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Table 3.
Overview of the data vector choices and their relative constraining power.
Choice | Figure | rel. FoM | nd |
---|---|---|---|
All combinations | 4 | 1.00 | 775 |
Only equal zph-bins | 4 | 0.68 | 175 |
θap ∈ {4′,8′,16′,32′} | 4 | 0.92 | 215 |
θap ∈ {4′,8′,14′,32′} | 5 | 0.92 | 215 |
θap ∈ {4′,14′} | – | 0.87 | 145 |
θap ∈ {4′,14′,32′} | – | 0.89 | 180 |
θap ∈ {4′,6′,8′,10′} | 5 | 0.88 | 215 |
θap ∈ {10′,14′,18′,22′} | 5 | 0.72 | 215 |
θap ∈ {22′,26′,32′,36′} | 5 | 0.55 | 215 |
All equal-filter radii | – | 0.92 | 425 |
Best 100 elements | – | 0.80 | 100 |
Best 215 elements | – | 0.89 | 200 |
Notes. For the measurement of the relative FoM the individual FoM is divided by the FoM of the of the ‘all combinations’ case. From the second row onwards, only equal-scale filter radii are used.
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