Advantage Computation
ConceptIn Group Relative Policy Optimization (GRPO) and its variants, advantage computation refers to the normalization of per-sample rewards by group-level statistics (mean and standard deviation) to produce a learning signal for each action. Under sparse-reward regimes, where most rewards within a group are identical, standard advantage normalization can collapse to zero; GRPO with State Mutation (GRPO-SMu) addresses this by diversifying the state set and, optionally, replacing leave-one-out standard deviation with the full-population standard deviation.
WIKI
Definition
In GRPO-based reinforcement learning fine-tuning, advantage computation converts a raw reward r(s, a_j) into a normalized advantage signal:
A^{π_{θ_t}}(s, a_j) = (r(s, a_j) − μ) / σ
NEIGHBORHOOD
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