Abstract. The extention of the chiral soliton approach to hypernuclei -strange or heavy flavoured -becomes more reliable due to success in describing of other properties of nuclei, e.g. the symmetry energy of nuclei with atomic numbers up to ∼ 30. The binding energies of the ground states of light hypernuclei with S = −1 have been described in qualitative agreement with data. The existence of charmed or beautiful hypernuclei and Theta-hypernuclei (strange, charmed or beautiful) with large binding energy is expected within same approach. -PACS. 12.39. Dc , 21.60.Ev, 21.80.+a, 1 Main features of the chiral soliton approach.The chiral soliton approach (CSA) is based on few principles and ingredients incorporated in the truncated effective chiral lagrangian:or U ∈ SU (3)-unitary matrix depending on chiral fields, m π is the pion mass, F π -pion decay constant, e -the only parameter of the model.The soliton (skyrmion) is coherent configuration of classical chiral fields, possessing topological charge (or winding number) identified with the baryon number B (Skyrme, 1961). Important simplifying feature of this approach is that configurations with different baryon, or atomic numbers are considered on equal footing, when zero modes only are taken into account in the quantization procedure. Another feature is that baryons individuality is absent within the multiskyrmion, and can be recovered -as it is believed -due to careful consideration of the nonzero modes.The observed spectrum of baryon states is obtained by means of quantization procedure and depends on their quantum numbers (isospin, strangeness, etc) and static characteristics of classical configurations. For the B = 1 case this was made first in the paper [1]. Masses, binding energies of classical configurations with baryon number B ≥ 2, their moments of inertia Θ I , Θ J , Σ-term (Γ ), and some other characteristics of the chiral solitons contain implicitly information about interaction between baryons.They are obtained usually numerically and depend on parameters of the model F π , e and masses of mesons which enter the mass term in the effective lagrangian 1 .2 Ordinary (S = 0) nuclei; symmetry energy as quantum correctionIn the SU (2) case, which is relevant for description of nonstrange baryons and nuclei, the rigid rotator quantization model is most adequate when quantum corrections are not too large. The symmetry energy E sym = b sym (N − Z) 2 /(2A), b sym ≃ 50 M eV , within chiral soliton approach is described mainly by the isospin dependent quantum correctionΘ I ∼ A being isotopical moment of inertia, I = (N −Z)/2 for the ground states of nuclei. The SU (2) quantization method -simplest and most reliable -is used here according to [1]. The moment of inertia Θ I grows not only with increasing number of colours, but also with increasing baryon number (∼ B approximately), therefore this correction decreases like ∼ 1/B and such estimates become more selfconsistent for larger B.In Fig.1 the differences of binding energies between states with integer isospins ...