Chromatically modeling the parsec-scale dusty structure in the center of NGC 1068

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Volume 686 (June 2024)

A&A, 686 (2024) A204

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Table C.1.

Model Results

Band	Seed	α	α_off	β	ϕ	b	r_in	α_r	γ_r	a_w	n_d	γ	γ_off	inc	ang
				mas	deg		mas	r_in	r_in		log₁₀( $\frac{g}{{cm}^{2}}$ $\frac{\mathrm{g}}{\mathrm{cm}^2}$ )			deg	deg
All	SP1	$0 . 29_{0.022}^{0.028}$ $0.29^{0.028}_{0.022}$	$0 . 51_{0.057}^{0.056}$ $0.51^{0.056}_{0.057}$	$135 . 0_{11.0}^{9.5}$ $135.0^{9.5}_{11.0}$	$29 . 0_{2.6}^{2.8}$ $29.0^{2.8}_{2.6}$	$1 . 7_{0.16}^{0.2}$ $1.7^{0.2}_{0.16}$	$2 . 9_{0.21}^{0.25}$ $2.9^{0.25}_{0.21}$	$4 . 4_{0.43}^{0.29}$ $4.4^{0.29}_{0.43}$	$3 . 8_{0.32}^{0.41}$ $3.8^{0.41}_{0.32}$	$1 . 7_{0.12}^{0.25}$ $1.7^{0.25}_{0.12}$	$- 2 . 3_{0.17}^{0.11}$ $-2.3^{0.11}_{0.17}$	$1 . 9_{0.19}^{0.22}$ $1.9^{0.22}_{0.19}$	$0 . 16_{0.02}^{0.019}$ $0.16^{0.019}_{0.02}$	$16 . 0_{1.3}^{1.1}$ $16.0^{1.1}_{1.3}$	$23 . 0_{2.2}^{2.2}$ $23.0^{2.2}_{2.2}$

K	All	$0 . 43_{0.031}^{0.035}$ $0.43^{0.035}_{0.031}$	$0 . 95_{0.083}^{0.07}$ $0.95^{0.07}_{0.083}$	$97 . 0_{7.7}^{8.1}$ $97.0^{8.1}_{7.7}$	$22 . 0_{1.6}^{1.8}$ $22.0^{1.8}_{1.6}$	$1 . 2_{0.094}^{0.083}$ $1.2^{0.083}_{0.094}$	$3 . 3_{0.23}^{0.2}$ $3.3^{0.2}_{0.23}$	$4 . 2_{0.32}^{0.31}$ $4.2^{0.31}_{0.32}$	$3 . 0_{0.27}^{0.25}$ $3.0^{0.25}_{0.27}$	$1 . 9_{0.14}^{0.13}$ $1.9^{0.13}_{0.14}$	$- 3 . 1_{0.14}^{0.16}$ $-3.1^{0.16}_{0.14}$	$1 . 5_{0.11}^{0.12}$ $1.5^{0.12}_{0.11}$	$0 . 99_{0.092}^{0.099}$ $0.99^{0.099}_{0.092}$	$17 . 0_{1.2}^{1.1}$ $17.0^{1.1}_{1.2}$	$52 . 0_{2.9}^{2.9}$ $52.0^{2.9}_{2.9}$
	S1	$0 . 43_{0.029}^{0.026}$ $0.43^{0.026}_{0.029}$	$0 . 95_{0.059}^{0.047}$ $0.95^{0.047}_{0.059}$	$98 . 0_{7.3}^{5.5}$ $98.0^{5.5}_{7.3}$	$22 . 0_{1.3}^{1.6}$ $22.0^{1.6}_{1.3}$	$1 . 2_{0.053}^{0.05}$ $1.2^{0.05}_{0.053}$	$3 . 3_{0.22}^{0.22}$ $3.3^{0.22}_{0.22}$	$4 . 2_{0.21}^{0.22}$ $4.2^{0.22}_{0.21}$	$3 . 0_{0.23}^{0.18}$ $3.0^{0.18}_{0.23}$	$1 . 9_{0.097}^{0.12}$ $1.9^{0.12}_{0.097}$	$- 2 . 9_{0.1}^{0.1}$ $-2.9^{0.1}_{0.1}$	$1 . 5_{0.1}^{0.11}$ $1.5^{0.11}_{0.1}$	$1 . 0_{0.056}^{0.074}$ $1.0^{0.074}_{0.056}$	$16 . 0_{0.79}^{0.75}$ $16.0^{0.75}_{0.79}$	$51 . 0_{2.5}^{2.5}$ $51.0^{2.5}_{2.5}$
	S2	$0 . 43_{0.019}^{0.02}$ $0.43^{0.02}_{0.019}$	$0 . 95_{0.068}^{0.073}$ $0.95^{0.073}_{0.068}$	$98 . 0_{7.1}^{5.9}$ $98.0^{5.9}_{7.1}$	$22 . 0_{1.3}^{1.6}$ $22.0^{1.6}_{1.3}$	$1 . 2_{0.089}^{0.088}$ $1.2^{0.088}_{0.089}$	$3 . 3_{0.2}^{0.13}$ $3.3^{0.13}_{0.2}$	$4 . 1_{0.19}^{0.23}$ $4.1^{0.23}_{0.19}$	$3 . 0_{0.19}^{0.22}$ $3.0^{0.22}_{0.19}$	$1 . 9_{0.13}^{0.12}$ $1.9^{0.12}_{0.13}$	$- 2 . 9_{0.13}^{0.12}$ $-2.9^{0.12}_{0.13}$	$1 . 5_{0.068}^{0.081}$ $1.5^{0.081}_{0.068}$	$0 . 99_{0.11}^{0.084}$ $0.99^{0.084}_{0.11}$	$17 . 0_{0.79}^{0.96}$ $17.0^{0.96}_{0.79}$	$51 . 0_{2.3}^{2.2}$ $51.0^{2.2}_{2.3}$
	S3	$0 . 44_{0.034}^{0.046}$ $0.44^{0.046}_{0.034}$	$0 . 92_{0.091}^{0.076}$ $0.92^{0.076}_{0.091}$	$96 . 0_{8.2}^{9.6}$ $96.0^{9.6}_{8.2}$	$21 . 0_{1.8}^{1.5}$ $21.0^{1.5}_{1.8}$	$1 . 1_{0.083}^{0.1}$ $1.1^{0.1}_{0.083}$	$3 . 3_{0.26}^{0.25}$ $3.3^{0.25}_{0.26}$	$4 . 3_{0.33}^{0.38}$ $4.3^{0.38}_{0.33}$	$3 . 0_{0.35}^{0.28}$ $3.0^{0.28}_{0.35}$	$1 . 9_{0.16}^{0.16}$ $1.9^{0.16}_{0.16}$	$- 2 . 8_{0.17}^{0.17}$ $-2.8^{0.17}_{0.17}$	$1 . 5_{0.16}^{0.13}$ $1.5^{0.13}_{0.16}$	$0 . 99_{0.093}^{0.11}$ $0.99^{0.11}_{0.093}$	$17 . 0_{1.3}^{1.2}$ $17.0^{1.2}_{1.3}$	$52 . 0_{2.9}^{2.6}$ $52.0^{2.6}_{2.9}$
	S4	$0 . 44_{0.046}^{0.041}$ $0.44^{0.041}_{0.046}$	$0 . 96_{0.086}^{0.083}$ $0.96^{0.083}_{0.086}$	$96 . 0_{9.2}^{7.8}$ $96.0^{7.8}_{9.2}$	$21 . 0_{1.9}^{2.3}$ $21.0^{2.3}_{1.9}$	$1 . 2_{0.099}^{0.093}$ $1.2^{0.093}_{0.099}$	$3 . 3_{0.2}^{0.19}$ $3.3^{0.19}_{0.2}$	$4 . 2_{0.48}^{0.38}$ $4.2^{0.38}_{0.48}$	$2 . 9_{0.2}^{0.35}$ $2.9^{0.35}_{0.2}$	$1 . 9_{0.17}^{0.15}$ $1.9^{0.15}_{0.17}$	$- 2 . 9_{0.15}^{0.2}$ $-2.9^{0.2}_{0.15}$	$1 . 6_{0.16}^{0.16}$ $1.6^{0.16}_{0.16}$	$0 . 97_{0.097}^{0.13}$ $0.97^{0.13}_{0.097}$	$16 . 0_{1.3}^{1.5}$ $16.0^{1.5}_{1.3}$	$52 . 0_{3.5}^{3.5}$ $52.0^{3.5}_{3.5}$
	S5	$0 . 44_{0.035}^{0.038}$ $0.44^{0.038}_{0.035}$	$0 . 96_{0.11}^{0.083}$ $0.96^{0.083}_{0.11}$	$100 . 0_{9.2}^{9.6}$ $100.0^{9.6}_{9.2}$	$22 . 0_{1.6}^{2.3}$ $22.0^{2.3}_{1.6}$	$1 . 2_{0.082}^{0.1}$ $1.2^{0.1}_{0.082}$	$3 . 3_{0.24}^{0.22}$ $3.3^{0.22}_{0.24}$	$4 . 1_{0.31}^{0.34}$ $4.1^{0.34}_{0.31}$	$3 . 0_{0.3}^{0.22}$ $3.0^{0.22}_{0.3}$	$1 . 9_{0.15}^{0.12}$ $1.9^{0.12}_{0.15}$	$- 2 . 9_{0.16}^{0.15}$ $-2.9^{0.15}_{0.16}$	$1 . 6_{0.11}^{0.12}$ $1.6^{0.12}_{0.11}$	$0 . 98_{0.093}^{0.1}$ $0.98^{0.1}_{0.093}$	$17 . 0_{1.5}^{1.5}$ $17.0^{1.5}_{1.5}$	$52 . 0_{3.2}^{2.6}$ $52.0^{2.6}_{3.2}$

