




\begin{table*}
\caption{Term values of $A(0)$\textsuperscript{$a$}.}
\footnotesize
\begin{threeparttable}
\begin{tabular}{cll}
\label{A0-term}
\colrule
$J$                & \multicolumn{1}{c}{$F_{1e}$}           & \multicolumn{1}{c}{$F_{1f}$}           \\
\colrule
  1                & 64\,759.580(1)     & 64\,759.677(1)     \\
  2                & 64\,764.914(1)     & 64\,765.268(1)     \\
  3                & 64\,772.6806(9)    & 64\,773.608(1)     \\
  4                & 64\,782.467(1)     & 64\,784.635(1)     \\
  5                & 64\,806.4001(9)    & 64\,798.220(1)     \\
  6                & 64\,822.406(1)     & 64\,814.185(1)     \\
  7                & 64\,841.800(1)     & 64\,849.114(1)     \\
  8                & 64\,864.272(1)     & 64\,870.642(1)     \\
  9                & 64\,889.570(1)     & 64\,895.512(2)     \\
 10                & 64\,917.404(1)     & 64\,923.663(1)     \\
 11                & 64\,958.850(1)     & 64\,954.966(3)     \\
 12                & 64\,991.683(2)     & 64\,989.39(4)      \\
 13                & 65\,028.155(1)     & 65\,026.801(1)     \\
 14                & 65\,068.012(2)     & 65\,067.176(2)     \\
 15                & 65\,111.017(2)     & 65\,110.476(2)     \\
 16                & 65\,157.007(3)     & 65\,156.640(2)     \\
 17                & 65\,205.697(2)     & 65\,205.442(2)     \\
 18                & 65\,258.719(4)     & 65\,258.553(3)     \\
 19                & 65\,312.929(4)     & 65\,312.786(3)     \\
 20                & 65\,370.022(7)     & 65\,369.915(4)     \\
 21                & 65\,428.823(7)     & 65\,428.768(7)     \\
 22                & 65\,501.05(1)      & 65\,500.996(9)     \\
 23                & 65\,564.55(2)      & 65\,564.498(8)     \\
 24                & 65\,632.32(2)      & 65\,632.27(1)      \\
 25                & 65\,702.24(2)      & 65\,702.16(3)      \\
 26                & 65\,791.15(5)      & \multicolumn{1}{c}{--}                 \\
 27                & 65\,864.72(5)      & \multicolumn{1}{c}{--}                 \\
 28                & 65\,943.76(5)      & 65\,944.00(5)      \\
 29                & 66\,027.26(5)      & 66\,027.05(5)      \\
 30                & 66\,113.42(5)      & 66\,113.29(5)      \\
 31                & 66\,202.68(5)      & 66\,202.52(5)      \\
 32                & 66\,294.89(5)      & 66\,294.94(5)      \\
 33                & 66\,390.01(5)      & 66\,389.98(5)      \\
 34                & 66\,487.987(5)     & 66\,487.94(5)      \\
 35                & 66\,588.763(5)     & 66\,588.75(5)      \\
 36                & 66\,692.588(5)     & 66\,692.54(5)      \\
 37                & 66\,799.079(5)     & 66\,799.018(5)     \\
 38                & 66\,908.416(5)     & 66\,908.345(5)     \\
 39                & 67\,020.564(6)     & 67\,020.487(5)     \\
 40                & 67\,135.52(5)      & 67\,135.435(9)     \\
 41                & \multicolumn{1}{c}{--}                 & 67\,253.18(2)      \\
 42                & \multicolumn{1}{c}{--}                 & 67\,373.72(3)      \\
 43                & \multicolumn{1}{c}{--}                 & 67\,497.04(5)      \\
\colrule
\end{tabular}
\begin{tablenotes}
\begin{footnotesize}
\item[$a$] In units of \wn{} and with $1\sigma$ fitting uncertainties given in parentheses in units of the least-significant digit that are additional to a 0.01\,\wn{} systematic uncertainty.
