  Using the translation method of Tartar, Murat, Lurie, and Cherkaev bounds are
derived on the volume occupied by an inclusion in a three-dimensional
conducting body. They assume electrical impedance tomography measurements have
been made for three sets of pairs of current flux and voltage measurements
around the boundary. Additionally the conductivity of the inclusion and
surrounding medium are assumed to be known. If the boundary data (Dirichlet or
Neumann) is special, i.e. such that the fields inside the body would be uniform
were the body homogeneous, then the bounds reduce to those of Milton and thus
when the volume fraction is small to those of Capdeboscq and Vogelius.