L	All	$0 . 19_{0.017}^{0.02}$ $0.19^{0.02}_{0.017}$	$0 . 3_{0.029}^{0.027}$ $0.3^{0.027}_{0.029}$	$14 . 0_{1.2}^{1.2}$ $14.0^{1.2}_{1.2}$	$25 . 0_{1.8}^{2.0}$ $25.0^{2.0}_{1.8}$	$1 . 6_{0.12}^{0.12}$ $1.6^{0.12}_{0.12}$	$3 . 4_{0.24}^{0.25}$ $3.4^{0.25}_{0.24}$	$4 . 0_{0.35}^{0.36}$ $4.0^{0.36}_{0.35}$	$2 . 7_{0.23}^{0.26}$ $2.7^{0.26}_{0.23}$	$1 . 5_{0.099}^{0.11}$ $1.5^{0.11}_{0.099}$	$- 3 . 2_{0.23}^{0.2}$ $-3.2^{0.2}_{0.23}$	$1 . 9_{0.2}^{0.19}$ $1.9^{0.19}_{0.2}$	$0 . 7_{0.067}^{0.076}$ $0.7^{0.076}_{0.067}$	$17 . 0_{1.2}^{1.3}$ $17.0^{1.3}_{1.2}$	$24 . 0_{2.0}^{1.8}$ $24.0^{1.8}_{2.0}$
	S1	$0 . 19_{0.018}^{0.024}$ $0.19^{0.024}_{0.018}$	$0 . 3_{0.027}^{0.031}$ $0.3^{0.031}_{0.027}$	$14 . 0_{0.88}^{1.2}$ $14.0^{1.2}_{0.88}$	$25 . 0_{1.9}^{1.6}$ $25.0^{1.6}_{1.9}$	$1 . 5_{0.13}^{0.14}$ $1.5^{0.14}_{0.13}$	$3 . 4_{0.22}^{0.21}$ $3.4^{0.21}_{0.22}$	$4 . 2_{0.4}^{0.41}$ $4.2^{0.41}_{0.4}$	$2 . 6_{0.27}^{0.34}$ $2.6^{0.34}_{0.27}$	$1 . 5_{0.078}^{0.073}$ $1.5^{0.073}_{0.078}$	$- 3 . 0_{0.25}^{0.22}$ $-3.0^{0.22}_{0.25}$	$1 . 8_{0.27}^{0.22}$ $1.8^{0.22}_{0.27}$	$0 . 73_{0.085}^{0.087}$ $0.73^{0.087}_{0.085}$	$17 . 0_{1.5}^{1.3}$ $17.0^{1.3}_{1.5}$	$24 . 0_{2.5}^{2.4}$ $24.0^{2.4}_{2.5}$
	S2	$0 . 2_{0.021}^{0.019}$ $0.2^{0.019}_{0.021}$	$0 . 3_{0.035}^{0.027}$ $0.3^{0.027}_{0.035}$	$14 . 0_{1.2}^{1.3}$ $14.0^{1.3}_{1.2}$	$25 . 0_{2.1}^{1.9}$ $25.0^{1.9}_{2.1}$	$1 . 6_{0.094}^{0.11}$ $1.6^{0.11}_{0.094}$	$3 . 4_{0.23}^{0.25}$ $3.4^{0.25}_{0.23}$	$4 . 0_{0.28}^{0.36}$ $4.0^{0.36}_{0.28}$	$2 . 7_{0.16}^{0.24}$ $2.7^{0.24}_{0.16}$	$1 . 5_{0.11}^{0.11}$ $1.5^{0.11}_{0.11}$	$- 2 . 9_{0.19}^{0.18}$ $-2.9^{0.18}_{0.19}$	$1 . 9_{0.18}^{0.2}$ $1.9^{0.2}_{0.18}$	$0 . 68_{0.056}^{0.067}$ $0.68^{0.067}_{0.056}$	$17 . 0_{1.2}^{1.2}$ $17.0^{1.2}_{1.2}$	$24 . 0_{2.0}^{1.8}$ $24.0^{1.8}_{2.0}$
	S3	$0 . 2_{0.019}^{0.024}$ $0.2^{0.024}_{0.019}$	$0 . 29_{0.023}^{0.022}$ $0.29^{0.022}_{0.023}$	$14 . 0_{1.2}^{1.2}$ $14.0^{1.2}_{1.2}$	$25 . 0_{1.9}^{2.2}$ $25.0^{2.2}_{1.9}$	$1 . 6_{0.12}^{0.12}$ $1.6^{0.12}_{0.12}$	$3 . 4_{0.22}^{0.21}$ $3.4^{0.21}_{0.22}$	$4 . 0_{0.39}^{0.35}$ $4.0^{0.35}_{0.39}$	$2 . 7_{0.22}^{0.26}$ $2.7^{0.26}_{0.22}$	$1 . 5_{0.093}^{0.11}$ $1.5^{0.11}_{0.093}$	$- 2 . 9_{0.26}^{0.18}$ $-2.9^{0.18}_{0.26}$	$1 . 9_{0.21}^{0.21}$ $1.9^{0.21}_{0.21}$	$0 . 7_{0.053}^{0.063}$ $0.7^{0.063}_{0.053}$	$16 . 0_{1.1}^{1.4}$ $16.0^{1.4}_{1.1}$	$24 . 0_{1.8}^{1.8}$ $24.0^{1.8}_{1.8}$
	S4	$0 . 19_{0.017}^{0.015}$ $0.19^{0.015}_{0.017}$	$0 . 29_{0.029}^{0.033}$ $0.29^{0.033}_{0.029}$	$15 . 0_{1.2}^{1.1}$ $15.0^{1.1}_{1.2}$	$25 . 0_{2.1}^{2.8}$ $25.0^{2.8}_{2.1}$	$1 . 6_{0.095}^{0.12}$ $1.6^{0.12}_{0.095}$	$3 . 4_{0.27}^{0.31}$ $3.4^{0.31}_{0.27}$	$3 . 9_{0.26}^{0.32}$ $3.9^{0.32}_{0.26}$	$2 . 8_{0.23}^{0.2}$ $2.8^{0.2}_{0.23}$	$1 . 5_{0.13}^{0.12}$ $1.5^{0.12}_{0.13}$	$- 2 . 9_{0.18}^{0.22}$ $-2.9^{0.22}_{0.18}$	$1 . 9_{0.16}^{0.14}$ $1.9^{0.14}_{0.16}$	$0 . 69_{0.082}^{0.08}$ $0.69^{0.08}_{0.082}$	$17 . 0_{1.1}^{1.4}$ $17.0^{1.4}_{1.1}$	$24 . 0_{1.9}^{1.7}$ $24.0^{1.7}_{1.9}$
	S5	$0 . 19_{0.016}^{0.016}$ $0.19^{0.016}_{0.016}$	$0 . 3_{0.031}^{0.022}$ $0.3^{0.022}_{0.031}$	$14 . 0_{1.4}^{1.3}$ $14.0^{1.3}_{1.4}$	$25 . 0_{1.5}^{1.7}$ $25.0^{1.7}_{1.5}$	$1 . 6_{0.11}^{0.13}$ $1.6^{0.13}_{0.11}$	$3 . 4_{0.22}^{0.27}$ $3.4^{0.27}_{0.22}$	$4 . 0_{0.33}^{0.34}$ $4.0^{0.34}_{0.33}$	$2 . 8_{0.26}^{0.2}$ $2.8^{0.2}_{0.26}$	$1 . 5_{0.11}^{0.11}$ $1.5^{0.11}_{0.11}$	$- 2 . 9_{0.2}^{0.2}$ $-2.9^{0.2}_{0.2}$	$1 . 9_{0.18}^{0.14}$ $1.9^{0.14}_{0.18}$	$0 . 68_{0.062}^{0.073}$ $0.68^{0.073}_{0.062}$	$17 . 0_{0.88}^{1.1}$ $17.0^{1.1}_{0.88}$	$24 . 0_{1.6}^{1.5}$ $24.0^{1.5}_{1.6}$

