Abstract
A dual pair of new canonic cycles are presented. Each cycle develops an initial LC impedance into a nonsymmetrical lattice, terminated in a simpler LC impedance. The remainder impedance always has the same zero and infinite frequency behavior as the initial impedance but involves four fewer coefficients. The most complicated mathematical operation which must be performed to execute either cycle is the factorization of a second-degree polynomial. Both cycles are easily extended to the RC and RL cases.

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