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Exact 4-vertex Motif Counting on Erdős-Rényi graphs N=2000

0.0752Runtime (s)igraph
-24.322512140.362044305.0466469.731156Aug 18, 2025

Evaluation results

MethodLinks
igraphEdge Prob. p=0.00052025.080.0752
igraphEdge Prob. p=0.00102025.080.0873
PeregrineEdge Prob. p=0.00052025.080.1024
PeregrineEdge Prob. p=0.01002025.080.1116
PeregrineEdge Prob. p=0.00502025.080.1132
PeregrineEdge Prob. p=0.00102025.080.1141
PeregrineEdge Prob. p=0.05002025.080.2079
igraphEdge Prob. p=0.00502025.080.2645
PeregrineEdge Prob. p=0.10002025.080.8243
igraphEdge Prob. p=0.01002025.081.7099
u-statsEdge Prob. p=0.00052025.083.8413
PeregrineEdge Prob. p=0.20002025.085.8045
u-statsEdge Prob. p=0.00102025.0818.7463
u-statsEdge Prob. p=0.60002025.0839.6022
u-statsEdge Prob. p=0.10002025.0840.5648
u-statsEdge Prob. p=0.80002025.0840.6578
u-statsEdge Prob. p=0.01002025.0840.7701
u-statsEdge Prob. p=0.00502025.0841.073
u-statsEdge Prob. p=0.20002025.0841.2671
u-statsEdge Prob. p=0.05002025.0841.5188
u-statsEdge Prob. p=0.40002025.0843.3735
PeregrineEdge Prob. p=0.40002025.0848.7363
PeregrineEdge Prob. p=0.60002025.08159.4699
PeregrineEdge Prob. p=0.80002025.08292.4395
igraphEdge Prob. p=0.05002025.08610.018