A tricky word introduced in the class is 'unless', and if we try to think about it in logic directly, it will be very confusing. However, we can translate it to 'if not' to help us understand. For example:
Do not go, unless you are crazy.
Do not go, if you are not crazy.
not crazy => not go
go => crazy
I think we can generalize it using P and Q:
P unless Q
P if not Q
P => not Q
Q => not P
Q if not P
So, to sum up, we can translate P unless Q to: (1) P if not Q (2) Q if not P.
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