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Table 2:

Possible solutions for periodicity and their properties.
Solution $f_{\rm WPDM}$a $f_{\rm HF}$b fc Pd Me $f_{\rm fit}$f $\sigma$g Ah S/Ni
  [h-1] [h-1] [h-1] [h]   [h-1]      
A $0.07372 \pm 0.00004$ $0.07370 \pm 0.00003$ $0.07371 \pm 0.00004$ $13.567 \pm 0.007$ 4 0.07372 0.19 2.164 3.524
B $0.08428 \pm 0.00008$ $0.08424 \pm 0.00004$ $0.08426 \pm 0.00006$ $11.868 \pm 0.009$       2.132 3.188
C $0.08512 \pm 0.00008$ $0.08504 \pm 0.00005$ $0.08508 \pm 0.00007$ $11.754 \pm 0.009$       2.389 3.706
D $0.09832 \pm 0.00007$ $0.09826 \pm 0.00005$ $0.09829 \pm 0.00006$ $10.174 \pm 0.006$ 3 0.09829 0.01 1.921 2.707
E $0.14742 \pm 0.00016$ $0.14758 \pm 0.00012$ $0.14750 \pm 0.00014$ $~~6.780 \pm 0.006$ 2 0.14743 0.48 1.694 1.975
F $0.29474 \pm 0.00024$ $0.29480 \pm 0.00019$ $0.29477 \pm 0.00021$ $~~3.392 \pm 0.002$ 1 0.29487 0.46 1.644 1.953
G $0.29862 \pm 0.00022$ $0.29860 \pm 0.00020$ $0.29861 \pm 0.00021$ $~~3.349 \pm 0.002$       1.560 1.669
H $0.33128 \pm 0.00015$ $0.33112 \pm 0.00012$ $0.33120 \pm 0.00014$ $~~3.019 \pm 0.001$       1.626 1.930

a  $N_{\rm b} = 25$, $N_{\rm c} = 5$; b  $N_{\rm f} = 5$; c unweighted-mean result from both methods with an effective error; d corresponding period with an error; e period multiple for the system, M = 1 indicates the base of the system; f frequency expected for an ideal system, given by an unweighted linear fit to the dependence of f on M; g deviation of frequency  $f_{\rm fit}$ from f, given as a fraction of the error on f; h amplitude (see Sect. 5.1 and Fig. 8); i signal-to-noise ratio (see Sect. 5.2 and Fig. 8).


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