Continuous time delayed feedback, based on a method by Pyragas, is app
lied to the Belousov-Zhabotinsky (BZ) reaction to stabilize unstable p
eriodic orbits embedded in the chaotic attractor. Our experimental res
ults are compared with numerical calculations of the four-variable mod
el (Montanator) for the BZ reaction. The Pyragas method is also applie
d to calculations of a mechanism (Aguda-Larter model) for the peroxida
se-oxidase reaction. In addition to the stabilized orbits in the stran
ge attractor, new periodic, chaotic, and steady states are produced fo
r large values of the feedback function in both models. The possible r
ole of chaos and feedback in nature is discussed.