The representation theory of the restricted rational Cherednik algebra for G₁₆

Computed by Ulrich Thiel using CHAMP (see LMS J. Comput. Math., 2015). Last update on Fri Mar 27 12:48:20 CET 2015.

Note: In the larger tables each cell has a mouseover tooltip providing information about the cell.

Quick navigation: Exceptional hyperplanes

For generic parameters

Non-singleton Calogero–Moser families

{ϕ_4,17, ϕ_4,12}, {ϕ_4,8, ϕ_4,3}, {ϕ_4,15, ϕ_4,20}, {ϕ_4,14, ϕ_4,9}, {ϕ_4,6, ϕ_4,11}, {ϕ_5,12, ϕ_5,4, ϕ_5,16, ϕ_5,8, ϕ_5,10}

Dimensions, Poincaré series and diagonal Verma multiplicities of the simple modules

ϕ	dim L(ϕ)	[Δ(ϕ) : L(ϕ)]	P_L(ϕ)
ϕ_1,0	600	1	1 + 2t + 3t² + 4t³ + 5t⁴ + 6t⁵ + 7t⁶ + 8t⁷ + 9t⁸ + 10t⁹ + 11t¹⁰ + 12t¹¹ + 13t¹² + 14t¹³ + 15t¹⁴ + 16t¹⁵ + 17t¹⁶ + 18t¹⁷ + 19t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 19t³⁰ + 18t³¹ + 17t³² + 16t³³ + 15t³⁴ + 14t³⁵ + 13t³⁶ + 12t³⁷ + 11t³⁸ + 10t³⁹ + 9t⁴⁰ + 8t⁴¹ + 7t⁴² + 6t⁴³ + 5t⁴⁴ + 4t⁴⁵ + 3t⁴⁶ + 2t⁴⁷ + t⁴⁸
ϕ_1,12	600	1	1 + 2t + 3t² + 4t³ + 5t⁴ + 6t⁵ + 7t⁶ + 8t⁷ + 9t⁸ + 10t⁹ + 11t¹⁰ + 12t¹¹ + 13t¹² + 14t¹³ + 15t¹⁴ + 16t¹⁵ + 17t¹⁶ + 18t¹⁷ + 19t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 19t³⁰ + 18t³¹ + 17t³² + 16t³³ + 15t³⁴ + 14t³⁵ + 13t³⁶ + 12t³⁷ + 11t³⁸ + 10t³⁹ + 9t⁴⁰ + 8t⁴¹ + 7t⁴² + 6t⁴³ + 5t⁴⁴ + 4t⁴⁵ + 3t⁴⁶ + 2t⁴⁷ + t⁴⁸
ϕ_1,24	600	1	1 + 2t + 3t² + 4t³ + 5t⁴ + 6t⁵ + 7t⁶ + 8t⁷ + 9t⁸ + 10t⁹ + 11t¹⁰ + 12t¹¹ + 13t¹² + 14t¹³ + 15t¹⁴ + 16t¹⁵ + 17t¹⁶ + 18t¹⁷ + 19t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 19t³⁰ + 18t³¹ + 17t³² + 16t³³ + 15t³⁴ + 14t³⁵ + 13t³⁶ + 12t³⁷ + 11t³⁸ + 10t³⁹ + 9t⁴⁰ + 8t⁴¹ + 7t⁴² + 6t⁴³ + 5t⁴⁴ + 4t⁴⁵ + 3t⁴⁶ + 2t⁴⁷ + t⁴⁸
ϕ_1,36	600	1	1 + 2t + 3t² + 4t³ + 5t⁴ + 6t⁵ + 7t⁶ + 8t⁷ + 9t⁸ + 10t⁹ + 11t¹⁰ + 12t¹¹ + 13t¹² + 14t¹³ + 15t¹⁴ + 16t¹⁵ + 17t¹⁶ + 18t¹⁷ + 19t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 19t³⁰ + 18t³¹ + 17t³² + 16t³³ + 15t³⁴ + 14t³⁵ + 13t³⁶ + 12t³⁷ + 11t³⁸ + 10t³⁹ + 9t⁴⁰ + 8t⁴¹ + 7t⁴² + 6t⁴³ + 5t⁴⁴ + 4t⁴⁵ + 3t⁴⁶ + 2t⁴⁷ + t⁴⁸
ϕ_1,48	600	1	1 + 2t + 3t² + 4t³ + 5t⁴ + 6t⁵ + 7t⁶ + 8t⁷ + 9t⁸ + 10t⁹ + 11t¹⁰ + 12t¹¹ + 13t¹² + 14t¹³ + 15t¹⁴ + 16t¹⁵ + 17t¹⁶ + 18t¹⁷ + 19t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 19t³⁰ + 18t³¹ + 17t³² + 16t³³ + 15t³⁴ + 14t³⁵ + 13t³⁶ + 12t³⁷ + 11t³⁸ + 10t³⁹ + 9t⁴⁰ + 8t⁴¹ + 7t⁴² + 6t⁴³ + 5t⁴⁴ + 4t⁴⁵ + 3t⁴⁶ + 2t⁴⁷ + t⁴⁸
ϕ_2,1	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,7	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,13'	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,19'	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,13''	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,19''	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,25'	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,25''	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,31	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_2,37	600	2	2 + 4t + 6t² + 8t³ + 10t⁴ + 12t⁵ + 14t⁶ + 16t⁷ + 18t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 20t¹⁵ + 20t¹⁶ + 20t¹⁷ + 20t¹⁸ + 20t¹⁹ + 20t²⁰ + 20t²¹ + 20t²² + 20t²³ + 20t²⁴ + 20t²⁵ + 20t²⁶ + 20t²⁷ + 20t²⁸ + 20t²⁹ + 18t³⁰ + 16t³¹ + 14t³² + 12t³³ + 10t³⁴ + 8t³⁵ + 6t³⁶ + 4t³⁷ + 2t³⁸
ϕ_3,2	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,6	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,10'	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,10''	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,14'	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,18'	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,14''	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,18''	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,22	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_3,26	600	3	3 + 6t + 9t² + 12t³ + 15t⁴ + 18t⁵ + 21t⁶ + 24t⁷ + 27t⁸ + 30t⁹ + 30t¹⁰ + 30t¹¹ + 30t¹² + 30t¹³ + 30t¹⁴ + 30t¹⁵ + 30t¹⁶ + 30t¹⁷ + 30t¹⁸ + 30t¹⁹ + 27t²⁰ + 24t²¹ + 21t²² + 18t²³ + 15t²⁴ + 12t²⁵ + 9t²⁶ + 6t²⁷ + 3t²⁸
ϕ_4,15	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,17	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,9	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,11	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,3	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,20	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,12	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,14	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,6	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_4,8	300	4	4 + 8t + 12t² + 16t³ + 20t⁴ + 20t⁵ + 20t⁶ + 20t⁷ + 20t⁸ + 20t⁹ + 20t¹⁰ + 20t¹¹ + 20t¹² + 20t¹³ + 20t¹⁴ + 16t¹⁵ + 12t¹⁶ + 8t¹⁷ + 4t¹⁸
ϕ_5,12	120	5	5 + 10t + 15t² + 20t³ + 20t⁴ + 20t⁵ + 15t⁶ + 10t⁷ + 5t⁸
ϕ_5,4	120	5	5 + 10t + 15t² + 20t³ + 20t⁴ + 20t⁵ + 15t⁶ + 10t⁷ + 5t⁸
ϕ_5,16	120	5	5 + 10t + 15t² + 20t³ + 20t⁴ + 20t⁵ + 15t⁶ + 10t⁷ + 5t⁸
ϕ_5,8	120	5	5 + 10t + 15t² + 20t³ + 20t⁴ + 20t⁵ + 15t⁶ + 10t⁷ + 5t⁸
ϕ_5,10	120	5	5 + 10t + 15t² + 20t³ + 20t⁴ + 20t⁵ + 15t⁶ + 10t⁷ + 5t⁸
ϕ_6,5	600	6	6 + 12t + 18t² + 24t³ + 30t⁴ + 36t⁵ + 42t⁶ + 48t⁷ + 54t⁸ + 60t⁹ + 54t¹⁰ + 48t¹¹ + 42t¹² + 36t¹³ + 30t¹⁴ + 24t¹⁵ + 18t¹⁶ + 12t¹⁷ + 6t¹⁸
ϕ_6,7	600	6	6 + 12t + 18t² + 24t³ + 30t⁴ + 36t⁵ + 42t⁶ + 48t⁷ + 54t⁸ + 60t⁹ + 54t¹⁰ + 48t¹¹ + 42t¹² + 36t¹³ + 30t¹⁴ + 24t¹⁵ + 18t¹⁶ + 12t¹⁷ + 6t¹⁸
ϕ_6,9	600	6	6 + 12t + 18t² + 24t³ + 30t⁴ + 36t⁵ + 42t⁶ + 48t⁷ + 54t⁸ + 60t⁹ + 54t¹⁰ + 48t¹¹ + 42t¹² + 36t¹³ + 30t¹⁴ + 24t¹⁵ + 18t¹⁶ + 12t¹⁷ + 6t¹⁸
ϕ_6,11	600	6	6 + 12t + 18t² + 24t³ + 30t⁴ + 36t⁵ + 42t⁶ + 48t⁷ + 54t⁸ + 60t⁹ + 54t¹⁰ + 48t¹¹ + 42t¹² + 36t¹³ + 30t¹⁴ + 24t¹⁵ + 18t¹⁶ + 12t¹⁷ + 6t¹⁸
ϕ_6,13	600	6	6 + 12t + 18t² + 24t³ + 30t⁴ + 36t⁵ + 42t⁶ + 48t⁷ + 54t⁸ + 60t⁹ + 54t¹⁰ + 48t¹¹ + 42t¹² + 36t¹³ + 30t¹⁴ + 24t¹⁵ + 18t¹⁶ + 12t¹⁷ + 6t¹⁸

