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1: 23.23 Tables

… ►2 in Abramowitz and Stegun (1964) gives values of $\mathrm{\wp }\left(z\right)$, ${\mathrm{\wp }}^{\prime }\left(z\right)$, and $\zeta \left(z\right)$ to 7 or 8D in the rectangular and rhombic cases, normalized so that ${\omega }_1=1$ and ${\omega }_3=\mathrm{i}a$ (rectangular case), or ${\omega }_1=1$ and ${\omega }_3=\frac{1}{2}+\mathrm{i}a$ (rhombic case), for $a$ = 1. …

2: 23.5 Special Lattices

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§23.5(iv) Rhombic Lattice

… ►For the case ${\omega }_3={\mathrm{e}}^{\pi \mathrm{i}/3}{\omega }_1$ see §23.5(v). … ►

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Figure 23.5.1: Rhombic lattice. … Magnify

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3: 23.1 Special Notation

… ►Abramowitz and Stegun (1964, Chapter 18) considers only rectangular and rhombic lattices (§23.5); ${\omega }_1$, ${\omega }_3$ are replaced by $\omega$, ${\omega }^{\prime }$ for the former and by ${\omega }_2$, ${\omega }^{\prime }$ for the latter. …

4: 23.20 Mathematical Applications

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Rhombic Lattice

… ►These cases correspond to rhombic and rectangular lattices, respectively. …