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Truth Table
Propositional Truth Table
42
Other
Undergraduate 1
10/08/2010
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Cards

Term

 

A ~ B
  F t
Definition

 

A ~ B
t F t
Term

 

A ~ B
t F  
Definition

 

A ~ B
t F t
Term

 

A ~ B
  F f
Definition

 

A ~ B
t F f
Term

 

A ~ B
t F  
Definition

 

A ~ B
t F f
Term

 

A ~ B
  T t
Definition

 

A ~ B
f T t
Term

 

A ~ B
f T  
Definition

 

A ~ B
f T t
Term

 

A ~ B
T f
Definition

 

A ~ B
f T f
Term

 

A ~ B
f T  
Definition

 

A ~ B
f T f
Term

 

A * B
T t
Definition

 

A * B
t T t
Term

 

A * B
t T  
Definition

 

A * B
t T t
Term

 

A * B
  F f
Definition

 

A * B
t F f
Term

 

A * B
t F  
Definition

 

A * B
t F f
Term

 

A * B
  F t
Definition

 

A * B
f F t
Term

 

A * B
f F  
Definition

 

A * B
f F t
Term

 

A * B
  F f
Definition

 

A * B
f F f
Term

 

A * B
f F  
Definition

 

A * B
f F f
Term

 

A V B
  T t
Definition

 

A V B
t T t
Term

 

A V B
t T  
Definition

 

A V B
t T t
Term

 

A V B
  T f
Definition

 

A V B
t T f
Term

 

A V B
t T  
Definition

 

A V B
t T f
Term

 

A V B
T t
Definition

 

A V B
f T t
Term

 

A V B
f T  
Definition

 

A V B
f T t
Term

 

A V B
  F f
Definition

 

A V B
f F f
Term

 

A V B
f F  
Definition

 

A V B
f F f
Term

 

A ≡ B
  T t
Definition

 

A ≡ B
t T t
Term

 

A ≡ B
t T  
Definition

 

A ≡ B
t T t
Term

 

A ≡ B
F f
Definition

 

A ≡ B
t F f
Term

 

A ≡ B
t F  
Definition

 

A ≡ B
t F f
Term

 

A ≡ B
  F t
Definition

 

A ≡ B
f F t
Term

 

A ≡ B
f F  
Definition

 

A ≡ B
f F t
Term

 

A ≡ B
  T f
Definition

 

A ≡ B
f T f
Term

 

A ≡ B
f T  
Definition

 

A ≡ B
f T f
Term

 

A Ↄ> B
  T t
Definition

 

A Ↄ> B
t T t
Term

 

A Ↄ> B
t T  
Definition

 

A Ↄ> B
t T t
Term

 

A Ↄ> B
F f
Definition

 

A Ↄ> B
t F f
Term

 

A Ↄ> B
t F
Definition

 

A Ↄ> B
t F f
Term

 

A Ↄ> B
f T t
Definition

 

A Ↄ> B
f T t
Term

 

A Ↄ> B
  T t
Definition

 

A Ↄ> B
f T t
Term

 

A Ↄ> B
f T  
Definition

 

A Ↄ> B
f T t
Term

 

A Ↄ> B
  T f
Definition

 

A Ↄ> B
f T f
Term

 

A Ↄ> B
f T  
Definition

 

A Ↄ> B
f T f
Term

 

A Ↄ> B
f T  
Definition

 

A Ↄ> B
f T f
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