Characters of the simple modules

ϕ	L(ϕ_1,0)	L(ϕ_1,12)	L(ϕ_1,24)	L(ϕ_1,36)	L(ϕ_1,48)	L(ϕ_2,1)	L(ϕ_2,7)	L(ϕ_2,13')	L(ϕ_2,19')	L(ϕ_2,13'')	L(ϕ_2,19'')	L(ϕ_2,25')	L(ϕ_2,25'')	L(ϕ_2,31)	L(ϕ_2,37)	L(ϕ_3,2)	L(ϕ_3,6)	L(ϕ_3,10')	L(ϕ_3,10'')	L(ϕ_3,14')	L(ϕ_3,18')	L(ϕ_3,14'')	L(ϕ_3,18'')	L(ϕ_3,22)	L(ϕ_3,26)	L(ϕ_4,15)	L(ϕ_4,17)	L(ϕ_4,9)	L(ϕ_4,11)	L(ϕ_4,3)	L(ϕ_4,20)	L(ϕ_4,12)	L(ϕ_4,14)	L(ϕ_4,6)	L(ϕ_4,8)	L(ϕ_5,12)	L(ϕ_5,4)	L(ϕ_5,16)	L(ϕ_5,8)	L(ϕ_5,10)	L(ϕ_6,5)	L(ϕ_6,7)	L(ϕ_6,9)	L(ϕ_6,11)	L(ϕ_6,13)
ϕ_1,0	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	1	0	1	0	1	0	1	0	0	1	0	0	0	1	1	1	1	1
ϕ_1,12	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	1	0	0	0	1	0	1	0	0	1	0	0	1	1	1	1	1
ϕ_1,24	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	1	1	0	1	1	0	0	1	0	0	0	0	1	0	1	1	1	1	1
ϕ_1,36	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	1	1	0	0	1	0	0	1	0	0	0	0	1	1	1	1	1	1
ϕ_1,48	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	1	0	1	0	1	1	1	0	1	0	0	1	0	0	0	0	1	1	1	1	1
ϕ_2,1	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	1	1	1	0	1	1	1	1	0	1	1	0	0	2	2	2	2	2
ϕ_2,7	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	1	0	2	0	1	1	2	0	2	1	0	0	0	1	2	2	2	2	2
ϕ_2,13'	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	0	2	0	1	1	2	0	2	1	1	0	0	1	1	0	2	2	2	2	2
ϕ_2,19'	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	1	1	1	2	1	1	1	1	0	1	1	0	0	0	2	2	2	2	2
ϕ_2,13''	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	2	1	1	1	1	0	1	1	1	0	0	1	1	0	2	2	2	2	2
ϕ_2,19''	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	0	1	1	0	2	2	1	1	2	0	1	1	0	0	0	2	2	2	2	2
ϕ_2,25'	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	0	2	0	1	1	2	0	2	1	0	0	0	1	1	2	2	2	2	2
ϕ_2,25''	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	1	2	1	1	1	1	0	1	1	0	0	0	1	1	2	2	2	2	2
ϕ_2,31	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	0	1	1	0	0	2	1	1	2	0	1	1	0	0	2	2	2	2	2
ϕ_2,37	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	2	1	1	1	2	1	1	1	1	0	1	1	0	0	0	1	2	2	2	2	2
ϕ_3,2	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	2	2	1	2	1	1	1	2	1	0	1	1	1	0	3	3	3	3	3
ϕ_3,6	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	1	1	2	2	1	2	2	1	1	2	1	0	0	1	1	3	3	3	3	3
ϕ_3,10'	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	2	1	2	2	1	1	2	1	1	1	1	1	0	0	3	3	3	3	3
ϕ_3,10''	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	1	1	1	2	1	2	2	2	1	1	1	1	0	0	3	3	3	3	3
ϕ_3,14'	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	1	2	2	1	1	2	1	1	2	2	0	0	1	1	1	3	3	3	3	3
ϕ_3,18'	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	1	2	2	2	1	2	1	1	1	1	1	0	0	1	3	3	3	3	3
ϕ_3,14''	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	2	2	2	1	1	1	1	1	2	0	0	1	1	1	3	3	3	3	3
ϕ_3,18''	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	1	1	1	2	2	2	2	2	1	1	1	1	0	0	1	3	3	3	3	3
ϕ_3,22	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	2	2	1	1	1	1	1	2	2	2	0	1	1	1	0	3	3	3	3	3
ϕ_3,26	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	3	1	2	2	2	2	2	1	1	1	1	1	0	0	1	1	3	3	3	3	3
ϕ_4,15	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	3	2	3	2	2	1	2	1	2	1	0	1	1	1	4	4	4	4	4
ϕ_4,17	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	2	3	2	3	2	2	1	2	1	1	1	0	1	1	4	4	4	4	4
ϕ_4,9	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	3	2	2	3	2	1	2	2	1	2	1	1	1	0	1	4	4	4	4	4
ϕ_4,11	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	3	2	2	3	2	1	2	2	1	1	1	1	1	0	4	4	4	4	4
ϕ_4,3	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	3	2	3	2	2	1	2	1	2	2	0	1	1	1	1	4	4	4	4	4
ϕ_4,20	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	1	2	1	2	2	3	2	3	2	1	2	1	0	0	4	4	4	4	4
ϕ_4,12	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	2	1	2	1	2	2	3	2	3	0	1	2	1	0	4	4	4	4	4
ϕ_4,14	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	1	2	2	1	2	3	2	2	3	2	0	0	1	2	1	4	4	4	4	4
ϕ_4,6	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	2	1	2	2	1	2	3	2	2	3	1	0	0	1	2	4	4	4	4	4
ϕ_4,8	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	4	1	2	1	2	2	3	2	3	2	2	2	1	0	0	1	4	4	4	4	4
ϕ_5,12	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	3	3	3	1	3	2	2	2	4	2	1	1	1	1	1	5	5	5	5	5
ϕ_5,4	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	3	3	3	3	1	2	2	2	2	4	1	1	1	1	1	5	5	5	5	5
ϕ_5,16	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	1	3	3	3	3	4	2	2	2	2	1	1	1	1	1	5	5	5	5	5
ϕ_5,8	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	3	1	3	3	3	2	4	2	2	2	1	1	1	1	1	5	5	5	5	5
ϕ_5,10	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	5	3	3	1	3	3	2	2	4	2	2	1	1	1	1	1	5	5	5	5	5
ϕ_6,5	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	2	3	4	3	2	4	3	2	3	4	1	0	1	2	2	6	6	6	6	6
ϕ_6,7	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	2	2	3	4	3	4	4	3	2	3	2	1	0	1	2	6	6	6	6	6
ϕ_6,9	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	3	2	2	3	4	3	4	4	3	2	2	2	1	0	1	6	6	6	6	6
ϕ_6,11	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	4	3	2	2	3	2	3	4	4	3	1	2	2	1	0	6	6	6	6	6
ϕ_6,13	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	6	3	4	3	2	2	3	2	3	4	4	0	1	2	2	1	6	6	6	6	6

