Update README.md
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README.md
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@@ -25,7 +25,7 @@ formula for the degree of \\(P_{\sigma,\nu}(q)\\).
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One family of questions revolve around the coefficients of \\(P_{\sigma,\nu}(q)\\).
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For instance, it has been hypothesized that the coefficient on the largest possible monomial term
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\\(q^{\ell(\sigma) - \ell(\nu)-1/2}\\) (where \\(\ell(x)\\) is a statistic of the
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permutation \\(x\\) called the *length* of the permutation), which is known as the
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\\(\mu\\)-coefficient, has a combinatorial interpretation but currently this is not
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known. Better understanding this and other coefficients is of significant
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One family of questions revolve around the coefficients of \\(P_{\sigma,\nu}(q)\\).
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| 27 |
For instance, it has been hypothesized that the coefficient on the largest possible monomial term
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+
\\(q^{(\ell(\sigma) - \ell(\nu)-1)/2}\\) (where \\(\ell(x)\\) is a statistic of the
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| 29 |
permutation \\(x\\) called the *length* of the permutation), which is known as the
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| 30 |
\\(\mu\\)-coefficient, has a combinatorial interpretation but currently this is not
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| 31 |
known. Better understanding this and other coefficients is of significant
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