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ΣΥΜΒΑΛΛΟΥΝ ΕΝΕΡΓΑ ΣΤΗΝ ΕΠΙΤΥΧΙΑ


  Latent GOLD® Choice 5.0


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"We find that [LG Choice] consistently gives interpretable results when most other procedures do not. Given the significance of the confound between error variance and model estimates, it is not surprising that a LC model that takes scale differences between classes into account will perform better." 

Jordan Louviere
CenSoC

Overview


Latent GOLD Choice is available as a stand-alone program or it can be co-licensed with Latent GOLD. LG Choice does not include the features of Latent GOLD.

Types of Models:

  • First choice models – An extended multinomial logit model (MNL) is used to estimate the probability of making a specific choice among a set of alternatives as a function of choice attributes and individual characteristics (predictors).
  • Ranking models (including MaxDiff scaling) – The sequential logit model is used for situations where a 1st and 2nd choice, 1st and last choice (best-worst), other partial rankings or choices from a complete ranking of all alternatives are obtained.
  • Conjoint rating models – An ordinal logit model is used for situations where ratings of various alternatives, which may be viewed as a special kind of choice, are obtained. For each of these situations, response data are obtained for one or more replications known as choice sets.

Latent class (LC) choice models account for heterogeneity in the data by allowing for the fact that different population segments (latent classes) express different preferences in making their choices. For any application, separate models may be estimated that specify different numbers of classes. Various model fit statistics and other output are provided to compare these models to assist in determining the actual number of classes. Covariates may also be included in the model for improved description/ prediction of the segments.

Types of Applications

LC choice models are appropriate for both Stated Preference (SP) as well as Revealed Preference (RP) data. SP data is generally obtained from choice survey experiments. Common SP applications are the identification of market segments and the evaluation of market potential and estimation of market share for new products or services for each segment. Choice attributes may include brand and price in which case the resulting model allows for simulation of market shares under various pricing scenarios. Covariates may be included in a model to predict segment membership and choices for cases not included in the survey.

Advanced Option

LG Choice 5.0 Basic includes the standard features listed above. The Advanced option includes additional advanced features for continuous latent variables (CFactors), multilevel modeling, and survey options for complex sample data. Learn More 

Capabilities


Known Class Indicator

This feature allows more control over the segment definitions by pre-assigning selected cases (not) to be in a particular class or classes.

Conditional Bootstrap p-value

Model difference bootstrap can be used to formally assess the significance in improvement associated with adding additional classes, additional DFactors and/or an additional DFactor levels to the model, or to relax any other model restriction.


Latent GOLD� Choice takes the Nobel prize-winning methodology to the next level


During the 1970’s a powerful methodology was proposed for analyzing respondent choices and using the resulting part-worth utility parameters to calculate share estimates under different competitive scenarios. The proposed random utility model, now referred to as the conditional logit, multinomial logit or aggregate choice model, earned the author a Nobel prize. (See http://elsa.berkeley.edu/~mcfadden/iatbr00.html

Recently, this aggregate model has been improved to allow for the fact that different consumer segments utilize different preferences in making their choices. The result is a model that produces better share estimates by simultaneously identifying the important segments and the estimated share for each segment. Latent GOLD Choice represents the GOLD standard for developing advanced choice models. Choice data is obtained from surveys or actual behavior where respondents rate/rank/choose products/services/alternatives/options. Choice models differ from traditional regression models in that choices are predicted as a function of characteristics of the choice alternatives. Each alternative/product/service/option has attributes. What is estimated is the importances/utilities of these attributes. Latent classes represent segments that give differential importance to the various attributes.



Latent Class models provide the best way to analyze choice data


The two most popular ways to take into account differences in respondent preferences are Hierarchical Bayes (HB) models and Latent Class (LC) models, also know as finite mixture models. A recent extensive comparison of the two was made by Andrews, Ainslie and Currim, (2002), ”An empirical comparison of logit choice models with discrete vs. continuous representations of heterogeneity”, Journal of Marketing Research, Vol. XXXIX (November), 479-487. In a followup publication by Andrews and Currim, (May 2003, JMR), the authors refer to their earlier work as “…showing that finite mixture [LC] models are at least as effective as more recent methods [HB] for recovering heterogeneity …”. Added to the fact that the Latent GOLD Choice program can estimate models in a fraction of the time that it takes to estimate HB models, plus provides many additional capabilities, we believe that Latent GOLD Choice is the GOLD standard for advanced choice modeling. 

Specifically, The LC models as implemented in Latent GOLD� Choice provide the following advantages over HB models:

  • Much faster estimation -- Typical models are estimated in seconds or minutes as opposed to the hours required to estimate HB models.
  • Simultaneous segmentation - In addition to individual level part-worth utility estimates, segments are identified simultaneously with the estimation of their utilities.
  • Inclusion of covariates to describe/ predict segments. In addition to differing in preferences, covariates can be included in the model to see how the segments differ with respect to demographics and other respects.
  • Justified statistically as part of the maximum likelihood (ML) framework. The ML framework allows numerous hypotheses to be tested.


See what the experts have to say about the future of conjoint and choice modeling.


"Wish List for Conjoint Analysis" by Eric Bradlow and comments by Jordan Louviere, Bryan Orme, Joffre Swait, Jeroen Vermunt and Jay Magidson. Download a zip file (42K) or a pdf file of all of the articles (65K), or read them individually in our Articles section.

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