History of Zeros of Bessel functions of the first kind $J_\alpha$

   comment-choice-of-alpha: This table currently restricts to the important special     case  $\alpha \in \frac{1}{2}\mathbb{Z}_{\geq 0}$.-  comment-not-the-polynomials: Not to be confused with the Bessel polynomials HREF{Bessel_polynomials},-    which are a family of polynomials with integer coefficients. The zeros listed-    here are transcendental; the connection is that a Bessel function of half-integer-    order has a closed form in which those polynomials appear.+  comment-not-the-polynomials: Not to be confused with the HREF{Bessel_polynomials}[Bessel+    polynomials], which are a family of polynomials with integer coefficients. The+    zeros listed here are transcendental; the connection is that a Bessel function+    of half-integer order has a closed form in which those polynomials appear. Formulas:   formula-1over2: The $n$'th root of $J_{1/2}(x)$ equals $n\pi$.