2015-07-28 15:33:28 -0600 | received badge | ● Scholar (source) |

2015-07-28 14:27:52 -0600 | commented answer | Implement mapping symmetric polynomial to Laurent polynomial That's exactly what I needed, thanks! |

2015-07-27 17:01:08 -0600 | asked a question | Implement mapping symmetric polynomial to Laurent polynomial How can you implement transforming a symmetric polynomial into a Laurent polynomial by mapping some variables to the inverses of others? In other words, given, say, a polynomial in $x_0,y_0,x_1,y_1$, how can we output this polynomial under the map sending $y_i$ to $x_i^{-1}$? I'm specifically looking to apply this to Hall-Littlewood polynomials if that helps. |

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