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This configuration satisfies the Schwarzchild black hole condition $\\frac {2GM}{c^2 R}=~1$ for every $ r =R $. We refer it as \"Planckonion\". The interesting thing about the Plankonion is that it has an onion like structure. The central sphere with radius of the Plank-lenght $ L_p=\\sqrt{(\\frac {2\\hbar G}{c^3})}$ has one unit of the Planck-mass $M_p=\\sqrt {(\\frac {c\\hbar}{2G})}$. Subsequent spherical shells of radial width $L_p$ contain exactly one unit of $M_p$. 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