Abstract. We report a renormalized zero-range interaction approach to estimate the size of generic weakly bound three-body systems where two particles are identical. We present results for the neutron-neutron root-mean-square distances of the halo nuclei 6 He, 11 Li, 14 Be and 20 C, where the systems are taken as two halo neutrons with an inert point-like core. We also report an approach to obtain the neutron-neutron correlation function in halo nuclei. In this case, our results suggest a review of the corresponding experimental data analysis.Keywords: few-body, root-mean-square radii, halo nuclei, correlation PACS: 21.45.+v, 27.20.+n, 25.75.Gz The quantum description of weakly bound three-body systems is universal and can be defined by few low-energy physical scales [1]. Using this concept, we consider a renormalized three-body formalism to estimate the size of generic weakly bound threebody systems AAB, where the two particles A are identical. Next, the approach is applied to light exotic nuclei modeled as two neutrons and a core (n − n − A ). Finally, we will report some of our results for the mean-square radii of the two halo neutrons and also for the corresponding correlation function.The results are derived from a low-energy universal scaling function that depends on the mass ratio of the neutron and the core, as well as on the nature of the subsystems, bound or virtual. The model consider a minimal number of physical inputs, which are directly related to observables: the two-neutron separation energy S(2n) = −E3, the neutron-neutron and neutron-core s−wave scattering lengths (or the corresponding virtual or bound energies).The three-body system description is made by using Jacobi coordinates, where q i is the relative momentum of the particle i to the center-of-mass (CM) of the pair jk and p i is the relative momentum of the pair jk. R i and r i are, respectively, the positions canonically conjugated to the momenta. In the equations we consider j ≡ k ≡ A and i ≡ B. We will show in a detailed form the formalism used to calculate the root-meansquare (rms) radii between the particles j and k, using the corresponding form factor obtained from the Fourier transform of the density as a function of the relative distance. Similarly, one can obtain the rms distances between the other pair of particles.The rms radii of the particles j and k are given by