Graded characters of the simple modules

L(ϕ_1,0)

L(ϕ_1,12)

L(ϕ_1,24)

L(ϕ_1,36)

L(ϕ_1,48)

L(ϕ_2,1)

L(ϕ_2,7)

L(ϕ_2,13')

L(ϕ_2,19')

L(ϕ_2,13'')

L(ϕ_2,19'')

L(ϕ_2,25')

L(ϕ_2,25'')

L(ϕ_2,31)

L(ϕ_2,37)

L(ϕ_3,2)

L(ϕ_3,6)

L(ϕ_3,10')

L(ϕ_3,10'')

L(ϕ_3,14')

L(ϕ_3,18')

L(ϕ_3,14'')

L(ϕ_3,18'')

L(ϕ_3,22)

L(ϕ_3,26)

L(ϕ_4,15)

L(ϕ_4,17)

L(ϕ_4,9)

L(ϕ_4,11)

L(ϕ_4,3)

L(ϕ_4,20)

L(ϕ_4,12)

L(ϕ_4,14)

L(ϕ_4,6)

L(ϕ_4,8)

L(ϕ_5,12)

L(ϕ_5,4)

L(ϕ_5,16)

L(ϕ_5,8)

L(ϕ_5,10)

L(ϕ_6,5)

L(ϕ_6,7)

L(ϕ_6,9)

L(ϕ_6,11)

L(ϕ_6,13)

ϕ_1,0

t¹²

t²⁴

t³⁶

t⁴⁸

t⁷

t¹³

t¹⁹

t¹³

t¹⁹

t²⁵

t³¹

t³⁷

t²

t⁶

t¹⁰

t¹⁴

t¹⁸

t¹⁴

t¹⁸

t²²

t²⁶

t¹⁵

t⁹

t³

t¹²

t⁶

t⁴

t⁵

t⁷

t⁹

t¹¹

t¹³

ϕ_1,12

t⁴⁸

t¹²

t²⁴

t³⁶

t¹⁹

t²⁵

t³¹

t³⁷

t⁷

t¹³

t¹⁹

t²⁵

t¹⁰

t¹⁴

t¹⁸

t²²

t²⁶

t²

t⁶

t¹⁰

t¹⁴

t³

t¹⁵

t⁹

t¹²

t⁶

t⁴

t¹³

t⁵

t⁷

t⁹

t¹¹

ϕ_1,24

t³⁶

t⁴⁸

t¹²

t²⁴

t³⁷

t¹³

t¹⁹

t²⁵

t¹⁹

t²⁵

t³¹

t⁷

t¹³

t¹⁸

t²²

t²⁶

t⁶

t¹⁰

t¹⁴

t¹⁰

t¹⁴

t¹⁸

t²

t³

t¹⁵

t⁹

t⁶

t¹²

t⁴

t¹¹

t¹³

t⁵

t⁷

t⁹

ϕ_1,36

t²⁴

t³⁶

t⁴⁸

t¹²

t²⁵

t³¹

t⁷

t¹³

t³⁷

t¹³

t¹⁹

t²⁵

t²⁶

t¹⁰

t¹⁴

t¹⁸

t²

t¹⁸

t²²

t⁶

t¹⁰

t⁹

t³

t¹⁵

t⁶

t¹²

t⁴

t⁹

t¹¹

t¹³

t⁵

t⁷

ϕ_1,48

t¹²

t²⁴

t³⁶

t⁴⁸

t¹³

t¹⁹

t²⁵

t³¹

t⁷

t³⁷

t¹³

t¹⁹

t¹⁴

t¹⁸

t²

t²²

t⁶

t¹⁰

t²⁶

t¹⁰

t¹⁴

t¹⁸

t⁹

t³

t¹⁵

t¹²

t⁶

t⁴

t⁷

t⁹

t¹¹

t¹³

t⁵

ϕ_2,1

t¹⁹ + t²⁹

t + t¹¹

t¹³ + t²³

t²⁵ + t³⁵

t³⁷ + t⁴⁷

1 + t²⁰

t⁶ + t²⁶

t¹² + t³²

t¹⁸ + t³⁸

t² + t¹²

t⁸ + t¹⁸

t¹⁴ + t²⁴

t²⁰ + t³⁰

t²⁶ + t³⁶

t + t¹¹

t⁵ + t¹⁵

t⁹ + t¹⁹

t¹³ + t²³

t¹⁷ + t²⁷

t³ + t¹³

t⁷ + t¹⁷

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁴ + t¹⁴

t¹⁶

t⁸

t¹⁰

t²

t¹¹

t¹³

t⁵

t⁷

t³

t⁵

t⁴ + t¹⁴

2t⁶

2t⁸

2t¹⁰

2t¹²

ϕ_2,7

t¹³ + t²³

t²⁵ + t³⁵

t⁷ + t¹⁷

t¹⁹ + t²⁹

t³¹ + t⁴¹

t¹⁴ + t²⁴

1 + t²⁰

t⁶ + t²⁶

t¹² + t³²

t⁶ + t²⁶

t¹² + t³²

t¹⁸ + t³⁸

t⁸ + t¹⁸

t¹⁴ + t²⁴

t²⁰ + t³⁰

t⁵ + t¹⁵

t⁹ + t¹⁹

t¹³ + t²³

t³ + t¹³

t⁷ + t¹⁷

t¹¹ + t²¹

t⁷ + t¹⁷

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁹ + t¹⁹

t⁸

t¹⁰

t⁴ + t¹⁴

t¹³

t⁵

t⁷ + t¹⁷

t + t¹¹

t⁵

t³

2t⁸

2t¹⁰

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

ϕ_2,13'