\end{footnotesize}
\end{tablenotes}
\end{threeparttable}
\end{table*}




\begin{table*}
\caption{Term values of $d(4)$\textsuperscript{$a$}.}
\footnotesize
\begin{threeparttable}
\begin{tabular}{cllllll}
\label{d4-term}
\colrule
$J$                & \multicolumn{1}{c}{$F_{1e}$}           & \multicolumn{1}{c}{$F_{1f}$}           & \multicolumn{1}{c}{$F_{2e}$}           & \multicolumn{1}{c}{$F_{2f}$}           & \multicolumn{1}{c}{$F_{3e}$}           & \multicolumn{1}{c}{$F_{3f}$}           \\
\colrule
  1                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 64\,962.129(5)     & 64\,962.134(5)     \\
  2                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 64\,929.988(5)     & 64\,930.00(2)      & 64\,966.878(5)     & 64\,966.888(5)     \\
  3                & \multicolumn{1}{c}{--}                 & 64\,900.34(5)      & 64\,936.739(5)     & 64\,936.732(5)     & 64\,974.002(5)     & 64\,974.035(7)     \\
  4                & 64\,908.83(5)      & 64\,908.78(3)      & 64\,945.750(5)     & 64\,945.752(5)     & 64\,983.520(5)     & 64\,983.56(1)      \\
  5                & 64\,919.42(2)      & 64\,919.35(1)      & 64\,957.008(5)     & 64\,957.011(5)     & 64\,995.428(5)     & 64\,995.476(5)     \\
  6                & 64\,932.002(8)     & 64\,932.043(9)     & 64\,970.521(5)     & 64\,970.523(5)     & 65\,009.718(5)     & 65\,009.774(5)     \\
  7                & 64\,946.831(5)     & 64\,946.834(5)     & 64\,986.284(5)     & 64\,986.31(5)      & 65\,026.385(9)     & 65\,026.453(5)     \\
  8                & 64\,963.784(5)     & 64\,963.786(5)     & 65\,004.303(5)     & 65\,004.299(5)     & 65\,045.458(5)     & 65\,045.514(9)     \\
  9                & 64\,982.887(5)     & 64\,982.889(9)     & 65\,024.562(5)     & 65\,024.565(5)     & 65\,066.877(5)     & 65\,066.930(5)     \\
 10                & 65\,004.14(5)      & 65\,004.139(5)     & 65\,047.075(5)     & 65\,047.074(5)     & 65\,090.649(5)     & 65\,090.677(7)     \\
 11                & 65\,027.555(5)     & 65\,027.557(5)     & 65\,071.839(5)     & 65\,071.838(5)     & 65\,116.763(5)     & 65\,116.806(5)     \\
 12                & 65\,053.140(5)     & \multicolumn{1}{c}{--}                 & 65\,098.841(5)     & 65\,098.86(1)      & 65\,145.194(5)     & 65\,145.234(5)     \\
 13                & 65\,080.900(5)     & \multicolumn{1}{c}{--}                 & 65\,128.097(5)     & 65\,128.10(3)      & 65\,175.936(5)     & 65\,175.970(5)     \\
 14                & 65\,110.79(5)      & \multicolumn{1}{c}{--}                 & 65\,159.604(5)     & \multicolumn{1}{c}{--}                 & 65\,208.980(5)     & 65\,209.004(5)     \\
 15                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,193.34(1)      & \multicolumn{1}{c}{--}                 & 65\,244.310(5)     & 65\,244.30(1)      \\
 16                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,229.36(2)      & \multicolumn{1}{c}{--}                 & 65\,281.925(5)     & 65\,281.942(5)     \\
 17                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,267.64(5)      & \multicolumn{1}{c}{--}                 & 65\,321.808(7)     & \multicolumn{1}{c}{--}                 \\
 18                & 65\,251.63(2)      & 65\,251.59(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,363.994(5)     & \multicolumn{1}{c}{--}                 \\
 19                & 65\,292.895(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,408.414(6)     & \multicolumn{1}{c}{--}                 \\
 20                & 65\,336.020(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,455.114(6)     & \multicolumn{1}{c}{--}                 \\
 21                & 65\,381.29(3)      & 65\,381.29(2)      & \multicolumn{1}{c}{--}                 & 65\,445.50(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 22                & 65\,428.705(5)     & \multicolumn{1}{c}{--}                 & 65\,486.021(7)     & 65\,485.97(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 23                & 65\,478.341(6)     & 65\,478.338(5)     & 65\,540.152(5)     & 65\,540.147(7)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 24                & 65\,530.147(9)     & 65\,530.146(5)     & 65\,594.704(5)     & \multicolumn{1}{c}{--}                 & 65\,665.677(5)     & \multicolumn{1}{c}{--}                 \\
