Best-relative scorecard: retained CMPs and fixed-catch reference

Reference, recruitment crash and recruitment cycle

Return to the working paper. Near-term trade-off and Kobe plots.

Choose an operating model (OM), stock component, candidate management procedures (CMPs) and indicators. Set how much weight each indicator receives. Scores compare the selected CMPs; managers can use them to explore their priorities and assess performance alongside agreed biological requirements.

NoteBest-relative weighting version

This alternative version weights each CMP relative to the best performer within each performance indicator (PI) and selects that method by default.1 The weights applied across PIs are still selected separately. The original range-weight scorecard remains available for comparison.

For a lower-is-better indicator with a best value of zero, zero-valued CMPs score 100 and positive values score zero. Advice reductions greater than 19% pool all valid annual HCR-advice comparisons across all 500 iterations. The first advice is compared with the saved HCR initialization (the constant target for fixed catch). No biomass or near-20% exclusions apply. The demonstrations show the reference OM, recruitment crash (OM11_2), and recruitment cycle (OM11_3).

Operating model

Within-PI CMP weighting

This method gives the best CMP a weight of 100 for each PI and weights other CMPs proportionally.

Weights across PIs

CMPs

Performance metrics

CMP relative trade-off scores

Selected weights across PIs

Performance quilt

Each cell shows the raw PI value, followed on the next line by its parenthesized within-PI CMP weight (W); for example, (98.2) means W = 98.2. Purple indicates lower and light lavender higher relative performance.

Footnotes

  1. For each PI \(x\), the best-performing CMP among the \(N\) selected CMPs is assigned a weight of 100. For a PI where higher values are preferred, CMP \(i\) receives \(W_{i,x}=100\,V_{i,x}/V_{\mathrm{best},x}\), where \(V_{\mathrm{best},x}=\max_j(V_{j,x})\). For a PI where lower values are preferred, the calculation is: \(W_{i,x}=100\,V_{\mathrm{best},x}/V_{i,x}\), where \(V_{\mathrm{best},x}=\min_j(V_{j,x})\). Thus the best CMP has \(W_{i,x}=100\), while the other weights retain their proportional contrast with the best observed value. The weights are recalculated whenever the selected CMP set changes; they express performance relative to the selected CMPs. Biological acceptability requires a separately agreed threshold.↩︎