32-digit values of the first 100 recurrence coefficients for the weight function having an algebraic/logarithmic singularity with exponent a=1/2 and power b=3

<p> 32-digit values of the first 100 recurrence coefficients for orthogonal
polynomials relative to the weight function w(x)=x^a*[log(1/x)]^b
on [0,1], a = 1/2, b = 3, are computed by a moment-based method using
the routine sr_l_alglog(dig,32,100,1/2,3), where dig = 176 has been
determined by the routine dig_l_alglog(100,1/2,3,168,4,32). The software
provided in this dataset allows generating an arbitrary number N of
recurrence coefficients for arbitrary a > -1, b > -1, as well as for different
precisions. If the singularities, with the same exponents, occur at the
right endpoint, then the alpha-coefficients must be replaced by 1 minus
the present ones, whereas the beta-coefficients remain the same.</p>