Table 1. Open in new tab Constraints on... | Oxford Academic

Table 1.

Open in new tab

Constraints on the EOS parameters for different parametrization. Columns report best-fitting (x_bf), mean (〈x〉) and median (⁠|$\tilde{x}$|⁠) values and the 68 and 95 per cent confidence limits.

Id	x_bf	〈x〉	\|$\tilde{x}$\|	68% CL	95% CL
w(z) = w₀ + w₁z(1 + z)⁻¹
Ω_M	0.225	0.238	0.237	(0.206, 0.272)	(0.183, 0.305)
h	0.732	0.714	0.713	(0.68, 0.745)	(0.659, 0.778)
w₀	−1.15	−0.832	−0.834	(−1.17, -0.476)	(−1.41, −0.36)
w₁	−0.99	−1.06	−1.05	(−2.2, 0.037)	(−2.8, 0.74)
\|$w_0+w_1 (\frac{\sin (z+1)}{z+1}-\sin (1))$\|
Ω_M	0.225	0.235	0.234	(0.205, 0.264)	(0.182, 0.294)
h	0.735	0.72	0.72	(0.69, 0.75)	(0.66, 0.78)
w₀	−1.01	−0.96	−1.0	(−1.23, −0.742)	(−1.43, −0.493)
w₁	0.14	0.88	0.82	(−0.27, 2.1)	(−1.18, 2.8)
\|$w(z)=\frac{w_1 (1-\cos (\delta \log (z+1)))}{\log (z+1)}+w_0$\|
Ω_M	0.15	0.154	0.153	(0.15, 0.21)	(0.13, 0.24)
h	0.7	0.73	0.73	(0.72, 0.75)	(0.7, 0.78)
w₀	−1.55	−1.54	−1.55	(−1.59, −1.48)	(−1.66, −1.45)
w₁	0.45	0.47	0.37	(0.07, 0.78)	(0.013, 1.9)
δ	0.76	0.66	0.62	(0.54, 0.8)	(0.5, 1.1)

Id	x_bf	〈x〉	\|$\tilde{x}$\|	68% CL	95% CL
w(z) = w₀ + w₁z(1 + z)⁻¹
Ω_M	0.225	0.238	0.237	(0.206, 0.272)	(0.183, 0.305)
h	0.732	0.714	0.713	(0.68, 0.745)	(0.659, 0.778)
w₀	−1.15	−0.832	−0.834	(−1.17, -0.476)	(−1.41, −0.36)
w₁	−0.99	−1.06	−1.05	(−2.2, 0.037)	(−2.8, 0.74)
\|$w_0+w_1 (\frac{\sin (z+1)}{z+1}-\sin (1))$\|
Ω_M	0.225	0.235	0.234	(0.205, 0.264)	(0.182, 0.294)
h	0.735	0.72	0.72	(0.69, 0.75)	(0.66, 0.78)
w₀	−1.01	−0.96	−1.0	(−1.23, −0.742)	(−1.43, −0.493)
w₁	0.14	0.88	0.82	(−0.27, 2.1)	(−1.18, 2.8)
\|$w(z)=\frac{w_1 (1-\cos (\delta \log (z+1)))}{\log (z+1)}+w_0$\|
Ω_M	0.15	0.154	0.153	(0.15, 0.21)	(0.13, 0.24)
h	0.7	0.73	0.73	(0.72, 0.75)	(0.7, 0.78)
w₀	−1.55	−1.54	−1.55	(−1.59, −1.48)	(−1.66, −1.45)
w₁	0.45	0.47	0.37	(0.07, 0.78)	(0.013, 1.9)
δ	0.76	0.66	0.62	(0.54, 0.8)	(0.5, 1.1)

Table 1.

Open in new tab

Constraints on the EOS parameters for different parametrization. Columns report best-fitting (x_bf), mean (〈x〉) and median (⁠|$\tilde{x}$|⁠) values and the 68 and 95 per cent confidence limits.

Id	x_bf	〈x〉	\|$\tilde{x}$\|	68% CL	95% CL
w(z) = w₀ + w₁z(1 + z)⁻¹
Ω_M	0.225	0.238	0.237	(0.206, 0.272)	(0.183, 0.305)
h	0.732	0.714	0.713	(0.68, 0.745)	(0.659, 0.778)
w₀	−1.15	−0.832	−0.834	(−1.17, -0.476)	(−1.41, −0.36)
w₁	−0.99	−1.06	−1.05	(−2.2, 0.037)	(−2.8, 0.74)
\|$w_0+w_1 (\frac{\sin (z+1)}{z+1}-\sin (1))$\|
Ω_M	0.225	0.235	0.234	(0.205, 0.264)	(0.182, 0.294)
h	0.735	0.72	0.72	(0.69, 0.75)	(0.66, 0.78)
w₀	−1.01	−0.96	−1.0	(−1.23, −0.742)	(−1.43, −0.493)
w₁	0.14	0.88	0.82	(−0.27, 2.1)	(−1.18, 2.8)
\|$w(z)=\frac{w_1 (1-\cos (\delta \log (z+1)))}{\log (z+1)}+w_0$\|
Ω_M	0.15	0.154	0.153	(0.15, 0.21)	(0.13, 0.24)
h	0.7	0.73	0.73	(0.72, 0.75)	(0.7, 0.78)
w₀	−1.55	−1.54	−1.55	(−1.59, −1.48)	(−1.66, −1.45)
w₁	0.45	0.47	0.37	(0.07, 0.78)	(0.013, 1.9)
δ	0.76	0.66	0.62	(0.54, 0.8)	(0.5, 1.1)

Id	x_bf	〈x〉	\|$\tilde{x}$\|	68% CL	95% CL
w(z) = w₀ + w₁z(1 + z)⁻¹
Ω_M	0.225	0.238	0.237	(0.206, 0.272)	(0.183, 0.305)
h	0.732	0.714	0.713	(0.68, 0.745)	(0.659, 0.778)
w₀	−1.15	−0.832	−0.834	(−1.17, -0.476)	(−1.41, −0.36)
w₁	−0.99	−1.06	−1.05	(−2.2, 0.037)	(−2.8, 0.74)
\|$w_0+w_1 (\frac{\sin (z+1)}{z+1}-\sin (1))$\|
Ω_M	0.225	0.235	0.234	(0.205, 0.264)	(0.182, 0.294)
h	0.735	0.72	0.72	(0.69, 0.75)	(0.66, 0.78)
w₀	−1.01	−0.96	−1.0	(−1.23, −0.742)	(−1.43, −0.493)
w₁	0.14	0.88	0.82	(−0.27, 2.1)	(−1.18, 2.8)
\|$w(z)=\frac{w_1 (1-\cos (\delta \log (z+1)))}{\log (z+1)}+w_0$\|
Ω_M	0.15	0.154	0.153	(0.15, 0.21)	(0.13, 0.24)
h	0.7	0.73	0.73	(0.72, 0.75)	(0.7, 0.78)
w₀	−1.55	−1.54	−1.55	(−1.59, −1.48)	(−1.66, −1.45)
w₁	0.45	0.47	0.37	(0.07, 0.78)	(0.013, 1.9)
δ	0.76	0.66	0.62	(0.54, 0.8)	(0.5, 1.1)