Practitioner guidance holds that a large language model reviews a document better when the work is divided among agents. We test a narrow form of it in a controlled comparison of single-agent and multi-agent setups on a financial task, reviewing credit assessment memos against requirements. One agent checks six requirements in one call. A team of three on the same model checks the same memo, two requirements each, in the same words, with no roles or later stage. Labels are known for every requirement on 300 synthetic memos, so misses and false alarms are measured separately. Two primary predictions are tested on four models at a Bonferroni-corrected level. Under an instruction to decide each requirement once, the team catches 0.08 to 0.10 more of the defects that carry an explanation on the three models whose single agent misses some, at the corrected level on two. It raises more false alarms on all four, at the corrected level on three. Balanced accuracy, an exploratory measure, changes by 0.02 or less, and the team uses 2.2 to 2.4 times the tokens. Showing each agent the requirements it was not given reduces the added false alarms on the two Claude models, at the corrected level on one. In exploratory comparisons, sampling the single agent three times and flagging on any draw gives higher balanced accuracy than the team on those models, and the team's results depend on the instruction.
Figures & tables
Pair
Requirement
A
R1. Every statement of the income used in the affordability or servicing calculation must give the monthly income stated in Employment.
A
R2. Every statement of the approved facility limit must give the same amount, and any stated change to the limit must arrive at that amount.
B
R3. Every sum the memo writes out about monthly income must be arithmetically correct, whether it adds an amount, deducts one, or compares the income with an earlier figure.
B
R4. Every income multiple quoted for the facility limit must follow from the approved limit and the monthly income stated in Employment.
C
R5. Every statement about the repayment record must agree with the six periods shown in the repayment history.
C
R6. Every stated period of employment or sector experience must be possible given the applicant’s age and the age at which education was completed.
Table 1: The six requirements and the three pairs in which the team receives them.
Model
Arm
Hbare
Hmasked
Harith
H
F
B
Ka/Ksingle
Qwen3.5 9B
Single agent
0.717
0.559
0.574
0.613
0.160
0.726
1.00
Team
0.849
0.642
0.722
0.733
0.254
0.740
2.36
Scoped team
0.898
0.646
0.730
0.753
0.273
0.740
2.55
Three draws, majority
0.756
0.402
0.626
0.589
0.140
0.724
3.11
Three draws, any
0.902
0.795
0.870
0.854
0.351
0.751
3.11
Qwen3.5 27B
Single agent
0.971
0.734
0.691
0.792
0.047
0.873
1.00
Table 2: Share of defects caught by class and over all defects, H , false alarms on clean cells, F , balanced accuracy, B , and tokens relative to the single agent. The majority rule flags when at least two of three draws flag, and the any rule when at least one does. All 300 memos, decide-once instruction.
Figure 1: Each arm as an operating point, false alarms on clean cells against the share of all defects caught, with the Claude models enlarged on the right. A thick segment joins a model’s single agent to its team, and a star marks the scoped team. A thin line joins three rules applied to three draws of the single agent’s prompt, flagging when all, at least two or any of the draws flag. Bars on the single agent and the team are 95 percent intervals. Grey lines join points of equal balanced accuracy.
Figure 2: The team against the single agent, on one scale. The contrasts in masked defects caught, ΔHmasked , and in false alarms, ΔF , are primary, with intervals at the corrected level. The contrast in balanced accuracy, ΔB , is exploratory, with 95 percent intervals. A filled marker has an interval that excludes zero, and the number beside each row is the estimate. Table A1 gives the bounds.
Figure 3: The scoped team, on the scale of Figure 2 . Its contrast with the single agent in masked defects caught and its contrast with the team in false alarms are the two pre-specified contrasts, with intervals at the corrected level. Its contrast with the team in all defects caught is exploratory, with 95 percent intervals. Markers and numbers are as in Figure 2 . Table A2 gives the bounds.
Model
ΔH , with
ΔH , without
ΔF , with
ΔF , without
ΔB , with
ΔB , without
Qwen3.5 9B
+0.133 [0.050, 0.214]
+0.084 [0.000, 0.164]
+0.110 [0.065, 0.157]
+0.126 [0.072, 0.179]
+0.012 [ − 0.037, 0.060]
− 0.021 [ − 0.068, 0.026]
Qwen3.5 27B
+0.071 [0.017, 0.126]
+0.004 [ − 0.046, 0.052]
+0.035 [0.006, 0.064]
+0.123 [0.050, 0.192]
+0.018 [ − 0.013, 0.049]
− 0.059 [ − 0.105, − 0.013]
Haiku 5.5
+0.022 [ − 0.022, 0.066]
+0.071 [0.026, 0.118]
+0.008 [ − 0.008, 0.026]
+0.019 [0.000, 0.038]
+0.007 [ − 0.016, 0.030]
+0.026 [0.001, 0.053]
Sonnet 5.5
− 0.004 [ − 0.019, 0.009]
− 0.013 [ − 0.030, 0.000]
+0.008 [0.000, 0.018]
+0.021 [0.008, 0.037]
− 0.006 [ − 0.015, 0.002]
− 0.017 [ − 0.028, − 0.008]
Table 3: The contrasts ΔH over all defects, ΔF and ΔB on the 100 paired memos, with the decide-once instruction and without it. 95 percent intervals.
