Buckets:
| # Paper's numerical experiment setup (Appendix D) | |
| MDP: S = {0,1,2}; N = 6 state-action pairs, order: | |
| (0,stay),(0,leave),(1,stay),(1,leave),(2,left),(2,right) | |
| Reward r = (0.001, 0.5, 0.001, 0.5, 1, 1) | |
| True transition P (rows = state-action, cols = next state 0,1,2): | |
| (0,stay): [1, 0, 0 ] | |
| (0,leave): [0.4, 0, 0.6] | |
| (1,stay): [0, 1, 0 ] | |
| (1,leave): [0, 0.4, 0.6] | |
| (2,left): [0.4, 0.4, 0.2] | |
| (2,right): [0.2, 0.2, 0.6] | |
| Settings: γ = 0.5, ε = 0.05, initial dist q = (0.4, 0.4, 0.2). Vary samples T from 100 to 16000. | |
| Inaccurate prediction P̂ (OpPMD-NAC): | |
| [0,1,0],[0,1,0],[1,0,0],[1,0,0],[1,0,0],[0,1,0] ("Dist(P,P̂) ~ 1" per paper) | |
| Three algorithms compared: | |
| 1. OpPMD-AC: Algorithm 1 with accurate prediction P̂ = P | |
| 2. OpPMD-NAC: Algorithm 1 with inaccurate P̂ above | |
| 3. SMD-DMDP-JINSID: Jin & Sidford [2020] Algorithm 1 (no prediction) — baseline | |
| Metrics: Figure 1 = Duality Gap GAP(μ̄, v̄); Figure 2 = value function. | |
| Optimal policy: leave (state 0), leave (state 1), right (state 2). | |
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