 25                & 65\,584.14(2)      & 65\,584.137(7)     & 65\,650.983(5)     & \multicolumn{1}{c}{--}                 & 65\,725.522(5)     & \multicolumn{1}{c}{--}                 \\
 26                & 65\,640.32(2)      & \multicolumn{1}{c}{--}                 & 65\,709.290(5)     & 65\,709.288(5)     & 65\,771.622(5)     & \multicolumn{1}{c}{--}                 \\
 27                & \multicolumn{1}{c}{--}                 & 65\,698.68(3)      & 65\,769.716(5)     & 65\,769.713(5)     & 65\,838.224(5)     & \multicolumn{1}{c}{--}                 \\
 28                & \multicolumn{1}{c}{--}                 & 65\,759.24(3)      & 65\,832.288(5)     & 65\,832.291(5)     & 65\,904.279(5)     & 65\,904.296(5)     \\
 29                & \multicolumn{1}{c}{--}                 & 65\,821.97(5)      & 65\,897.028(6)     & 65\,897.020(6)     & 65\,971.634(5)     & 65\,971.64(1)      \\
 30                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,963.93(1)      & 65\,963.935(9)     & 66\,040.843(5)     & 66\,040.843(5)     \\
 31                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 66\,033.02(3)      & 66\,033.03(2)      & 66\,112.071(6)     & 66\,112.078(5)     \\
 32                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 66\,104.29(3)      & 66\,185.41(2)      & 66\,185.42(1)      \\
 33                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 66\,260.90(2)      & 66\,260.90(2)      \\
\colrule
\end{tabular}
\begin{tablenotes}
\begin{footnotesize}
\item[$a$] In units of \wn{} and with $1\sigma$ fitting uncertainties given in parentheses in units of the least-significant digit that are additional to a 0.01\,\wn{} systematic uncertainty.
\end{footnotesize}
\end{tablenotes}
\end{threeparttable}
\end{table*}




\begin{table*}
\caption{Term values of $e(1)$\textsuperscript{$a$}.}
\footnotesize
\begin{threeparttable}
\begin{tabular}{clll}
\label{e1-term}
\colrule
$J$                & \multicolumn{1}{c}{$F_{1e}$}           & \multicolumn{1}{c}{$F_{2f}$}           & \multicolumn{1}{c}{$F_{3e}$}           \\
\colrule
  1                & 64\,776.99(2)      & 64\,781.461(7)     & 64\,783.37(1)      \\
  2                & 64\,779.840(7)     & 64\,786.251(4)     & 64\,790.130(9)     \\
  3                & 64\,785.411(3)     & 64\,793.486(5)     & 64\,799.244(8)     \\
  4                & 64\,794.094(2)     & 64\,803.259(5)     & 64\,810.681(8)     \\
  5                & 64\,793.791(4)     & 64\,815.649(2)     & 64\,824.474(9)     \\
  6                & 64\,806.537(4)     & 64\,830.852(2)     & 64\,840.598(5)     \\
  7                & 64\,820.990(7)     & 64\,832.282(2)     & 64\,859.087(4)     \\
  8                & 64\,837.44(2)      & 64\,852.298(2)     & 64\,879.992(3)     \\
  9                & 64\,855.98(1)      & 64\,874.1(1)       & 64\,903.408(3)     \\
 10                & 64\,876.76(3)      & 64\,897.908(4)     & 64\,929.563(3)     \\
 11                & \multicolumn{1}{c}{--}                 & 64\,923.676(7)     & 64\,947.347(2)     \\
 12                & \multicolumn{1}{c}{--}                 & 64\,951.527(9)     & 64\,978.933(3)     \\
 13                & \multicolumn{1}{c}{--}                 & 64\,981.51(7)      & 65\,012.064(8)     \\
 14                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,046.98(1)      \\
 15                & 65\,014.071(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 16                & 65\,048.32(1)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 17                & 65\,084.816(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 18                & 65\,123.573(5)     & \multicolumn{1}{c}{--}                 & 65\,207.535(5)     \\
