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CLUSTER ANALYSIS 
HTM 602 
September 10, 2008 
Suh-hee Choi
“Cluster analysis classifies 
objects, so that each 
object is similar to others 
in the cluster with respect 
to a predetermined 
selection criterion.” 
2 
A 
B 
C 
E 
D 
F 
Hair, Joseph F. & William Black, Cluster analysis, in Grimm, Laurence & Paul Yarnold (eds.) , 2000, Reading and 
Understanding More Multivariate Statistics, Ch. 5, P.147, American Psychological Association
CLUSTER ANALYSIS IN HOSPITALITY AND 
TOURISM RESEARCH 
 Thyne et al. (2004)* used cluster analysis to identify 
backpacker groups to Scotland. They derived five 
groups: Typical Backpackers, Discoverers, 
Outdoors, Family Ties, and Routine Travelers. 
 Bigné et al. (2004)** used this methodology to class 
ify consumer into two groups to show that it is possi 
ble to use emotional criteria to identify the character 
istics of consumers. 
3 
* Thyne, M., Davies, S. & Rob Nash (2004) A Lifestyle Segmentation Analysis of the Backpacker Market in 
Scotland: A Case Study of the Scottish Youth Hostel Association. Journal of Quality Assurance in Hospitality & 
Tourism 5(2/3/4): 95 - 119 
** Bigné, J. E. & Luisa Andreu (2004) Emotions in Segmentation: An Empirical Study. Annals of Tourism Resear 
ch 31(3):682-696
CLUSTER ANALYSIS PROCESS 
1. Research Problem 
(Select Objectives / Select Clustering Variables) 
2. Research Design 
(Outliers / Standardization) 
3. Assumptions (Is the sample representative of the population? 
Is multicollinearity substantial enough to affect results?) 
4. Selecting a Clustering Algorithm 
(Hierarchical / Nonhierarchical) 
Number of Clusters Formed 
Cluster Analysis Respecification 
5. Interpreting the Clusters 
(Name clusters based on clustering variables) 
6. Validating and Profiling the Clusters 
4 
Hair, Joseph F. & William Black, Cluster analysis, in Grimm, Laurence & Paul Yarnold (eds.) , 2000, Reading and 
Understanding More Multivariate Statistics, Ch. 5, American Psychological Association
 Objectives 
 Classifying customer based on emoti 
onal criteria 
 Variable selection (p.689) 
 X1 (angry-satisfied), X2 (unhappy-happy), 
… X10 
5 
1. Research Problem
 Can outliers be detected? 
 How should object similarity be measured? (1) 
6 
2. Research Design 
A 
B 
C
7 
2. Research Design 
 How should object similarity be measured? 
 Euclidean distance 
Distance (O1, O2) = 
 City-block approach 
Distance (O1, O2) = 
 Should the data be standardized? 
Object 
 
Probability of 
 
 
i 
1 
i 
Purchasing a brand 
(   
) 
1 2 2 
i i 
   
i i 
1 2 
Commercial Viewing time 
Minutes Seconds 
1 
A 60 3 180 
B 30 4 240
 Representativeness of the sample 
 Multicollinearity 
8 
3. Assumptions
9 
4. Derivation of Clusters 
object var1 var2 var3 
A 4 6 6 
B 3 3 3 
C 3 4 3 
D 4 6 7 
E 7 6 6 
Squared Euclidean Distance 
A B C D E 
A 
B 1+32+32=19 
C 1+22+32=14 0+1+0=1 
D 0+0+1=1 1+32+42=26 1+22+42=21 
E 32+0+0=9 42+32+32=34 42+22+32=29 32+0+1=10
10 
4. Derivation of Clusters 
Squared Euclidean Distance 
A B C D E 
A 
B 1+32+32=19 
C 1+22+32=14 0+1+0=1 
D 0+0+1=1 1+32+42=26 1+22+42=21 
E 32+0+0=9 42+32+32=34 42+22+32=29 32+0+1=10 
e.g. Agglomerative hierarchical clustering process 
Step Minimum 
distance 
Pair Cluster No. of 
clusters 
1 1 B-C 
A-D 
(A,D), (B,C), E 3 
2 9 A-E (A,D,E),(B,C) 2 
3 10 D-E (A,B,C,D,E) 1
11 
4. Derivation of Clusters 
Step Minimum 
* Dandrogram 
B 
C 
A 
D 
E 
distance 
Pair Cluster No. of 
1 Distance at combination 9 
clusters 
1 1 B-C 
A-D 
(A,D), (B,C), E 3 
2 9 A-E (A,D,E),(B,C) 2 
3 10 D-E (A,B,C,D,E) 1 
10 
5. Interpretation 
6. Validation

