The B3 audit flagged the trace replayer's "fire turn N+1 immediately if turn N is behind schedule" semantics as a potential benchmark crime, because under saturation the effective arrival process becomes policy-dependent (slow policy -> longer session lifetimes -> more concurrent in-flight -> harder system -> still slower). The audit called this dispatch slip. But in agentic workloads, turn N+1 is generated by a tool-call response or an autonomous-loop step, not by a human reading the previous reply. There is no inter-turn think-time. So the replayer's "no think-time, sequential within session, fire-immediately-when- ready" behavior is the correct model of agentic production, and the feedback amplification is a real property of production systems under saturation rather than an artifact of the replayer. The note (analysis/characterization/agentic_dispatch_coupling.md) lays out: - The dispatch rule and the apparent feedback loop - Why agentic workloads do not have user think-time - Application of Little's Law: slower policy carries higher concurrent in-flight load, so the policy x feedback gap is real, not artifact - Reframes B3 as the "production-replay" experiment and B4 as the orthogonal "controlled-load" experiment, complementary not hierarchical - Calls the feedback amplification itself out as a finding worth reporting (e.g. unified's ~2x latency-p90 gap over lmetric in B3 reflects both the routing improvement and the in-flight reduction) - Contrasts with chat workloads (human think-time partially breaks the feedback loop, agentic removes that floor) Co-Authored-By: Claude Opus 4.7 <noreply@anthropic.com>
8.9 KiB
Agentic Dispatch Coupling: Why Session-Sequential Replay is the Realistic Mode
Date: 2026-05-26 Owner: characterization Status: methodology note for paper framing
The observation
In replayer/replay.py:282-287, turn N of a session fires at:
t_fire(N) = max(
turn_N_trace_timestamp, # what the trace asked for
turn_{N-1}_finish_wall_clock, # but turn N-1 must complete first
)
When the system is fast, the second term loses → turn N fires at its trace timestamp → the replay matches the captured trace. When the system is slow, the second term dominates → turn N fires immediately after turn N-1 completes, with the trace timestamp ignored. The session's "inter-turn think time" collapses to zero.
A first reading flags this as a benchmark concern: under saturation the arrival process becomes policy-dependent, so cross-policy latency comparisons are confounded by a feedback loop (slow policy → longer sessions → more concurrent in-flight → harder system → slower latency).
This note argues the opposite: the trace-replayer's behavior is the correct model of agentic workloads, and the feedback loop is a real property of production systems, not a methodology artifact.
Why agentic workloads do not have user think-time
In chat workloads, the turn N+1 message is composed by a human reading the turn N response. The inter-turn gap is dominated by human reading + typing speed, which is independent of how fast the server replied. The trace's timestamp captures the human cadence and is a faithful arrival process.
In agentic workloads, turn N+1 is generated by:
- A tool-call response feeding back into the model context
- An autonomous loop deciding the next action
- A planner / executor stepping to the next subgoal
None of these wait for a human. Turn N+1 fires as soon as the infrastructure can hand the previous turn's output back to the next inference step. There is no think-time floor.
This means: in a real agentic system, the wall-clock time between turn N finish and turn N+1 dispatch is essentially zero. If the model serving infrastructure slows down (high TTFT or E2E for turn N), turn N+1's dispatch slips by the same amount — exactly the behavior the replayer exhibits.
What B3's session-sequential dispatch is actually measuring
B3's trace replayer drives a workload that:
- preserves the causal structure of the original trace (which turns belong to which session and in what order),
- uses the original timestamps as a lower bound (turn N+1 cannot fire before its trace timestamp),
- but lets turn N+1 fire immediately when the system has fallen behind.
For an agentic workload, this is the right model:
- The captured trace's timestamps reflect the production system's actual response speed at capture time — they already encode the round-trip time the model + tool stack delivered.
- When we replay against a different policy, what we want to measure is "what wall-clock would this session take under policy X" — which includes the same tool-call-driven cadence: each next turn fires as soon as it can.
- The "inter-turn gap" is not a fixed delay we should respect; it is an artifact of the captured system's speed that we are explicitly trying to replace.
So the replayer's behavior is not "broken under saturation"; it is modeling the agentic semantic correctly: no think-time, sequential within session, fire-immediately when ready.
