firstname.lastname@example.org schrieb: > > email@example.com schrieb: > > > > Albert, > > > > I'm getting different answers than you for some of the problems. > > In Axiom, if I do > > > > t0:=1/((1-x)^(9/2)*(1+x)^(5/2)) > > t1:=integrate(t0,x) > > t2:=D(t1,x) > > t3:=t0-t2 > > > > I get 0 as a result. However, when I take the derivative of your > > result and difference it from your initial equation I get a > > non-constant result dependent on x. > > > > Perhaps you could check your answer in other systems and let me > > know if you agree. > > > > I will be posting the first set of results shortly. > > > > This integrand appears on page 1102 of rich1b.input.pdf. Its > antiderivative > > - (8*x^5 - 16*x^4 - 4*x^3 + 24*x^2 - 9*x - 6) > /(21*(1 - x)^(7/2)*(x + 1)^(3/2)) > > is simply an algebraic function, so should be behave the same on all > systems. Indeed your expression d000 at the bottom of page 1103 > simplifies to zero for arbitrary complex x. > > You are having more serious problems with the integrands on pages 994, > 996, 998, 1000, 1004, 1008, 1017, 1019, 1020, 1021, 1022, 1107, 1109, > and maybe elsewhere. Can FriCAS handle these (correctly) already? >
The problem with the last two integrands is merely one of simplification as for the integrand on page 1102 - I mistook these for cases of branch-cut memory loss.