  We prove that the Hodge number $h^{1,N-1}(X)$ of an $N$-dimensional
($N\geqslant 3$) Fano complete intersection $X$ is less by one then the number
of irreducible components of the central fiber of (any) Calabi--Yau
compactification of Givental's Landau--Ginzburg model for $X$.
