Functions of Number Theory - 28.1 Special Notation

DLMF	Formula	Constraints	Maple	Mathematica	Symbolic Maple	Symbolic Mathematica	Numeric Maple	Numeric Mathematica
28.1#Ex15	${\displaystyle{\displaystyle\mathrm{Se}_{n}(s,z)=\dfrac{\mathrm{ce}_{n}\left(z,q\right)}{\mathrm{ce}_{n}\left(0,q\right)}}}$ \mathrm{Se}_{n}(s,z) = \dfrac{\Mathieuce{n}@{z}{q}}{\Mathieuce{n}@{0}{q}}		S*exp(1)[n]*(s , z) = (MathieuCE(n, q, z))/(MathieuCE(n, q, 0))	S*Subscript[E, n]*(s , z) == Divide[MathieuC[n, q, z],MathieuC[n, q, 0]]	Failure	Failure	Error	Error
28.1#Ex16	${\displaystyle{\displaystyle\mathrm{So}_{n}(s,z)=\dfrac{\mathrm{se}_{n}\left(z,q\right)}{\mathrm{se}_{n}'\left(0,q\right)}}}$ \mathrm{So}_{n}(s,z) = \dfrac{\Mathieuse{n}@{z}{q}}{\Mathieuse{n}'@{0}{q}}		So[n](s , z) = (MathieuSE(n, q, z))/(diff( MathieuSE(n, q, 0), 0$(1) ))	Subscript[So, n][s , z] == Divide[MathieuS[n, q, z],D[MathieuS[n, q, 0], {0, 1}]]	Error	Failure	-	Error
28.1#Ex17	${\displaystyle{\displaystyle\mathrm{Se}_{n}(c,z)=\dfrac{\mathrm{ce}_{n}\left(z,q\right)}{\mathrm{ce}_{n}\left(0,q\right)}}}$ \mathrm{Se}_{n}(c,z) = \dfrac{\Mathieuce{n}@{z}{q}}{\Mathieuce{n}@{0}{q}}		S*exp(1)[n]*(c , z) = (MathieuCE(n, q, z))/(MathieuCE(n, q, 0))	S*Subscript[E, n]*(c , z) == Divide[MathieuC[n, q, z],MathieuC[n, q, 0]]	Failure	Failure	Error	Error
28.1#Ex18	${\displaystyle{\displaystyle\mathrm{So}_{n}(c,z)=\dfrac{\mathrm{se}_{n}\left(z,q\right)}{\mathrm{se}_{n}'\left(0,q\right)}}}$ \mathrm{So}_{n}(c,z) = \dfrac{\Mathieuse{n}@{z}{q}}{\Mathieuse{n}'@{0}{q}}		So[n](c , z) = (MathieuSE(n, q, z))/(diff( MathieuSE(n, q, 0), 0$(1) ))	Subscript[So, n][c , z] == Divide[MathieuS[n, q, z],D[MathieuS[n, q, 0], {0, 1}]]	Error	Failure	-	Error