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An Investigation of Brand Choice Processes

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... If one assumes that p t-k can only take r different values ranging from m 1 to m , equation 13 can be written for a particular value, ~i z. m 1 , as: i.e., Prob(h,lpt-k = m 1 ) for the LLM-parameter values &, ~. and X. can be computed directly by use of the definition of the LLM. This computation can be done for all r possible values of P t-k· Suppose no prior information so that all values 'Because the dependent variables are probabilities, generalized least squares could be used instead of ordinary least squares. ...
... The numbers of households of which the brand choice data were used are 613, 666, and 850 for beer, fopro, and margarine, respectively. More details about the data can be found in [13]. For each product the biggest brand in the market was called brand l. ...
... It was used extensively in [IO] , and other authors have used the method subsequently [e.g. l, 9,11,13]. Carman [3] described an estimation method which is essentially a regression procedure, but very different from the least squares method presented here. ...
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The author presents a new method for estimating the parameters of the linear learning model. The procedure, essentially a least squares method, is easy to carry out and avoids certain difficulties of earlier estimation procedures. Applications to three different data sets are reported, as well as results from a goodness-of-fit test. A simulation study was carried out to validate the method. The outcomes are compared with those obtained from the minimum chi square estimation method. The results of the new method appear to be satisfactory.
... Another approach taken by several researchers to assess the order of the brand-choice process was to test sequences of purchases by individual households using, say, a runs test (e.g., Frank, 1962;Massy, 1966;Wierenga, 1974;Bass et al., 1984). While the idea of such an approach is attractive, the need for long sequences of brand choices for each household is a problem. ...
... To illustrate, one natural source of variance is in the set of altematives households actively consider at the time of choice. Though aggregate-share benchmarks assume that all alternatives face the same set of considered alternatives on each choice occasion, empirical evidence suggests that such assumptions of homogeneity are dubious (see, e.g., Silk and Urban 1978;Wierenga 1974). Specifically, the set of alternatives considered at the time of choice could vary across households because of such things as different accessibilities to products (not all JOURNAL OF MARKETING RESEARCH, FEBRUARY 1994 households can utilize the same channels of distribution), differences in product awareness, and differences in perceptions of options that are dominated in the market by other alternatives (Narayana and Markin 1975). ...
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In assessing the performance of a choice model, we have to answer the question, “Compared with what?” Analyses of consumer brand choice data historically have measured fit by comparing a model's performance with that of a naive model that assumes a household's choice probability on each occasion equals the aggregate market share of each brand. The authors suggest that this benchmark could form an overly naive point of reference in assessing the fit of a choice model calibrated on scanner-panel data, or any repeated-measures analysis of choice. They propose that fairer benchmarks for discrete choice models in marketing should incorporate heterogeneity in consumer choice probabilities, evidence for which is by now well documented in the marketing literature. They use simulated data to compare the performance of parametric and nonparametric benchmark models, which allow for heterogeneity in consumer choice probabilities, with the performance of the aggregate share-based benchmark model, which assumes consumers are homogeneous in their choice probabilities. They also assess the performance of two previously published consumer behavior models against the proposed fairer benchmark models that allow for heterogeneity in consumer choice probabilities. They find that one provides a significantly better fit than their more conservative benchmark models and the other performs less favorably.
... The ranges observed in this quantity for these three product categories were 1-12, 1-8, and 1-11, respectively. Wierenga [70,Chapter 6) investigated some related phenomena using purchase diary data from a panel of 2,000 Dutch households. He found that although a total of 29 different brands accounted for 85 % of the total volume of margarine purchased, the mean number of brands purchased per household over a two-year period was only 4.26. ...
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The substantial failure rate of new packaged goods in test markets has stimulated firms to seek improved methods of pre-test-market evaluation. A set of measurement procedures and models designed to produce estimates of the sales potential of a new packaged good before test marketing is presented. A case application of the system also is discussed.
... Marketing researchers commonly use two models to analyze consumer panel data: (1) the negative binomial distribution (NBD) model (Ehrenberg 1972) and (2) the beta-binomial distribution (BBD) model (Massy, Montgomery, and Morrison 1970;Wierenga 1974). ...
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Consumer panel data are typically available for a fixed duration of time (say, a year) during which buyers invariably make different numbers of purchases in the product class. The author describes a method for obtaining maximum likelihood estimates of zero-order models from panel data containing different numbers of purchase records per household. Empirical data are presented to illustrate the application of the estimation method.
... Another approach taken by several researchers to assess the order of the brand-choice process was to test sequences of purchases by individual households using, say, a runs test (e.g., Frank, 1962;Massy, 1966;Wierenga, 1974;Bass et al., 1984). While the idea of such an approach is attractive, the need for long sequences of brand choices for each household is a problem. ...
... Stochastic consumer models such as Markov processes and linear learning models have been applied to brand choice for agricultural products (e.g. Wierenga, 1974;van Tilburg, 1984). ...
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... Linear specifications for the state-dependence partial utilities do not allow for a behavior where both inertia and variety seeking may coexist within the individual for the same attribute. However, some empirical evidence consistent with a mixed behavior was originally reported by Wierenga (1974), who observed that consumers tend to fluctuate between repeat purchasing and brand-switching behavior for frequently purchased products. From now on, we refer to this mixture of inertia and variety seeking as hybrid behavior. ...
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This paper presents a dynamic choice model in the attribute space considering rational consumers. The model presents a stationary consumption pattern that can be inertial, where the consumer only buys one product, or a varietyseeking one, where the consumer shifts among varied products. Under the hybrid utility assumption, the consumer behaves inertially among the unfamiliar brands for several periods, eventually switching to a varietyseeking behavior when the stationary levels are approached. An empirical illustration with myopic agents is run using scanner databases for three different product categories: fabric softener, saltine cracker, and catsup. Nonlinear specifications provide the best fit of the data, as hybrid functional forms are found in all the products. The resullts confirm the gradual trend to seek variety as the level of familiarity with the purchased items increases.
... Many researchers have proposed stochastic models for analyzing the multibrand purchasing behavior of households for frequently purchased products (e.g., Ehrenberg, 1972;Bass, 1974;Wierenga, 1974;Bass, Jeuland and Wright, 1976;Goodhardt, Ehrenberg and Chatfield, 1984). A key element in the development of such models has been the extensive use of panel data, a longitudinal history of household purchases. ...
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If utility (net of price) varies by consumption occasion, the consideration set of a rational consumer will represent trade-offs between decision costs and the incremental benefits of choosing from a larger set of brands. If evaluating a brand decreases bias and uncertainty in perceived utility, the decision to evaluate a brand for inclusion in a consideration set is different from the decision to consider an evaluated brand. The decision to consumer is, in turn, different from the decision to consider. This article provides analytical expressions for these decision criteria and presents four aggregate implications of the model: (1) distributions of consideration set sizes, (2) order-of-entry penalties, (3) dynamic advertising response, and (4) competitive promotion intensity. Copyright 1990 by the University of Chicago.
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