Viscous fingering in a linear channel is investigated in the presence
of anisotropy, when the directions of easy growth are at 45-degrees to
the direction of the cell axis. Experimentally, when the velocity is
increased, the stable fingers and the averaged unstable ones tend to o
ccupy an increasing fraction of the cell width, in contrast with the s
tandard situation. The numerical simulation and the analytical investi
gation reveal the existence of a new solution for the Saffman-Taylor f
inger which does not belong to the standard manifold.