Hi The Legendre polynomials (Lp) of degree n=5 and x=0.2 is 0.30752 and according to Boost article, the Legendre-Stieltjes polynomials (LSp) of degree n=5 and x=0.2 is 0.53239. So if I want to compute the LSp for n=6, how do I do it? What is the formula you are using to be able to calculate the LSp for any nth degree? If a recurrence relation is not possible, then is there a closed form mathematical representation to calculate any nth degree LSp? Thanks On Friday, February 21, 2020, 06:54:27 PM GMT+4, Nick Thompson via Boost-users <boost-users@lists.boost.org> wrote: What precisely are you trying to compute? Are you trying to find the coefficients of the polynomials in the standard basis? Are you trying to evaluate them at a point? Note that the Legendre-Stieltjes polynomials do not satisfy three-term recurrence relations, and so recursive rules (depending on what precisely you mean by that) are not available. Nick ‐‐‐‐‐‐‐ Original Message ‐‐‐‐‐‐‐ On Wednesday, February 19, 2020 12:07 PM, N A via Boost-users <boost-users@lists.boost.org> wrote: Hi, With regard to the article on Boost: Legendre-Stieltjes Polynomials - 1.66.0 | | | | Legendre-Stieltjes Polynomials - 1.66.0 | | | Can anyone help me to compute the stieltjes polynomials please? I'm coding in VBA and I'm looking for some recursive rules to calculate same. Thanks Vick _______________________________________________ Boost-users mailing list Boost-users@lists.boost.org https://lists.boost.org/mailman/listinfo.cgi/boost-users