This　paper　introduces　a　fuzzy　intermittent　control　issue　for　nonlinear　PDE-ODE　coupled　system　under　spatially　point　measurements　(SPMs),　which　can　be　represented　by　an　ordinary　differential　equation　(ODE)　and　a　partial　differential　equation　(PDE).　Firstly,　the　nonlinear　coupled　system　is　aptly　characterized　by　the　Takagi-Sugeno　(T-S)　fuzzy　PDE-ODE　coupled　model.　Subsequently,　based　on　T-S　fuzzy　model,　a　novel　Lyapunov　function　(LF)　is　provided　to　design　a　fuzzy　intermittent　controller　ensuring　exponential　stability　of　the　closed-loop　coupled　system.　The　stabilization　conditions　are　presented　by　means　of　a　group　of　space-dependent　linear　matrix　inequalities　(SDLMIs).　Finally,　simulation　results　are　given　to　illustrate　the　effectiveness　of　the　proposed　design　method　in　the　control　of　a　hypersonic　rocket　car　(HRC).