The problem of finding stabilizing feedback controllers for continuous bilinear systems, where the controls act additively and multiplicatively simultaneously, is treated. The applicability of the "quadratic" control law of Jacobson [5] and others is extended to the case when the

-matrix has arbitary, eigenvalues under certain conditions. A class of bilinear systems common among biochemical flow systems is defined: the dyadic bilinear systems. A control scheme, the so-called division controller, for dyadic bilinear systems is suggested. The practicality of the control schemes is demonstrated on the problem of controlling the neutron level in a fission reactor.