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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   $X$  .

On Hodge Numbers of Complete Intersections and Landau–Ginzburg Models