Tag
algebra

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T255: Degrees of the irreducible characters of the sporadic simple groups (1370 integers)
T263: Hall polynomials $g^\lambda_{\mu\nu}(q)$ (1197 integral polynomials)
T333: Euler characteristics of smooth complete intersections in $\mathbb{P}^n$ (999 integers)
T332: Chern classes of smooth complete intersections in $\mathbb{P}^n$ (999 integral polynomials)
T259: Kostka–Foulkes polynomials $K_{\lambda\mu}(t)$ (901 integral polynomials)
T220: Orders of finite simple groups of Lie type (893 integers)
T260: Macdonald–Kostka polynomials $\tilde K_{\lambda\mu}(q,t)$ (787 integral polynomials)
T383: Discriminants of the trinomials $x^n+ax^m+b$ (666 integral polynomials)
T256: Dimensions of the irreducible representations of the exceptional simple Lie algebras (599 integers)
T258: Orders of finite groups of Lie type as polynomials in $q$ (90 integral polynomials)
T119: Power sum symmetric polynomials $p_k$ (72 integral polynomials)
T121: Monomial symmetric polynomials $m_\lambda$ (44 integral polynomials)
T257: Poincaré polynomials of the finite Coxeter groups (37 integral polynomials)
T261: Hall–Littlewood polynomials $P_\lambda(x_1,\dots,x_n;t)$ (33 integral polynomials)
T122: Schur polynomials $s_\lambda$ (33 integral polynomials)
T77: Orders of sporadic finite simple groups (26 integers)
T118: Elementary symmetric polynomials $e_k$ (21 integral polynomials)
T120: Complete homogeneous symmetric polynomials $h_k$ (18 integral polynomials)
T384: Resultants of two monic polynomials (15 integral polynomials)
T334: Todd polynomials $\mathrm{Td}_n(c_1,\dots,c_n)$ (7 rational polynomials)
T336: Hirzebruch $L$-polynomials $L_n(p_1,\dots,p_n)$ (6 rational polynomials)
T338: Segre classes $s_n(c_1,\dots,c_n)$ in terms of Chern classes (6 integral polynomials)
T337: $\hat A$-genus polynomials $\hat A_n(p_1,\dots,p_n)$ (6 rational polynomials)
T335: Chern character polynomials $\mathrm{ch}_n(c_1,\dots,c_n)$ (6 rational polynomials)
T381: Discriminants of the general polynomial of degree $n$ (5 integral polynomials)
T382: Discriminants of the depressed polynomial of degree $n$ (5 integral polynomials)