related within a given dataset. It is used for classifying data into different classes according to some constrains. Several major kinds of classification algorithms including k-nearest neighbour classifier, Naive Bayes, SVM, and ANN are used for classification. Classification used two steps in the first step a model is constructed based on some training data set, in seconds step the model is used to classify a unknown tuple into a class label.
  • 5. Characteristics of classifier • Correctness • Time • Strength • Data size • Extendibility
  • 6. Classification Models • Decision Tree • K-Nearest Neighbor • Support Vector Machines • Naive Bayesian Classifiers • Neural Networks.
  • 7. Decision Tree A decision tree is a classifier and used recursive partition of the instance space. This model consists of nodes and a root. Nodes other than root have exactly one incoming edge. generate outgoing edge. Nodes without outgoing are called leaves (also known as terminal or decision nodes). In a decision tree, each internal node splits the instance space into two or more sub-spaces a certain discrete function of the input attributes values.
  • 8. K-Nearest Neighbor This classifiers are based on learning by training samples. a k-nearest neighbor classifier searches the pattern space for the k training samples that are closest to the unknown sample. "Closeness" is defined in terms of Euclidean distance, where the Euclidean distance, where the Euclidean distance between two points, X=(x1,x2,……,xn) and Y=(y1,y2,….,yn) is given by,
  • 9. Support Vector Machines SVM is a very effective method for regression, classification and general pattern recognition. It is considered a good classifier because of its high generalization performance without the need to add a priori knowledge, even when the dimension of the input space is very high. For a linearly separable dataset, a linear classification function corresponds to a separating hyper plane f(x) that passes through the middle of the two classes, separating the two. SVMs were initially developed for binary classification but it could be efficiently extended for multiclass problems.
  • 10. Naive Bayesian Classifiers Bayesian classifiers are statistical classifiers. They can predict class membership based on probabilities. The Naive Bayes Classifier technique is particularly suited when the dimensionality of the inputs is high. Let D be a training set associated class labels. Each tuple is represented by an n-dimensional attributes, A1, A2,.., An. . Suppose that there are m classes, C1, C2,…, Cm. Given a tuple, X, the classifier will predict that X belongs to the class having the highest posterior probability, conditioned on X. That is, the naïve Bayesian classifier predicts that tuple x belongs to the class Ci if and only if, P (Ci / X) > P (Cj/X) for 1<= j <= m, j ≠ i. Thus we maximize P(Ci / X). The class Ci for which P(Ci / X) is maximized is called the maximum posteriori hypothesis. 𝒑( 𝒙 𝒄𝒊) = 𝒑 𝒄𝒊 𝒙 ∗ 𝒑(𝒄𝒊) 𝒑(𝒙 By Bayes’ theorem, P(X) is constant for all classes, only P (X/Ci) P (Ci) need be maximized. If the class prior probabilities are not known, then it is commonly assumed that the classes are equally likely, that is, P(C1) = P(C2) =…………=P(Cm), and we would therefore maximize P(X/Ci). Otherwise, we maximize P(X/Ci)P(Ci).
  • 11. Example:we have data on 1000 pieces of fruit. The fruit being a Banana, Orange or some Other fruit and imagine we know 3 features of each fruit, whether it’s long or not, sweet or not and yellow or not, as displayed in the table below: we have to predict the class of another fruit as it’s introduced :Long, Sweet and Yellow Banana: P(Banana| Long,Sweet,Yellow)=P(L|B)P(S|B)P(Y|B)P(B)P(L)P(S)P(Y) =0.8*0.7*0.9*0.5 =0.252 Orange: P(Orange| Long,Sweet,Yellow)=0 Other Fruit: P(Other| Long,Sweet,Yellow)=P(L|O)P(S|O)P(Y|O)P(O)P(L)P(S)P(Y) P(Other| Long,Sweet,Yellow)=0.5*0.75*0.25*0.2 =0.01875 In this case, based on the higher score (0.252) we can assume this Long, Sweet and Yellow fruit is, in fact, a Banana.
  • 12. Neural Networks Neural Network used gradient descent method based on biological nervous system having multiple interrelated processing elements. These elements are known as neurons. Rules are extracted from the trained Neural Network to improve interoperability of the learned network. To solve a particular problem NN used neurons which are organized processing elements. Neural Network is used for classification and pattern recognition. An NN changes its structure and adjusts its weight in order to minimize the error. Adjustment of weight is based on the information that flows internally and externally through network during learning phase.
  • 13. Advantages and Disadvantages Model Advantage Disadvantage Decision Trees Easy to interpret and explain. Do not work best for uncorrelated variables. K-Nearest Neighbor Effective if training data is large. Need to determine values of parameter Support Vector Machines Useful for non- linearly separable data Naive Bayesian Classifiers Handles real and discrete data. Assumption is independence of features Neural Networks It is a non- parametric method. Extracting the knowledge (weights in ANN) is very difficult
  • 14. References A Study of Some Data Mining Classification Techniques. ( Mr. Sudhir M. Gorade1, Prof. Ankit Deo2 , Prof. Preetesh Purohit 3) (International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 p-ISSN: 2395-0072 Volume: 04 Issue: 04 | Apr -2017)