20470571
Beschreibung
Mindmap von VERO COLLAGUAZO, aktualisiert more than 1 year ago
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Erstellt von VERO COLLAGUAZO
vor etwa 6 Jahre
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Truth Table Mathematics Logic
- Disjunction
- The statement in symbolic form is
p ⋁q , is false omly when p and q
are both false.
- The statement in symbolic form is
p ⋁q , is false omly when p and q
are both false.
- Negation
- The first truth is for negation .If p is a true
statement ,then the negation of p."not p". is a
false statement .If p is a false statement ,then "not
p" is a true statement .
- The first truth is for negation .If p is a true
statement ,then the negation of p."not p". is a
false statement .If p is a false statement ,then "not
p" is a true statement .
- Conjunction
- The statement in symbolic form is p⋀q ,
is true only when both p and q are true.
- The statement in symbolic form is p⋀q ,
is true only when both p and q are true.
- Conditional
- The conditional statement p→q is
true in every case except when p is
a true statement and q is a false
statement.
- The conditional statement p→q is
true in every case except when p is
a true statement and q is a false
statement.
- For the two simple statement ,there are
four distinct e cases. Example:
- case 1(T,T): p is true and q is true.
case2(T,F):p is true and q is false.
case3(F,T): p is false and q is true.
case4(F,F): p is false and q is false.
- Biconditional
- The biconditional statement p↔q is true
only when p and q have the same truth
value,that is, when both are true or both
are false.
- The biconditional statement p↔q is true
only when p and q have the same truth
value,that is, when both are true or both
are false.
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