Benchmark evaluation reveals encoder-dependent link prediction gains across bilinear decoders in a typed knowledge graph, suggesting no single decoder architecture is universally superior.
Decoder comparisons in typed knowledge graph (KG) link prediction often confound relation specificity, off-diagonal interactions, and directionality. We separate these factors with four seed-matched decoders applied to GCN, GraphSAGE, and GAT encoders: a shared inner product (IP), a relation-specific diagonal bilinear decoder (RD), a symmetric full bilinear decoder (SB), and an unconstrained directed bilinear decoder (D). The study uses a regulation-grounded coal-mine safety KG with 5,093 nodes and 19,314 canonical directed edges. All 120 decoder–encoder–seed cells use the same ten non-adjacent seeds, type-constrained splits, fixed negatives, and training budget. Two-sided paired AUC tests use pre-specified Holm families, with full filtered MRR and Hits@1/3/10 reported descriptively. RD produced no detectable AUC improvement over IP for any of the three encoders under the matched ten-seed design. SB improved on RD for GraphSAGE ( Δ AUC =0.0254 , Holm p=2.15×10⁻⁵ ) and GAT ( Δ=0.1667 , Holm p=3.24×10⁻¹⁰ ), but not GCN. Releasing the SB symmetry constraint and enlarging the direction-sensitive score space (D $$-$$ SB) increased AUC for GCN ( Δ=0.0423 , Holm p=4.77×10⁻⁵ ) and GraphSAGE ( Δ=0.0116 , Holm p=0.00251 ), whereas the GAT contrast was not detected. Thus, no RD-over-IP improvement was detected, while the contributions of symmetric off-diagonal interaction and of releasing symmetry while enlarging the direction-sensitive score space depend on the encoder. A deterministic semantic hard-negative stress test, all-family filtered ranking, and a frozen-embedding symmetric/skew diagnostic support but do not enter the confirmatory tests. Candidate discovery uses threshold-free top-five within-family ranking. These results support a narrow conclusion: decoder function class matters in this typed transductive setting, but no decoder is universally superior.
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Shimin Feng (2026) studied this question.
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