[Home]History of Partial function

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Revision 4 . . (edit) July 24, 2001 2:14 pm by Janet Davis
Revision 3 . . July 22, 2001 1:04 am by Johannes Ammon
Revision 2 . . (edit) July 21, 2001 11:36 pm by Jan Hidders
  

Difference (from prior major revision) (minor diff, author diff)

Changed: 1c1
A partial function from a set X (called the domain) to a set Y (called the codomain) is a binary relation over X and Y that is functional, that is, associates with every element in X at most one element in Y. If a partial fuction is total, that is, it is defined for every element in the domain then it is called a total function or simply function.
A partial function from a set X (called the domain) to a set Y (called the codomain) is a binary relation over X and Y that is functional, that is, associates with every element in X at most one element in Y. If a partial function is total, that is, it is defined for every element in the domain, then it is called a total function or simply function.

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