M	All	$0 . 23_{0.025}^{0.024}$ $0.23^{0.024}_{0.025}$	$0 . 8_{0.064}^{0.073}$ $0.8^{0.073}_{0.064}$	$30 . 0_{3.2}^{2.6}$ $30.0^{2.6}_{3.2}$	$18 . 0_{1.6}^{1.9}$ $18.0^{1.9}_{1.6}$	$1 . 6_{0.13}^{0.14}$ $1.6^{0.14}_{0.13}$	$3 . 4_{0.27}^{0.27}$ $3.4^{0.27}_{0.27}$	$3 . 9_{0.33}^{0.38}$ $3.9^{0.38}_{0.33}$	$2 . 2_{0.21}^{0.2}$ $2.2^{0.2}_{0.21}$	$1 . 1_{0.089}^{0.089}$ $1.1^{0.089}_{0.089}$	$- 3 . 9_{0.31}^{0.32}$ $-3.9^{0.32}_{0.31}$	$3 . 3_{0.29}^{0.29}$ $3.3^{0.29}_{0.29}$	$0 . 83_{0.078}^{0.077}$ $0.83^{0.077}_{0.078}$	$15 . 0_{1.1}^{1.0}$ $15.0^{1.0}_{1.1}$	$29 . 0_{2.3}^{2.3}$ $29.0^{2.3}_{2.3}$
	S1	$0 . 23_{0.032}^{0.026}$ $0.23^{0.026}_{0.032}$	$0 . 82_{0.07}^{0.066}$ $0.82^{0.066}_{0.07}$	$30 . 0_{3.0}^{2.5}$ $30.0^{2.5}_{3.0}$	$19 . 0_{1.6}^{2.1}$ $19.0^{2.1}_{1.6}$	$1 . 7_{0.14}^{0.13}$ $1.7^{0.13}_{0.14}$	$3 . 3_{0.3}^{0.3}$ $3.3^{0.3}_{0.3}$	$3 . 8_{0.29}^{0.39}$ $3.8^{0.39}_{0.29}$	$2 . 2_{0.25}^{0.23}$ $2.2^{0.23}_{0.25}$	$1 . 1_{0.089}^{0.12}$ $1.1^{0.12}_{0.089}$	$- 3 . 6_{0.32}^{0.36}$ $-3.6^{0.36}_{0.32}$	$3 . 4_{0.3}^{0.25}$ $3.4^{0.25}_{0.3}$	$0 . 84_{0.073}^{0.071}$ $0.84^{0.071}_{0.073}$	$15 . 0_{0.85}^{0.94}$ $15.0^{0.94}_{0.85}$	$28 . 0_{2.7}^{2.6}$ $28.0^{2.6}_{2.7}$
	S2	$0 . 22_{0.024}^{0.028}$ $0.22^{0.028}_{0.024}$	$0 . 8_{0.063}^{0.073}$ $0.8^{0.073}_{0.063}$	$30 . 0_{2.4}^{2.7}$ $30.0^{2.7}_{2.4}$	$18 . 0_{1.5}^{1.7}$ $18.0^{1.7}_{1.5}$	$1 . 6_{0.09}^{0.12}$ $1.6^{0.12}_{0.09}$	$3 . 4_{0.22}^{0.23}$ $3.4^{0.23}_{0.22}$	$3 . 8_{0.2}^{0.3}$ $3.8^{0.3}_{0.2}$	$2 . 2_{0.16}^{0.18}$ $2.2^{0.18}_{0.16}$	$1 . 1_{0.063}^{0.054}$ $1.1^{0.054}_{0.063}$	$- 3 . 6_{0.28}^{0.29}$ $-3.6^{0.29}_{0.28}$	$3 . 4_{0.36}^{0.34}$ $3.4^{0.34}_{0.36}$	$0 . 82_{0.062}^{0.055}$ $0.82^{0.055}_{0.062}$	$15 . 0_{1.1}^{1.0}$ $15.0^{1.0}_{1.1}$	$29 . 0_{2.4}^{2.0}$ $29.0^{2.0}_{2.4}$
	S3	$0 . 23_{0.023}^{0.021}$ $0.23^{0.021}_{0.023}$	$0 . 81_{0.072}^{0.093}$ $0.81^{0.093}_{0.072}$	$30 . 0_{2.1}^{2.3}$ $30.0^{2.3}_{2.1}$	$18 . 0_{1.8}^{1.7}$ $18.0^{1.7}_{1.8}$	$1 . 7_{0.16}^{0.19}$ $1.7^{0.19}_{0.16}$	$3 . 4_{0.24}^{0.26}$ $3.4^{0.26}_{0.24}$	$3 . 9_{0.35}^{0.29}$ $3.9^{0.29}_{0.35}$	$2 . 2_{0.2}^{0.16}$ $2.2^{0.16}_{0.2}$	$1 . 1_{0.11}^{0.097}$ $1.1^{0.097}_{0.11}$	$- 3 . 6_{0.36}^{0.34}$ $-3.6^{0.34}_{0.36}$	$3 . 2_{0.23}^{0.28}$ $3.2^{0.28}_{0.23}$	$0 . 8_{0.091}^{0.08}$ $0.8^{0.08}_{0.091}$	$15 . 0_{1.3}^{1.3}$ $15.0^{1.3}_{1.3}$	$29 . 0_{2.2}^{2.3}$ $29.0^{2.3}_{2.2}$
	S4	$0 . 23_{0.02}^{0.026}$ $0.23^{0.026}_{0.02}$	$0 . 79_{0.075}^{0.06}$ $0.79^{0.06}_{0.075}$	$30 . 0_{3.9}^{2.8}$ $30.0^{2.8}_{3.9}$	$18 . 0_{1.5}^{1.7}$ $18.0^{1.7}_{1.5}$	$1 . 6_{0.13}^{0.11}$ $1.6^{0.11}_{0.13}$	$3 . 3_{0.29}^{0.28}$ $3.3^{0.28}_{0.29}$	$3 . 8_{0.33}^{0.42}$ $3.8^{0.42}_{0.33}$	$2 . 3_{0.23}^{0.19}$ $2.3^{0.19}_{0.23}$	$1 . 1_{0.09}^{0.1}$ $1.1^{0.1}_{0.09}$	$- 3 . 6_{0.26}^{0.24}$ $-3.6^{0.24}_{0.26}$	$3 . 3_{0.28}^{0.27}$ $3.3^{0.27}_{0.28}$	$0 . 83_{0.087}^{0.088}$ $0.83^{0.088}_{0.087}$	$15 . 0_{0.99}^{0.69}$ $15.0^{0.69}_{0.99}$	$29 . 0_{2.2}^{2.5}$ $29.0^{2.5}_{2.2}$
	S5	$0 . 24_{0.025}^{0.025}$ $0.24^{0.025}_{0.025}$	$0 . 8_{0.045}^{0.052}$ $0.8^{0.052}_{0.045}$	$30 . 0_{3.9}^{2.8}$ $30.0^{2.8}_{3.9}$	$18 . 0_{1.6}^{1.7}$ $18.0^{1.7}_{1.6}$	$1 . 6_{0.15}^{0.15}$ $1.6^{0.15}_{0.15}$	$3 . 3_{0.28}^{0.29}$ $3.3^{0.29}_{0.28}$	$3 . 9_{0.39}^{0.47}$ $3.9^{0.47}_{0.39}$	$2 . 2_{0.24}^{0.24}$ $2.2^{0.24}_{0.24}$	$1 . 0_{0.071}^{0.086}$ $1.0^{0.086}_{0.071}$	$- 3 . 7_{0.41}^{0.41}$ $-3.7^{0.41}_{0.41}$	$3 . 3_{0.31}^{0.27}$ $3.3^{0.27}_{0.31}$	$0 . 83_{0.082}^{0.08}$ $0.83^{0.08}_{0.082}$	$15 . 0_{1.3}^{1.2}$ $15.0^{1.2}_{1.3}$	$29 . 0_{2.2}^{1.9}$ $29.0^{1.9}_{2.2}$