Model
ΔF/ΔH
p=0.37
p=0.05
p=0.02
p=0.01
Qwen3.5 9B
0.77 [0.48, 1.33]
1.3
15
38
77
Qwen3.5 27B
0.69 [0.21, 2.73]
1.2
13
34
68
Haiku 5.5
0.22 [0.01, 0.65]
0.4
4
11
22
Table 4: Team against single agent under the decide-once instruction. The second column is ΔF/ΔH , with ΔH over all defects and a 95 percent interval. The others are the break-even value of wM/wF at four values of the defect share p , assuming the rates carry over.
Appendix figures & tables5 assets
Supplementary material from the paper’s appendix.
Appendix
Model
ΔHmasked
ΔF
ΔB
Qwen3.5 9B
+0.083 [ − 0.028, 0.198]
+0.093 [0.056, 0.128]
+0.014 [ − 0.013, 0.039]
Qwen3.5 27B
+0.083 [0.004, 0.164]
+0.029 [0.006, 0.051]
+0.007 [ − 0.012, 0.025]
Haiku 5.5
+0.100 [0.028, 0.175]
+0.011 [ − 0.002, 0.026]
+0.020 [0.005, 0.036]
Sonnet 5.5
− 0.004 [ − 0.019, 0.000]
+0.013 [0.006, 0.022]
− 0.008 [ − 0.013, − 0.003]
Appendix
Table A1: The contrasts of Figure 2 , computed from unrounded rates. ΔHmasked and ΔF are the two primary contrasts, with intervals at the corrected level. ΔB is exploratory, with 95 percent intervals.
Model
Hscopedmasked−Hsinglemasked
Fscoped−Fteam
Hscoped−Hteam
Qwen3.5 9B
+0.087 [ − 0.010, 0.196]
+0.019 [ − 0.018, 0.055]
+0.020 [ − 0.020, 0.058]
Qwen3.5 27B
+0.074 [0.000, 0.144]
− 0.013 [ − 0.034, 0.007]
− 0.020 [ − 0.045, 0.006]
Haiku 5.5
+0.092 [0.014, 0.170]
− 0.011 [ − 0.024, 0.002]
− 0.018 [ − 0.042, 0.006]
Sonnet 5.5
at ceiling
− 0.011 [ − 0.019, − 0.003]
+0.003 [ − 0.005, 0.012]
Appendix
Table A2: The contrasts of Figure 3 for the scoped team, computed from unrounded rates. The first two are its pre-specified contrasts, with intervals at the corrected level. The last is exploratory, with 95 percent intervals.
Model
Hmasked
Harith
F
Qwen3.5 9B
+0.179 [0.105, 0.256]
+0.163 [0.093, 0.230]
+0.046 [0.012, 0.082]
Qwen3.5 27B
+0.058 [0.004, 0.112]
+0.088 [0.018, 0.159]
+0.020 [0.000, 0.039]
Haiku 5.5
+0.075 [0.027, 0.123]
+0.044 [0.009, 0.079]
+0.002 [ − 0.005, 0.009]
Sonnet 5.5
0.000
+0.003 [ − 0.010, 0.017]
0.000
Qwen3.5 9B, single call @Temp=0
− 0.037 [ − 0.162, 0.086]
+0.188 [0.065, 0.313]
+0.005 [ − 0.039, 0.051]
Qwen3.5 27B, single call @Temp=0
+0.062 [ − 0.045, 0.169]
+0.175 [0.076, 0.284]
+0.094 [0.052, 0.140]
Appendix
Table A3: Change in the single agent’s rates when the instruction is removed, the rate without it minus the rate with it, on the 100 paired memos. For the Claude models the single call and the three draws are pooled, and for the Qwen3.5 models the three draws at temperature 0.7. The last two rows give the single call of the Qwen3.5 models at temperature 0. 95 percent intervals.
Model
All defects caught
False alarms
Qwen3.5 9B
− 0.053 [ − 0.133, 0.024]
− 0.104 [ − 0.158, − 0.051]
Qwen3.5 27B
+0.027 [ − 0.026, 0.079]
+0.059 [0.008, 0.113]
Haiku 5.5
− 0.040 [ − 0.084, 0.004]
− 0.005 [ − 0.024, 0.013]
Appendix
Table A4: The single agent without the instruction minus the team with it, one call of each arm on the 100 paired memos, for the three models below ceiling, with 95 percent intervals.
