[(A->B)^A] ->B
B is TRUE so we want to verify the other side of the connective is also true.
A B value False False True False True True True False False True True True |
We see TRUE -> TRUE = TRUE
B A value False False False False True False True False False True True True |
We see TRUE & TRUE = TRUE
B value False True True True |
TRUE -> TRUE = TAUTOLOGY
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