An approach is proposed for making a given stable continuous-time Takagi-Su
geno (TS) fuzzy-system chaotic, by first discretizing it and then using sta
te feedback control of arbitrarily small magnitude. The feedback controller
chosen among several candidates is a simple sinusoidal function of the sys
tem states, which can lead to uniformly bounded state vectors of the contro
lled system with positive Lyapunov exponents, and satisfy the chaotic mecha
nisms of stretching and folding, thereby yielding chaotic dynamics. This ap
proach is mathematically proven for rigorous generation of chaos from a sta
ble continuous-time TS fuzzy system, where the generated chaos is in the se
nse of Li and Yorke. A numerical example is included to visualize the theor
etical analysis and the controller design.