  The category of framed correspondences Fr_*(k), framed presheaves and framed
sheaves were invented by Voevodsky in his unpublished notes [17]. Based on the
notes [17] a new approach to the classical Morel--Voevodsky motivic stable
homotopy theory was developed by G.Garkusha and I.Panin in [8].
  The purpose of this paper is to prove Theorem 1.1 stating that if the ground
field k is infinite, then the surjectivity of the etale excision property is
true for any A1-invariant stable radditive framed presheaf of Abelian groups F.
The injectivity of the etale excision was proved in [9]. The surjectivity of
the etale excision was proved in [9] if the ground field is infinite of
characteristic not 2. In this preprint the surjectivity of the etale excision
is proved in the case of any infinite ground field.
  As explained in the introduction to [8] all the results of [9], [1], [10] and
[8] are true now automatically without any restrictions on the characteristic
of the ground field.
