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The Paradox of Algorithms and Blame on Public Decision-makers

Published online by Cambridge University Press:  18 March 2024

Adam L. Ozer
Affiliation:
Verian, LONDON, United Kingdom
Philip D. Waggoner
Affiliation:
Columbia University, New York, NY, USA
Ryan Kennedy*
Affiliation:
University of Houston, Houston, TX, USA
*
Corresponding author: Ryan Kennedy; Email: rkennedy@uh.edu
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Abstract

Public decision-makers incorporate algorithm decision aids, often developed by private businesses, into the policy process, in part, as a method for justifying difficult decisions. Ethicists have worried that over-trust in algorithm advice and concerns about punishment if departing from an algorithm’s recommendation will result in over-reliance and harm democratic accountability. We test these concerns in a set of two pre-registered survey experiments in the judicial context conducted on three representative U.S. samples. The results show no support for the hypothesized blame dynamics, regardless of whether the judge agrees or disagrees with the algorithm. Algorithms, moreover, do not have a significant impact relative to other sources of advice. Respondents who are generally more trusting of elites assign greater blame to the decision-maker when they disagree with the algorithm, and they assign more blame when they think the decision-maker is abdicating their responsibility by agreeing with an algorithm.

Information

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2024. Published by Cambridge University Press on behalf of Vinod K. Aggarwal
Figure 0

Table 1. Summary of experimental treatments. This table gives a reference for the control condition, #1, and the 6 additional treatment conditions. For analysis, condition #1, where the judge makes the decision on their own is the baseline. Full description of the vignettes can be found in SI.1

Figure 1

Figure 1. (a): Distribution of blame placed by respondent on each actor involved in decision for each treatment condition. Responses are re-scaled to between 0 and 1, such that differences can be interpreted as the proportion of the scale difference in average response. The main variable of interest, blame placed on the judge, is highlighted in crimson. Boxplots show the median values with a horizontal line with the boxes spanning the 25th and 75th percentiles and whiskers spanning the 1.5*IQR range. The notches show mark the interval of $\left( {1.58*IQR} \right)/\!\sqrt n $, which is roughly equivalent to a 95% confidence interval. (b) Average Treatment Effects (ATE) for each treatment condition with 95% confidence intervals. ATE was calculated relative to the control condition. ATE ranged from 5.3% when the judge agreed with both the probation officer and algorithm to 9% when the judge agreed with the algorithm. Tabular results, details of the study, and a range of robustness checks are available in the [SI.4, SI.9, SI.11 & SI.14].

Figure 2

Figure 2. Moderation analysis with respondent characteristics. Values are ATME estimates, calculated using parallel within-treatment regressions for demographic and attitude characteristics. 95% confidence intervals are calculated using the variance formula noted in the methods section. Full tabular details of models are available in SI.11.

Figure 3

Figure 3. Average Treatment Effects (ATE) for algorithm treatments in Study 2 with 66% and 95% confidence intervals and distribution of estimated coefficients. Dots indicate mean ATE across 1,000 coefficient simulations, with the 66% confidence interval indicated by the bold line and the 95% confidence interval by the narrow line. Distributions show the full distribution of the 1,000 simulations.

Figure 4

Figure 4. Moderating effect of trust in experts on blame. Figure 5a shows the distribution of respondents’ trust in experts and blame on the judge for the control condition, with the OLS regression line and 95% confidence intervals, 5b shows the same information for the treatment condition in which the judge agrees with the algorithm, and 5c shows this information for the condition in which the judge disagrees with the algorithm. Figure 5d shows the estimated ATME, with 95% confidence intervals for both the agreement and disagreement treatments. Full tabular results are available in SI.14.

Figure 5

Figure 5. Tests for mediation based on changes in respondents’ expectations. Plots show the distribution of coefficient estimates from 1,000 simulations from the coefficient distributions. The dots at the bottom indicate the point estimate from the model, with the bold bar showing the 66% confidence interval and the non-bold bar showing the 95% confidence interval. Figure 3a plots the estimates of the effect of agreement on the expected accuracy of the judge’s decision. Figure 3b shows the estimates of the effect of accuracy expectations on the blame placed on the judge in the context of agreement. Figure 3c shows the estimates of the effect of disagreeing with the algorithm on expectations of accuracy. Figure 3d shows the estimates of the effect of expected accuracy on the blame placed on the judge in the context of disagreement. Full tabular results are available in SI.14.

Figure 6

Figure 6. (a): Treatment effect of disagreeing with an algorithm moderated by respondent’s trust in experts. Boxplots show the distribution of estimates for the moderated causal effect from 1,000 simulated draws from the coefficient distribution. (b): Treatment effect of agreeing with an algorithm mediated by respondents’ evaluation of whose judgment should be used in making such decisions. The total indirect effect (average causal mediation effect (ACME)) is 0.017, with a 95% confidence interval, calculated from 1,000 bootstrapped samples, of [0.007, 0.030] (p < 0.001). About 66% of the relationship between agreeing with the algorithm and the increased blame on the judge is explained by this mediated effect [SI.14].

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