t⁷ + t¹⁷

t¹⁹ + t²⁹

t³¹ + t⁴¹

t¹³ + t²³

t²⁵ + t³⁵

t⁸ + t¹⁸

t¹⁴ + t²⁴

1 + t²⁰

t⁶ + t²⁶

t²⁰ + t³⁰

t⁶ + t²⁶

t¹² + t³²

t¹⁸ + t³⁸

t¹⁴ + t²⁴

t⁹ + t¹⁹

t³ + t¹³

t⁷ + t¹⁷

t¹¹ + t²¹

t⁵ + t¹⁵

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁹ + t¹⁹

t¹³ + t²³

t⁴ + t¹⁴

t⁸

t¹⁰

t⁷ + t¹⁷

t + t¹¹

t¹³

t⁵

t³

t⁵

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

2t⁸

2t¹⁰

ϕ_2,19'

t + t¹¹

t¹³ + t²³

t²⁵ + t³⁵

t³⁷ + t⁴⁷

t¹⁹ + t²⁹

t² + t¹²

t⁸ + t¹⁸

t¹⁴ + t²⁴

1 + t²⁰

t¹⁴ + t²⁴

t²⁰ + t³⁰

t⁶ + t²⁶

t²⁶ + t³⁶

t¹² + t³²

t¹⁸ + t³⁸

t³ + t¹³

t⁷ + t¹⁷

t + t¹¹

t¹¹ + t²¹

t⁵ + t¹⁵

t⁹ + t¹⁹

t¹⁵ + t²⁵

t⁹ + t¹⁹

t¹³ + t²³

t¹⁷ + t²⁷

t¹⁶

t⁸

t¹⁰

t²

t⁴ + t¹⁴

t¹¹

t¹³

t⁵

t⁷

t³

t⁵

2t⁶

2t⁸

2t¹⁰

2t¹²

t⁴ + t¹⁴

ϕ_2,13''

t³⁷ + t⁴⁷

t¹⁹ + t²⁹

t + t¹¹

t¹³ + t²³

t²⁵ + t³⁵

t¹⁸ + t³⁸

t¹⁴ + t²⁴

t²⁰ + t³⁰

t²⁶ + t³⁶

1 + t²⁰

t⁶ + t²⁶

t¹² + t³²

t² + t¹²

t⁸ + t¹⁸

t¹⁴ + t²⁴

t⁹ + t¹⁹

t¹³ + t²³

t¹⁷ + t²⁷

t⁷ + t¹⁷

t¹¹ + t²¹

t¹⁵ + t²⁵

t + t¹¹

t⁵ + t¹⁵

t⁹ + t¹⁹

t³ + t¹³

t²

t⁴ + t¹⁴

t¹⁶

t⁸

t¹⁰

t⁷

t¹¹

t¹³

t⁵

t³

t⁵

2t¹²

t⁴ + t¹⁴

2t⁶

2t⁸

2t¹⁰

ϕ_2,19''

t³¹ + t⁴¹

t¹³ + t²³

t²⁵ + t³⁵

t⁷ + t¹⁷

t¹⁹ + t²⁹

t¹² + t³²

t¹⁸ + t³⁸

t¹⁴ + t²⁴

t²⁰ + t³⁰

t¹⁴ + t²⁴

1 + t²⁰

t⁶ + t²⁶

t¹² + t³²

t⁸ + t¹⁸

t¹³ + t²³

t⁷ + t¹⁷

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁹ + t¹⁹

t⁵ + t¹⁵

t⁹ + t¹⁹

t³ + t¹³

t⁷ + t¹⁷

t⁸

t¹⁰

t⁴ + t¹⁴

t + t¹¹

t¹³

t⁵

t⁷ + t¹⁷

t³

t⁵

t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + t¹²

t⁴ + t¹⁴

ϕ_2,25'

t²⁵ + t³⁵

t⁷ + t¹⁷

t¹⁹ + t²⁹

t³¹ + t⁴¹

t¹³ + t²³

t⁶ + t²⁶

t¹² + t³²

t¹⁸ + t³⁸

t¹⁴ + t²⁴

t⁸ + t¹⁸

t¹⁴ + t²⁴

1 + t²⁰

t²⁰ + t³⁰

t⁶ + t²⁶

t¹² + t³²

t⁷ + t¹⁷

t¹¹ + t²¹

t⁵ + t¹⁵

t¹⁵ + t²⁵

t⁹ + t¹⁹

t¹³ + t²³

t⁹ + t¹⁹

t³ + t¹³

t⁷ + t¹⁷

t¹¹ + t²¹

t¹⁰

t⁴ + t¹⁴

t⁸

t⁵

t⁷ + t¹⁷

t + t¹¹

t¹³

t³

t⁵

2t¹⁰

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

2t⁸

ϕ_2,25''

