DLMF:22.9.E4 (Q6996)

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DLMF:22.9.E4
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    s m , p ( 4 ) = sn ( z + 4 p - 1 ( m - 1 ) K ( k ) , k ) , superscript subscript 𝑠 𝑚 𝑝 4 Jacobi-elliptic-sn 𝑧 4 superscript 𝑝 1 𝑚 1 complete-elliptic-integral-first-kind-K 𝑘 𝑘 {\displaystyle{\displaystyle s_{m,p}^{(4)}=\operatorname{sn}\left(z+4p^{-1}(m-% 1)K\left(k\right),k\right),}}
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    sn ( z , k ) Jacobi-elliptic-sn 𝑧 𝑘 {\displaystyle{\displaystyle\operatorname{sn}\left(\NVar{z},\NVar{k}\right)}}
    C22.S2.E4.m2aadec
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    K ( k ) complete-elliptic-integral-first-kind-K 𝑘 {\displaystyle{\displaystyle K\left(\NVar{k}\right)}}
    C19.S2.E8.m1acdec
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