SLIDE 30 ❋r♦♠ CL t♦ Cµ
✭✶✮ ❢ T (❖(&♥
✐=✶❛✐)) = {❛✶, . . . , ❛♥}(∧♥ ✐=✶❖❛✐)
✭✷✮ ❢ T (C❖ ⊕ C❖) = ❢ T (C❖) ∧ ❢ T (C❖) ✭✸✮ ❢ T (P(&♥
✐=✶❛✐)) = {❛✶, . . . , ❛♥}(∧♥ ✐=✶¬F❛✐)
✭✹✮ ❢ T (CP ⊕ CP) = ❢ T (CP) ∧ ❢ T (CP) ✭✺✮ ❢ T (❋(&♥
✐=✶❛✐)) = [{❛✶, . . . , ❛♥}](∧♥ ✐=✶F❛✐)
✭✻✮ ❢ T (❋(δ) ∨ [β]❋(δ)) = ❢ T (❋(δ)) ∨ ❢ T ([β]❋(δ)) ✭✼✮ ❢ T (C✶ ∧ C✷) = ❢ T (C✶) ∧ ❢ T (C✷) ✭✽✮ ❢ T (C) = [❛♥②]❢ T (C) ✭✾✮ ❢ T (C✶ U C✷) = µ❩.❢ T (C✷) ∨ (❢ T (C✶) ∧ [❛♥②]❩ ∧ ❛♥②⊤) ✭✶✵✮ ❢ T ([&♥
✐=✶❛✐]C) = [{❛✶, . . . , ❛♥}]❢ T (C)
✭✶✶✮ ❢ T ([(&♥
✐=✶❛✐)α]C) = [{❛✶, . . . , ❛♥}]❢ T ([α]C)
✭✶✷✮ ❢ T ([α + β]C) = ❢ T ([α]C) ∧ ❢ T ([β]C) ✭✶✸✮ ❢ T ([ϕ?]C) = ❢ T (ϕ) ⇒ ❢ T (C)
- ❡r❛r❞♦ ❙❝❤♥❡✐❞❡r ✭■❢■✱ ❯✐❖✮
❆ ❋♦r♠❛❧ ▲❛♥❣✉❛❣❡ ❢♦r ❊✲❈♦♥tr❛❝ts ❊❞✐♥❜✉r❣❤✱ ✶✼✳✵✼✳✷✵✵✼ ✶✽ ✴ ✹✷