We study hyperonic density-dependent three-body effects in cold neutron-star matter using a Skyrme energy-density-functional framework. In beta-equilibrated matter, the effective and terms are varied separately in the and planes, and each tabulated equation of state is used in Tolman–Oppenheimer–Volkoff calculations. The calculated – branches are classified by monotonicity and extremum structure. The term does not affect the -onset condition, but modifies the finite- post-onset EOS: increasing generally stiffens the post-onset branch and raises in mechanically admissible regions, whereas increasing reduces this enhancement at fixed . In contrast, the term shifts the -onset density and modifies the post-onset EOS simultaneously, producing organized branch-limited and Maxwell-candidate regions for some reference interactions. Representative two-extrema cases are examined with Maxwell constructions. We also perform an exploratory Bayesian analysis using neutron-star mass–radius information alone and apply XGBoost–SHAP surrogate diagnostics to summarize parameter sensitivities. Within the adopted likelihood and prior ranges, the posterior weight tends to favor sizable hyperonic three-body repulsion, and the SHAP analysis identifies and as important controls of and . These results show that maximum-mass recovery in hyperonic neutron stars is not a single mechanism: maps must be interpreted together with onset behavior, branch admissibility, and extremum-count diagnostics. *shortened due to the arXiv’s word limit.

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