This here is like ‘the sweet’ part of logic… At University however, things get pretty nasty, at least for me with DeMorgan and math implications and all that stuff… It looks like this…
A = true
B || C = true
D && E = false
((A || B) && (C || D)) = true
(A∧(B∨C)∧¬(D∧E))∧((A∨B)∧(C∨D))
This thing “¬” is the NOT
This “^” is the AND
This “v” is thr OR
I suffered a lot with all these… :’(
or
(SinceIFailedTheCourse) => ((ISufferedALot) ^ (gotTraumatizaedByMath)) → true