 19                & 65\,164.608(5)     & \multicolumn{1}{c}{--}                 & 65\,253.14(3)      \\
 20                & 65\,207.893(5)     & \multicolumn{1}{c}{--}                 & 65\,301.02(5)      \\
 21                & 65\,253.435(5)     & 65\,301.480(5)     & 65\,351.135(5)     \\
 22                & 65\,301.229(5)     & 65\,351.571(5)     & 65\,403.479(5)     \\
 23                & 65\,351.279(7)     & 65\,403.903(5)     & 65\,458.067(5)     \\
 24                & 65\,403.57(1)      & 65\,458.475(5)     & 65\,514.885(5)     \\
 25                & 65\,458.11(2)      & 65\,515.291(5)     & 65\,573.941(5)     \\
 26                & 65\,514.91(2)      & 65\,574.340(5)     & 65\,635.225(8)     \\
 27                & 65\,573.96(3)      & 65\,635.635(8)     & 65\,698.60(2)      \\
 28                & \multicolumn{1}{c}{--}                 & 65\,699.15(1)      & 65\,764.50(1)      \\
 29                & \multicolumn{1}{c}{--}                 & 65\,764.90(2)      & 65\,832.45(5)      \\
 30                & \multicolumn{1}{c}{--}                 & 65\,832.89(4)      & \multicolumn{1}{c}{--}                 \\
\colrule
\end{tabular}
\begin{tablenotes}
\begin{footnotesize}
\item[$a$] In units of \wn{} and with $1\sigma$ fitting uncertainties given in parentheses in units of the least-significant digit that are additional to a 0.01\,\wn{} systematic uncertainty.
\end{footnotesize}
\end{tablenotes}
\end{threeparttable}
\end{table*}




\begin{table*}
\caption{Term values of $a(11)$\textsuperscript{$a$}.}
\footnotesize
\begin{threeparttable}
\begin{tabular}{cllllll}
\label{a11-term}
\colrule
$J$                & \multicolumn{1}{c}{$F_{1e}$}           & \multicolumn{1}{c}{$F_{1f}$}           & \multicolumn{1}{c}{$F_{2e}$}           & \multicolumn{1}{c}{$F_{2f}$}           & \multicolumn{1}{c}{$F_{3e}$}           & \multicolumn{1}{c}{$F_{3f}$}           \\
\colrule
  1                & 64\,976.03(2)      & \multicolumn{1}{c}{--}                 & 65\,019.973(5)     & 65\,019.969(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
  2                & 64\,981.170(5)     & 64\,983.001(5)     & 65\,025.167(5)     & 65\,025.170(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
  3                & 64\,988.868(5)     & 64\,990.669(5)     & 65\,032.945(5)     & 65\,032.986(5)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
  4                & 64\,999.105(5)     & 65\,000.879(5)     & 65\,043.359(5)     & 65\,043.429(5)     & \multicolumn{1}{c}{--}                 & 65\,077.61(3)      \\
  5                & 65\,011.881(5)     & 65\,013.608(5)     & 65\,056.417(5)     & 65\,056.511(5)     & \multicolumn{1}{c}{--}                 & 65\,092.01(1)      \\
  6                & 65\,027.176(5)     & 65\,028.857(5)     & 65\,072.129(5)     & 65\,072.267(5)     & 65\,109.23(2)      & 65\,109.22(1)      \\
  7                & 65\,044.990(5)     & 65\,046.65(5)      & 65\,090.516(5)     & 65\,090.688(5)     & 65\,129.29(2)      & 65\,129.32(5)      \\
  8                & 65\,065.311(5)     & 65\,066.88(5)      & 65\,111.588(5)     & 65\,111.798(5)     & 65\,152.06(1)      & 65\,152.19(2)      \\
  9                & 65\,088.158(5)     & 65\,089.69(3)      & 65\,135.351(5)     & 65\,135.62(1)      & 65\,177.91(4)      & 65\,177.80(1)      \\
 10                & 65\,113.543(5)     & 65\,115.025(5)     & 65\,161.800(5)     & 65\,162.107(5)     & 65\,206.23(3)      & \multicolumn{1}{c}{--}                 \\
 11                & 65\,141.460(5)     & 65\,142.92(1)      & 65\,190.964(6)     & 65\,191.310(5)     & 65\,237.40(1)      & 65\,237.41(1)      \\
 12                & 65\,171.942(5)     & 65\,173.324(9)     & 65\,222.809(5)     & 65\,223.243(6)     & 65\,271.36(2)      & \multicolumn{1}{c}{--}                 \\
 13                & 65\,204.994(5)     & 65\,206.33(5)      & 65\,257.359(6)     & 65\,257.817(5)     & 65\,308.03(5)      & \multicolumn{1}{c}{--}                 \\
