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. Use topological sort to compute a valid linear order of the elements for the following hasse diagram note that \$h\$ is the minimum element in that partial order, so it must precede every other element in any compatible linear order. In a hasse diagram if no two edges cross each other in the drawing of partial order hasse diagram, then its covering graph called the upward planar. Compatible Total Order Of Hasse Diagram Mathematics Stack Exchange from i.stack.imgur.com This algorithm creates hasse diagrams for divisibility relations (partial order relations) using python for the calculations and processing for drawing the diagrams. We have p = l1 ∩ l2 ∩ l3. .shows a hasse diagram for a partial order on the set (a, b, c, d, e, f, g, h, i, j) (a) what are the minimal elements of the partial order?

### In a hasse diagram, the maximal element(s) are at the top and the minimal element(s) are at the bottom.

The other benefit of hasse diagrams is that it is easier to pick out certain special elements. Is there some objective way of smoothing the partial order into a linear one? Explore our vast uml shape library and use our state machine diagram templates. Why would two linear orders be insufficient to realize p?