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Consortium for Mathematics and its Applications

Product ID: 99395
Supplementary Print
Undergraduate

Modeling Jury Verdicts (UMAP)

Author: Bernard Grofman


The expected distribution of jury verdicts in a jury of size N, requiring K of N votes to convict, can be modeled by combining statistical sampling theory with a matrix model of the social psychology of the jury deliberation process. The implications of variation in N and K/N will be explored in terms of a one-parameter model of the sample process and various social decision schema for jury deliberations which have been found to provide good fit to data drawn from mock jury experiments. Students learn to model expected difference in jury verdcts for juries of different sizes/verdict requirements.

Table of Contents:

1. INTRODUCTION

2. MODELING JURY VERDICTS: A ONE-PARMETER MODEL WITH NO DELIBERATION EFFECTS

3. MODELING JURY VERDICTS: SOCIAL DECISION SCHEMES

4. PREDICTING AGGREGATE VERDICT OUTCOMES

5. CONCLUSIONS

6. REFERENCES

7. FOOTNOTES

8. ANSWER KEY TO SELECTED EXERCISES

©1982 by COMAP, Inc.
UMAP Module
28 pages

Mathematics Topics:

Discrete & Finite Mathematics

Application Areas:

Social Studies , Jury Verdicts

Prerequisites:

Elementary finite mathematics; some elementary statistics

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