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Compound Proposition
The combination of 2 or more simple propositions formed using logical connectors.
Simple Proposition
Propositions that cannot be broken down further.
Negation
The negation of proposition P is denoted by ~P, read as not P.
Conjunction
The conjunction of propositions P and Q is denoted by P^Q, read as P and Q.
Disjunction
The disjunction of propositions P and Q is denoted by PvQ, read as P or Q.
Conditional
The conditional of propositions P and Q is denoted by P → Q, read as if P then Q.
Biconditional
The biconditional of propositions P and Q is denoted by P <-> Q, read as P if and only if Q or P iff Q.
When is a statement considered a proposition?
When it’s a declaration and when you can prove if its true or false.
Converse
If q, then p
Inverse
If not q, then not p.
Contrapositive
if not p, then not q.