update 167M
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@ -210,7 +210,7 @@ The statistical error on $E_\text{PT2}$, corresponding to one standard deviation
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20\,971\,520 & $-231.474\,019$ & $-231.561\,315(430)$ & $-231.560\,063(424)$ & $-231.508\,714$ & $-231.564\,707(275)$ & $-231.564\,223(273)$ \\
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41\,943\,040 & $-231.487\,978$ & $-231.564\,529(382)$ & $-231.563\,593(377)$ & $-231.519\,122$ & $-231.567\,419(240)$ & $-231.567\,069(238)$ \\
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83\,886\,080 & $-231.501\,334$ & $-231.566\,994(317)$ & $-231.566\,325(314)$ & $-231.528\,568$ & $-231.570\,084(199)$ & $-231.569\,832(198)$ \\
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167\,772\,160 & $-231.514\,009$ & & & $-231.536\,655$\\
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167\,772\,160 & $-231.514\,009$ & $-231.569\,939(273)$ & $-231.569\,467(271)$ & $-231.536\,655$ & $-231.571\,981(175)$ & $-231.571\,804(174)$ \\
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\end{tabular}
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\end{ruledtabular}
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\end{table*}
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@ -23,3 +23,4 @@
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20971520 -231.47401920 -231.56131493 0.00043027 -231.56006331 0.00042410
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41943040 -231.48797815 -231.56452866 0.00038159 -231.56359255 0.00037692
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83886080 -231.50133354 -231.56699389 0.00031721 -231.56632483 0.00031397
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167772160 -231.51400906 -231.56993933 0.00027347 -231.56946695 0.00027116
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@ -23,3 +23,4 @@
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20971520 -231.50871375 -231.56470650 0.00027492 -231.56422301 0.00027255
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41943040 -231.51912209 -231.56741913 0.00023958 -231.56706916 0.00023784
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83886080 -231.52856773 -231.57008385 0.00019908 -231.56983219 0.00019787
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167772160 -231.53665522 -231.57198096 0.00017482 -231.57180366 0.00017394
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