 14                & 65\,240.621(5)     & 65\,241.909(7)     & 65\,294.567(9)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 15                & 65\,278.840(5)     & 65\,280.051(7)     & 65\,334.25(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 16                & \multicolumn{1}{c}{--}                 & 65\,320.776(5)     & \multicolumn{1}{c}{--}                 & 65\,377.75(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 17                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,423.13(2)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 18                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 19                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,521.88(4)      & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
\colrule
\end{tabular}
\begin{tablenotes}
\begin{footnotesize}
\item[$a$] In units of \wn{} and with $1\sigma$ fitting uncertainties given in parentheses in units of the least-significant digit that are additional to a 0.01\,\wn{} systematic uncertainty.
\end{footnotesize}
\end{tablenotes}
\end{threeparttable}
\end{table*}




\begin{table*}
\caption{Term values of $a'(9)$\textsuperscript{$a$}.}
\footnotesize
\begin{threeparttable}
\begin{tabular}{clll}
\label{Table-ap9}
\colrule
$J$                & \multicolumn{1}{c}{$F_{1f}$}           & \multicolumn{1}{c}{$F_{2e}$}           & \multicolumn{1}{c}{$F_{3f}$}           \\
\colrule
  1                & 65\,078.40(1)      & 65\,079.97(1)      & 65\,085.99(2)      \\
  2                & 65\,080.77(1)      & 65\,084.287(8)     & 65\,092.30(1)      \\
  3                & 65\,085.180(8)     & 65\,090.767(7)     & 65\,100.84(1)      \\
  4                & 65\,091.694(9)     & 65\,099.403(6)     & 65\,111.587(9)     \\
  5                & 65\,100.377(8)     & 65\,110.202(5)     & 65\,124.493(8)     \\
  6                & 65\,111.237(7)     & 65\,123.164(5)     & 65\,139.593(8)     \\
  7                & 65\,124.14(3)      & 65\,138.286(6)     & 65\,156.849(8)     \\
  8                & 65\,139.26(1)      & 65\,155.620(6)     & 65\,176.267(8)     \\
  9                & 65\,156.54(1)      & 65\,174.81(1)      & 65\,197.846(9)     \\
 10                & 65\,175.97(1)      & 65\,196.493(9)     & 65\,221.594(8)     \\
 11                & 65\,197.58(2)      & 65\,220.24(2)      & 65\,247.50(1)      \\
 12                & \multicolumn{1}{c}{--}                 & 65\,246.09(1)      & 65\,275.60(2)      \\
 13                & \multicolumn{1}{c}{--}                 & 65\,274.20(1)      & 65\,305.48(1)      \\
 14                & \multicolumn{1}{c}{--}                 & 65\,304.39(2)      & 65\,337.96(2)      \\
 15                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,372.44(2)      \\
 17                & \multicolumn{1}{c}{--}                 & 65\,407.68(5)      & 65\,447.81(2)      \\
 19                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 65\,531.81(5)      \\
 26                & 65\,778.418(7)     & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 \\
 27                & \multicolumn{1}{c}{--}                 & 65\,891.17(1)      & \multicolumn{1}{c}{--}                 \\
 28                & \multicolumn{1}{c}{--}                 & 65\,951.394(5)     & \multicolumn{1}{c}{--}                 \\
 29                & \multicolumn{1}{c}{--}                 & 66\,013.077(5)     & \multicolumn{1}{c}{--}                 \\
 30                & \multicolumn{1}{c}{--}                 & 66\,077.39(2)      & \multicolumn{1}{c}{--}                 \\
 31                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 66\,213.693(7)     \\
 32                & \multicolumn{1}{c}{--}                 & \multicolumn{1}{c}{--}                 & 66\,284.016(7)     \\
\colrule
\end{tabular}
\begin{tablenotes}
\begin{footnotesize}
\item[$a$] In units of \wn{} and with $1\sigma$ fitting uncertainties given in parentheses in units of the least-significant digit that are additional to a 0.01\,\wn{} systematic uncertainty.
