Abstract

How does the structure of a series of payments influence its recipient’s satisfaction? A common hypothesis is that each payment will be compared with a single “standard” or “reference” payment (e.g., the average payment). Cognitive models of judgment such as range frequency theory predict in contrast that the entire payment distribution will influence evaluation of each individual payment. Two experiments examined satisfaction with a series of payments. In both experiments, most payments were either relatively high in the experienced distribution (the distribution was negatively skewed) or relatively low (positively skewed). The total and average payment was held constant. Experiment 1 found that average satisfaction with individual payments was higher when the payments were negatively skewed, consistent with range frequency theory, and earlier findings were extended by comparing range frequency theory with a range-based model, a rank-based model, and a reference point model at the individual level. Experiment 2 examined satisfaction with whole sequences of payments and found that receiving a negatively skewed sequence was more satisfying overall than receiving a positively skewed sequence. It is concluded that negatively skewed payment distributions are more satisfying, as predicted by cognitive models of judgment.

Highlights

  • How does the structure of a series of payments influence its recipient’s satisfaction? A common hypothesis is that each payment will be compared with a single Bstandard^ or Breference^ payment

  • We examined whether summary evaluations of the whole sequence of payments would be affected by skew when, in contrast to Experiment 1, satisfaction with individual payments was not elicited

  • The data of three participants were removed from the analysis due to a low correlation between the satisfaction rating given to credit payments and the value of the credit payments

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Summary

Introduction

How does the structure of a series of payments influence its recipient’s satisfaction? A common hypothesis is that each payment will be compared with a single Bstandard^ or Breference^ payment (e.g., the average payment). The first experiment replicates and extends work by Parducci (1968), who found that, consistent with range frequency theory, the average satisfaction with individual payments from a sequence is greater when the sequence is negatively skewed than when it is positively skewed. Evaluations based on the range position of the payments will be higher (on average) in a negatively skewed payment structure (Parducci & Wedell, 1986).

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