Thanks for your comments, Darij! My impression is that I also do not quite
answer to your mail:
What I would like to have:
Given a partition \lambda (or something more general, even a BadShape
without knowing what that is), I would like a class of all Le diagrams of
shape \lambda. I.e., a class
Hi Christian,
On Wed, Feb 5, 2014 at 4:15 PM, Christian Stump
christian.st...@gmail.com wrote:
Thanks for your comments, Darij! My impression is that I also do not quite
answer to your mail:
What I would like to have:
Given a partition \lambda (or something more general, even a BadShape
Hi there,
I wonder if someone already has code for Postnikov's Le diagrams. These are
fillings of partitions fitting in a box with 0's and 1's with the
additional property that no 0 has a 1 in the same column AND to its left in
the same row.
My aim is to get Le diagrams (or maybe the subclass of
Hi Christian,
I fear I'm going to derail this a bit but I actually care about
hearing answers to these questions...
The way you speak of Le-diagrams, they are fillings of partitions with
0's and 1's. But from a quick look at Postnikov's paper, it seems that
they are better regarded as subsets of
