This　paper　addresses　mixed　H2/H-infinity　fault-tolerant　sampled-data　(SD)　fuzzy　control　for　nonlinear　spacevarying　parabolic　partial　differential　equation　(PDE)　system　under　deception　attacks.　Firstly,　a　T-S　fuzzy　PDE　model　is　given　to　exactly　describe　the　nonlinear　spacevarying　parabolic　PDE　system.　Secondly,　a　fault-tolerant　SD　fuzzy　controller　via　the　spatial　linear　matrix　inequalities　(SLMIs)　is　developed　based　on　a　Lyapunov　functional　which　is　continuous　at　sampling　times　but　not　necessary　to　be　positive　definite　in　sampling　intervals　such　that　the　closed-loop　PDE　system　is　exponentially　stable　with　a　mixed　H2/H-infinity　performance.　Then,　to　solve　the　SLMIs,　the　fault-tolerant　SD　fuzzy　control　problem　for　space-varying　parabolic　PDE　system　is　formulated　as　linear　matrix　inequality　feasibility　problem.　Furthermore,　the　design　condition　of　the　suboptimal　mixed　H2/H-infinity　fault-tolerant　SD　controller　subject　to　deception　attacks　can　be　derived　by　considering　the　property　of　membership　functions.　Lastly,　two　examples　are　given　to　illustrate　the　design　method.