t²⁵ + t³⁵

t³⁷ + t⁴⁷

t¹⁹ + t²⁹

t + t¹¹

t¹³ + t²³

t²⁶ + t³⁶

t¹² + t³²

t⁸ + t¹⁸

t¹⁴ + t²⁴

t¹⁸ + t³⁸

t¹⁴ + t²⁴

t²⁰ + t³⁰

1 + t²⁰

t⁶ + t²⁶

t² + t¹²

t¹⁷ + t²⁷

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁵ + t¹⁵

t⁹ + t¹⁹

t³ + t¹³

t⁹ + t¹⁹

t¹³ + t²³

t⁷ + t¹⁷

t + t¹¹

t¹⁰

t²

t⁴ + t¹⁴

t¹⁶

t⁸

t⁵

t⁷

t¹¹

t¹³

t³

t⁵

2t¹⁰

2t¹²

t⁴ + t¹⁴

2t⁶

2t⁸

ϕ_2,31

t¹⁹ + t²⁹

t³¹ + t⁴¹

t¹³ + t²³

t²⁵ + t³⁵

t⁷ + t¹⁷

t²⁰ + t³⁰

t⁶ + t²⁶

t¹² + t³²

t⁸ + t¹⁸

t¹² + t³²

t¹⁸ + t³⁸

t¹⁴ + t²⁴

1 + t²⁰

t⁶ + t²⁶

t¹¹ + t²¹

t¹⁵ + t²⁵

t⁹ + t¹⁹

t³ + t¹³

t⁷ + t¹⁷

t¹³ + t²³

t⁷ + t¹⁷

t¹¹ + t²¹

t⁵ + t¹⁵

t⁴ + t¹⁴

t⁸

t¹⁰

t + t¹¹

t¹³

t⁵

t⁷ + t¹⁷

t³

t⁵

t⁴ + t¹⁴

t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + t¹²

ϕ_2,37

t¹³ + t²³

t²⁵ + t³⁵

t³⁷ + t⁴⁷

t¹⁹ + t²⁹

t + t¹¹

t¹⁴ + t²⁴

t²⁰ + t³⁰

t⁶ + t²⁶

t² + t¹²

t²⁶ + t³⁶

t¹² + t³²

t⁸ + t¹⁸

t¹⁸ + t³⁸

t¹⁴ + t²⁴

1 + t²⁰

t¹⁵ + t²⁵

t⁹ + t¹⁹

t³ + t¹³

t¹³ + t²³

t⁷ + t¹⁷

t + t¹¹

t¹⁷ + t²⁷

t¹¹ + t²¹

t⁵ + t¹⁵

t⁹ + t¹⁹

t⁸

t¹⁰

t²

t⁴ + t¹⁴

t¹⁶

t¹³

t⁵

t⁷

t¹¹

t⁵

t³

2t⁸

2t¹⁰

2t¹²

t⁴ + t¹⁴

2t⁶

ϕ_3,2

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t² + t¹² + t²²

t¹⁴ + t²⁴ + t³⁴

t²⁶ + t³⁶ + t⁴⁶

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t¹¹ + t²¹ + t³¹

t¹⁷ + t²⁷ + t³⁷

t + t¹¹ + t²¹

t⁷ + t¹⁷ + t²⁷

t¹³ + t²³ + t³³

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

2t⁸ + t¹⁸

2t¹² + t²²

2t¹⁶ + t²⁶

t² + 2t¹²

t⁶ + 2t¹⁶

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

t³ + t¹³

t⁵ + t¹⁵

t⁷ + t¹⁷

t⁹

t + t¹¹

t⁸

t¹⁰

t¹²

t⁴ + t¹⁴

t⁶

t²

t⁴

t⁶

t³ + 2t¹³

2t⁵ + t¹⁵

3t⁷

3t⁹

3t¹¹

ϕ_3,6

t¹⁴ + t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t²² + t³² + t⁴²

t⁵ + t¹⁵ + t²⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t¹³ + t²³ + t³³

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

2t⁸ + t¹⁸

2t¹² + t²²

t⁶ + 2t¹⁶

t¹⁰ + 2t²⁰

t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

t⁴ + t¹⁴

t⁶ + t¹⁶

t⁸

t¹⁰

t² + t¹²

t⁶

t²

t⁴

3t⁹

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

ϕ_3,10'

t¹⁰ + t²⁰ + t³⁰

t² + t¹² + t²²

t¹⁴ + t²⁴ + t³⁴

t²⁶ + t³⁶ + t⁴⁶

t¹⁸ + t²⁸ + t³⁸

t + t¹¹ + t²¹

t⁷ + t¹⁷ + t²⁷

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t¹⁷ + t²⁷ + t³⁷

t² + 2t¹²

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

2t¹² + t²²

2t¹⁶ + t²⁶

t⁵ + t¹⁵

t⁷ + t¹⁷

t⁹

t + t¹¹

t³ + t¹³

t¹⁰

t¹²

t⁴ + t¹⁴

t⁶

t⁸

t²

t⁴

t⁶

2t⁵ + t¹⁵

3t⁷

3t⁹

3t¹¹

t³ + 2t¹³

ϕ_3,10''

t¹⁰ + t²⁰ + t³⁰

t²² + t³² + t⁴²

t¹⁴ + t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶

t¹⁸ + t²⁸ + t³⁸

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t⁵ + t¹⁵ + t²⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

2t¹² + t²²

t⁶ + 2t¹⁶

t¹⁰ + 2t²⁰

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

t⁶ + 2t¹⁶

t⁵ + t¹⁵

t⁷

t⁹

t¹¹

t³ + t¹³

t¹⁰

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

t⁸

t²

t⁴

t⁶

2t⁵ + t¹⁵

2t⁷ + t¹⁷

3t⁹

t + 2t¹¹

t³ + 2t¹³

ϕ_3,14'

t⁶ + t¹⁶ + t²⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t²² + t³² + t⁴²

t¹⁴ + t²⁴ + t³⁴

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t¹³ + t²³ + t³³

2t⁸ + t¹⁸

2t¹² + t²²

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

t⁹

t⁶ + t¹⁶

t⁸

t¹⁰

t² + t¹²

t⁴ + t¹⁴

t²

t⁴

t⁶

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

3t⁹

ϕ_3,18'

t² + t¹² + t²²

t¹⁴ + t²⁴ + t³⁴

t²⁶ + t³⁶ + t⁴⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t + t¹¹ + t²¹

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t¹⁷ + t²⁷ + t³⁷

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t² + 2t¹²

2t¹² + t²²

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

2t¹⁶ + t²⁶

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

t⁷ + t¹⁷

t⁹

t + t¹¹

t³ + t¹³

t⁵ + t¹⁵

t¹²

t⁴ + t¹⁴

t⁶

t⁸

t¹⁰

t⁴

t⁶

t²

3t⁷

3t⁹

3t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

ϕ_3,14''

t²⁶ + t³⁶ + t⁴⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t² + t¹² + t²²

t¹⁴ + t²⁴ + t³⁴

t¹⁷ + t²⁷ + t³⁷

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t¹¹ + t²¹ + t³¹

t + t¹¹ + t²¹

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

2t¹⁶ + t²⁶

t⁶ + 2t¹⁶

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t² + 2t¹²

t + t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷ + t¹⁷

t⁹

t⁶

t⁸

t¹⁰

t¹²

t⁴ + t¹⁴

t²

t⁴

t⁶

3t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

3t⁷

3t⁹

ϕ_3,18''

t²² + t³² + t⁴²

t¹⁴ + t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁵ + t¹⁵ + t²⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t⁹ + t¹⁹ + t²⁹