N	All	$0 . 57_{0.051}^{0.051}$ $0.57^{0.051}_{0.051}$	$0 . 6_{0.059}^{0.057}$ $0.6^{0.057}_{0.059}$	$230 . 0_{20.0}^{22.0}$ $230.0^{22.0}_{20.0}$	$24 . 0_{2.3}^{2.0}$ $24.0^{2.0}_{2.3}$	$1 . 3_{0.1}^{0.1}$ $1.3^{0.1}_{0.1}$	$3 . 5_{0.3}^{0.28}$ $3.5^{0.28}_{0.3}$	$3 . 0_{0.25}^{0.24}$ $3.0^{0.24}_{0.25}$	$3 . 3_{0.28}^{0.29}$ $3.3^{0.29}_{0.28}$	$1 . 1_{0.084}^{0.091}$ $1.1^{0.091}_{0.084}$	$- 3 . 1_{0.11}^{0.091}$ $-3.1^{0.091}_{0.11}$	$3 . 5_{0.32}^{0.32}$ $3.5^{0.32}_{0.32}$	$0 . 31_{0.025}^{0.03}$ $0.31^{0.03}_{0.025}$	$11 . 0_{0.86}^{0.9}$ $11.0^{0.9}_{0.86}$	$37 . 0_{2.3}^{2.2}$ $37.0^{2.2}_{2.3}$
	S1	$0 . 57_{0.062}^{0.058}$ $0.57^{0.058}_{0.062}$	$0 . 61_{0.074}^{0.052}$ $0.61^{0.052}_{0.074}$	$230 . 0_{20.0}^{19.0}$ $230.0^{19.0}_{20.0}$	$24 . 0_{2.0}^{2.1}$ $24.0^{2.1}_{2.0}$	$1 . 3_{0.12}^{0.13}$ $1.3^{0.13}_{0.12}$	$3 . 6_{0.33}^{0.31}$ $3.6^{0.31}_{0.33}$	$2 . 9_{0.21}^{0.24}$ $2.9^{0.24}_{0.21}$	$3 . 3_{0.32}^{0.32}$ $3.3^{0.32}_{0.32}$	$1 . 2_{0.11}^{0.098}$ $1.2^{0.098}_{0.11}$	$- 2 . 9_{0.1}^{0.082}$ $-2.9^{0.082}_{0.1}$	$3 . 5_{0.37}^{0.32}$ $3.5^{0.32}_{0.37}$	$0 . 31_{0.025}^{0.032}$ $0.31^{0.032}_{0.025}$	$11 . 0_{0.91}^{0.89}$ $11.0^{0.89}_{0.91}$	$37 . 0_{2.6}^{2.6}$ $37.0^{2.6}_{2.6}$
	S2	$0 . 57_{0.057}^{0.071}$ $0.57^{0.071}_{0.057}$	$0 . 61_{0.062}^{0.048}$ $0.61^{0.048}_{0.062}$	$230 . 0_{17.0}^{18.0}$ $230.0^{18.0}_{17.0}$	$24 . 0_{2.0}^{1.5}$ $24.0^{1.5}_{2.0}$	$1 . 3_{0.098}^{0.084}$ $1.3^{0.084}_{0.098}$	$3 . 5_{0.29}^{0.36}$ $3.5^{0.36}_{0.29}$	$3 . 0_{0.23}^{0.24}$ $3.0^{0.24}_{0.23}$	$3 . 3_{0.25}^{0.3}$ $3.3^{0.3}_{0.25}$	$1 . 1_{0.067}^{0.085}$ $1.1^{0.085}_{0.067}$	$- 2 . 9_{0.092}^{0.093}$ $-2.9^{0.093}_{0.092}$	$3 . 4_{0.32}^{0.38}$ $3.4^{0.38}_{0.32}$	$0 . 31_{0.023}^{0.028}$ $0.31^{0.028}_{0.023}$	$11 . 0_{0.9}^{1.1}$ $11.0^{1.1}_{0.9}$	$37 . 0_{2.3}^{2.3}$ $37.0^{2.3}_{2.3}$
	S3	$0 . 56_{0.039}^{0.035}$ $0.56^{0.035}_{0.039}$	$0 . 59_{0.067}^{0.051}$ $0.59^{0.051}_{0.067}$	$230 . 0_{19.0}^{20.0}$ $230.0^{20.0}_{19.0}$	$24 . 0_{2.0}^{2.5}$ $24.0^{2.5}_{2.0}$	$1 . 3_{0.09}^{0.099}$ $1.3^{0.099}_{0.09}$	$3 . 6_{0.35}^{0.31}$ $3.6^{0.31}_{0.35}$	$3 . 0_{0.28}^{0.3}$ $3.0^{0.3}_{0.28}$	$3 . 2_{0.23}^{0.26}$ $3.2^{0.26}_{0.23}$	$1 . 1_{0.083}^{0.084}$ $1.1^{0.084}_{0.083}$	$- 2 . 9_{0.12}^{0.08}$ $-2.9^{0.08}_{0.12}$	$3 . 5_{0.24}^{0.27}$ $3.5^{0.27}_{0.24}$	$0 . 31_{0.021}^{0.025}$ $0.31^{0.025}_{0.021}$	$11 . 0_{0.92}^{0.92}$ $11.0^{0.92}_{0.92}$	$38 . 0_{1.8}^{2.1}$ $38.0^{2.1}_{1.8}$
	S4	$0 . 57_{0.054}^{0.051}$ $0.57^{0.051}_{0.054}$	$0 . 6_{0.065}^{0.066}$ $0.6^{0.066}_{0.065}$	$240 . 0_{25.0}^{23.0}$ $240.0^{23.0}_{25.0}$	$24 . 0_{3.5}^{2.1}$ $24.0^{2.1}_{3.5}$	$1 . 3_{0.12}^{0.1}$ $1.3^{0.1}_{0.12}$	$3 . 5_{0.32}^{0.22}$ $3.5^{0.22}_{0.32}$	$3 . 0_{0.21}^{0.23}$ $3.0^{0.23}_{0.21}$	$3 . 3_{0.23}^{0.23}$ $3.3^{0.23}_{0.23}$	$1 . 1_{0.077}^{0.1}$ $1.1^{0.1}_{0.077}$	$- 2 . 9_{0.12}^{0.11}$ $-2.9^{0.11}_{0.12}$	$3 . 5_{0.33}^{0.26}$ $3.5^{0.26}_{0.33}$	$0 . 31_{0.026}^{0.033}$ $0.31^{0.033}_{0.026}$	$10 . 0_{0.94}^{0.87}$ $10.0^{0.87}_{0.94}$	$37 . 0_{2.1}^{2.2}$ $37.0^{2.2}_{2.1}$
	S5	$0 . 56_{0.047}^{0.05}$ $0.56^{0.05}_{0.047}$	$0 . 59_{0.043}^{0.054}$ $0.59^{0.054}_{0.043}$	$230 . 0_{20.0}^{25.0}$ $230.0^{25.0}_{20.0}$	$25 . 0_{2.1}^{2.0}$ $25.0^{2.0}_{2.1}$	$1 . 3_{0.071}^{0.093}$ $1.3^{0.093}_{0.071}$	$3 . 5_{0.23}^{0.23}$ $3.5^{0.23}_{0.23}$	$3 . 0_{0.24}^{0.2}$ $3.0^{0.2}_{0.24}$	$3 . 3_{0.4}^{0.3}$ $3.3^{0.3}_{0.4}$	$1 . 1_{0.079}^{0.075}$ $1.1^{0.075}_{0.079}$	$- 2 . 9_{0.095}^{0.098}$ $-2.9^{0.098}_{0.095}$	$3 . 4_{0.34}^{0.36}$ $3.4^{0.36}_{0.34}$	$0 . 32_{0.031}^{0.028}$ $0.32^{0.028}_{0.031}$	$11 . 0_{0.66}^{0.68}$ $11.0^{0.68}_{0.66}$	$37 . 0_{2.4}^{1.9}$ $37.0^{1.9}_{2.4}$

