Can language-model user proxies reproduce human reliance on an AI answer across contexts? Published simulated-user studies do not establish validity for this partial-answer decision, and Rel-A.I.'s released human record omits trial-level choices. We audit its 90 printed questions and 15 domain-by-marker reliance rates using sampled decisions and counterbalanced A/B probabilities from open models through 72B parameters. A matched crossover varies the printed agent specialty within each question, separating question content, label averages, and their interaction. Mistral Small's strong-marker math-minus-law label marginal is -0.4 percentage points, yet matching the agent label to the question domain raises reliance by 13.3 points on average across the five domains. The best A/B proxy has 22.5-point absolute-rate error and 8.3-point domain-effect error against the human table. A two-sample independent-binomial human replication has 3.5-point expected domain-effect error under the stated working model. The interaction is model dependent, and inference layout changes identical-prompt probabilities. This single-study audit does not establish proxy validity for human effect sizes or general directional screening.
Figures & tables
Figure 1: The audit pairs a published human table with matched proxy questions. The left panel shows the printed Rel-A.I. questions and epistemic-marker classes; item-to-marker assignments are reconstructed. The middle panel shows the matched question, marker, agent-label, and option-order crossover. Lollipops at right compare 15-cell rate errors for two A/B proxies with a plug-in independent human resample.
Figure 2: Sampled proxies depart from human absolute rates. Each panel places the 15 default-prompt rates of one nonconstant proxy against published human rates. The dashed diagonal is equality. Symbol shape and color identify the model; lighter symbols indicate weaker marker classes. Qwen 0.5B’s constant-zero rates remain in Table 1 .
Domain
Marker
Human
Qwen 0.5B
Qwen 7B
Mistral 7B
Phi 3.5
College math
Strong
90.1
0.0
5.2
9.9
94.8
College math
Moderate
58.5
0.0
9.2
3.3
94.8
College math
Weak
14.6
0.0
0.0
0.0
83.3
Abstract algebra
Strong
87.0
0.0
6.8
8.3
89.6
Abstract algebra
Moderate
59.8
0.0
10.6
4.4
86.3
Abstract algebra
Weak
12.0
0.0
0.0
0.0
66.1
Table 1: Reliance rate (%) in every published domain–marker cell. Human values are from Rel-A.I. Table 4; proxy values are default-prompt estimates on reconstructed assignments.
Proxy
Rate MAE
Rate ρ
Effect MAE
H hits
Joint res.
Joint hits
Qwen 0.5B
50.1
–
4.6
0
0
0
Qwen 7B
42.6
0.51
12.0
3
3
1
Mistral 7B
38.3
0.61
12.4
0
5
0
Phi 3.5
37.8
0.55
10.3
3
2
0
Oracle overall mean
27.2
–
4.6
0
–
–
Oracle marker mean
3.2
0.94
4.6
0
–
–
Table 2: Default-prompt agreement across all 15 rates and 30 domain-pair contrasts. Errors are percentage points. H hits are matched human-resolved pairs with a proxy effect of at least 1 pp. Joint res. counts pairs for which both working intervals exclude zero; joint hits counts their matching directions. Human resample is an independent-binomial plug-in reference; oracle rules use the scored human table.
Figure 3: The sampled mathematics-minus-law effects remain uncertain. Colored points show default-prompt proxy estimates and vertical bars show percentile intervals from resampling prompt replicates and questions. Grey crosses are published human effects. The human working intervals are evaluated separately because participant records are unavailable.
Domain
Marker
Human
Qwen 7B
Qwen 32B
Qwen 72B
Mistral Small
College math
S
90.1
37.1
74.0
55.2
43.2
College math
M
58.5
18.2
43.3
48.8
35.0
College math
W
14.6
1.4
0.0
0.9
13.5
Abstract algebra
S
87.0
21.7
59.2
62.8
36.4
Abstract algebra
M
59.8
16.1
15.6
51.3
27.8
Abstract algebra
W
12.0
2.9
0.0
0.6
11.0
Table 3: Human and counterbalanced A/B reliance rates (%). Every value is a point estimate. S, M, W denote strong, moderate, and weak epistemic markers.
