Closed tscrim closed 8 years ago
Description changed:
---
+++
@@ -3,3 +3,5 @@
- K-theoretic Schubert calculus,
- representation theory of the 0-Hecke monoid, and
- probability theory of the Plancherel-Hecke measure.
+
+For a reference, see http://arxiv.org/abs/0801.1319.
The comment
# We must have len(p[j-1]) > len(r), otherwise we would
# have added x to the previous row
comes from if len(p[j-1]) == len(r)
(recall r = p[j]
) and we wanted to add the entry x
to the end of r
, then by the strictly increasing condition, we should have added x
to the end of p[j-1]
. It means that we can skip the check that len(p[j-1]) > len(r)
.
Branch pushed to git repo; I updated commit sha1. New commits:
af8855b | More documentation fixes |
Ah, I got it! I think my way of saying it is clearer, though.
In other news, am I seeing it right that reversed(d.items())
and reversed(row_dict.values())
are fragile? I'll replace them by safer things.
Replying to @darijgr:
Ah, I got it! I think my way of saying it is clearer, though.
I won't argue.
In other news, am I seeing it right that
reversed(d.items())
andreversed(row_dict.values())
are fragile? I'll replace them by safer things.
Ah, yes, those are bad. Should be sorted(d.items(), key=lambda x: -x[0])
(the minus should do the reversal, otherwise just also add the reverse=True
) and sorted(row_dict.values(), reverse=True)
resp. I don't know what I was thinking...
Branch pushed to git repo; I updated commit sha1. New commits:
264484f | rsk.py reviewed |
Thanks for the prompt fix suggestion. The code now LGTM. I have added some weasel language (in one of my previous commits) to avoid creating the impression that the Hecke RSK algorithm is understood in the "semistandard" case (i.e., upper row is not (1, 2, ..., n)). If you have a source for this, please put it in a reference.
Reviewer: Darij Grinberg
I think my reference allows for it, but I'm okay with the language being there. Thanks for doing the review.
Changed branch from public/combinat/hecke_insertion-19541 to 264484f
Hecke insertion is a variant of RSK which has interesting applications in
For a reference, see http://arxiv.org/abs/0801.1319.
CC: @sagetrac-sage-combinat @darijgr @nthiery
Component: combinatorics
Keywords: hecke insertion, RSK
Author: Travis Scrimshaw
Branch/Commit:
264484f
Reviewer: Darij Grinberg
Issue created by migration from https://trac.sagemath.org/ticket/19541