All	SP1	$0 . 16_{0.017}^{0.012}$ $0.16^{0.012}_{0.017}$	$- 4 . 0_{0.15}^{0.17}$ $-4.0^{0.17}_{0.15}$	$18000 . 0_{1800.0}^{1300.0}$ $18000.0^{1300.0}_{1800.0}$	$- 1 . 5_{0.13}^{0.11}$ $-1.5^{0.11}_{0.13}$	$1 . 3_{0.13}^{0.13}$ $1.3^{0.13}_{0.13}$	$- 11 . 0_{1.1}^{0.99}$ $-11.0^{0.99}_{1.1}$	$- 11 . 0_{1.0}^{0.83}$ $-11.0^{0.83}_{1.0}$	$0 . 88_{0.07}^{0.064}$ $0.88^{0.064}_{0.07}$	$320 . 0_{32.0}^{31.0}$ $320.0^{31.0}_{32.0}$	$190 . 0_{15.0}^{19.0}$ $190.0^{19.0}_{15.0}$	$1 . 0_{0.082}^{0.11}$ $1.0^{0.11}_{0.082}$	$0 . 3_{0.035}^{0.032}$ $0.3^{0.032}_{0.035}$	$0 . 68_{0.062}^{0.056}$ $0.68^{0.056}_{0.062}$

K	All	$0 . 087_{0.0075}^{0.0071}$ $0.087^{0.0071}_{0.0075}$	$- 3 . 9_{0.18}^{0.17}$ $-3.9^{0.17}_{0.18}$	$17000 . 0_{1300.0}^{1200.0}$ $17000.0^{1200.0}_{1300.0}$	$- 1 . 2_{0.088}^{0.077}$ $-1.2^{0.077}_{0.088}$	$1 . 3_{0.084}^{0.1}$ $1.3^{0.1}_{0.084}$	$- 9 . 7_{0.57}^{0.4}$ $-9.7^{0.4}_{0.57}$	$- 9 . 8_{0.62}^{0.47}$ $-9.8^{0.47}_{0.62}$	$0 . 57_{0.046}^{0.044}$ $0.57^{0.044}_{0.046}$	$120 . 0_{9.8}^{8.7}$ $120.0^{8.7}_{9.8}$	$210 . 0_{15.0}^{15.0}$ $210.0^{15.0}_{15.0}$	$0 . 84_{0.053}^{0.081}$ $0.84^{0.081}_{0.053}$	–	$0 . 55_{0.03}^{0.033}$ $0.55^{0.033}_{0.03}$
	S1	$0 . 089_{0.0052}^{0.0049}$ $0.089^{0.0049}_{0.0052}$	$- 3 . 9_{0.15}^{0.11}$ $-3.9^{0.11}_{0.15}$	$17000 . 0_{1000.0}^{1000.0}$ $17000.0^{1000.0}_{1000.0}$	$- 1 . 2_{0.053}^{0.043}$ $-1.2^{0.043}_{0.053}$	$1 . 3_{0.074}^{0.089}$ $1.3^{0.089}_{0.074}$	$- 9 . 5_{0.33}^{0.29}$ $-9.5^{0.29}_{0.33}$	$- 9 . 6_{0.4}^{0.32}$ $-9.6^{0.32}_{0.4}$	$0 . 57_{0.03}^{0.034}$ $0.57^{0.034}_{0.03}$	$120 . 0_{7.6}^{8.0}$ $120.0^{8.0}_{7.6}$	$210 . 0_{11.0}^{10.0}$ $210.0^{10.0}_{11.0}$	$0 . 84_{0.043}^{0.06}$ $0.84^{0.06}_{0.043}$	–	$0 . 54_{0.024}^{0.025}$ $0.54^{0.025}_{0.024}$
	S2	$0 . 087_{0.0051}^{0.0055}$ $0.087^{0.0055}_{0.0051}$	$- 3 . 9_{0.16}^{0.15}$ $-3.9^{0.15}_{0.16}$	$17000 . 0_{1200.0}^{940.0}$ $17000.0^{940.0}_{1200.0}$	$- 1 . 2_{0.072}^{0.058}$ $-1.2^{0.058}_{0.072}$	$1 . 3_{0.066}^{0.078}$ $1.3^{0.078}_{0.066}$	$- 9 . 7_{0.59}^{0.36}$ $-9.7^{0.36}_{0.59}$	$- 9 . 8_{0.69}^{0.58}$ $-9.8^{0.58}_{0.69}$	$0 . 58_{0.038}^{0.038}$ $0.58^{0.038}_{0.038}$	$110 . 0_{10.0}^{8.8}$ $110.0^{8.8}_{10.0}$	$210 . 0_{9.5}^{16.0}$ $210.0^{16.0}_{9.5}$	$0 . 84_{0.052}^{0.076}$ $0.84^{0.076}_{0.052}$	–	$0 . 54_{0.026}^{0.028}$ $0.54^{0.028}_{0.026}$
	S3	$0 . 085_{0.011}^{0.0091}$ $0.085^{0.0091}_{0.011}$	$- 3 . 9_{0.19}^{0.18}$ $-3.9^{0.18}_{0.19}$	$17000 . 0_{1100.0}^{1300.0}$ $17000.0^{1300.0}_{1100.0}$	$- 1 . 2_{0.088}^{0.075}$ $-1.2^{0.075}_{0.088}$	$1 . 3_{0.086}^{0.12}$ $1.3^{0.12}_{0.086}$	$- 9 . 9_{0.65}^{0.49}$ $-9.9^{0.49}_{0.65}$	$- 9 . 9_{0.62}^{0.43}$ $-9.9^{0.43}_{0.62}$	$0 . 56_{0.048}^{0.058}$ $0.56^{0.058}_{0.048}$	$120 . 0_{10.0}^{7.4}$ $120.0^{7.4}_{10.0}$	$200 . 0_{18.0}^{14.0}$ $200.0^{14.0}_{18.0}$	$0 . 83_{0.056}^{0.083}$ $0.83^{0.083}_{0.056}$	–	$0 . 55_{0.036}^{0.046}$ $0.55^{0.046}_{0.036}$
	S4	$0 . 088_{0.0087}^{0.0075}$ $0.088^{0.0075}_{0.0087}$	$- 3 . 9_{0.18}^{0.19}$ $-3.9^{0.19}_{0.18}$	$18000 . 0_{1500.0}^{990.0}$ $18000.0^{990.0}_{1500.0}$	$- 1 . 2_{0.077}^{0.1}$ $-1.2^{0.1}_{0.077}$	$1 . 3_{0.086}^{0.11}$ $1.3^{0.11}_{0.086}$	$- 9 . 7_{0.54}^{0.46}$ $-9.7^{0.46}_{0.54}$	$- 9 . 9_{0.76}^{0.5}$ $-9.9^{0.5}_{0.76}$	$0 . 56_{0.052}^{0.051}$ $0.56^{0.051}_{0.052}$	$120 . 0_{9.2}^{9.1}$ $120.0^{9.1}_{9.2}$	$210 . 0_{23.0}^{25.0}$ $210.0^{25.0}_{23.0}$	$0 . 84_{0.074}^{0.1}$ $0.84^{0.1}_{0.074}$	–	$0 . 55_{0.033}^{0.038}$ $0.55^{0.038}_{0.033}$
	S5	$0 . 088_{0.0068}^{0.0079}$ $0.088^{0.0079}_{0.0068}$	$- 3 . 9_{0.18}^{0.17}$ $-3.9^{0.17}_{0.18}$	$17000 . 0_{1300.0}^{1200.0}$ $17000.0^{1200.0}_{1300.0}$	$- 1 . 2_{0.11}^{0.097}$ $-1.2^{0.097}_{0.11}$	$1 . 3_{0.11}^{0.12}$ $1.3^{0.12}_{0.11}$	$- 9 . 7_{0.53}^{0.46}$ $-9.7^{0.46}_{0.53}$	$- 9 . 7_{0.58}^{0.45}$ $-9.7^{0.45}_{0.58}$	$0 . 57_{0.051}^{0.035}$ $0.57^{0.035}_{0.051}$	$120 . 0_{10.0}^{8.9}$ $120.0^{8.9}_{10.0}$	$210 . 0_{15.0}^{13.0}$ $210.0^{13.0}_{15.0}$	$0 . 83_{0.043}^{0.078}$ $0.83^{0.078}_{0.043}$	–	$0 . 55_{0.03}^{0.033}$ $0.55^{0.033}_{0.03}$

