{2, 3, 5, 6, 10, 15, 25}
In Hasse Diagrams of divisibility am I allowed to cross edges? If so then I believe I have a solution, if not then here's where my problem lies.
{2, 3, 5, 6, 10, 15, 25}
In Hasse Diagrams of divisibility am I allowed to cross edges? If so then I believe I have a solution, if not then here's where my problem lies.
Yes -- there's no requirement that a Hasse diagram has to be planar.
Yes, you can create a Hasse Diagram. Any finite poset can be made into a Hasse diagram, and your set ordered by divisibility forms a poset. There is also no requirement for Hasse diagrams to be planar, or else the most common examples of posets, such as $B_n$ for $n > 2$ would not be "diagrammable".