equivalences - TABLE 5 Logical...

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Unformatted text preview: TABLE 5 Logical Egmvaiences (qu)VrépV(qu) (pAquEpAéq/W) 'pV(q/\r)E(p\/qa)/\(pvr) PMqW) (pAq)V(p/\r) p—>q—=‘-1qu p—>QE-*q—>-1p qu=fip~+q pMI=-*(p—>-*q) -'(p~>q)Ep/\-*q (p—>q)A(p—>r)Ep—>(q/\r) (p—>r)A(q-+r)s(qu)—>r (p—>q)V(p—>r)Ep-+(qu) (p—>r)V(q->r)E(p/\q)—>r Identity laws Domination laws Idempotent laws Double negation law ' Negation laws TABLE 7 Ems} Eqfivflems a; p<-+q3(p—>qr)/\(q->p) p9qE-‘pefiq peqa(pAq)V(-*pA-1q) fi(p<-+q)Ep<—>fiq ...
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