1998
DOI: 10.2307/3151927
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Estimating Irregular Pricing Effects: A Stochastic Spline Regression Approach

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Cited by 78 publications
(68 citation statements)
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“…Another stream of work attempts to determine price thresholds from store-level data (or aggregations across stores). A promising approach was recently proposed by Kalyanam and Shively (1998), who use Bayesian methods (specifically Gibbs sampling) in combination with spline regression to estimate irregular price response functions on aggregate-level data. Nevertheless, the estimation problem is challenging in part because each consumer (and therefore each store) may have different zones of price insensitivity.…”
Section: Price Thresholds and Gapsmentioning
confidence: 99%
“…Another stream of work attempts to determine price thresholds from store-level data (or aggregations across stores). A promising approach was recently proposed by Kalyanam and Shively (1998), who use Bayesian methods (specifically Gibbs sampling) in combination with spline regression to estimate irregular price response functions on aggregate-level data. Nevertheless, the estimation problem is challenging in part because each consumer (and therefore each store) may have different zones of price insensitivity.…”
Section: Price Thresholds and Gapsmentioning
confidence: 99%
“…The 00-ending price is used for high-priced, high-quality, or upscale organisations; whereas 95-ending price is used for mid-priced or average quality organisations; and 99-ending price tends to be used extensively for low-priced, low-end organisations or organisations promoting a high-value image. Kalyanam and Shively (1998) and Schindler and Kibarian (1996) suggest that customers are sensitive to small differences in price; such that a penny reduction reflected in a nine-ending decreases the perception of a price, often, leading to a considerable augment in sales. Manning and Sprott (2009) found that, the extant study has paid significant attention to the impact of nine-ending prices on purchase decisions and a few studies have examined its usefulness in conjunction with other critical components of an advertisement.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Since cross-item price effects are usually much lower in magnitude than own-item price effects (e.g., Hanssens et al (2001)), and frequently not all competing brands in a product category are close substitutes to each other (e.g., Foekens (1995)), a stepwise selection to reduce the number of predictors in a sales response model seems very promising. Many previous approaches to analyze sales response to promotional activities have tackled this problem by imposing restrictions on the competitive market structure, e.g., by capturing competitive promotional effects in a highly parsimonious way through the use of a single competitive variable (e.g., Blattberg and George (1991), Kopalle et al (1999)) or by focusing only on a limited number of major brands in a product category (e.g., Kalyanam andShively (1998), van Heerde et al (2001)). The paper is organized as follows: in section 2, we propose the semiparametric model to estimate promotional effects and provide details about the P-splines approach we use to model the unknown smooth functions for ownand cross-promotional price effects; in section 3, we introduce the stepwise routine which includes a simultaneous smoothing parameter selection for the continuous price variables; in section 4, we illustrate the new methodology in an empirical application using weekly store-level scanner data for coffee brands; section 5 summarizes the contents of the paper.…”
Section: Introductionmentioning
confidence: 99%
“…A recent empirical comparison of parametric and seminonparametric sales response models (the latter specified as multilayer perceptrons) conducted by Hruschka (2004) also provides superior results for the more flexible neural net approach. We follow Kalyanam and Shively (1998) and van Heerde et al (2001) and propose a semiparametric model based on penalized B-splines to estimate sales promotion effects flexibly. We add to the body of knowledge by suggesting a stepwise regression procedure with simultaneous smoothing parameter choice for variable selection.…”
Section: Introductionmentioning
confidence: 99%
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