#19323: Metaticket: Enhancements for posets and lattices
---------------------------------+-----------------------------
       Reporter:  jmantysalo     |        Owner:
           Type:  enhancement    |       Status:  new
       Priority:  trivial        |    Milestone:  sage-wishlist
      Component:  combinatorics  |   Resolution:
       Keywords:                 |    Merged in:
        Authors:                 |    Reviewers:
Report Upstream:  N/A            |  Work issues:
         Branch:                 |       Commit:
   Dependencies:                 |     Stopgaps:
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Description changed by jmantysalo:

Old description:

> This is metaticket to be a place for random things to add for finite
> posets and lattices.
>
> '''New functions'''
>
> - From #18941: Add possibility to check if a list is a ''saturated''
> chain of a poset.
> - Add `is_eulerian()`. (Done: #19697)
> - Add a function to generate random lattice.
>
> '''Poset catalog'''
>
> - Add "standar example" (poset of `2n` elements with dimension `n`).
> (Done: #19690)
> - Add divisor lattice. (#20272)
>
> '''Other'''
>
> - Think about `ceritificate`-options. Should for example
> `is_meet_semilattice()` return a pair of elements without a meet?
>
> '''Minor bugs'''
>
> - `is_supersolvable` gives error on empty lattice. (#20274)

New description:

 This is metaticket to be a place for random things to add for finite
 posets and lattices.

 '''New functions'''

 - From #18941: Add possibility to check if a list is a ''saturated'' chain
 of a poset. (Done: #20494)
 - Add `is_eulerian()`. (Done: #19697)
 - Add a function to generate random lattice.

 '''Poset catalog'''

 - Add "standar example" (poset of `2n` elements with dimension `n`).
 (Done: #19690)
 - Add divisor lattice. (#20272)

 '''Other'''

 - Think about `ceritificate`-options. Should for example
 `is_meet_semilattice()` return a pair of elements without a meet?

 '''Minor bugs'''

 - `is_supersolvable` gives error on empty lattice. (#20274)

--

--
Ticket URL: <http://trac.sagemath.org/ticket/19323#comment:5>
Sage <http://www.sagemath.org>
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