\end{footnotesize}
\end{tablenotes}
\end{threeparttable}
\end{table*}

\clearpage

\begin{ThreePartTable}
  \footnotesize
  \begin{TableNotes}
    % \begin{footnotesize}
    \item[$a$] Noticeable influence on the constant, interaction (within one standard deviation) and/or residual (within accuracy of the experimental lines) values used in the framework of the final deperturbation fit. It is tested via verifying of the result differences of the appropriate quantities using floated or fixed (to the calculated value and then to 0) interaction parameter.
    % \end{footnotesize}
  \end{TableNotes}
  % \begin{longtable}{c@{\hspace{3pt}}r@{\hspace{3pt}}c@{\hspace{1pt}}l@{\hspace{3pt}}l@{\hspace{3pt}}c@{\hspace{3pt}}c@{\hspace{10pt}}l@{\hspace{20pt}}}
  \begin{longtable}{c@{\hspace{3pt}}r@{\hspace{3pt}}c@{\hspace{1pt}}l@{\hspace{3pt}}l@{\hspace{3pt}}c@{\hspace{3pt}}c@{\hspace{10pt}}p{0.5\textwidth}}
    \caption{All interactions tested in the \CO{} global deperturbation fit.\label{87interactions}}\\
    \endfirsthead
    \noalign{\ldots{}continued from previous page\hfill}\\
    % \colrule
    \endhead
    % \colrule
    \\\noalign{continued on next page\ldots\hfill}
    \endfoot
    \colrule
    \insertTableNotes
    \endlastfoot


    \colrule															
    $N^{o}$	&	Interaction 	&		&		&	Significance\textsuperscript{$a$}	&	Included	&	Floated	&	Notes	\\
    &		&		&		&		&	in the fit	&	/Fixed	&		\\
    \colrule	&		&		&		&		&		&		&		\\
    1	&	 A($v=0$)	&	$\sim$	&	 d($v=3$)	&	Significant	&	Yes	&	Floated	&		\\
    2	&		&	$\sim$	&	 d($v=4$)	&	Significant	&	Yes	&	Floated	&		\\
    3	&		&	$\sim$	&	 d($v=5$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $B$ constant of A($v=0$).	\\
    4	&		&	$\sim$	&	 e($v=0$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $B$ and $D$ constants of A($v=0$)	\\
    5	&		&	$\sim$	&	 e($v=1$)	&	Significant	&	Yes	&	Floated	&		\\
    6	&		&	$\sim$	&	 e($v=2$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $B$ and $D$ constants of A($v=0$) and totally correlated with the A($v=0$){}$\sim$ d($v=3$) interaction.\\
    % &		&		&		&		&		&		&	and totally correlated with the A($v=0$){}$\sim$ d($v=3$) interaction.	\\
    7	&		&	$\sim$	&	 a$'$($v=8$)	&	Significant	&	Yes	&	Fixed	&	Totally correlated with A($v=0$){}$\sim$ d($v=3$).	\\
    8	&		&	$\sim$	&	 a$'$($v=9$)	&	Significant	&	Yes	&	Floated	&		\\
    9	&		&	$\sim$	&	 a$'$($v=10$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $B$ and $D$ constants of A($v=0$).	\\
    10	&		&	$\sim$	&	 D($v=0$)	&	Significant	&	Yes	&	Fixed	&	Statistically indeterminable. Floating causes divergency of the fit.	\\
    11	&		&	$\sim$	&	 D($v=1$)	&	Insignificant	&	No	&	-	&		\\
    12	&		&	$\sim$	&	 I($v=0$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $q$ constant of A($v=0$).	\\
    13	&		&	$\sim$	&	 I($v=1$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $q$ constant of A($v=0$).	\\
    14	&		&	$\sim$	&	 I($v=2$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	15	&	 A($v=1$)	&	$\sim$	&	 d($v=4$)	&	Insignificant	&	No	&	-	&		\\
