M = NSC2phc(conds,k,n)
A Schubert problem in the Grassmannian $Gr(k,n)$ is encoded by either a list of partitions or brackets whose codimensions sum to $k(n-k)$. (see bracket2partition for details on brackets and partitions)
The PHCPack implementations of the geometric Littlewood-Richardson rule encode the brackets in a matrix, where each row has the form ${m, b}$ with $m$ the multiplicity of the bracket $b$, which is a strictly increasing sequence of $k$ integers between $1$ and $n$.
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The object NSC2phc is a method function.