↔
I remember when I took Dr. Marr's graph labeling class, we talked about how iff statements need to be proved in both directions. That now makes more sense when I see the symbol (double pointing arrow) used to denote "p if and only if q".
↔
I remember when I took Dr. Marr's graph labeling class, we talked about how iff statements need to be proved in both directions. That now makes more sense when I see the symbol (double pointing arrow) used to denote "p if and only if q".
p ∨ ¬q ∧ r
This answers my question from the previous section!
but not both
Is it possible to do one of these on more than 2 propositions at a time (like maybe 3)?
p ∧ q
This reminds me of when using '&&' for an if condition, both values must be true for the overall value to be true. I think it is interesting to see how different subjects (computer science and mathematics) represent the same idea. Moreover, I find it interesting that the symbols used are different as well.
proposition
Are there any special cases where a proposition can be true then false, or false then true? Or will a proposition always be either true or false?