Table 5
Kolmogorov-Smirnov test to the 2D distributions of real Type III S0s data and of Type III S0-like remnants in several photometric planes related to the antitruncations.
No. | Photometric plane | p-valuea | KS testb | Fig. | |
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1 | μbrkIII vs. RbrkIII/R25 (displacedc ) | 0.021 | S | 5 | |
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2 | Vrot vs. RbrkIII/R25 | 0.068 | S | 6 | |
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3 | (μ0,i − μbrkIII) vs. hi/R25 | 0.018 | NS | 10 | |
4 | (μ0,i − μbrkIII) vs. ho/R25 | 0.0054 | NS | 10 | |
5 | (μ0,o − μbrkIII) vs. ho/R25 | 0.017 | NS | 10 | |
6 | (μ0,o − μbrkIII) vs. hi/R25 | 0.035 | NS | 10 | |
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7 | hi/ho vs. RbrkIII/R25 | 0.0013 | NS | 11 | |
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8 | (μ0,i − μbrkIII) vs. hi/RbrkIII | 0.044 | NS | 12 | |
9 | (μ0,i − μbrkIII) vs. ho/RbrkIII | 0.0009 | NS | 12 | |
10 | (μ0,o − μbrkIII) vs. hi/RbrkIII | 0.0008 | NS | 12 | |
11 | (μ0,o − μbrkIII) vs. ho/RbrkIII | 0.023 | NS | 12 | |
12 | (μ0,i − μbrkIII) vs. RbrkIII/R25 | 0.026 | NS | 12 | |
13 | (μ0,o − μbrkIII) vs. RbrkIII/R25 | 0.0086 | NS | 12 | |
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14 | hi/R25 vs. RbrkIII/R25 | 0.71 | S | 13 | |
15 | ho/R25 vs. RbrkIII/R25 | 0.066 | S | 13 | |
16 | μ0,i vs. RbrkIII/R25 (displacedc ) | 0.23 | S | 13 | |
17 | μ0,o vs. RbrkIII/R25 (displacedc ) | 0.67 | S | 13 | |
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18 | (μ0,i − μbrkIII) vs. hi/ho | 0.00048 | NS | 14 | |
19 | (μ0,o − μbrkIII) vs. hi/ho | 0.00073 | NS | 14 | |
20 | (μ0,o − μ0,i) vs. hi/ho | 0.00030 | NS | 14 | |
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21 | hi/ho vs. RbrkIII/hi | 0.00079 | NS | 15 | |
22 | hi/ho vs. RbrkIII/hi (with Y07) | 0.024 | NS | 15 | |
23 | hi/ho vs. RbrkIII/ho | 0.0012 | NS | 15 | |
24 | hi/ho vs. RbrkIII/ho (with Y07) | 0.030 | NS | 15 |
Notes.
The p-values have been computed using the implementation of the KS test in 2D by P. Yoachim (KS2D, see the text).
According to the KS test, the distributions of observational data and of simulations are similar (S) in a 95% confidence level if p>α = 0.05. If not, the null hypotesis is rejected, meaning that both samples have been taken from different parent distributions and cannot be considered as similar (NS).
Displaced relations assume an offset in mag arcsec-2 to overlap the distributions of real and simulated data in the photometric plane. The offset has been set to the difference between the y-intercepts of the linear fits performed to each sample in the plane (see Table 4).
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