t⁴ + t¹⁴ + t²⁴

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

t⁶ + 2t¹⁶

t¹⁰ + 2t²⁰

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t⁷

t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

t⁸

t¹⁰

t⁴

t⁶

t²

2t⁷ + t¹⁷

3t⁹

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

ϕ_3,22

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t²² + t³² + t⁴²

t¹⁴ + t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶

t⁹ + t¹⁹ + t²⁹

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

t⁶ + 2t¹⁶

2t¹² + t²²

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t⁴ + t¹⁴ + t²⁴

t³ + t¹³

t⁵ + t¹⁵

t⁷

t⁹

t¹¹

t⁸

t¹⁰

t² + t¹²

t⁴ + t¹⁴

t⁶ + t¹⁶

t²

t⁴

t⁶

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

3t⁹

t + 2t¹¹

ϕ_3,26

t¹⁴ + t²⁴ + t³⁴

t²⁶ + t³⁶ + t⁴⁶

t¹⁸ + t²⁸ + t³⁸

t¹⁰ + t²⁰ + t³⁰

t² + t¹² + t²²

t¹⁵ + t²⁵ + t³⁵

t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷

t³ + t¹³ + t²³

t¹⁷ + t²⁷ + t³⁷

t¹³ + t²³ + t³³

t⁹ + t¹⁹ + t²⁹

t⁵ + t¹⁵ + t²⁵

t + t¹¹ + t²¹

2t¹⁶ + t²⁶

t¹⁰ + 2t²⁰

t⁴ + t¹⁴ + t²⁴

2t⁸ + t¹⁸

t² + 2t¹²

t⁸ + t¹⁸ + t²⁸

2t¹² + t²²

t⁶ + 2t¹⁶

1 + t¹⁰ + t²⁰

t⁹

t + t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷ + t¹⁷

t⁴ + t¹⁴

t⁶

t⁸

t¹⁰

t¹²

t⁶

t²

t⁴

3t⁹

3t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

3t⁷

ϕ_4,15

t¹⁵ + t²⁵ + t³⁵ + t⁴⁵

t¹⁷ + 2t²⁷ + t³⁷

t⁹ + t¹⁹ + t²⁹ + t³⁹

t¹¹ + 2t²¹ + t³¹

t³ + t¹³ + t²³ + t³³

2t¹⁶ + t²⁶ + t³⁶

t¹² + 2t²² + t³²

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

t⁶ + 2t¹⁶ + t²⁶

t² + t¹² + 2t²²

t⁷ + 2t¹⁷ + t²⁷

2t¹¹ + 2t²¹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

2t⁷ + 2t¹⁷

t + 2t¹¹ + t²¹

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

t⁵ + t¹⁵

t⁷

2t⁹

t¹¹

t³ + t¹³

t⁷

t³

t⁵

4t¹⁰

t² + 3t¹²

2t⁴ + 2t¹⁴

3t⁶ + t¹⁶

4t⁸

ϕ_4,17

t³ + t¹³ + t²³ + t³³

t¹⁵ + t²⁵ + t³⁵ + t⁴⁵

t¹⁷ + 2t²⁷ + t³⁷

t⁹ + t¹⁹ + t²⁹ + t³⁹

t¹¹ + 2t²¹ + t³¹

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

t⁶ + 2t¹⁶ + t²⁶

t² + t¹² + 2t²²

2t¹⁶ + t²⁶ + t³⁶

t¹² + 2t²² + t³²

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

2t⁷ + 2t¹⁷

t + 2t¹¹ + t²¹

t⁷ + 2t¹⁷ + t²⁷

2t¹¹ + 2t²¹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t³ + t¹³

t⁵ + t¹⁵

t⁷

2t⁹

t¹¹

t⁵

t⁷

t³

4t⁸

4t¹⁰

t² + 3t¹²

2t⁴ + 2t¹⁴

3t⁶ + t¹⁶

ϕ_4,9

t¹¹ + 2t²¹ + t³¹

t³ + t¹³ + t²³ + t³³

t¹⁵ + t²⁵ + t³⁵ + t⁴⁵

t¹⁷ + 2t²⁷ + t³⁷

t⁹ + t¹⁹ + t²⁹ + t³⁹

t² + t¹² + 2t²²

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

t⁶ + 2t¹⁶ + t²⁶

2t¹⁶ + t²⁶ + t³⁶

t¹² + 2t²² + t³²

t⁸ + t¹⁸ + 2t²⁸

t³ + 2t¹³ + t²³

2t⁷ + 2t¹⁷

t + 2t¹¹ + t²¹

2t¹¹ + 2t²¹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

t⁷ + 2t¹⁷ + t²⁷

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

2t⁹

t³

t⁵

t⁷

3t⁶ + t¹⁶

4t⁸

4t¹⁰

t² + 3t¹²

2t⁴ + 2t¹⁴

ϕ_4,11

t⁹ + t¹⁹ + t²⁹ + t³⁹

t¹¹ + 2t²¹ + t³¹

t³ + t¹³ + t²³ + t³³

t¹⁵ + t²⁵ + t³⁵ + t⁴⁵

t¹⁷ + 2t²⁷ + t³⁷

2t¹⁰ + t²⁰ + t³⁰

t⁶ + 2t¹⁶ + t²⁶

t¹² + 2t²² + t³²

t⁸ + t¹⁸ + 2t²⁸

t² + t¹² + 2t²²

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

2t¹⁶ + t²⁶ + t³⁶

t + 2t¹¹ + t²¹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

t⁷ + 2t¹⁷ + t²⁷

t³ + 2t¹³ + t²³

2t⁷ + 2t¹⁷

2t¹¹ + 2t²¹

t⁵ + 2t¹⁵ + t²⁵

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

2t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

t³

t⁵

t⁷

2t⁴ + 2t¹⁴

3t⁶ + t¹⁶

4t⁸

4t¹⁰

t² + 3t¹²

ϕ_4,3

t¹⁷ + 2t²⁷ + t³⁷

t⁹ + t¹⁹ + t²⁹ + t³⁹

t¹¹ + 2t²¹ + t³¹

t³ + t¹³ + t²³ + t³³

t¹⁵ + t²⁵ + t³⁵ + t⁴⁵

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t¹⁰ + t²⁰ + t³⁰

2t¹⁶ + t²⁶ + t³⁶

2t¹⁰ + t²⁰ + t³⁰

t⁶ + 2t¹⁶ + t²⁶

t¹² + 2t²² + t³²

t² + t¹² + 2t²²

t⁸ + t¹⁸ + 2t²⁸

t⁴ + t¹⁴ + t²⁴ + t³⁴

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

t⁷ + 2t¹⁷ + t²⁷

2t⁷ + 2t¹⁷

2t¹¹ + 2t²¹

t⁵ + 2t¹⁵ + t²⁵

t + 2t¹¹ + t²¹

t⁵ + 2t¹⁵ + t²⁵

2t⁹ + 2t¹⁹

t³ + 2t¹³ + t²³

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

t⁷

2t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t³

t⁵

t⁷

t² + 3t¹²

2t⁴ + 2t¹⁴

3t⁶ + t¹⁶

4t⁸

4t¹⁰

ϕ_4,20

t²⁰ + 2t³⁰ + t⁴⁰

t¹² + t²² + t³² + t⁴²

t¹⁴ + 2t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶ + t³⁶

t⁸ + 2t¹⁸ + t²⁸

t¹¹ + t²¹ + 2t³¹

t⁷ + t¹⁷ + t²⁷ + t³⁷

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t + t¹¹ + t²¹ + t³¹

2t⁷ + t¹⁷ + t²⁷

2t¹² + 2t²²

t⁶ + 2t¹⁶ + t²⁶

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

t² + 2t¹² + t²²

2t⁶ + 2t¹⁶

t⁵ + t¹⁵

t⁷

2t⁹

t¹¹

t³ + t¹³

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

t²

2t⁴

t⁶

2t⁵ + 2t¹⁵

3t⁷ + t¹⁷

4t⁹

t + 3t¹¹

2t³ + 2t¹³

ϕ_4,12

t⁸ + 2t¹⁸ + t²⁸

t²⁰ + 2t³⁰ + t⁴⁰

t¹² + t²² + t³² + t⁴²

