Conjoint Analysis
analysis of features considered jointly
Forms of conjoint analysis
- Choice-based
- Adaptive: Each customer is asked a different set of questions which are decided dynamically based on their responses
- Full-profile: a ****full suite of options is presented to the consumer
- Menu-based: consumer is shown a list of attributes with associated prices and they choose their ideal product
Process
- Define products as a collection of attributes
- Consumers react to a number of alternatives
- Infer attributes’
- importance
- most desired level of each consumer
Optimization Method (Linear Programming)
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đź’ˇ used when consumer choice data is pairwise data and attribute values are continuous
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- Set of options on which the preference judgement is made: $j = \{1,2,..,n\}$
- The $n$ options are described in terms of $t$ dimensions: $P = \{1,2,..,t\}$
- The pre-specified location of the $j^{th}$ option in the $t$-dimensional space is denoted by $Y_j$ i.e. $Y_j = \{Y_{j,p}\} p \in P$
- The ideal point of the subject is $X = \{x_p\}p \in P$ i.e. the product location most preferred by the individual.
- Unweighted distance $d_j^u = [\sum_{p \in P} (y_{j,p} - x_p)^2]^{1/2}, \forall j \in J$
- Weighted distance $d_j^w = [\sum_{p \in P} w_p(y_{j,p} - x_p)^2]^{1/2}, \forall j \in J$