ID |
Representative |
Equivalent to |
Orthoderivative diff. spec. |
9.1 |
[math]\displaystyle{ \alpha^{365}x^{257} + x^{96} + x^{68} + \alpha^{219}x^{33} + x^5 }[/math] |
I 4 |
[math]\displaystyle{ 0^{158529}, 2^{80829}, 4^{18144}, 6^{3283}, 8^{469}, 10^{294}, 12^{84} }[/math] |
9.2 |
[math]\displaystyle{ \alpha^{438}x^{129} + x^{66} + \alpha^{219}x^{10} + x^3 }[/math] |
I 8 |
[math]\displaystyle{ 0^{159418}, 2^{79275}, 4^{18690}, 6^{3213}, 8^{742}, 10^{252}, 12^{21}, 16^{21} }[/math] |
9.3 |
[math]\displaystyle{ x^{136} + x^{24} + x^{17} + \alpha^{73}x^{10} + x^3 }[/math] |
I 3 |
[math]\displaystyle{ 0^{159684}, 2^{78687}, 4^{19089}, 6^{3136}, 8^{777}, 10^{147}, 12^{84}, 14^{28} }[/math] |
9.4 |
[math]\displaystyle{ x^{68} + \alpha^{73}x^{40} + x^{33} + x^5 }[/math] |
I 10 |
[math]\displaystyle{ 0^{159684}, 2^{79590}, 4^{17871}, 6^{3283}, 8^{700}, 10^{273}, 12^{147}, 14^{84} }[/math] |
9.5 |
[math]\displaystyle{ \alpha^{73}x^{136} + \alpha^{146}x^{66} + \alpha^{219}x^{10} + x^3 }[/math] |
I 16 |
[math]\displaystyle{ 0^{159908}, 2^{79086}, 4^{18081}, 6^{3353}, 8^{721}, 10^{336}, 12^{105}, 14^{21}, 16^{21} }[/math] |
9.6 |
[math]\displaystyle{ x^{264} + \alpha^{73}x^{96} + \alpha^{219}x^{68} + x^5 }[/math] |
I 11 |
[math]\displaystyle{ 0^{160020}, 2^{79023}, 4^{17997}, 6^{3213}, 8^{868}, 10^{378}, 12^{133} }[/math] |
9.7 |
[math]\displaystyle{ \alpha^{219}x^{136} + x^{10} + x^3 }[/math] |
I 12 |
[math]\displaystyle{ 0^{160657}, 2^{77910}, 4^{18312}, 6^{3360}, 8^{952}, 10^{273}, 12^{147}, 14^{21} }[/math] |
9.8 |
[math]\displaystyle{ x^{192} + x^{66} + x^{17} + \alpha^{73}x^{10} + x^3 }[/math] |
I 14 |
[math]\displaystyle{ 0^{162183}, 2^{76482}, 4^{17388}, 6^{3871}, 8^{1162}, 10^{252}, 12^{126}, 14^{126}, 16^{21}, 22^{21} }[/math] |
9.9 |
[math]\displaystyle{ \alpha^{73}x^{192} + x^{136} + \alpha^{365}x^{129} + x^{17} + x^3 }[/math] |
I 5 |
[math]\displaystyle{ 0^{162708}, 2^{77175}, 4^{15498}, 6^{4270}, 8^{1260}, 10^{252}, 12^{168}, 14^{84}, 16^{126}, 18^{42}, 22^{42}, 26^7 }[/math] |
9.10 |
[math]\displaystyle{ \alpha^{73}x^{129} + \alpha^{292}x^{66} + x^{10} + x^3 }[/math] |
I 9 |
[math]\displaystyle{ 0^{163009}, 2^{75537}, 4^{17283}, 6^{4116}, 8^{1071}, 10^{168}, 12^{231}, 14^{28}, 16^{84}, 18^{63}, 20^{42} }[/math] |
9.11 |
