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Let us find explicit integer functions for the coefficients of the monomial expansion of $$ Q \left( x_1, \ldots , x_n \right) = \prod_{\left( \kappa_1, \ldots , \kappa_{n-1} \right) \in \{-1,1\}^{n-1}...

Consider the transition matrix $R = \left(R_{\lambda,\mu}\right)$, defined by $$ p_\lambda = \sum_{\mu} R_{\lambda\mu}m_\mu , $$ between the power-sum and the monomial basis of the ring of symmetric ...