Multivariate Polynomials with Arbitrary Number of Variables 1

@inproceedings{Rudnicki2004MultivariatePW,
  title={Multivariate Polynomials with Arbitrary Number of Variables 1},
  author={Piotr Rudnicki},
  year={2004}
}
The goal of this article is to define multivariate polynomials in arbitrary number of indeterminates and then to prove that they constitute a ring (over appropriate structure of coefficients). The introductory section includes quite a number of auxiliary lemmas related to many different parts of the MML. The second section characterizes the sequence flattening operation, introduced in [9], but so far lacking theorems about its fundamental properties. We first define formal power series in… CONTINUE READING
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