c*D
Let $Pic(\bar{M}_{0,n})_R^{S_n}$ denote the vector space of $S_n$-invariant divisors with coefficients in a ring $R$. Here, given an $S_n$ symmetric $R$-divisor $D$ on $\bar{M}_{0,n}$ and a number $c$, the function returns $cD$.
i1 : D=symmetricDivisorM0nbar(6,{2,3}) o1 = 2*B + 3*B 2 3 o1 : S_6-symmetric divisor on M-0-6-bar
i2 : 6*D o2 = 12*B + 18*B 2 3 o2 : S_6-symmetric divisor on M-0-6-bar