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Macaulay matrix. Given $n+1$ polynomials in $n$ variables of degree $d_0,...,d_n$, this matrix is constructed by constructing all the monomials of degree $\mu=\sum_{i=0}^{n} d_i -n$ and replacing in this list of monomials, the monomial $x_{i}^{d_{i}}$ by the polynomial $V_{i}$. In this way, we obtain a list of polynomials, which forms the columns in the macaulay matrix.

Parameters:

V - list of n+1 polynomials in n variables.
print - if equal to TRUE, the list of monomials indexing the rows of the matrices is output.