t¹⁴ + 2t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶ + t³⁶

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t + t¹¹ + t²¹ + t³¹

2t⁷ + t¹⁷ + t²⁷

t¹¹ + t²¹ + 2t³¹

t⁷ + t¹⁷ + t²⁷ + t³⁷

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

t² + 2t¹² + t²²

2t⁶ + 2t¹⁶

2t¹² + 2t²²

t⁶ + 2t¹⁶ + t²⁶

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

t³ + t¹³

t⁵ + t¹⁵

t⁷

2t⁹

t¹¹

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t²

2t⁴

t⁶

2t³ + 2t¹³

2t⁵ + 2t¹⁵

3t⁷ + t¹⁷

4t⁹

t + 3t¹¹

ϕ_4,14

t⁶ + t¹⁶ + t²⁶ + t³⁶

t⁸ + 2t¹⁸ + t²⁸

t²⁰ + 2t³⁰ + t⁴⁰

t¹² + t²² + t³² + t⁴²

t¹⁴ + 2t²⁴ + t³⁴

2t⁷ + t¹⁷ + t²⁷

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t + t¹¹ + t²¹ + t³¹

t¹¹ + t²¹ + 2t³¹

t⁷ + t¹⁷ + t²⁷ + t³⁷

2t¹³ + t²³ + t³³

2t⁸ + 2t¹⁸

t² + 2t¹² + t²²

2t⁶ + 2t¹⁶

t⁶ + 2t¹⁶ + t²⁶

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

2t¹² + 2t²²

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

2t⁹

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

t⁴ + t¹⁴

t²

2t⁴

t⁶

t + 3t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

3t⁷ + t¹⁷

4t⁹

ϕ_4,6

t¹⁴ + 2t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶ + t³⁶

t⁸ + 2t¹⁸ + t²⁸

t²⁰ + 2t³⁰ + t⁴⁰

t¹² + t²² + t³² + t⁴²

t⁵ + t¹⁵ + 2t²⁵

t + t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷ + t³⁷

2t¹³ + t²³ + t³³

2t⁷ + t¹⁷ + t²⁷

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t¹¹ + t²¹ + 2t³¹

2t⁶ + 2t¹⁶

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

2t¹² + 2t²²

2t⁸ + 2t¹⁸

t² + 2t¹² + t²²

t⁶ + 2t¹⁶ + t²⁶

2t¹⁰ + 2t²⁰

2t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t⁷

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

t² + 2t¹²

t⁶

t²

2t⁴

4t⁹

t + 3t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

3t⁷ + t¹⁷

ϕ_4,8

t¹² + t²² + t³² + t⁴²

t¹⁴ + 2t²⁴ + t³⁴

t⁶ + t¹⁶ + t²⁶ + t³⁶

t⁸ + 2t¹⁸ + t²⁸

t²⁰ + 2t³⁰ + t⁴⁰

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁵ + t¹⁵ + 2t²⁵

t¹¹ + t²¹ + 2t³¹

t⁵ + t¹⁵ + 2t²⁵

t + t¹¹ + t²¹ + t³¹

t⁷ + t¹⁷ + t²⁷ + t³⁷

2t⁷ + t¹⁷ + t²⁷

2t¹³ + t²³ + t³³

t⁹ + 2t¹⁹ + t²⁹

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

2t¹² + 2t²²

t² + 2t¹² + t²²

t⁶ + 2t¹⁶ + t²⁶

2t¹⁰ + 2t²⁰

2t⁶ + 2t¹⁶

2t¹⁰ + 2t²⁰

t⁴ + 2t¹⁴ + t²⁴

2t⁸ + 2t¹⁸

t⁷

2t⁹

t¹¹

t³ + t¹³

t⁵ + t¹⁵

t² + 2t¹²

t⁴ + t¹⁴

2t⁶ + t¹⁶

t⁸ + t¹⁸

1 + t¹⁰

2t⁴

t⁶

t²

3t⁷ + t¹⁷

4t⁹

t + 3t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

ϕ_5,12

t⁸ + t¹⁸ + 2t²⁸ + t³⁸

t¹⁰ + 2t²⁰ + t³⁰ + t⁴⁰

t¹² + 2t²² + 2t³²

t⁴ + t¹⁴ + t²⁴ + t³⁴ + t⁴⁴

2t¹⁶ + 2t²⁶ + t³⁶

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

t⁹

t + 2t¹¹

2t⁸

2t¹⁰

t² + t¹²

2t⁴ + 2t¹⁴

t⁶ + t¹⁶

t²

t⁴

t⁶

t⁸

2t³ + 3t¹³

3t⁵ + 2t¹⁵

4t⁷ + t¹⁷

5t⁹

t + 4t¹¹

ϕ_5,4

2t¹⁶ + 2t²⁶ + t³⁶

t⁸ + t¹⁸ + 2t²⁸ + t³⁸

t¹⁰ + 2t²⁰ + t³⁰ + t⁴⁰

t¹² + 2t²² + 2t³²

t⁴ + t¹⁴ + t²⁴ + t³⁴ + t⁴⁴

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

t⁹

t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + t¹²

2t⁴ + 2t¹⁴

t⁸

t²

t⁴

t⁶

t + 4t¹¹

2t³ + 3t¹³

3t⁵ + 2t¹⁵

4t⁷ + t¹⁷

5t⁹

ϕ_5,16

t⁴ + t¹⁴ + t²⁴ + t³⁴ + t⁴⁴

2t¹⁶ + 2t²⁶ + t³⁶

t⁸ + t¹⁸ + 2t²⁸ + t³⁸

t¹⁰ + 2t²⁰ + t³⁰ + t⁴⁰

t¹² + 2t²² + 2t³²

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁹

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

2t⁷ + t¹⁷

2t⁴ + 2t¹⁴

t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + t¹²

t⁶

t⁸

t²

t⁴

5t⁹

t + 4t¹¹

2t³ + 3t¹³

3t⁵ + 2t¹⁵

4t⁷ + t¹⁷

ϕ_5,8

t¹² + 2t²² + 2t³²

t⁴ + t¹⁴ + t²⁴ + t³⁴ + t⁴⁴

2t¹⁶ + 2t²⁶ + t³⁶

t⁸ + t¹⁸ + 2t²⁸ + t³⁸

t¹⁰ + 2t²⁰ + t³⁰ + t⁴⁰

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

2t⁷ + t¹⁷

t⁹

t + 2t¹¹

t³ + 2t¹³

2t⁵ + t¹⁵

t² + t¹²

2t⁴ + 2t¹⁴

t⁶ + t¹⁶

2t⁸

2t¹⁰

t⁴

t⁶

t⁸

t²

4t⁷ + t¹⁷

5t⁹

t + 4t¹¹

2t³ + 3t¹³

3t⁵ + 2t¹⁵

ϕ_5,10

t¹⁰ + 2t²⁰ + t³⁰ + t⁴⁰

t¹² + 2t²² + 2t³²

t⁴ + t¹⁴ + t²⁴ + t³⁴ + t⁴⁴

2t¹⁶ + 2t²⁶ + t³⁶

t⁸ + t¹⁸ + 2t²⁸ + t³⁸

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t³ + t¹³ + 2t²³ + t³³

2t⁹ + t¹⁹ + 2t²⁹

t⁵ + 2t¹⁵ + t²⁵ + t³⁵

2t¹¹ + 2t²¹ + t³¹

t⁷ + 2t¹⁷ + 2t²⁷

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

3t¹⁰ + 2t²⁰

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t⁴ + 3t¹⁴ + t²⁴

2t⁸ + 3t¹⁸

t² + 2t¹² + 2t²²

2t⁶ + 2t¹⁶ + t²⁶

2t⁵ + t¹⁵

2t⁷ + t¹⁷

t⁹

t + 2t¹¹

t³ + 2t¹³

2t¹⁰

t² + t¹²

2t⁴ + 2t¹⁴

t⁶ + t¹⁶

2t⁸

t²

t⁴

t⁶

t⁸

3t⁵ + 2t¹⁵

4t⁷ + t¹⁷

5t⁹

t + 4t¹¹

2t³ + 3t¹³

ϕ_6,5

t⁵ + 2t¹⁵ + 2t²⁵ + t³⁵

t⁷ + 2t¹⁷ + 2t²⁷ + t³⁷

t⁹ + 2t¹⁹ + 2t²⁹ + t³⁹

t¹¹ + 2t²¹ + 2t³¹ + t⁴¹

t¹³ + 2t²³ + 2t³³ + t⁴³

2t⁶ + 2t¹⁶ + 2t²⁶

t² + 2t¹² + 2t²² + t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁶ + 2t¹⁶ + 2t²⁶ + t³⁶