Protocol
Rate MAE
Rate ρ
Domain MAE
Marker MAE
≥ 1 pp
H-res. hits
Oracle overall
27.2
–
4.6
77.3
0
0
Oracle marker
3.2
0.94
4.6
2.2
0
0
Posthoc STEM
2.8
0.98
4.0
2.2
17
8
Qwen 7B
43.5
0.40
9.1
66.5
18
7
Qwen 32B
35.5
0.88
20.0
45.2
12
5
Qwen 72B AWQ
30.9
0.87
19.6
42.5
15
5
Table 4: A/B control, human resampling reference, and table-fitted diagnostic rules. Errors are percentage points; marker error scores five strong-minus-weak contrasts. The 1-pp sign count requires both human and proxy effects to reach that magnitude. H-res. hits counts matched human-resolved pairs out of eight. The human row averages independent-binomial samples using published rates as plug-in probabilities, so its counts can be fractional. Oracle and posthoc rules are descriptive, not deployable predictors.
Proxy
Diag.
Content
Label
Cong. S
Cong. M
Cong. W
Qwen 7B
9.6
5.2
3.4
6.9
4.2
0.3
Qwen 72B AWQ
19.7
10.2
5.6
23.7
15.0
0.2
Mistral Small
8.3
6.1
5.3
13.3
9.6
2.4
Zero domain effect
4.6
4.6
4.6
–
–
–
Two-sample human
3.5
–
–
–
–
–
Table 5: Matched crossover point estimates (pp). Domain MAE compares the human 30-pair table with diagonal, content, or label marginals. Congruence is reliance under the matching agent label minus the mean of four other labels, averaged over the five source-question domains. Human and zero-effect references apply only to the domain-MAE columns.
Figure 4: The matching-label effect persists when the global label marginal is small. Strong-marker matching-label lift compares each question’s own agent-domain label with the mean of its four other labels, within source domain. Points are measured domain means from the matched crossover; zero denotes no within-domain label preference.
Appendix figures & tables5 assets
Supplementary material from the paper’s appendix.
Appendix
Human model
Pairs
STEM
Qwen 7B
Qwen 32B
Qwen 72B
Mistral Small
Discrete B
8
8
7
5
5
4
Corr. 0
10
10
9
6
6
5
Corr. 0.3
14
13
12
8
9
7
Appendix
Table 6: Matched human-resolved directions under three working interval choices. B uses the discrete binomial bootstrap; zero and 0.3 are within-person correlation settings in the normal sensitivity model. The STEM rule is fitted to the human table. Each entry is a matched-pair count; all proxy effects must reach 1 pp.
Marker
Pair
Human
B
0
.3
Phi
Q7
Q32
Q72
Mistral
S
Math–Alg.
3.1
–
–
–
5.2
15.4
14.8
-7.6
6.8
S
Math–Phil.
1.0
–
–
–
-2.6
37.1
73.9
42.1
-9.4
S
Math–Rel.
6.2
–
–
Y
-4.7
36.6
52.2
12.5
-5.9
S
Math–Law
6.8
–
Y
Y
9.0
37.1
68.5
53.4
9.8
S
Alg.–Phil.
-2.1
–
–
–
-7.8
21.7
59.1
49.7
-16.1
S
Alg.–Rel.
3.1
–
–
–
-9.9
21.3
37.4
20.1
-12.6
Appendix
Table 7: Within-marker domain effects in percentage points. B denotes the discrete-binomial working interval; 0 and .3 denote normal within-person-correlation sensitivity settings. Y marks a human effect whose interval excludes zero. Proxy values are point estimates; full intervals remain with experiment details.
Domain
Marker
Qwen 0.5B
Qwen 7B
Mistral 7B
Phi 3.5
College math
S
0.0
4.2
8.3
80.2
College math
M
0.0
5.6
5.0
77.1
College math
W
0.0
0.0
0.5
44.3
Abstract algebra
S
0.0
1.0
9.4
66.1
Abstract algebra
M
0.0
3.1
5.2
65.2
Abstract algebra
W
0.0
0.0
2.1
20.8
Appendix
Table 8: Diverse-persona sampled reliance rates (%) for every domain and marker class. Point estimates are shown; the corresponding default rates appear in Table 1 .
