Research map / Graph learning / Graph algorithms and clustering
Can Graph Neural Networks Learn to Solve the MaxSAT Problem? (Student Abstract)
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Train GMS-N on synthetic instances from the matching distribution | GMS-N · UF(2,60,600), UF(3,60,600), PL(2,60,600), and PL(3,60,600) validation sets | approximation ratio: >0.99 | Helped |
| Train GMS-E on synthetic instances from the matching distribution | GMS-E · UF(2,60,600), UF(3,60,600), PL(2,60,600), and PL(3,60,600) validation sets | approximation ratio: >0.99 | Helped |
| Train on smaller instances from the same distribution and apply to larger instances | GMS-N and GMS-E · UF and PL testing problems with n ∈ [100, 1600] | % of satisfied clauses | Helped |
| Use GMS-N or GMS-E instead of MaxHS, Loandra, or SATLike | GMS-N and GMS-E · UF and PL testing problems with up to 1,600 variables | % of satisfied clauses | Mixed |
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