Qwen3.5 9B
Qwen3.5 27B
Haiku 5.5
dteam′−dsingle′ , all defects
+0.01 [ − 0.15, 0.17]
− 0.09 [ − 0.29, 0.12]
− 0.03 [ − 0.33, 0.23]
dteam′−dsingle′ , bare
+0.13 [ − 0.13, 0.40]
not computed
not computed
dteam′−dsingle′ , masked
− 0.11 [ − 0.37, 0.14]
+0.04 [ − 0.23, 0.30]
+0.17 [ − 0.19, 0.51]
dteam′−dsingle′ , arithmetic
+0.07 [ − 0.16, 0.31]
− 0.21 [ − 0.44, 0.04]
− 0.25 [ − 0.57, 0.05]
dscoped′−dsingle′ , all defects
+0.01 [ − 0.14, 0.16]
− 0.06 [ − 0.26, 0.14]
+0.14 [ − 0.20, 0.49]
dscoped′−dteam′ , all defects
0.00 [ − 0.14, 0.15]
+0.02 [ − 0.14, 0.19]
+0.17 [ − 0.08, 0.45]
Appendix
Table A5: Changes in d′ and in c under the equal-variance model, with 95 percent intervals, on the three models below ceiling. By class, a common false-alarm rate is used. A class caught in full by either arm is not computed.
Multi-agent LLM systems are often expected to improve as team size increases, yet the scaling behavior may depend on task structure. Our central contribution is to introduce Steiner's taxonomy of group tasks as a framework for analyzing multi-agent LLM scaling and focusing the analysis on disjunctive and compensatory tasks. We model independently sampled agents as conditionally independent given the item, which yields their large-team limits: plurality voting converges to the model's modal answer, and averaging converges to the model's item-level bias. Across selected representative benchmarks, 13 open-weight models, and teams of up to 30 agents, we find qualitatively different scaling behavior. On disjunctive tasks, the probability that at least one agent is correct grows by 5-20 points with team size, but plurality voting over agents that answer directly realises almost none of this potential, as the model predicts to within 0.5 points on average. Multi-round revision raises accuracy considerably, yet the gain is nearly the same with one peer as with 29. In contrast, scaling provides little benefit on Fermi estimation, despite its natural suitability for aggregation: item-level biases shared across the samples of a model account for about 87% of the squared error, so averaging reduces error by only about 6%. Combining model families helps on Fermi estimation but does not surpass the strongest member on disjunctive tasks. These results show that task structure, together with the mechanism combining member outputs, is a fundamental determinant of team scaling.
Multi-agent systems based on large language models (LLMs) for financial trading have grown rapidly since 2023, yet the field lacks a shared framework for understanding what drives performance or for evaluating claims credibly. This survey makes three contributions. First, we introduce a four-dimensional taxonomy, covering architecture pattern, coordination mechanism, memory architecture, and tool integration; applied to 12 multi-agent systems and two single-agent baselines. Second, we formulate the Coordination Primacy Hypothesis (CPH): inter-agent coordination protocol design is a primary driver of trading decision quality, often exerting greater influence than model scaling. CPH is presented as a falsifiable research hypothesis supported by tiered structural evidence rather than as an empirically validated conclusion; its definitive validation requires evaluation infrastructure that does not yet exist in the field. Third, we document five pervasive evaluation failures (look-ahead bias, survivorship bias, backtesting overfitting, transaction cost neglect, and regime-shift blindness) and show that these can reverse the sign of reported returns. Building on the CPH and the evaluation critique, we introduce the Coordination Breakeven Spread (CBS), a metric for determining whether multi-agent coordination adds genuine value net of transaction costs, and propose minimum evaluation standards as prerequisites for validating the CPH.
Phat Nguyen, Thang Pham
Georgia Institute of Technology, Atlanta GA 30332, USA · Adobe Inc., San Jose CA 95110, USA
What controls are needed to interpret execution performance and audit scores in LLM agent evaluations? We study two limits on these interpretations in a financial agent harness. In StudyA, comparing independent runs under idealized and stressed execution on three synthetic settings that share one 24-day upward phase mixes the execution rule with fresh model responses and portfolio feedback: the parsed decision paths agree in only 19.8% of 450 pairs. Replaying each stored response tape through both execution destinations gives a narrower result. Conditional on those responses, stressed execution changes total return by −0.0170 (95% interval [−0.0230,−0.0117]), or 10.4% of the idealized baseline, and ten seed clusters do not resolve the model ranking. StudyB corrects an incomplete answer key and replaces legacy tasks with matched zero-, one-, and two-defect tasks under an explicit multi-label prompt. The drop in target violation recall from one to two defects is positive in five of six combinations of auditor and source (median 0.267), with three surviving Holm correction. Yet the auditor that includes both target labels most often has micro-precision 0.149, emits findings on 98/100 zero-defect tasks, and returns the exact dual-defect set in only 21/100 cases. Target recall by itself therefore gives a poor account of audit quality on this construction. The studies address different limits: what an execution comparison estimates, and what target recall captures. Together, they show how fixed conditions and diagnostic controls bound the claims a score can support.