  Any arrangement of hyperplanes in general position in $P^n$ can be regarded
as a divisor with normal crossing. We study the bundles of logarithmic 1-forms
corresponding to such divisors` from the point of view of classification of
vector bundles on $P^n$. It turns out that all such bundles are stable. The
study of jumping lines of these bundles gives a unified treatment of several
classical constructions associating a curve to a collection of points in $P^n$.
The main result of the paper is "Torelli theorem" which says that the
collection of hyperplanes can be recovered from the isomorphism class of the
corresponding logarithmic bundle unless the hyperplanes ocsulate a rational
normal curve. In this latter case our construction reduces to that of secant
bundles of Schwarzenberger.
