I'm looking for a list of all (non-isomorphic) posets on 9 points. I know there are 183231 of them ([OEIS A000112](https://oeis.org/A000112)), but in order to progress with a problem I'm working on, I'd need the posets themselves, not only their number.


Background: A poset is a set $S$ together with a relation $\le$ on $S$ which is reflexive, transitive, and antisymmetric. Elements of $S$ are called points here. Two posets are isomorphic if there is a relation-respecting bijection between them. Deciding whether two posets are isomorphic is known to be a difficult problem, and the numbers of isomorphism classes of finite posets are known only for posets with up to 16 points (see the OEIS entry cited above). State of the art is a 2002 paper by Brinkmann and McKay: "Posets on up to 16 Points", Order 19 (2) (2002) 147-179.



Listing all posets on 9 points?
See the "Partially-ordered sets (posets)" section [here](http://users.cecs.anu.edu.au/%7Ebdm/data/digraphs.html), where Brendan McKay has provided the posets up to 10 points.


