LOGIC PROOF
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Equival (A
→
B)
↔
(
~
A
∨
B)
TRUE
A
→
B
(
~
A)
∨
B
(A
→
B)
↔
(
~
A
∨
B)
0
Truth check table
Case
A
B
A
→
B
(
~
A)
∨
B
(A
→
B)
↔
(
~
A
∨
B)
1
T
T
T
T
T
2
T
F
F
F
T
3
F
T
T
T
T
4
F
F
T
T
T
Public:
Yes
;
Show truth table:
Yes
;