Question

Anyone familiar with Mathematica?

Answer 1

Yo

Answer 2

Hey

Answer 3

I need help generating some truth tables using mathematica

Answer 4

What tables?

Answer 5

\[((p->q)||-p)\]

Answer 6

using commands

Answer 7

pp = {True, False};
qq = {True, False};
Table[{"p=" pp[[m]], "q=" qq[[n]],
"((p\[Minus]>q)||\[Minus]p)=" Implies[pp[[m]], qq[[n]]] || ! pp[[m]]}
, {m, 1, 2}, {n, 1, 2}]

Answer 8

Output
\[
\left(
\begin{array}{cc}
\{\text{p=} \text{True},\text{q=}
\text{True},\text{((p-$>$q)$||$-p)=}
\text{True}\} & \{\text{p=}
\text{True},\text{q=}
\text{False},\text{((p-$>$q)$||$-p)=}
\text{False}\} \\
\{\text{p=} \text{False},\text{q=}
\text{True},\text{True}\} & \{\text{p=}
\text{False},\text{q=}
\text{False},\text{True}\} \\
\end{array}
\right)

\]

Answer 9

Give me one sec, I'll show you what I'm putting in

Answer 10

truthtable =
BooleanTable[{p, q, Implies[p, q] , Or[Not[p]]}, {p,
q}]; TableForm[truthtable,
TableHeadings -> {None, {"p", "q",
"((p\[RightArrow]q)\[Or]\[Not]p)"}}, TableSpacing -> {1, 4}]

Answer 11

I'm getting the correct truth values for the expression, but I'm also getting an extra row of values

Answer 12

BooleanTable[{p, q}, {p, q}] = {{True, True}, {True, False}, {False,
True}, {False, False}}

Answer 13

Your method is better than mine