Proxy
Questions
Math
Algebra
Philosophy
Religion
Law
Qwen 7B
Math
39.0
19.6
22.0
12.1
9.9
Algebra
32.4
21.8
5.4
3.0
1.3
Philosophy
0.0
0.0
0.0
0.0
0.0
Religion
0.1
0.0
0.2
0.4
0.0
Law
0.1
0.0
0.2
0.0
0.0
Qwen 72B AWQ
Math
55.4
44.0
16.8
8.2
6.7
Appendix
Table 9: Strong-marker crossover matrix: source question domain by printed agent-domain label. Every cell is the balanced reliance rate (%). Matching labels are on the diagonal.
Figure 5: Content and label marginals differ across models. Mathematics-minus-law effects are shown for strong (S), moderate (M), and weak (W) markers. Blue circles compare source question sets after averaging over agent labels; vermilion squares compare agent labels after averaging over all questions. Grey diamonds are published human diagonal effects and are not matched label-only effects. Vertical bars are percentile intervals from resampling questions within source domain.
Large language models are increasingly used to judge people, and their answers can depend on inputs correlated with a protected attribute such as race, even when that attribute is never shown. Interpreting this reliance requires knowing how much predictive information those inputs add, but audits often report only whether a decision changes. We introduce an evidence-referenced audit that compares proxy reliance with two references, the known outcome rule and a Bayesian linear regression fitted to the same labeled examples, while measuring ranking accuracy separately. We apply it to four models in a simulated patient-ranking task with known field weights. We find four results. First, at zero predictive value, the models still relied on fields that carried no information, while the same-example learner did not. Second, as proxies became predictive, reliance grew far less than the reference. Third, display format mattered. Ordered labels drew more reliance than arbitrary labels, a direction that held in all four models. Fourth, ranking accuracy did not consistently track these changes in reliance. Based on these findings, we argue that decision changes and accuracy cannot show whether proxy reliance is warranted by the evidence. Audits should report reliance against an explicit predictive reference, alongside accuracy. Ordered fields whose values move with group membership, such as scores or income bands, are a useful starting point. Together, these results make it possible to measure how far reliance departs from the evidence, rather than infer it from observed choices alone.
Large language models (LLMs) are increasingly used to simulate human survey responses and behavioral reactions, yet unreliable simulations can mislead social science conclusions. However, existing evaluations focus on end-to-end scores, leaving it unclear how different aspects of the simulation process interact to determine reliability. We propose ReliMap, which decomposes LLM-based human behavior simulation into three structured layers and evaluates reliability at both the individual level (R1) and population level (R2) across three configuration dimensions: model capacity, profile completeness, and population coverage. Through experiments across four simulation tasks and eleven LLMs, we find that all models exhibit substantial distributional bias without profile conditioning. Profile conditioning reduces this bias with diminishing returns. Larger models benefit more, and attribute informativeness matters more than quantity. Critically, R1 gains do not reliably transfer to R2--individual and population-level reliability can move in opposite directions. At the population layer, increasing coverage reduces variance but not systematic bias, with R2 stabilizing at around 50-100 individuals. These findings highlight that reliable simulation cannot be achieved by optimizing any single layer in isolation, but requires coordinated improvement across all three.
Pei Wang, Lei Wang, Yuanzi Li +1
Gaoling School of Artificial Intelligence, Renmin University of China
LLMs are increasingly used to simulate human survey responses, but prior work has mainly evaluated replication using mean-level or aggregate agreement, offering limited insight into whether LLMs reproduce the variability of human behavior. We evaluate LLM-based survey replication at the distributional level using a non-public 2010 consumer choice experiment on Korean instant noodle purchases, a setting unlikely to overlap with model training data. We evaluate three response variables of differing statistical type: binary purchase incidence, categorical brand choice, and count purchase quantity. For each, we compare human and LLM responses at mean-level, pattern, and distributional alignment, and against reference baselines from the human data alone. LLMs reproduce condition-level patterns reasonably well but fail to capture distributional structure: for purchase quantity, no model beats a condition-insensitive baseline that simply matches the pooled human distribution. Because models that match human means well can still produce distributions further from humans than this baseline, mean-based evaluation alone can be actively misleading. Replication also varies with input configuration, with structured personas and multimodal inputs improving alignment while explicit reasoning prompting degrades it monotonically.