The feedback loop is a real production phenomenon
Once we accept the agentic semantic, the so-called "dispatch slip artifact" is not an artifact — it is a real system behavior:
slow policy
→ each turn takes longer
→ each session lives in the system longer
→ at any moment, more sessions are concurrently in-flight
→ 8 workers' KV / queue pressure is higher
→ each request gets less per-worker capacity
→ each turn takes even longer
→ ...
By Little's Law: N_concurrent ≈ session_arrival_rate × mean_session_lifetime.
In our B3 data:
- lmetric: mean session lifetime is much longer than the original trace's ~600 s span (lmetric's 1214-request replay took 49 min wall clock — sessions stayed alive ~8× longer than the trace captured).
- unified: sessions drain ~3× faster than lmetric.
So under unified, the 8-worker pool sees fewer concurrent sessions than under lmetric — and this is what production would also see if the operator switched routing policies on the same incoming agentic load.
This is not a fairness violation. It is a faithful reflection of: "a faster routing policy is faster both because of its per-request behavior AND because it reduces the steady-state concurrent load it inflicts on itself".
A user running an agentic system does benefit from both effects when they pick a better policy. The combined "policy × system-feedback" gain is what the user actually experiences.
What this means for B3 and B4 in the paper
| B3 trace-driven replay | B4 open-loop Poisson | |
|---|---|---|
| Arrival process | original trace timestamps with session-sequential "fire-on-finish" | Poisson session inter-arrival at fixed λ |
| Inter-turn think-time | none (matches agentic) | none (matches agentic) |
| Session lifetime under load | grows with policy slowness (feedback) | fixed by trace template plus per-turn latency |
| What latency at p90 measures | end-user latency under agentic feedback amplification | per-request behavior at the operator-chosen load level |
| What "fair across policies" means | same trace, same total session set; arrival process is policy-dependent on purpose | same λ, decoupled from policy throughput |
| When to use it | "if we run this real captured load through our system, what does the user see" | "what is the max sustainable rate (SRR) before SLO breaks, per policy" |
The two are complementary, not "B3 is unfair and B4 fixes it":
- B3 answers the "in-production replay" question — including feedback amplification, which agentic users will actually experience.
- B4 answers the "saturation envelope" question — what's the policy's intrinsic throughput at fixed load.
A paper that drops B3 in favor of B4 would understate how much the combined effect (policy + feedback) actually helps the user. A paper that drops B4 in favor of B3 would conflate the two effects and prevent a "policy X sustains higher λ" statement.
Recommended paper framing
-
B3 is the production-replay experiment. Report latency percentiles as "end-to-end under captured agentic load with no-think-time sequencing". Acknowledge that the combined gap (e.g. unified TTFT p90 = 7.24 s vs lmetric 15.6 s) reflects both policy and feedback; call this out, do not hide it.
-
B4 is the controlled-load experiment. Report
SRR_maxper policy under per-class SLO. This is the experiment that decouples policy from feedback and gives a sustainable-rate ranking. -
The feedback amplification itself is a finding to call out. It is the reason why a "marginally better" routing policy (e.g. unified over lmetric in microbenchmarks) can deliver a much bigger gap in production (here ~2×): the feedback halves the in-flight count which compounds on top of the per-request improvement.
-
The contrast with chat workloads is a paper section (or at least a paragraph). Chat workloads have human think-time bounded by reading speed, so the feedback loop is partially broken: even if the server slows down, the user-driven inter-turn delay still puts a floor on how concentrated the load can become. Agentic workloads remove that floor.
Open questions
- Is the feedback amplification quantifiable from B3 alone? We have total wall-clock per policy and per-session lifetime distributions; we can in principle attribute the policy-vs-feedback split by comparing B3's saturated-replay p90 to B4's at-fixed-λ p90 (when B4 runs).
- Does it matter that the original trace was captured under one policy's behavior? The trace's timestamps were the production system's output at capture time. When we replay against a slower policy, we are asking "what if this same set of session+turns ran on a worse policy" — and the answer is "the sessions would live longer". This is precisely the counterfactual we want.
- What happens if real tools have variable per-call latency? Our replayer assumes turn N+1 fires the instant turn N finishes. Real agentic systems have some tool-execution time between turns. This is a quantitative correction (raises the floor on inter-turn gap), not a qualitative one — the feedback loop still applies, just with a higher baseline.
Cross-reference
replayer/replay.py:282-287— the dispatch ruleanalysis/characterization/window_1_results.md§"What Window 1 does not answer" — current treatment as caveatanalysis/claude_characterization_work_plan.md§B4 — open-loop Poisson loadgen as the orthogonal measurement