Let $Pic(\bar{M}_{0,n})_Q^{S_n}$ denote the vector space of $S_n$-invariant divisors with rational coefficients. Here, given two $S_n$ symmetric $Q$-divisors $D$ and $E$ on $\bar{M}_{0,n}$, the function returns $D+E$.
i1 : D=symmetricDivisorM0nbar(6,{1/2,1/3})
1 1
o1 = -*B + -*B
2 2 3 3
o1 : S_6-symmetric divisor on M-0-6-bar
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i2 : E=symmetricDivisorM0nbar(6,2*B_2+3*B_3)
o2 = 2*B + 3*B
2 3
o2 : S_6-symmetric divisor on M-0-6-bar
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i3 : D+E
5 10
o3 = -*B + --*B
2 2 3 3
o3 : S_6-symmetric divisor on M-0-6-bar
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