Table 1 
Constraints on the Dimensionless Minimal Gravity Sector Coefficients


ell	Previous Lower	This Work Lower	Coefficient	This Work Upper	Previous Upper	
0	-3 x 10^-14	-2 x 10^-14	${\overline{s}}_{00}^{(4)}$	5 x 10^-15	8 x 10^-5	
						
1	-1 x 10^-13	-3 x 10^-14	${\overline{s}}_{10}^{(4)}$	7 x 10^-15	7 x 10^-14	
	-8 x 10^-14	-1 x 10^-14	$-\mathrm{Re}\,{\overline{s}}_{11}^{(4)}$	2 x 10^-15	8 x 10^-14	
	-7 x 10^-14	-3 x 10^-14	$\mathrm{Im}\,{\overline{s}}_{11}^{(4)}$	7 x 10^-15	9 x 10^-14	
						
2	-1 x 10^-13	-4 x 10^-14	$-{\overline{s}}_{20}^{(4)}$	8 x 10^-15	7 x 10^-14	
	-7 x 10^-14	-1 x 10^-14	$-\mathrm{Re}\,{\overline{s}}_{21}^{(4)}$	2 x 10^-15	7 x 10^-14	
	-5 x 10^-14	-4 x 10^-14	$\mathrm{Im}\,{\overline{s}}_{21}^{(4)}$	8 x 10^-15	8 x 10^-14	
	-6 x 10^-14	-1 x 10^-14	$\mathrm{Re}\,{\overline{s}}_{22}^{(4)}$	3 x 10^-15	8 x 10^-14	
	-7 x 10^-14	-2 x 10^-14	$-\mathrm{Im}\,{\overline{s}}_{22}^{(4)}$	4 x 10^-15	7 x 10^-14	
Note. Constraints on the dimensionless minimal gravity sector coefficients obtained in this work via Equations (1) and (2) appear in columns 3 and 5. The corresponding limits that predate this work and are reported in columns 2 and 6; all pre-existing limits are taken from Kostelecky & Tasson (2015), with the exception of the upper limit on ${\overline{s}}_{00}^{(4)}$ from Shao (2014a, 2014b). The isotropic upper bound in the first line shows greater than 10 orders of magnitude improvement. The gravity sector coefficients are constrained one at a time, by setting all other coefficients, including those from the EM sector, to zero.