Give an example for a partially ordered set which is not a lattice.
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The set {x,y} in which x and y are incomparable is a poset that is not a lattice, since x and y have neither a common lower nor common upper bound. (In fact, this is the simplest such example.) .This is a poset, but not a lattice since {0} and {1} have no common upper bound.
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it is the state for a partially ordered which is not include availability and accessibility
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