broke the 200 metres world record. Therefore, I did not get sick." Suppose that p, q, r represent statements about the argument as follows: p: I train 2 times per day q: I broke the 200 metres world record r: I do not get sick Translate the above argument into symbolic logic
If I train 2 times per day then I will break the 200 metres world record. If I do not get sick then I will train 2 times per day. I broke the 200 metres world record. Therefore, I did not get sick." Suppose that p, q, r represent statements about the argument as follows: p: I train 2 times per day q: I broke the 200 metres world record r: I do not get sick Translate the above argument into symbolic logic using the symbols defined above. Test the argument for validity. USING A TRUTH TABLE
Ah, the riveting world of logic! Where we distill the complexities of statements into simple symbols and rigorously test their relationships. You've provided a series of interconnected statements which, at face value, appear to tell a story of determination and success. Let's embark on the journey of translating this story into the stark, clear language of symbolic logic and then use a truth table to ascertain the argument's validity.
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