2003
DOI: 10.1287/mksc.22.3.273.17743
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Fast Polyhedral Adaptive Conjoint Estimation

Abstract: We gratefully acknowledge the contribution of Robert M. Freund who proposed the use of the analytic center and approximating ellipsoids and gave us detailed advice on the application of these methods. This research was supported by the Sloan School of Management and the Center for Innovation in Product Development at M.I.T. This paper may be downloaded from http://mitsloan.mit.edu/vc. That website also contains (1) open source code to implement the methods described in this paper, (2) open source code for the … Show more

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Cited by 163 publications
(119 citation statements)
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References 62 publications
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“…This ensures that the number of questions asked (and the burden on participants) is minimised and that each participant's answers are consistent. As with this study, Toubia et al (2003) customised each choice task using adaptive conjoint analysis, with the aim of reducing the number of potential choice decisions. As well as being the simplest type of measurement possible (Stevens, 1946), the advantage of choosing between just two alternatives at a time (hypothetical sheep flocks in this study) relative to other elicitation methods, which usually rely on scaling or ratio measurements of participants' preferences (Sy et al, 1997), is that the decision-maker is required to confront explicit trade-offs between alternatives and make choices.…”
Section: Study Technique and Methodologymentioning
confidence: 99%
“…This ensures that the number of questions asked (and the burden on participants) is minimised and that each participant's answers are consistent. As with this study, Toubia et al (2003) customised each choice task using adaptive conjoint analysis, with the aim of reducing the number of potential choice decisions. As well as being the simplest type of measurement possible (Stevens, 1946), the advantage of choosing between just two alternatives at a time (hypothetical sheep flocks in this study) relative to other elicitation methods, which usually rely on scaling or ratio measurements of participants' preferences (Sy et al, 1997), is that the decision-maker is required to confront explicit trade-offs between alternatives and make choices.…”
Section: Study Technique and Methodologymentioning
confidence: 99%
“…Consequently, the SVM-based active learning is particularly suitable for the problem at hand. In contrast, several alternative adaptive methods (such as the adaptive fast polyhedral methods by Toubia et al 2003, Toubia, et al 2004) are scaled by the dimensionality of the product vector, which may become more computationally cumbersome as the dimension of product attributes/attribute levels increases. Moreover, while the Hessian-based adaptive methods (e.g., Abernethy et al 2008;Toubia et al 2013) require discrete transformations when used for discrete attributes, the SVM active learning method is flexible enough to directly accommodate both discrete and continuous product attributes.…”
Section: Relationship To Extant Literaturementioning
confidence: 99%
“…In the context of adaptive question design, response errors may be conceptualized as the random error component in the consumer's utility function (e.g., Toubia et al 2003). Empirical data suggest that response errors are approximately 21% of total utility (Hauser and Toubia 2005).…”
Section: Relationship To Extant Literaturementioning
confidence: 99%
“…Bayesian methods quantify uncertainty about preferences probabilistically, using a prior density over U, conditioning on the acquired knowledge, and calculating the utility of any alternative a ∈ A by taking expectation over U (Weber, 1987;Chajewska et al, 2000;Boutilier, 2002;Holloway and White, 2003). Other methods are inspired by similar probabilistic intuitions (e.g., by considering the uniform distribution over the space U ), but are non-Bayesian in their recommendations (Toubia et al, 2003(Toubia et al, , 2004Abbas, 2004;Iyengar et al, 2001). Other methods simply attempt to identify Pareto optimal options (i.e., those that are optimal for some feasible utility function) without making a specific recommendation (White et al, 1984;Sykes and White, 1991).…”
Section: Utility Function Uncertaintymentioning
confidence: 99%