    16	&		&	$\sim$	&	 d($v=5$)	&	Insignificant	&	No	&	-	&		\\
    17	&		&	$\sim$	&	 d($v=6$)	&	Insignificant	&	No	&	-	&		\\
    18	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&		\\
    19	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    20	&		&	$\sim$	&	 e($v=3$)	&	Insignificant	&	No	&	-	&		\\
    21	&		&	$\sim$	&	 e($v=4$)	&	Insignificant	&	No	&	-	&		\\
    22	&		&	$\sim$	&	 a$'$($v=9$)	&	Insignificant	&	No	&	-	&		\\
    23	&		&	$\sim$	&	 a$'$($v=10$)	&	Insignificant	&	No	&	-	&		\\
    24	&		&	$\sim$	&	 a$'$($v=11$)	&	Insignificant	&	No	&	-	&		\\
    25	&		&	$\sim$	&	 D($v=0$)	&	Insignificant	&	No	&	-	&		\\
    26	&		&	$\sim$	&	 D($v=1$)	&	Insignificant	&	No	&	-	&		\\
    27	&		&	$\sim$	&	 D($v=2$)	&	Insignificant	&	No	&	-	&		\\
    28	&		&	$\sim$	&	 I($v=1$)	&	Insignificant	&	No	&	-	&		\\
    29	&		&	$\sim$	&	 I($v=2$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	30	&	 d($v=3$)	&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&		\\
    31	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Strongly correlated with the A($v=0$){}$\sim$ e($v=1$) interaction.\\
    % &		&		&		&		&		&		&	with the A($v=0$){}$\sim$ e($v=1$) interaction.	\\
    32	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    33	&		&	$\sim$	&	 a$'$($v=8$)	&	Insignificant	&	No	&	-	&		\\
    34	&		&	$\sim$	&	 a$'$($v=9$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	35	&	 d($v=4$)	&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Statistically indeterminable. Floating causes divergency of the fit.\\
    % &		&		&		&		&		&		&	Floating causes divergency of the fit.	\\
    36	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Strongly correlated with the A($v=0$){}$\sim$ e($v=1$) interaction.\\
    % &		&		&		&		&		&		&	with the A($v=0$){}$\sim$ e($v=1$) interaction.	\\
    37	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    38	&		&	$\sim$	&	 a$'$($v=8$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Strongly correlated with the A($v=0$){}$\sim$ d($v=4$) interaction and $\lambda$ constant of d($v=4$).\\
    % &		&		&		&		&		&		&	A($v=0$){}$\sim$ d($v=4$) interactio and $\lambda$ constant of d($v=4$).	\\
    39	&		&	$\sim$	&	 a$'$($v=9$)	&	Significant	&	Yes	&	Floated	&		\\
    40	&		&	$\sim$	&	 a$'$($v=10$)	&	Insignificant	&	No	&		&		\\
    \colrule	41	&	 d($v=5$)	&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Strongly correlated with the A($v=0$){}$\sim$ e($v=1$) interaction.\\
    % &		&		&		&		&		&		&	with the A($v=0$){}$\sim$ e($v=1$) interaction.	\\
    42	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    43	&		&	$\sim$	&	 e($v=3$)	&	Insignificant	&	No	&	-	&		\\
    44	&		&	$\sim$	&	 a$'$($v=9$)	&	Insignificant	&	No	&	-	&		\\
    45	&		&	$\sim$	&	 a$'$($v=10$)	&	Insignificant	&	No	&	-	&		\\
    46	&		&	$\sim$	&	 a$'$($v=11$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	47	&	 a($v=10$)	&	$\sim$	&	 d($v=3$)	&	Insignificant	&	No	&	-	&		\\
    48	&		&	$\sim$	&	 d($v=4$)	&	Significant	&	Yes	&	Fixed	&	Statistically indeterminable.	\\
    49	&		&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&		\\
