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If a → b is true, then ~a → b is also true. true or false?
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false.
False
One more before I leave. The answer is false. But the technical answer is not necessarily. WHen you state A then B, if A is true then B must be true. However B can be true even if A is not true.
still waiting for anyone to prove that this statement is false in general.
\( a \to b \Rightarrow \) ~ \( b \to a \)
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no
I meant a is false and b is false, sorry!
right
F implies F is a true statement, but T implies F is a false statement.
\( a \to b \Rightarrow \neg b \to a \)
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