Go backward to Minimum and Maximum Function
Go up to Top
Go forward to Examples
|
Go backward to Minimum and Maximum Function Go up to Top Go forward to Examples |
|
Definition: If x is a variable, F is a formula and T is a term, then the following is a term with bound variable x:
(sumx, F T).
The value of this term is 0, if F does not hold for any x; otherwise it is, for every x that satisfies F, the sum of the value of T and of the value of the term for all other x:
(forall x: ~F) => (sumx, F T) = 0; (forall y: F[x <- y] => (sumx, F T) = T[x <- y] + (sumx, F /\ x != y T)).