Let the lines $(2-i) z=(2+i) \bar{z}$ and $(2+i) z+(i-2) \bar{z}-4 i=0$, (here $i^2=-1$ ) be normal to a circle $C$. If the line $\mathrm{i} \mathbf{z}+\overline{\mathbf{z}}+1+\mathrm{i}=0$ is tangent to this circle C , then its radius is:
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