Part I: use the 8 inference rules (Simp. Conj. D.S., H.S., DIL, M.P., M.T., Add) to prove the following arguments. You are NOT allowed to use any of the 10 replacement rules, nor C.P. or I.P. a) 1....


Part I: use the 8 inference rules (Simp. Conj. D.S., H.S., DIL, M.P., M.T., Add) to prove the following<br>arguments. You are NOT allowed to use any of the 10 replacement rules, nor C.P. or I.P.<br>a)<br>1. (AvB) (CÉD)<br>2.~CÉ~A<br>3. ~B~D<br>^~(PÉQ)<br>b)<br>1. ((PoQ)v~S) ~C<br>2. WÉ ((PoQ) ÉA)<br>3. (WvC)-(~SÉB)<br>AAVB<br>Part II: Use 8 inference rules and 10 replacement rules (D.N., C.E., B.E., DeM., Dup., Assoc., Commu., Dist.,<br>Contrap., Export.) to prove the following arguments. You are NOT allowed to use C.P. or I.P.<br>

Extracted text: Part I: use the 8 inference rules (Simp. Conj. D.S., H.S., DIL, M.P., M.T., Add) to prove the following arguments. You are NOT allowed to use any of the 10 replacement rules, nor C.P. or I.P. a) 1. (AvB) (CÉD) 2.~CÉ~A 3. ~B~D ^~(PÉQ) b) 1. ((PoQ)v~S) ~C 2. WÉ ((PoQ) ÉA) 3. (WvC)-(~SÉB) AAVB Part II: Use 8 inference rules and 10 replacement rules (D.N., C.E., B.E., DeM., Dup., Assoc., Commu., Dist., Contrap., Export.) to prove the following arguments. You are NOT allowed to use C.P. or I.P.

Jun 04, 2022
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