\\ Species Tag: & 26002 & Name:& $^{12}$C$_2$H$_2$ \\ Version: & 1 & & Acetylene, \\ Date: & Sept. 2009 & & GS, $\nu_4$, $2\nu_4$, $\nu_5$, $2\nu_5$, $\nu_4+\nu_5$ \\ Contributor:& S. Yu & & \\ & B. J. Drouin & & \\ Lines Listed: & 2066 & Q(300.0)=& 420.3041 \\ Freq. (GHz) $<$ & 25210 & Q(225.0)=& 282.7134 \\ Max. J: & 90 & Q(150.0)=& 179.2419 \\ LOGSTR0= & -10.0 & Q(75.00)=& 89.2856 \\ LOGSTR1= & -10.0 & Q(37.50)=& 44.9772 \\ Isotope Corr.: & 0.0 & Q(18.75)=& 22.8305 \\ Egy. (cm$^{-1}$) $>$& 0.0 & Q(9.375)=& 11.7671 \\ $\mu_a$ = & 0.051 & A=& \\ $\mu_b$ = & & B=& 35274.9596 \\ $\mu_c$ = & 0.051 & C=& \headend The following states are included in this calculation: the ground state, $\nu_4$, $2\nu_4$, $\nu_5$, $2\nu_5$, $\nu_4+\nu_5$. The vibrational levels are labeled as $V_4^{l_4}V_5^{l_5}$. The vibrational designations are as the following: 00 for $0^00^0$ ($^1$${\Sigma}$$_g$$^+$); 01 for $1^10^0$ ($^1$${\Pi}$$_g$); 02 for $0^01^1$ ($^1$${\Pi}$$_u$), 03 for $2^20^0$ ($^1$${\Delta}$$_g$), 04 for $2^00^0$ ($^1$${\Sigma}$$_g$$^+$), 05 for $1^11^1$ ($^1$${\Sigma}$$_u$$^+$), 06 for $1^11^1$ ($^1$${\Delta}$$_u$); 07 for $1^11^1$ ($^1$${\Sigma}$$_u$$^-$); 08 for $0^02^0$ ($^1$${\Sigma}$$_g$$^+$); 09 for $0^02^2$ ($^1$${\Delta}$$_g$). The experimental measurements were reported by Kabbadj et al. 1991, J. Mol. Spectrosc. {\bf 150}, 535. Yu et al., 2009, Astrophys. J. 705(1), 786-790. A vibrational transition dipole moment of 0.051 D, which was determined with an uncertainty of 20\% for the $\nu_5$-$\nu_4$ difference band by Robert et al. (2007, Mol. Phys., {\bf 105}, 2009), was used for all the transitions because dipole moments for other bands are not available. The intensities for transitions in the $\nu_5$-$\nu_4$ difference band are therefore uncertain to about 40\%. The intensities for rotational lines in other vibrational bands should be viewed with more caution since there might be systematic errors. Note that our analysis included experimental data with $J_{max}$ = 43 for the ground state ($^1$${\Sigma}$$_g$$^+$); 38 for $\nu_4$($^1$${\Pi}$$_g$); 41 for $\nu_5$($^1$${\Pi}$$_u$); 37 for $2\nu_4$($^1$${\Delta}$$_g$); 31 for $2\nu_4$($^1$${\Sigma}$$_g$$^+$); 42 for $\nu_4+\nu_5$($^1$${\Sigma}$$_u$$^+$); 40 for $\nu_4+\nu_5$($^1$${\Delta}$$_u$); 31 for $\nu_4+\nu_5$($^1$${\Sigma}$$_u$$^-$); 31 for $2\nu_5$($^1$${\Sigma}$$_g$$^+$); 34 for $2\nu_5$($^1$${\Delta}$$_g$). Transitions up to $J$ = 40 should be predicted reliably and should be found within $0$ - $10$ times the predicted uncertainties.