2t¹² + 2t²² + 2t³²

3t⁷ + 3t¹⁷

t + 3t¹¹ + 2t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

2t⁷ + 3t¹⁷ + t²⁷

3t¹¹ + 3t²¹

2t¹⁰

t² + 2t¹²

2t⁴ + 2t¹⁴

2t⁶ + t¹⁶

2t⁸

2t⁵ + 2t¹⁵

2t⁷ + t¹⁷

2t⁹

t + 2t¹¹

2t³ + 2t¹³

t⁷

2t³

2t⁵

1 + 5t¹⁰

2t² + 4t¹²

3t⁴ + 3t¹⁴

4t⁶ + 2t¹⁶

5t⁸ + t¹⁸

ϕ_6,7

t¹³ + 2t²³ + 2t³³ + t⁴³

t⁵ + 2t¹⁵ + 2t²⁵ + t³⁵

t⁷ + 2t¹⁷ + 2t²⁷ + t³⁷

t⁹ + 2t¹⁹ + 2t²⁹ + t³⁹

t¹¹ + 2t²¹ + 2t³¹ + t⁴¹

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁶ + 2t¹⁶ + 2t²⁶ + t³⁶

2t¹² + 2t²² + 2t³²

2t⁶ + 2t¹⁶ + 2t²⁶

t² + 2t¹² + 2t²² + t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

2t⁷ + 3t¹⁷ + t²⁷

3t¹¹ + 3t²¹

3t⁷ + 3t¹⁷

t + 3t¹¹ + 2t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

2t⁸

2t¹⁰

t² + 2t¹²

2t⁴ + 2t¹⁴

2t⁶ + t¹⁶

2t³ + 2t¹³

2t⁵ + 2t¹⁵

2t⁷ + t¹⁷

2t⁹

t + 2t¹¹

2t⁵

t⁷

2t³

5t⁸ + t¹⁸

1 + 5t¹⁰

2t² + 4t¹²

3t⁴ + 3t¹⁴

4t⁶ + 2t¹⁶

ϕ_6,9

t¹¹ + 2t²¹ + 2t³¹ + t⁴¹

t¹³ + 2t²³ + 2t³³ + t⁴³

t⁵ + 2t¹⁵ + 2t²⁵ + t³⁵

t⁷ + 2t¹⁷ + 2t²⁷ + t³⁷

t⁹ + 2t¹⁹ + 2t²⁹ + t³⁹

2t¹² + 2t²² + 2t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁶ + 2t¹⁶ + 2t²⁶ + t³⁶

2t⁶ + 2t¹⁶ + 2t²⁶

t² + 2t¹² + 2t²² + t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t³ + 3t¹³ + 2t²³

2t⁷ + 3t¹⁷ + t²⁷

3t¹¹ + 3t²¹

t + 3t¹¹ + 2t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

3t⁷ + 3t¹⁷

2t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + 2t¹²

2t⁴ + 2t¹⁴

t + 2t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

2t⁷ + t¹⁷

2t⁹

2t³

2t⁵

t⁷

4t⁶ + 2t¹⁶

5t⁸ + t¹⁸

1 + 5t¹⁰

2t² + 4t¹²

3t⁴ + 3t¹⁴

ϕ_6,11

t⁹ + 2t¹⁹ + 2t²⁹ + t³⁹

t¹¹ + 2t²¹ + 2t³¹ + t⁴¹

t¹³ + 2t²³ + 2t³³ + t⁴³

t⁵ + 2t¹⁵ + 2t²⁵ + t³⁵

t⁷ + 2t¹⁷ + 2t²⁷ + t³⁷

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁶ + 2t¹⁶ + 2t²⁶ + t³⁶

t² + 2t¹² + 2t²² + t³²

2t⁸ + 2t¹⁸ + 2t²⁸

2t¹² + 2t²² + 2t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

2t⁶ + 2t¹⁶ + 2t²⁶

3t¹¹ + 3t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

3t⁷ + 3t¹⁷

t³ + 3t¹³ + 2t²³

2t⁷ + 3t¹⁷ + t²⁷

t + 3t¹¹ + 2t²¹

2t⁵ + 3t¹⁵ + t²⁵

2t⁴ + 2t¹⁴

2t⁶ + t¹⁶

2t⁸

2t¹⁰

t² + 2t¹²

2t⁹

t + 2t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

2t⁷ + t¹⁷

2t³

2t⁵

t⁷

3t⁴ + 3t¹⁴

4t⁶ + 2t¹⁶

5t⁸ + t¹⁸

1 + 5t¹⁰

2t² + 4t¹²

ϕ_6,13

t⁷ + 2t¹⁷ + 2t²⁷ + t³⁷

t⁹ + 2t¹⁹ + 2t²⁹ + t³⁹

t¹¹ + 2t²¹ + 2t³¹ + t⁴¹

t¹³ + 2t²³ + 2t³³ + t⁴³

t⁵ + 2t¹⁵ + 2t²⁵ + t³⁵

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

2t¹⁰ + 2t²⁰ + 2t³⁰

2t⁶ + 2t¹⁶ + 2t²⁶

2t¹⁰ + 2t²⁰ + 2t³⁰

t⁶ + 2t¹⁶ + 2t²⁶ + t³⁶

t² + 2t¹² + 2t²² + t³²

2t¹² + 2t²² + 2t³²

2t⁸ + 2t¹⁸ + 2t²⁸

t⁴ + 2t¹⁴ + 2t²⁴ + t³⁴

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

3t⁷ + 3t¹⁷

2t⁷ + 3t¹⁷ + t²⁷

t + 3t¹¹ + 2t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t¹¹ + 3t²¹

2t⁵ + 3t¹⁵ + t²⁵

3t⁹ + 3t¹⁹

t³ + 3t¹³ + 2t²³

t² + 2t¹²

2t⁴ + 2t¹⁴

2t⁶ + t¹⁶

2t⁸

2t¹⁰

2t⁷ + t¹⁷

2t⁹

t + 2t¹¹

2t³ + 2t¹³

2t⁵ + 2t¹⁵

2t³

2t⁵

t⁷

2t² + 4t¹²

3t⁴ + 3t¹⁴

4t⁶ + 2t¹⁶

5t⁸ + t¹⁸

1 + 5t¹⁰

Exceptional hyperplanes

Unknown

The representation theory of the restricted rational Cherednik algebra for G16

For generic parameters

Non-singleton Calogero–Moser families

Dimensions, Poincaré series and diagonal Verma multiplicities of the simple modules

Characters of the simple modules

Graded characters of the simple modules

Exceptional hyperplanes

The representation theory of the restricted rational Cherednik algebra for G₁₆