Table 18.2 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 $a$ = 1.00, 1.05, 1.1, 1.2, 1.4, 2, 4. The values are tabulated on the real and imaginary $z$-axes, mostly ranging from 0 to 1 or $\mathrm{i}$ in steps of length 0.05, and in the case of $\mathrm{\wp}\left(z\right)$ the user may deduce values for complex $z$ by application of the addition theorem (23.10.1).

Abramowitz and Stegun (1964) also includes other tables to assist the computation of the Weierstrass functions, for example, the generators as functions of the lattice invariants ${g}_{2}$ and ${g}_{3}$.