# §29.21 Tables

• Ince (1940a) tabulates the eigenvalues $\mathop{a^{m}_{\nu}\/}\nolimits\!\left(k^{2}\right)$, $\mathop{b^{m+1}_{\nu}\/}\nolimits\!\left(k^{2}\right)$ (with $\mathop{a^{2m+1}_{\nu}\/}\nolimits$ and $\mathop{b^{2m+1}_{\nu}\/}\nolimits$ interchanged) for $k^{2}=0.1,0.5,0.9$, $\nu=-\frac{1}{2},0(1)25$, and $m=0,1,2,3$. Precision is 4D.

• Arscott and Khabaza (1962) tabulates the coefficients of the polynomials $P$ in Table 29.12.1 (normalized so that the numerically largest coefficient is unity, i.e. monic polynomials), and the corresponding eigenvalues $h$ for $k^{2}=0.1(.1)0.9$, $n=1(1)30$. Equations from §29.6 can be used to transform to the normalization adopted in this chapter. Precision is 6S.