L	All	$0 . 13_{0.013}^{0.013}$ $0.13^{0.013}_{0.013}$	$- 3 . 2_{0.19}^{0.19}$ $-3.2^{0.19}_{0.19}$	$14000 . 0_{890.0}^{890.0}$ $14000.0^{890.0}_{890.0}$	$- 1 . 1_{0.088}^{0.091}$ $-1.1^{0.091}_{0.088}$	$1 . 2_{0.1}^{0.096}$ $1.2^{0.096}_{0.1}$	$- 9 . 7_{0.68}^{0.46}$ $-9.7^{0.46}_{0.68}$	$- 9 . 6_{0.54}^{0.43}$ $-9.6^{0.43}_{0.54}$	$0 . 72_{0.061}^{0.059}$ $0.72^{0.059}_{0.061}$	$210 . 0_{23.0}^{20.0}$ $210.0^{20.0}_{23.0}$	$180 . 0_{14.0}^{16.0}$ $180.0^{16.0}_{14.0}$	$0 . 49_{0.034}^{0.039}$ $0.49^{0.039}_{0.034}$	–	$0 . 75_{0.05}^{0.058}$ $0.75^{0.058}_{0.05}$
	S1	$0 . 13_{0.013}^{0.013}$ $0.13^{0.013}_{0.013}$	$- 3 . 2_{0.18}^{0.23}$ $-3.2^{0.23}_{0.18}$	$14000 . 0_{1100.0}^{1600.0}$ $14000.0^{1600.0}_{1100.0}$	$- 1 . 1_{0.11}^{0.11}$ $-1.1^{0.11}_{0.11}$	$1 . 2_{0.093}^{0.096}$ $1.2^{0.096}_{0.093}$	$- 9 . 7_{0.57}^{0.49}$ $-9.7^{0.49}_{0.57}$	$- 9 . 6_{0.69}^{0.42}$ $-9.6^{0.42}_{0.69}$	$0 . 7_{0.056}^{0.065}$ $0.7^{0.065}_{0.056}$	$210 . 0_{29.0}^{23.0}$ $210.0^{23.0}_{29.0}$	$180 . 0_{12.0}^{14.0}$ $180.0^{14.0}_{12.0}$	$0 . 5_{0.037}^{0.042}$ $0.5^{0.042}_{0.037}$	–	$0 . 76_{0.048}^{0.06}$ $0.76^{0.06}_{0.048}$
	S2	$0 . 13_{0.014}^{0.012}$ $0.13^{0.012}_{0.014}$	$- 3 . 1_{0.18}^{0.14}$ $-3.1^{0.14}_{0.18}$	$14000 . 0_{1100.0}^{790.0}$ $14000.0^{790.0}_{1100.0}$	$- 1 . 1_{0.071}^{0.075}$ $-1.1^{0.075}_{0.071}$	$1 . 3_{0.12}^{0.096}$ $1.3^{0.096}_{0.12}$	$- 9 . 7_{0.61}^{0.5}$ $-9.7^{0.5}_{0.61}$	$- 9 . 7_{0.54}^{0.47}$ $-9.7^{0.47}_{0.54}$	$0 . 72_{0.069}^{0.046}$ $0.72^{0.046}_{0.069}$	$220 . 0_{21.0}^{18.0}$ $220.0^{18.0}_{21.0}$	$170 . 0_{12.0}^{17.0}$ $170.0^{17.0}_{12.0}$	$0 . 49_{0.03}^{0.037}$ $0.49^{0.037}_{0.03}$	–	$0 . 76_{0.06}^{0.056}$ $0.76^{0.056}_{0.06}$
	S3	$0 . 13_{0.013}^{0.011}$ $0.13^{0.011}_{0.013}$	$- 3 . 2_{0.14}^{0.19}$ $-3.2^{0.19}_{0.14}$	$14000 . 0_{620.0}^{970.0}$ $14000.0^{970.0}_{620.0}$	$- 1 . 1_{0.098}^{0.11}$ $-1.1^{0.11}_{0.098}$	$1 . 3_{0.085}^{0.076}$ $1.3^{0.076}_{0.085}$	$- 9 . 8_{0.82}^{0.41}$ $-9.8^{0.41}_{0.82}$	$- 9 . 6_{0.62}^{0.37}$ $-9.6^{0.37}_{0.62}$	$0 . 73_{0.069}^{0.059}$ $0.73^{0.059}_{0.069}$	$220 . 0_{18.0}^{23.0}$ $220.0^{23.0}_{18.0}$	$180 . 0_{14.0}^{17.0}$ $180.0^{17.0}_{14.0}$	$0 . 5_{0.033}^{0.037}$ $0.5^{0.037}_{0.033}$	–	$0 . 76_{0.053}^{0.062}$ $0.76^{0.062}_{0.053}$
	S4	$0 . 13_{0.011}^{0.012}$ $0.13^{0.012}_{0.011}$	$- 3 . 1_{0.2}^{0.19}$ $-3.1^{0.19}_{0.2}$	$14000 . 0_{650.0}^{980.0}$ $14000.0^{980.0}_{650.0}$	$- 1 . 1_{0.076}^{0.074}$ $-1.1^{0.074}_{0.076}$	$1 . 2_{0.11}^{0.14}$ $1.2^{0.14}_{0.11}$	$- 9 . 6_{0.49}^{0.39}$ $-9.6^{0.39}_{0.49}$	$- 9 . 7_{0.42}^{0.5}$ $-9.7^{0.5}_{0.42}$	$0 . 71_{0.066}^{0.062}$ $0.71^{0.062}_{0.066}$	$210 . 0_{19.0}^{20.0}$ $210.0^{20.0}_{19.0}$	$180 . 0_{17.0}^{23.0}$ $180.0^{23.0}_{17.0}$	$0 . 49_{0.045}^{0.037}$ $0.49^{0.037}_{0.045}$	–	$0 . 74_{0.045}^{0.054}$ $0.74^{0.054}_{0.045}$
	S5	$0 . 13_{0.013}^{0.012}$ $0.13^{0.012}_{0.013}$	$- 3 . 2_{0.22}^{0.21}$ $-3.2^{0.21}_{0.22}$	$14000 . 0_{560.0}^{770.0}$ $14000.0^{770.0}_{560.0}$	$- 1 . 1_{0.077}^{0.097}$ $-1.1^{0.097}_{0.077}$	$1 . 2_{0.075}^{0.082}$ $1.2^{0.082}_{0.075}$	$- 9 . 8_{0.7}^{0.51}$ $-9.8^{0.51}_{0.7}$	$- 9 . 6_{0.38}^{0.4}$ $-9.6^{0.4}_{0.38}$	$0 . 72_{0.055}^{0.055}$ $0.72^{0.055}_{0.055}$	$220 . 0_{24.0}^{16.0}$ $220.0^{16.0}_{24.0}$	$180 . 0_{16.0}^{16.0}$ $180.0^{16.0}_{16.0}$	$0 . 49_{0.031}^{0.046}$ $0.49^{0.046}_{0.031}$	–	$0 . 74_{0.043}^{0.048}$ $0.74^{0.048}_{0.043}$

