Measure an AI agent's 50% time horizon by running the tasks that tell you the most per token, and find out when the task suite can no longer measure it.
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| # | Task | Human time | Tokens | Result | SD after |
|---|
Standard error of log2 H50 from one run of every task, for an agent with the population slope, which is estimated along with the horizon. Below the green line (±0.5 doublings) the suite measures well. For longer horizons nearly every task is a success, and the data can no longer tell a longer horizon from a flatter curve. METR's trend fit excludes horizons above 16 hours.
How many new tasks of a given length bring a target horizon to ±0.5 doublings? New tasks have unknown difficulty, drawn from the residual spread τ.
Adaptive runs on simulated agents (30 each, no task cap), current suite vs adding 20 tasks at 1.5× the horizon. Cost-aware selection saves tokens but avoids the expensive long tasks that frontier agents need.
| Horizon | Suite | Selection | Reached ±0.5 | Saturated | Median SD | 95% coverage |
|---|
Each point is a task: its human time, and how much harder (below 0) or easier (above 0) agents found it than its length predicts (posterior mean û, logits). Ringed points carry an audit flag. Hover for details.
| Task | Source | Human time | Solved | û ± sd | Info @ 12 h | Tokens | Flags |
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| Task selection | Reached ±0.5 | Median tasks | Median tokens | Share of full-suite tokens | Median |error| | 95% coverage | σv = 0: tokens · coverage |
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Each task t has a human time; xt = log2 minutes. An agent with horizon h (log2 minutes) and slope β succeeds on one run with probability
ut is the task's difficulty beyond its length. Its posterior comes from every other agent's runs (marginal maximum likelihood, leave-one-agent-out) and is stored as 10 equal-mass points, so each prediction averages over what is still unknown about the task. vat is this agent's own quirk on this task. The first back-test showed that leaving it out makes intervals too narrow, so σv is estimated by held-out predictive likelihood across agents (see Back-test).
The tool runs the task with the highest expected reduction in the variance of h per token. γ = 0 ignores cost, as in classical adaptive testing. It stops when the SD of h reaches the target, or declares the suite saturated when no remaining task can reduce the variance by 1% and more than 20% of the posterior lies beyond the longest task.
That adaptive testing saves cost in general, which is well known, or that difficulty tracks log human time (BRIDGE, METR). There are no results for models without public per-task runs.