    50	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&		\\
    51	&		&	$\sim$	&	 a$'$($v=8$)	&	Insignificant	&	No	&	-	&		\\
    52	&		&	$\sim$	&	 a$'$($v=9$)	&	Significant	&	Yes	&	Fixed	&	Statistically indeterminable.	\\
    53	&		&	$\sim$	&	 I($v=0$)	&	Insignificant	&	No	&	-	&		\\
    54	&		&	$\sim$	&	 I($v=1$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	55	&	 a($v=11$)	&	$\sim$	&	 d($v=3$)	&	Insignificant	&	No	&	-	&		\\
    56	&		&	$\sim$	&	 d($v=4$)	&	Significant	&	Yes	&	Floated	&		\\
    57	&		&	$\sim$	&	 d($v=5$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with origin and the $A$ constant of a($v=11$).	\\
    58	&		&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&		\\
    59	&		&	$\sim$	&	 e($v=1$)	&	Significant	&	Yes	&	Fixed	&	Floating causes divergency of the fit.	\\
    60	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    61	&		&	$\sim$	&	 e($v=3$)	&	Insignificant	&	No	&	-	&		\\
    62	&		&	$\sim$	&	 a$'$($v=8$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with origin, $A$, $\lambda$, and $o$ constants of a($v=11$).	\\
    63	&		&	$\sim$	&	 a$'$($v=9$)	&	Significant	&	Yes	&	Floated	&		\\
    64	&		&	$\sim$	&	 a$'$($v=10$)	&	Insignificant	&	No	&	-	&		\\
    65	&		&	$\sim$	&	 I($v=0$)	&	Insignificant	&	No	&	-	&		\\
    66	&		&	$\sim$	&	 I($v=1$)	&	Significant	&	Yes	&	Fixed	&	Strongly correlated with the $o$ constant of a($v=11$).	\\
    67	&		&	$\sim$	&	 I($v=2$)	&	Insignificant	&	No	&	-	&		\\
    68	&		&	$\sim$	&	 D($v=0$)	&	Significant	&	Yes	&	Fixed	&	Statistically indeterminable.	\\
    69	&		&	$\sim$	&	 D($v=1$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	70	&	 a($v=12$)	&	$\sim$	&	 d($v=4$)	&	Insignificant	&	No	&	-	&		\\
    71	&		&	$\sim$	&	 d($v=5$)	&	Insignificant	&	No	&	-	&		\\
    72	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    73	&		&	$\sim$	&	 e($v=3$)	&	Insignificant	&	No	&	-	&		\\
    74	&		&	$\sim$	&	 a$'$($v=9$)	&	Insignificant	&	No	&	-	&		\\
    75	&		&	$\sim$	&	 a$'$($v=10$)	&	Insignificant	&	No	&	-	&		\\
    76	&		&	$\sim$	&	 D($v=1$)	&	Insignificant	&	No	&	-	&		\\
    77	&		&	$\sim$	&	 D($v=2$)	&	Insignificant	&	No	&	-	&		\\
    78	&		&	$\sim$	&	 I($v=1$)	&	Insignificant	&	No	&	-	&		\\
    79	&		&	$\sim$	&	 I($v=2$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	80	&	 a$'$($v=8$)	&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&		\\
    81	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&	Negligible weak spin-spin interaction. Statistically indeterminable.	\\
    \colrule	82	&	 a$'$($v=9$)	&	$\sim$	&	 e($v=0$)	&	Insignificant	&	No	&	-	&		\\
    83	&		&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&		\\
    84	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    \colrule	85	&	 a$'$($v=10$)	&	$\sim$	&	 e($v=1$)	&	Insignificant	&	No	&	-	&		\\
    86	&		&	$\sim$	&	 e($v=2$)	&	Insignificant	&	No	&	-	&		\\
    87	&		&	$\sim$	&	 e($v=3$)	&	Insignificant	&	No	&	-	&		\\
    \colrule															
    \colrule															

  \end{longtable}
\end{ThreePartTable}



