What Outcome RL Buys: Finishing, Reliability, Rarely Reach
Abstract
Reinforcement learning improves pass@1 mainly by finishing answers faster and increasing reliability rather than acquiring new problem-solving knowledge, with minimal reach gains under fixed token budgets.
Outcome RL raises pass@1 but not pass@k at large k (Yue et al., 2025). But every pass@1 is scored under a token budget. Every recipe also trains under one. On physics and math problems at fixed token budgets, we compare the pass@1 of 20 released RL models (1.5B to 32B) with that of the thinking models they started from. We ask whether each pass@1 gain is changed behaviour or new knowledge. We divide each change in pass@1 into three parts. Finishing measures answering before the budget runs out. Reliability measures being right once finished. Reach measures problems RL solves that its base answered wrongly in all eight tries, minus problems the base solves that RL answered wrongly in all eight. We find four things. (1) Where the base often hits the token budget before answering, most of the change, gain or loss, is finishing (82% at 4k and 8k). Given more tokens, the base closes most of the finishing gap itself. (2) Where the base has enough tokens, the gain is reliability: the RL model is graded right more often, even on problems both finish. (3) By our definition, RL rarely solves what its base cannot. Reach adds at most 2.1 percentage points on any of our four physics and math sets. We checked 144 physics problems that only the RL model solved. Of these, 3.5% hold up when resampled or read. In a random sample, nine of ten new RL steps a human confirmed also appear in the base's samples. (4) In a small-scale RL run on an 8B model, the gain on new problems is finishing, with reliability flat. Supplying each problem's physical setup was not shown to improve on plain RL.
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Author here. Outcome RL raises pass@1 but not pass@k at large k (Yue et al., 2025). But every pass@1 is scored under a token budget. We compare 20 released RL models (1.5B to 32B) with the thinking models they started from, on physics and math at fixed budgets. We split each change in pass@1 into three parts: finishing (answering before the budget runs out), reliability (being right once finished) and reach (problems only RL solves, minus the reverse).
- Where the base often runs out of budget, most of the change is finishing (82% at 4k and 8k). Given more tokens, the base closes most of that gap itself.
- Where the base has enough tokens, the gain is reliability, even on problems both models finish.
- By our definition, RL rarely solves what its base cannot: reach adds at most 2.1 percentage points on any of our four sets.
Project page: https://shanyang.me/what-outcome-rl-buys/
Code, test sets and row-level data: https://github.com/shanyang-me/outcome-rl-buys
The paper's main numbers rebuild from the released rows, no GPU needed. Happy to answer questions.
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