We can interpret the truth table below to be a demonstration that (q & p) and (p & q) are related to each other in what way(s)? $\begin{array}{|c|c|c|c|c|c|}
\hline p&q&(p\&q)&(q\&p)&((p\&q)\rightarrow(q\&p))&((q\&p)\rightarrow(p\&q))\
\hline T & T & T & T & T & T \
\hline T & F & F & F & T & T \
\hline F & T & F & F & T & T \
\hline F & F & F & F & T & T \
\hline
\end{array}$
A) They imply each other.
B) The first implies the second.
C) They are both tautologies.
D) They are both inconsistent.
E) The second implies the first.

Question

Quizplus · Accepted Answer

The Answer of We can interpret the truth table below to be a demonstration that (q & p) and (p & q) are related to each other in what way(s)? $\begin{array}{|c|c|c|c|c|c|}
\hline p&q&(p\&q)&(q\&p)&((p\&q)\rightarrow(q\&p))&((q\&p)\rightarrow(p\&q))\
\hline T & T & T & T & T & T \
\hline T & F & F & F & T & T \
\hline F & T & F & F & T & T \
\hline F & F & F & F & T & T \
\hline
\end{array}$
A) They imply each other.
B) The first implies the second.
C) They are both tautologies.
D) They are both inconsistent.
E) The second implies the first.

We Can Interpret the Truth Table Below to Be a Demonstration