Showing posts with label Immediate predecessor. Show all posts
Showing posts with label Immediate predecessor. Show all posts
Sunday, December 28, 2008
Immediate predecessor
If a and b are elements in a set A and R is a partial ordering on that set, and a is not equal to b, then a is an immediate predecessor of b if a is reflexive on b and there does not exist c in A such that a is not equal to c and b is not equal to c and a is reflexive on c and c is reflexive on b.
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