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A Logit model of brand choice calibrated on scanner data
Peter M. Guadagni and John D.C. Little
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Introduction Investigate the effect of marketing variables (i.e., price, promotion) on consumer choice among product alternatives Why do households purchase certain products? Explanatory variables: brand loyalty, size loyalty, store promotion, regular/promotional price Use scanner data on coffee purchases Record individual level purchase Low cost- store already collecting Provide competitive environment of customer decision (vs. diary or warehouse data) Multinomial logit choice model
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Scanner Data Relatively new at the time allowing for detailed understanding Three types: Groups of stores National samples of stores Instrumental markets Current paper focuses on instrumental markets Small/medium city with scanners in major grocery stores Ability to split how cable company advertises Full competitive picture: sales, prices, promotions, advertising, coupons, display, shelf- facings
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Applied Research Question
Understand and predict consumer behavior with 100 households over a year with coffee brand
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Multinomial Logit Choice Model
Computes probability of choosing an alternative of all available alternatives Used previously in other marketing papers Probability consumer buys a vehicle at certain dealership (Hlavac and Little, 1966) Students’ choice of business schools (Punj and Staelin, 1978) Predict mode of travel (Domencich and McFadden, 1975) Basic Assumptions of Multinomial Logit Individual has a set of alternatives (i.e., different products in a category) Individual has a preference/utility (both containing observed/unobserved) Individual chooses product with highest utility at that moment Random component iid extreme value distributed
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A few more details This model will not be affected by constants, such as inflation Figure 2 shows that very large/small values of utility make choice probability insensitive
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Independence from irrelevant alternatives
Multinomial logit model satisfies this assumption Violation will cause errors in probability of predicted choice If you add an alternative, which is identical (almost) to an option already present in the set, they would be expected to affect only each other Instead, it reduces probabilities of ALL alternatives Tested in Appendix 1 and found not to be an issue here In this case, the choice set alternatives were similar
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Customer Utility Linear function
Contains both attributes of the product and customer/environment Attributes unique to alternative k Attributes common to all alternatives
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Calibration Utilities and probabilities cannot be directly observed
Observe choice and attribute values Choice is purchasing product at a specific time Attributes have complete set of data and assigned a zero if not relevant Calibrate both of these equations with maximum likelihood
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Model Fit T- values for coefficients U2 for model
Logit computes probability only, need choice “the fraction of uncertainty (entropy) empirically explained by the calibrated model relative to the prior distribution of choice probabilities” (p.33) U2 =1, perfect Chi-squared tests of model significance (add a parameter or no?) Aggregate share (actual vs. expected share)
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Data Coffee frequently purchased, price change common, and has promotions Four Kansas City supermarkets from September 14, 1978-March 12, 1980 (78 weeks)- about 2,000 households included Household number, date of purchase, UPC, and price paid Eliminated certain outliers such as light/nonusers of coffee 100 calibration, 100 test final model
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Selection of Alternatives
Regular, caffeinated, ground coffee Model brand-sizes (small vs. large by brand)
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Apply the model Customer Utility Calibrate
Unique to alternative: Brand-size Common across alternatives: regular price, promotional price, lagged promotion variables Characteristics of customer: brand loyalty, size loyalty Calibrate Each purchase is an observation- cross-section and time-series data
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Coefficients explanatory importance
Brand and size loyalty two most important variables Promotion Might not even need a price cut Regular price, promotional price Prior promotional purchase More likely to purchase promoted brand-size because bought the first time BUT less likely than nonpromotional purchase
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Testing Question #1 How well does the model predict brand-size share in the hold-out sample during the same time period used in the calibration? Authors find the model performs well
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Moves with the 90% confidence band, picks up upward and downward trend
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Testing Question #2 How well does the model predict share during time periods subsequent to the calibration? Authors must forecast Loyalty variables an issue because depends on prior purchases to construct it- must construct a synthetic purchase history Post-calibration tracking good
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Moves with the 90% confidence band
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Some issues though In the forecast period, actual purchases fall below
Appears model assumes customer loyalty persists after promotion but actual purchases do not Directionality correct
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Testing Question #3 Can the model, using constants derived from data that mixes together all stores, predict shares within individual stores? Large supermarket, neighborhood market, warehouse store, conventional store Calibration process did not take this into account Model predicts well
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Discussion Multinomial logit model applied to the coffee market performed well at predicting market share Model able to predict with the same variables across all brand-sizes and customers- good parsimonious theory Model popular because of scanner data Used successfully in real world application
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Commentary Second highest citation prior to 1990 in Marketing Science
Impact on academia and practice One of the first papers to use UPC scanner panel data Commercial products developed and used based on paper
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