M	All	$0 . 14_{0.014}^{0.013}$ $0.14^{0.013}_{0.014}$	$- 3 . 5_{0.2}^{0.19}$ $-3.5^{0.19}_{0.2}$	$11000 . 0_{1200.0}^{1200.0}$ $11000.0^{1200.0}_{1200.0}$	$- 0 . 77_{0.071}^{0.067}$ $-0.77^{0.067}_{0.071}$	$0 . 38_{0.031}^{0.033}$ $0.38^{0.033}_{0.031}$	$- 9 . 8_{0.76}^{0.46}$ $-9.8^{0.46}_{0.76}$	$- 9 . 5_{0.43}^{0.33}$ $-9.5^{0.33}_{0.43}$	$0 . 86_{0.073}^{0.088}$ $0.86^{0.088}_{0.073}$	$84 . 0_{7.6}^{8.3}$ $84.0^{8.3}_{7.6}$	$180 . 0_{17.0}^{17.0}$ $180.0^{17.0}_{17.0}$	$0 . 74_{0.061}^{0.069}$ $0.74^{0.069}_{0.061}$	–	$0 . 56_{0.035}^{0.035}$ $0.56^{0.035}_{0.035}$
	S1	$0 . 14_{0.016}^{0.015}$ $0.14^{0.015}_{0.016}$	$- 3 . 5_{0.22}^{0.23}$ $-3.5^{0.23}_{0.22}$	$11000 . 0_{1400.0}^{1500.0}$ $11000.0^{1500.0}_{1400.0}$	$- 0 . 77_{0.081}^{0.073}$ $-0.77^{0.073}_{0.081}$	$0 . 38_{0.035}^{0.044}$ $0.38^{0.044}_{0.035}$	$- 9 . 9_{0.82}^{0.6}$ $-9.9^{0.6}_{0.82}$	$- 9 . 6_{0.42}^{0.35}$ $-9.6^{0.35}_{0.42}$	$0 . 86_{0.068}^{0.085}$ $0.86^{0.085}_{0.068}$	$84 . 0_{7.5}^{9.1}$ $84.0^{9.1}_{7.5}$	$190 . 0_{20.0}^{26.0}$ $190.0^{26.0}_{20.0}$	$0 . 75_{0.06}^{0.067}$ $0.75^{0.067}_{0.06}$	–	$0 . 56_{0.036}^{0.036}$ $0.56^{0.036}_{0.036}$
	S2	$0 . 14_{0.013}^{0.015}$ $0.14^{0.015}_{0.013}$	$- 3 . 5_{0.17}^{0.17}$ $-3.5^{0.17}_{0.17}$	$11000 . 0_{1000.0}^{1200.0}$ $11000.0^{1200.0}_{1000.0}$	$- 0 . 76_{0.07}^{0.05}$ $-0.76^{0.05}_{0.07}$	$0 . 39_{0.025}^{0.026}$ $0.39^{0.026}_{0.025}$	$- 9 . 8_{0.8}^{0.42}$ $-9.8^{0.42}_{0.8}$	$- 9 . 5_{0.48}^{0.35}$ $-9.5^{0.35}_{0.48}$	$0 . 86_{0.052}^{0.086}$ $0.86^{0.086}_{0.052}$	$86 . 0_{11.0}^{10.0}$ $86.0^{10.0}_{11.0}$	$180 . 0_{21.0}^{15.0}$ $180.0^{15.0}_{21.0}$	$0 . 76_{0.056}^{0.072}$ $0.76^{0.072}_{0.056}$	–	$0 . 55_{0.034}^{0.045}$ $0.55^{0.045}_{0.034}$
	S3	$0 . 13_{0.013}^{0.017}$ $0.13^{0.017}_{0.013}$	$- 3 . 5_{0.22}^{0.19}$ $-3.5^{0.19}_{0.22}$	$11000 . 0_{960.0}^{1100.0}$ $11000.0^{1100.0}_{960.0}$	$- 0 . 77_{0.063}^{0.064}$ $-0.77^{0.064}_{0.063}$	$0 . 38_{0.031}^{0.032}$ $0.38^{0.032}_{0.031}$	$- 9 . 8_{0.66}^{0.43}$ $-9.8^{0.43}_{0.66}$	$- 9 . 5_{0.44}^{0.32}$ $-9.5^{0.32}_{0.44}$	$0 . 83_{0.083}^{0.083}$ $0.83^{0.083}_{0.083}$	$85 . 0_{7.1}^{6.1}$ $85.0^{6.1}_{7.1}$	$180 . 0_{17.0}^{15.0}$ $180.0^{15.0}_{17.0}$	$0 . 74_{0.066}^{0.057}$ $0.74^{0.057}_{0.066}$	–	$0 . 55_{0.031}^{0.034}$ $0.55^{0.034}_{0.031}$
	S4	$0 . 13_{0.013}^{0.014}$ $0.13^{0.014}_{0.013}$	$- 3 . 5_{0.14}^{0.19}$ $-3.5^{0.19}_{0.14}$	$11000 . 0_{1000.0}^{1200.0}$ $11000.0^{1200.0}_{1000.0}$	$- 0 . 76_{0.056}^{0.058}$ $-0.76^{0.058}_{0.056}$	$0 . 38_{0.033}^{0.032}$ $0.38^{0.032}_{0.033}$	$- 9 . 8_{0.66}^{0.54}$ $-9.8^{0.54}_{0.66}$	$- 9 . 5_{0.57}^{0.31}$ $-9.5^{0.31}_{0.57}$	$0 . 87_{0.064}^{0.065}$ $0.87^{0.065}_{0.064}$	$83 . 0_{7.9}^{6.0}$ $83.0^{6.0}_{7.9}$	$180 . 0_{15.0}^{17.0}$ $180.0^{17.0}_{15.0}$	$0 . 74_{0.068}^{0.068}$ $0.74^{0.068}_{0.068}$	–	$0 . 56_{0.038}^{0.032}$ $0.56^{0.032}_{0.038}$
	S5	$0 . 14_{0.011}^{0.0091}$ $0.14^{0.0091}_{0.011}$	$- 3 . 5_{0.17}^{0.2}$ $-3.5^{0.2}_{0.17}$	$11000 . 0_{1300.0}^{930.0}$ $11000.0^{930.0}_{1300.0}$	$- 0 . 78_{0.1}^{0.086}$ $-0.78^{0.086}_{0.1}$	$0 . 38_{0.031}^{0.034}$ $0.38^{0.034}_{0.031}$	$- 9 . 7_{0.6}^{0.39}$ $-9.7^{0.39}_{0.6}$	$- 9 . 5_{0.34}^{0.34}$ $-9.5^{0.34}_{0.34}$	$0 . 87_{0.071}^{0.11}$ $0.87^{0.11}_{0.071}$	$84 . 0_{5.9}^{9.5}$ $84.0^{9.5}_{5.9}$	$180 . 0_{13.0}^{15.0}$ $180.0^{15.0}_{13.0}$	$0 . 73_{0.054}^{0.066}$ $0.73^{0.066}_{0.054}$	–	$0 . 55_{0.036}^{0.033}$ $0.55^{0.033}_{0.036}$

