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ANALYSIS TECHNIQUES

 

Analysis techniques are continuously updated through research with leading academic institutions. Development of new tools and techniques is regularly monitored and evaluated. Selection of data analysis procedures is guided by the detailed research model and hypotheses that are developed prior to questionnaire design. Some of the techniques include:

 

Principal components and common factor analysis 

Analyses interrelationships among a large number of variables and condenses these into a small number of factors

 

Multiple regression
Predicts the changes in a single dependent variable in response to changes in the independent variables

Multiple discriminate analysis
Used where the single independent variable is dichotomous, e.g. male-female
 

Multivariate analysis of variance and covariance
Explores the relationship between several categorical independent variables and two or more metric dependent variables
 

Conjoint analysis
Assesses the importance of attributes as well as levels of each attribute while consumers evaluate only a few product profiles, e.g. evaluation of new products, services or ideas
 

Canonical correlation
Simultaneously correlates several metric dependent variables and several metric independent variables; extension of multiple regression analysis
 

Cluster analysis
Classifies individuals or objects into a small number of mutually exclusive groups which have been identified on the basis of similarities
 

Multidimensional scaling
Transforms consumer judgements of similarity or preference into distances represented in multidimensional space
 

Correspondence analysis
Provides a multivariate representation of interdependence for non-metric data that is not possible with other methods, e.g. brands that are perceived as similar are plotted close to one another
 

Linear probability models (logit analysis)
Combination of multiple regression and multiple discriminant analysis in which one or more variables are used to predict a single dependent variable

 

Structural equation modeling
Estimates and models the interrelationships between a set of dependent and independent variables using a structural model and a measurement model

 

Data mining
Quantifies relationships among large amounts of information with minimal pre-specification of the nature of the relationships
 

Neural networks
Flexibly performs both relationship identification or data reduction and structure analysis
 

Resampling and bootstrapping
Eliminates the need for the statistical assumptions of sampling distributions (such as normality) by resampling the original sample and generating estimate of the sampling distribution
 

Text mining
Considers text as numerical data and identifies frequencies and interrelationships between words and phrases and can generate concept mapping of qualitative information

 
 

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