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Let $B^n$ be the unit ball in $\mathbb C^n$ and let the points$a_1,...,a_{n+1} \in B^n $ are affinely independent. If $f \in C(\partial B^n)$and for any complex line $L$, containing at least one of the points $a_j$, therestriction $f|_{L \cap \partial B^n}$ extends holomorphically in the disc $L\cap B^n$, then $f$ is the boundary value of a holomorphic function in $B^n$.The condition for the points $a_j$ is sharp. The result confirms a conjecturefrom the preprint arXiv:0910.3592 by the author.

Boundary Forelli theorem for the sphere in $\mathbb C^n$ and $n+1$ bundles of complex lines