Before revision: Dual Miller theorem (for currents) Definition There is also a dual version of Miller theorem that is based on Kirchhoff's current law (Miller theorem for currents): if there is a branch in a circuit with impedance connecting a node, where two currents and converge to ground, we can replace this branch by two conducting the referred currents, with imperespectively equal to and , where .
After revision: Dual Miller theorem (for currents) Definition There is also a dual version of Miller theorem that is based on Kirchhoff's current law (Miller theorem for currents): if there is a branch in a circuit with impedance connecting a node, where two currents and converge to ground, we can replace this branch by two conducting the referred currents, with impedances respectively equal to and , where .