Some properties of bianalytic functions were discussed a bout distribution of the non-isolated zeros
mapping property and classificatio n of the isolated singularity.The result which order of non-isolated zeros was not over first order was proved by using the unique theorem of analytic functio ns
and condition which an curve arc became an arc of zeros of bianalytic functi ons was obtained.According to the methods of Geometric function theory
the con dition that bianalytic functions was a univalent sense preserving homeomorphism mapping was obtained.The isolated singularity of bianalytic functions was defin ed and its classification problem was discussed.The contents discussed were sam e as analytic functions
by the same time some special properties were studied.