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Solution Manual for Data Mining and Machine Learning Fundamental Concepts and Algorithms 2nd Edition by Mohammed J. Zaki, Wagner Meira Jr

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Solution Manual for Data Mining and Machine Learning Fundamental Concepts and Algorithms 2nd Edition by Mohammed J. Zaki, Wagner Meira Jr

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Solution Manual for Data Mining and Machine Learning Fundamental Concepts and Algorithms 2nd Edition
Zaki, Wagner Meira Jr

,Contents




Contents 1

1 Data Mining and Analysis . . . . . . . . . . . . . . . . . . . . . . . . . . 3
1.7 Exercises 3

PART I DATA ANALYSIS FOUNDATIONS 5

2 Numeric Attributes . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 7
2.7 Exercises 7

3 Categorical Attributes .............................................................................................. 16
3.7 Exercises 16

4 Graph Data ................................................................................................................. 20
4.6 Exercises 20

5 Kernel Methods ......................................................................................................... 26
5.6 Exercises 26

6 High-dimensional Data .............................................................................................. 29
6.9 Exercises 29

7 Dimensionality Reduction ....................................................................................... 39
7.6 Exercises 39

PART II FREQUENT PATTERN MINING 45

8 Itemset Mining ........................................................................................................... 47
8.5 Exercises 47

9 Summarizing Itemsets .............................................................................................. 56
9.6 Exercises 56

1

,Solution Manual for Data Mining and Machine Learning Fundamental Concepts and
Algorithms 2nd Edition by Mohammed J. Zaki, Wagner Meira Jr

10 Sequence Mining....................................................................................................... 63
10.5 Exercises 63

11 Graph Pattern Mining ................................................................................................ 75
11.5 Exercises 75

12 Pattern and Rule Assessment................................................................................... 84
12.4 Exercises 84

PART III CLUSTERING 89
13 Representative-based Clustering ............................................................................. 91
13.5 Exercises 91

14 Hierarchical Clustering ............................................................................................ 99
14.4 Exercises 99

15 Density-based Clustering ........................................................................................ 106
15.5 Exercises 106

16 Spectral and Graph Clustering ............................................................................... 111
16.5 Exercises 111

17 Clustering Validation .............................................................................................. 118
17.5 Exercises 118

PART IV CLASSIFICATION 123
18 Probabilistic Classification ..................................................................................... 125
18.5 Exercises 125

19 Decision Tree Classifier........................................................................................... 129
19.4 Exercises 129

20 Linear Discriminant Analysis .................................................................................. 137
20.4 Exercises 137

21 Support Vector Machines........................................................................................ 141
21.7 Exercises 141

22 Classification Assessment..................................................................................... 145
22.5 Exercises 145




This book has been published by Cambridge University Press. No unauthorized distribution shall be allowed.

, CHAP T ER 1 Data Mining and Analysis




1.7 EXERCISES

Q1. Show that the mean of the centered data matrix Z in Eq. (1.5) is 0.




1 1
(xi — µ)

1 1


— 0



Q2. Prove that for the Lp-distance in Eq. (1.2), we have
δ (x, y) = lim δ (x, y) = d |x — y |}
∞ p max i i
p→∞ i=1

for x, y e Rd.

Answer: We have to show that

d
d
lim x |x — y |



assume that |xi — yi | < m for all i /= a.


d
|x — y | |x — y |
m
m m
i/=a


3

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Mohammed J. Zaki, Wagner Meira, Jr Data Mining and Machine Learning
Publisher: 2020 ISBN: 9781108658690 Edition: Unknown

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