N	All	$0 . 15_{0.014}^{0.013}$ $0.15^{0.013}_{0.014}$	$- 2 . 8_{0.21}^{0.23}$ $-2.8^{0.23}_{0.21}$	$16000 . 0_{1600.0}^{1700.0}$ $16000.0^{1700.0}_{1600.0}$	$- 1 . 2_{0.099}^{0.1}$ $-1.2^{0.1}_{0.099}$	$0 . 87_{0.062}^{0.067}$ $0.87^{0.067}_{0.062}$	$- 9 . 6_{0.51}^{0.37}$ $-9.6^{0.37}_{0.51}$	$- 9 . 8_{0.59}^{0.47}$ $-9.8^{0.47}_{0.59}$	$0 . 66_{0.06}^{0.065}$ $0.66^{0.065}_{0.06}$	$300 . 0_{20.0}^{18.0}$ $300.0^{18.0}_{20.0}$	$160 . 0_{12.0}^{11.0}$ $160.0^{11.0}_{12.0}$	$1 . 1_{0.052}^{0.076}$ $1.1^{0.076}_{0.052}$	–	$0 . 66_{0.054}^{0.056}$ $0.66^{0.056}_{0.054}$
	S1	$0 . 15_{0.012}^{0.013}$ $0.15^{0.013}_{0.012}$	$- 2 . 8_{0.22}^{0.3}$ $-2.8^{0.3}_{0.22}$	$16000 . 0_{1700.0}^{1800.0}$ $16000.0^{1800.0}_{1700.0}$	$- 1 . 2_{0.094}^{0.1}$ $-1.2^{0.1}_{0.094}$	$0 . 86_{0.046}^{0.056}$ $0.86^{0.056}_{0.046}$	$- 9 . 6_{0.52}^{0.4}$ $-9.6^{0.4}_{0.52}$	$- 9 . 8_{0.68}^{0.49}$ $-9.8^{0.49}_{0.68}$	$0 . 68_{0.064}^{0.062}$ $0.68^{0.062}_{0.064}$	$300 . 0_{17.0}^{15.0}$ $300.0^{15.0}_{17.0}$	$170 . 0_{12.0}^{11.0}$ $170.0^{11.0}_{12.0}$	$1 . 1_{0.066}^{0.086}$ $1.1^{0.086}_{0.066}$	–	$0 . 66_{0.052}^{0.061}$ $0.66^{0.061}_{0.052}$
	S2	$0 . 15_{0.016}^{0.013}$ $0.15^{0.013}_{0.016}$	$- 2 . 8_{0.16}^{0.17}$ $-2.8^{0.17}_{0.16}$	$16000 . 0_{1300.0}^{2100.0}$ $16000.0^{2100.0}_{1300.0}$	$- 1 . 2_{0.098}^{0.12}$ $-1.2^{0.12}_{0.098}$	$0 . 87_{0.083}^{0.052}$ $0.87^{0.052}_{0.083}$	$- 9 . 6_{0.61}^{0.35}$ $-9.6^{0.35}_{0.61}$	$- 9 . 8_{0.56}^{0.46}$ $-9.8^{0.46}_{0.56}$	$0 . 66_{0.062}^{0.064}$ $0.66^{0.064}_{0.062}$	$290 . 0_{14.0}^{20.0}$ $290.0^{20.0}_{14.0}$	$160 . 0_{13.0}^{11.0}$ $160.0^{11.0}_{13.0}$	$1 . 1_{0.053}^{0.067}$ $1.1^{0.067}_{0.053}$	–	$0 . 66_{0.057}^{0.05}$ $0.66^{0.05}_{0.057}$
	S3	$0 . 16_{0.014}^{0.013}$ $0.16^{0.013}_{0.014}$	$- 2 . 9_{0.17}^{0.23}$ $-2.9^{0.23}_{0.17}$	$16000 . 0_{1700.0}^{1500.0}$ $16000.0^{1500.0}_{1700.0}$	$- 1 . 2_{0.08}^{0.086}$ $-1.2^{0.086}_{0.08}$	$0 . 85_{0.044}^{0.069}$ $0.85^{0.069}_{0.044}$	$- 9 . 6_{0.54}^{0.37}$ $-9.6^{0.37}_{0.54}$	$- 9 . 9_{0.58}^{0.49}$ $-9.9^{0.49}_{0.58}$	$0 . 65_{0.044}^{0.044}$ $0.65^{0.044}_{0.044}$	$300 . 0_{17.0}^{16.0}$ $300.0^{16.0}_{17.0}$	$160 . 0_{12.0}^{11.0}$ $160.0^{11.0}_{12.0}$	$1 . 1_{0.049}^{0.08}$ $1.1^{0.08}_{0.049}$	–	$0 . 65_{0.046}^{0.055}$ $0.65^{0.055}_{0.046}$
	S4	$0 . 16_{0.013}^{0.014}$ $0.16^{0.014}_{0.013}$	$- 2 . 8_{0.24}^{0.28}$ $-2.8^{0.28}_{0.24}$	$17000 . 0_{1800.0}^{1800.0}$ $17000.0^{1800.0}_{1800.0}$	$- 1 . 2_{0.097}^{0.11}$ $-1.2^{0.11}_{0.097}$	$0 . 88_{0.068}^{0.084}$ $0.88^{0.084}_{0.068}$	$- 9 . 7_{0.37}^{0.39}$ $-9.7^{0.39}_{0.37}$	$- 9 . 9_{0.57}^{0.49}$ $-9.9^{0.49}_{0.57}$	$0 . 64_{0.068}^{0.087}$ $0.64^{0.087}_{0.068}$	$290 . 0_{26.0}^{20.0}$ $290.0^{20.0}_{26.0}$	$160 . 0_{13.0}^{11.0}$ $160.0^{11.0}_{13.0}$	$1 . 1_{0.044}^{0.066}$ $1.1^{0.066}_{0.044}$	–	$0 . 64_{0.059}^{0.073}$ $0.64^{0.073}_{0.059}$
	S5	$0 . 15_{0.013}^{0.013}$ $0.15^{0.013}_{0.013}$	$- 2 . 8_{0.22}^{0.22}$ $-2.8^{0.22}_{0.22}$	$16000 . 0_{1300.0}^{1400.0}$ $16000.0^{1400.0}_{1300.0}$	$- 1 . 2_{0.1}^{0.072}$ $-1.2^{0.072}_{0.1}$	$0 . 88_{0.081}^{0.072}$ $0.88^{0.072}_{0.081}$	$- 9 . 5_{0.41}^{0.35}$ $-9.5^{0.35}_{0.41}$	$- 9 . 8_{0.51}^{0.46}$ $-9.8^{0.46}_{0.51}$	$0 . 67_{0.058}^{0.059}$ $0.67^{0.059}_{0.058}$	$300 . 0_{22.0}^{17.0}$ $300.0^{17.0}_{22.0}$	$160 . 0_{9.5}^{9.9}$ $160.0^{9.9}_{9.5}$	$1 . 0_{0.059}^{0.068}$ $1.0^{0.068}_{0.059}$	–	$0 . 67_{0.049}^{0.041}$ $0.67^{0.041}_{0.049}$

Notes. Median parameters of the final models with 1σ errors. All in Band is the polychromatic fit. When the Seed is given as All, it is the results from the combined probability distributions of the different seeds.

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