Multidimensional Theta Functions - 21.7 Riemann Surfaces

DLMF	Formula	Constraints	Maple	Mathematica	Symbolic Maple	Symbolic Mathematica	Numeric Maple	Numeric Mathematica
21.7.E1	${\displaystyle{\displaystyle P(\lambda,\mu)=0}}$ P(\lambda,\mu) = 0		P(lambda , mu) = 0	P[\[Lambda], \[Mu]] == 0	Skipped - no semantic math	Skipped - no semantic math	-	-
21.7.E11	${\displaystyle{\displaystyle\mu^{2}=Q(\lambda)}}$ \mu^{2} = Q(\lambda)		(mu)^(2) = Q(lambda)	\[Mu]^(2) == Q[\[Lambda]]	Skipped - no semantic math	Skipped - no semantic math	-	-
21.7.E13	${\displaystyle{\displaystyle\boldsymbol{{\eta}}(T)=\boldsymbol{{\eta}}(T^{c})}}$ \boldsymbol{{\eta}}(T) = \boldsymbol{{\eta}}(T^{c})		eta(T) = eta((T)^(c))	\[Eta][T] == \[Eta][(T)^(c)]	Skipped - no semantic math	Skipped - no semantic math	-	-