Partial Question 6 Complete this formal proof of ~(~Pv~Q) from P&Q, following all conventions from the textbook. There are many ways to do it. Your job is to figure out which way we have in mind using...


Partial<br>Question 6<br>Complete this formal proof of ~(~Pv~Q) from P&Q, following all conventions<br>from the textbook. There are many ways to do it. Your job is to figure out<br>which way we have in mind using these directions:<br>• Pay attention to the subproofs!<br>• When performing similar operations, go from left to right.<br>1. P&Q<br>Premise<br>2. Р<br>&Elim;1<br>3. Q<br>&Elim;1<br>4.| -Pv-Q<br>Assume<br>5. || -Q<br>VElim;2,4<br>6. || -Q&Q<br>&Intro;3,5<br>7.||<br>VElim;3,4<br>8. || -P&P<br>&Intro;2,7<br>9.| -(~Pv~Q)<br>vlntro:4-8<br>10. -(~Pv~Q)<br>

Extracted text: Partial Question 6 Complete this formal proof of ~(~Pv~Q) from P&Q, following all conventions from the textbook. There are many ways to do it. Your job is to figure out which way we have in mind using these directions: • Pay attention to the subproofs! • When performing similar operations, go from left to right. 1. P&Q Premise 2. Р &Elim;1 3. Q &Elim;1 4.| -Pv-Q Assume 5. || -Q VElim;2,4 6. || -Q&Q &Intro;3,5 7.|| VElim;3,4 8. || -P&P &Intro;2,7 9.| -(~Pv~Q) vlntro:4-8 10. -(~Pv~Q)

Jun 04, 2022
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