Hi Anne, > I am confused how the attached code ended up in the patch > kshape-om.patch > Isn't that code that I wrote at some point? I need it now for the > affine Stanley symmetric function code.
Indeed it was in partition-bug-fix-as.patch but you merged it yourself into kshape.patch in changeset 770:2e09f4157db4 see http://combinat.sagemath.org/hgwebdir.cgi/patches/rev/2e09f4157db4 merged kshape patches and bug fix author : Anne Schilling <a...@math.ucdavis.edu> date : Tue Mar 24 13:59:19 2009 -0700 (13 months ago) You see every single keystroke is recorded ;-) I can take it out for you if you want but I'd rather check with Olivier that he doesn't have any modification on the patch on his side. I put him in cc. Cheers, Florent > > return sage.combinat.skew_partition.SkewPartition([outer, inner]) > > + > + def from_kbounded_to_reduced_word(p,k): > + r""" > + Maps a k-bounded partition to a reduced word for an element in > + the affine permutation group. > + > + EXAMPLES: > + sage: p=Partition([2,1,1]) > + sage: p.from_kbounded_to_reduced_word(2) > + [2, 1, 2, 0] > + """ > + p=p.k_skew(k)[0] > + result = [] > + while p != []: > + corners = p.corners() > + c = p.content(corners[0][0],corners[0][1])%(k+1) > + result.append(Integer(c)) > + list = [x for x in corners if p.content(x[0],x[1])%(k+1) ==c] > + for x in list: > + p = p.remove_cell(x[0]) > + return result > + > + def from_kbounded_to_grassmannian(p,k): > + r""" > + Maps a k-bounded partition to a Grassmannian element in > + the affine Weyl group of type A_k^({1)}. > + > + EXAMPLES: > + sage: p=Partition([2,1,1]) > + sage: p.from_kbounded_to_grassmannian(2) > + [-1 1 1] > + [-2 2 1] > + [-2 1 2] > + """ > + from sage.combinat.root_system.weyl_group import WeylGroup > + W=WeylGroup(['A',k,1]) > + return W.from_reduced_word(p.from_kbounded_to_reduced_word(k)) > -- You received this message because you are subscribed to the Google Groups "sage-combinat-devel" group. To post to this group, send email to sage-combinat-de...@googlegroups.com. To unsubscribe from this group, send email to sage-combinat-devel+unsubscr...@googlegroups.com. For more options, visit this group at http://groups.google.com/group/sage-combinat-devel?hl=en.
