For　nonlinear　delayed　parabolic　partial　differential　equation　(PDE)　systems,　this　article　addresses　fault-tolerant　stochastic　sampled-data　(SD)　fuzzy　control　under　spatially　point　measurements　(SPMs).　Initially,　a　T-S　fuzzy　PDE　model　is　given　to　accurately　describe　the　nonlinear　delayed　parabolic　PDE　system.　Second,　in　consideration　of　possible　actuator　failure,　a　fault-tolerant　SD　fuzzy　controller　with　stochastic　sampling　under　SPMs　is　designed　for　nonlinear　delayed　parabolic　PDE　system,　where　two　sampling　periods　are　considered　whose　occurrence　probabilities　are　given　constants　and　satisfy　the　Bernoulli　distribution.　Then,　by　constructing　a　novel　time-dependent　Lyapunov　functional,　sufficient　conditions　that　guarantee　the　mean　square　exponential　stability　of　closed-loop　delayed　PDE　system　are　obtained　based　on　linear　matrix　inequalities.　Last,　three　examples　are　given　to　illustrate　the　designed　approach.