[math]\displaystyle{ x^{80} + \alpha^{146}x^{66} + \alpha^{73}x^{24} + x^{17} }[/math] |
I 13 |
[math]\displaystyle{ 0^{163366}, 2^{75117}, 4^{17010}, 6^{4536}, 8^{966}, 10^{252}, 12^{63}, 14^{154}, 16^{63}, 18^{84}, 22^{21} }[/math] |
9.12 |
[math]\displaystyle{ x^{129} + \alpha^{73}x^{66} + x^{17} + x^{10} + \alpha^{365}x^3 }[/math] |
I 6 |
[math]\displaystyle{ 0^{163996}, 2^{74802}, 4^{16380}, 6^{4368}, 8^{1449}, 10^{231}, 12^{126}, 14^{84}, 16^{42}, 18^{84}, 20^{42}, 22^{21}, 32^7 }[/math] |
9.13 |
[math]\displaystyle{ \alpha^{73}x^{136} + \alpha^{219}x^{66} + \alpha^{438}x^{10} + x^3 }[/math] |
I 15 |
[math]\displaystyle{ 0^{168994}, 2^{68712}, 4^{15141}, 6^{6279}, 8^{1659}, 10^{336}, 12^{21}, 14^{21}, 16^{105}, 18^{147}, 20^{189}, 24^{21}, 26^7 }[/math] |
9.14 |
[math]\displaystyle{ \alpha^{438}x^{129} + x^{66} + \alpha^{219}x^{17} + x^3 }[/math] |
I 2 |
[math]\displaystyle{ 0^{169428}, 2^{68040}, 4^{15561}, 6^{6034}, 8^{1533}, 10^{420}, 12^{126}, 14^{21}, 16^{84}, 18^{189}, 20^{126}, 22^{63}, 26^7 }[/math] |
9.15 |
[math]\displaystyle{ \alpha^{365}x^{80} + \alpha^{292}x^{24} + \alpha^{219}x^{17} + x^3 }[/math] |
I 17 |
[math]\displaystyle{ 0^{170079}, 2^{66297}, 4^{16737}, 6^{6160}, 8^{1407}, 10^{420}, 12^{21}, 14^{42}, 16^{63}, 18^{210}, 20^{133}, 22^{63} }[/math] |
9.16 |
[math]\displaystyle{ x^{257} + \alpha^{438}x^{68} + \alpha^{219}x^{12} + x^5 }[/math] |
I 7 |
[math]\displaystyle{ 0^{171430}, 2^{64617}, 4^{16842}, 6^{5733}, 8^{1932}, 10^{483}, 12^{105}, 14^{21}, 16^{147}, 18^{105}, 20^{154}, 22^{21}, 24^{42} }[/math] |
9.17 |
[math]\displaystyle{ x^{80} + \alpha^{73}x^{66} + x^{17} + \alpha^{73}x^{10} + x^3 }[/math] |
B 31 |
[math]\displaystyle{ 0^{160440}, 2^{78834}, 4^{17514}, 6^{3388}, 8^{777}, 10^{483}, 12^{126}, 14^{49}, 16^{21} }[/math] |
9.18 |
[math]\displaystyle{ \alpha^{365}x^{136} + x^{129} + \alpha^{73}x^{80} + x^{24} + x^{17} + x^3 }[/math] |
B 34 |
[math]\displaystyle{ 0^{164199}, 2^{76734}, 4^{13524}, 6^{4312}, 8^{2205}, 12^{147}, 16^{294}, 18^{147}, 20^{49}, 22^{21} }[/math] |
9.19 |
[math]\displaystyle{ \alpha^{73}x^{320} + x^{96} + \alpha^{219}x^{68} + x^{40} + x^{33} + x^5 }[/math] |
B 35 |
[math]\displaystyle{ 0^{172557}, 2^{68355}, 4^{12201}, 6^{3871}, 8^{1638}, 10^{735}, 12^{1470}, 14^{49}, 16^{147}, 18^{441}, 20^{147}, 42^{21} }[/math] |