The theory of generation of reverse domains in poly-crystal magnetic material with an allowance for the effect of magnetic material with an allowance for the effect of magnetic permeability caused by anisotropy is presented. Specific domains are discussed that generate at the boundaries of grains and nonmagnetic inclusions. The energetic state of domains is analyzed, and the expression for the critical sizes of grains and inclusions is given where the reverse magnetization domains start to appear. From this expression it follows that at

the critical radii are proportional to the ratio

where

is the overall constant of anisotropy, M
sis the saturation magnetization and σ
wis the domain-wall energy density. In this case the expression for the critical radii coincides with the one obtained earlier by Néel and Goodenough. At

the expression for critical radii is proportional to

and is practically independent of M
s. The physical sense of the result obtained is discussed. The expression obtained is used to explain the effect of cobalt additions on the static properties of nickel-zinc ferrites.