Source: p 319, A Concise Introduction to Logic (12 Ed, 2014), by Patrick Hurley
in propositional logic it is usually simpler to equate “unless” with “or.”
I seek only intuition; please do not answer with formal proofs or Truth Tables.
How can I understand 'unless' = 'or' directly and intuitively, without relying on the secondary definition that 'unless' = 'if not'?
My problem is my overcomplicated present understanding of 'unless': first I must remember 'unless' = 'if not', and then remember 'if not' = 'or' (which can be proven by comparing the Truth Tables for ~A => B and A ˅ B).