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Results (4 matches)

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$L(s) = \prod_p F_p(p^{-s})^{-1}$
Label Origin \(F_{ 2 }(T)\) \(F_{ 3 }(T)\) \(F_{ 5 }(T)\) \(F_{ 7 }(T)\) \(F_{ 71 }(T)\)
4-3328e2-1.1-c1e2-0-16 Modular form 3328.2.a.ba $1$ $( 1 - T + 3 T^{2} )^{2}$ $1 - 2 T + 3 T^{2} - 10 T^{3} + 25 T^{4}$ $1 + 2 T + 7 T^{2} + 14 T^{3} + 49 T^{4}$ $1 - 26 T + 303 T^{2} - 1846 T^{3} + 5041 T^{4}$
4-3328e2-1.1-c1e2-0-27 Modular form 3328.2.a.o $1$ $( 1 + T + 3 T^{2} )^{2}$ $1 + 2 T + 3 T^{2} + 10 T^{3} + 25 T^{4}$ $1 + 2 T + 7 T^{2} + 14 T^{3} + 49 T^{4}$ $1 - 26 T + 303 T^{2} - 1846 T^{3} + 5041 T^{4}$
4-6928e2-1.1-c1e2-0-0 Modular form 6928.2.a.f $1$ $1 + 4 T^{2} + 9 T^{4}$ $1 + 8 T^{2} + 25 T^{4}$ $1 + 2 T + 7 T^{2} + 14 T^{3} + 49 T^{4}$ $1 - 26 T + 303 T^{2} - 1846 T^{3} + 5041 T^{4}$
4-7257e2-1.1-c1e2-0-0 Modular form 7257.2.a.p $( 1 - T + 2 T^{2} )^{2}$ $( 1 - T )^{2}$ $1 - 2 T + 3 T^{2} - 10 T^{3} + 25 T^{4}$ $( 1 + 3 T + 7 T^{2} )^{2}$ $1 - 26 T + 303 T^{2} - 1846 T^{3} + 5041 T^{4}$