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Table 3 Table for test of threshold method for the cases that ignore or take into account the firm heterogeneity (HF). The table only includes \(\Delta t=2\), as other values of Δt have only a minor effect on the probability densities \(\wp,\wp ^{(\mathrm{HF})}\), and \(\wp _{\mathcal{W}}\). We show a selection of years for each of the three values of \(\mathcal{W}=1,2,3\). Note that the p-values are exceedingly small for both tests

From: A network theory of inter-firm labor flows

t \(\mathcal{W}\) \(|\mathcal{N}^{*}_{\mathcal{W}}|\) \(|\mathcal{E}^{*}_{\mathcal{W}}|\) \(|\bar{\mathcal{E}}^{*}_{1}|\) \(\mu =\langle |\mathcal{E}^{*}_{\mathcal{W}}\cap \bar{\mathcal{E}}^{*}_{1}|\rangle\) (ln[p-value]) \(\mu _{\mathrm{HF}}=\langle |\mathcal{E}^{*}_{\mathcal{W}}\cap \bar{\mathcal{S}}^{*}_{1}|\rangle \) (ln[p-value]) \(|\mathcal{E}^{*}_{\mathcal{W}}\cap \bar{\mathcal{E}}^{*}_{1}|\)
1990 1 20,181 49,855 25,213 \( 6.17\ (-3.16\times 10^{6}) \) \( 1144.30\ (-1.78\times 10^{4}) \) 6253
1995 1 22,707 33,398 39,424 \( 5.11\ (-3.50\times 10^{6}) \) \( 975.66\ (-2.01\times 10^{4}) \) 5986
2000 1 32,913 68,225 64,381 \( 8.11\ (-6.83\times 10^{6}) \) \( 1793.58\ (-3.56\times 10^{4}) \) 10,532
2005 1 40,037 72,123 88,335 \( 7.95\ (-8.64\times 10^{6}) \) \( 2278.98\ (-3.15\times 10^{4}) \) 11,727
1990 2 6505 7584 12,986 \( 4.66\ (-7.08\times 10^{5}) \) \( 516.73\ (-9.23\times 10^{3}) \) 2571
1995 2 5200 4470 16,817 \( 5.56\ (-3.51\times 10^{5}) \) \( 398.19\ (-6.93\times 10^{3}) \) 1981
2000 2 7888 8462 27,800 \( 7.56\ (-8.92\times 10^{5}) \) \( 761.25\ (-1.40\times 10^{4}) \) 3680
2005 2 8584 7630 38,601 \( 8.00\ (-7.95\times 10^{5}) \) \( 830.87\ (-1.09\times 10^{4}) \) 3573
1990 3 3488 3202 8494 \( 4.47\ (-2.61\times 10^{5}) \) \( 340.20\ (-5.18\times 10^{3}) \) 1532
1995 3 2631 1853 10,403 \( 5.57\ (-9.83\times 10^{4}) \) \( 219.36\ (-4.84\times 10^{3}) \) 1052
2000 3 3716 3263 17,121 \( 8.09\ (-2.37\times 10^{5}) \) \( 448.39\ (-7.86\times 10^{3}) \) 1967
2005 3 4388 2826 25,735 \( 7.56\ (-2.10\times 10^{5}) \) \( 474.05\ (-5.33\times 10^{3}) \) 1789
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