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Bringing Order to Chaos – A Compact Representation of Partial Order in SAT-Based HTN Planning

AAAI 2019 · Learning theory and algorithms › Combinatorial and search optimization · approach: Classical and HTN planning · 34 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
replace SAT-tree ordering encoding with Solution Order Graph encoding (SAT-F), fewer clauses (ablation)SAT-tree (Kautz-Selman) · HTN benchmarksolved instances: 106 -> 107No clear effect
replace Kautz-Selman with exists-step parallel encoding (ablation)SAT-tree · HTN benchmarksolved instances: 106 -> 111 (+4 to +8 across solvers)Helped
combine SOG encoding with exists-step encoding (ablation)SAT-tree · HTN benchmarksolved instances: 106 -> 118 (+5 to +15 across solvers)Helped
use SOG encoding instead of SAT-tree encoding (ablation)SAT-tree · HTN benchmarknumber of clausesHelped
use SOG encoding instead of SAT-tree encoding (ablation)SAT-tree · Rover domainmemory feasibility: 14 of 20 instances OOM for SAT-tree onlyHelped
use order-consistent child arrangement for PDT construction (ablation)PDT construction · 269 PDTsnumber of leaves: highest increase 9.5%, highest decrease 14.2%No clear effect

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