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HTM 602 Cluster Analysis (Sept. 10, Suh-hee Choi)

  • 1. CLUSTER ANALYSIS HTM 602 September 10, 2008 Suh-hee Choi
  • 2. “Cluster analysis classifies objects, so that each object is similar to others in the cluster with respect to a predetermined selection criterion.” 2 A B C E D F Hair, Joseph F. & William Black, Cluster analysis, in Grimm, Laurence & Paul Yarnold (eds.) , 2000, Reading and Understanding More Multivariate Statistics, Ch. 5, P.147, American Psychological Association
  • 3. CLUSTER ANALYSIS IN HOSPITALITY AND TOURISM RESEARCH  Thyne et al. (2004)* used cluster analysis to identify backpacker groups to Scotland. They derived five groups: Typical Backpackers, Discoverers, Outdoors, Family Ties, and Routine Travelers.  Bigné et al. (2004)** used this methodology to class ify consumer into two groups to show that it is possi ble to use emotional criteria to identify the character istics of consumers. 3 * Thyne, M., Davies, S. & Rob Nash (2004) A Lifestyle Segmentation Analysis of the Backpacker Market in Scotland: A Case Study of the Scottish Youth Hostel Association. Journal of Quality Assurance in Hospitality & Tourism 5(2/3/4): 95 - 119 ** Bigné, J. E. & Luisa Andreu (2004) Emotions in Segmentation: An Empirical Study. Annals of Tourism Resear ch 31(3):682-696
  • 4. CLUSTER ANALYSIS PROCESS 1. Research Problem (Select Objectives / Select Clustering Variables) 2. Research Design (Outliers / Standardization) 3. Assumptions (Is the sample representative of the population? Is multicollinearity substantial enough to affect results?) 4. Selecting a Clustering Algorithm (Hierarchical / Nonhierarchical) Number of Clusters Formed Cluster Analysis Respecification 5. Interpreting the Clusters (Name clusters based on clustering variables) 6. Validating and Profiling the Clusters 4 Hair, Joseph F. & William Black, Cluster analysis, in Grimm, Laurence & Paul Yarnold (eds.) , 2000, Reading and Understanding More Multivariate Statistics, Ch. 5, American Psychological Association
  • 5.  Objectives  Classifying customer based on emoti onal criteria  Variable selection (p.689)  X1 (angry-satisfied), X2 (unhappy-happy), … X10 5 1. Research Problem
  • 6.  Can outliers be detected?  How should object similarity be measured? (1) 6 2. Research Design A B C
  • 7. 7 2. Research Design  How should object similarity be measured?  Euclidean distance Distance (O1, O2) =  City-block approach Distance (O1, O2) =  Should the data be standardized? Object  Probability of   i 1 i Purchasing a brand (   ) 1 2 2 i i    i i 1 2 Commercial Viewing time Minutes Seconds 1 A 60 3 180 B 30 4 240
  • 8.  Representativeness of the sample  Multicollinearity 8 3. Assumptions
  • 9. 9 4. Derivation of Clusters object var1 var2 var3 A 4 6 6 B 3 3 3 C 3 4 3 D 4 6 7 E 7 6 6 Squared Euclidean Distance A B C D E A B 1+32+32=19 C 1+22+32=14 0+1+0=1 D 0+0+1=1 1+32+42=26 1+22+42=21 E 32+0+0=9 42+32+32=34 42+22+32=29 32+0+1=10
  • 10. 10 4. Derivation of Clusters Squared Euclidean Distance A B C D E A B 1+32+32=19 C 1+22+32=14 0+1+0=1 D 0+0+1=1 1+32+42=26 1+22+42=21 E 32+0+0=9 42+32+32=34 42+22+32=29 32+0+1=10 e.g. Agglomerative hierarchical clustering process Step Minimum distance Pair Cluster No. of clusters 1 1 B-C A-D (A,D), (B,C), E 3 2 9 A-E (A,D,E),(B,C) 2 3 10 D-E (A,B,C,D,E) 1
  • 11. 11 4. Derivation of Clusters Step Minimum * Dandrogram B C A D E distance Pair Cluster No. of 1 Distance at combination 9 clusters 1 1 B-C A-D (A,D), (B,C), E 3 2 9 A-E (A,D,E),(B,C) 2 3 10 D-E (A,B,C,D,E) 1 10 5. Interpretation 6. Validation