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So basicly the transitive closure is a relation in its transitive form if i could say Find a transitive closure on the relation r ask question asked 7 years, 9 months ago modified 7 years, 9 months ago I wrote my relation earlier
I now want the t+ relation (transitive closure) It will however, give you an antisymmetric relation. I dont want to know if its transitive (maybe it has to be since you seem to say its in the definition of t+) but i basically want the written relation, that would help me.
I’m pretty sure this doesn’t refer to cardinality of sets as that definition will be quickly rendered useless for infinite sets
My professor didn’t expand on this and i can’t seem to find anything online Could some give a clear definition of a transitive closure and the proper meaning of ‘smallest’ I am trying to understand how to calculate the transitive closure of a set and i have read several times the definition of the transitive closure but i still cannot understand some answers i see w. Finding transitive closure of a 3x3 matrix ask question asked 6 years, 4 months ago modified 6 years, 4 months ago
A covering relation can be transitive, but it generally isn’t, and it’s never reflexive, so that comment doesn’t really pertain to this specific problem It is, however, part of understanding what the reflexive transitive closure of a relation is in general. I am confusing with adjacency matrix and transitive closure Can please state the difference between them
Is the 2nd matrix a transitive closure or the 1st matrix above?
Simple exercise taken from the book types and programming languages by benjamin c This is a definition of the transitive closure of a relation r First, we define the sequence of sets of. R = {x, y) | y<=x} will give you reflexive closure and transitive closure, but not symmetric closure
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