#15575: Remove deprecated functions from symmetric functions
-------------------------------------+-------------------------------------
Reporter: zabrocki | Owner:
Type: task | Status: new
Priority: minor | Milestone: sage-6.1
Component: combinatorics | Resolution:
Keywords: deprecate, sf | Merged in:
Authors: Anne Schilling, | Reviewers: Travis Scrimshaw
Mike Zabrocki | Work issues:
Report Upstream: N/A | Commit:
Branch: | cebf1d45e63f0d82877414d39704596483c477c0
public/combinat/sf/fixes-15575 | Stopgaps:
Dependencies: #15473 |
-------------------------------------+-------------------------------------
Comment (by vbraun):
See also "The Pickle Jar" in the developer guide. I don't know how much
the new and old kschur diverge, so its not clear whether this can be
patched up. You want the following to work:
{{{
sage:
explain_pickle(open('_class__sage_combinat_sf_kschur_kSchurFunctions_t__.sobj').read())
pg_kSchurFunctions_t = unpickle_global('sage.combinat.sf.kschur',
'kSchurFunctions_t')
si1 = unpickle_newobj(pg_kSchurFunctions_t, ())
pg_PolynomialRing =
unpickle_global('sage.rings.polynomial.polynomial_ring_constructor',
'PolynomialRing')
pg_RationalField = unpickle_global('sage.rings.rational_field',
'RationalField')
si2 = unpickle_newobj(pg_RationalField, ())
pg_Rational = unpickle_global('sage.rings.rational', 'Rational')
unpickle_build(si2, {'_embedding':None, '_convert_method_name':None,
'_cdata':None, '_category':None, '_names':('x',), '_generators':None,
'_base':si2, '_pickle_version':1r, '_element_constructor':pg_Rational,
'_initial_convert_list':[], '_element_init_pass_parent':False,
'_initial_action_list':[], '_initial_coerce_list':[]})
si3 = pg_PolynomialRing(si2, 't', None, False)
pg_kSchurFunction_t = unpickle_global('sage.combinat.sf.kschur',
'kSchurFunction_t')
pg_Partition_class = unpickle_global('sage.combinat.partition',
'Partition_class')
si4 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si4, {'_hash':11648069979105038r, '_list':[]})
pg_make_integer = unpickle_global('sage.rings.integer', 'make_integer')
pg_Polynomial_rational_dense =
unpickle_global('sage.rings.polynomial.polynomial_element_generic',
'Polynomial_rational_dense')
pg_make_rational = unpickle_global('sage.rings.rational', 'make_rational')
pg_Partitions_all = unpickle_global('sage.combinat.partition',
'Partitions_all')
si5 = unpickle_newobj(pg_Partitions_all, ())
unpickle_build(si5, {})
si6 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si6, {'_hash':11648069979105038r, '_list':[]})
si7 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si7, {'_hash':8209412804330245758r, '_list':[1r]})
si8 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si8, {'_hash':8209412804330245758r, '_list':[1r]})
si9 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si9, {'_hash':2572996434470752684r, '_list':[1r, 1r]})
si10 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si10, {'_hash':2572996434470752684r, '_list':[1r, 1r]})
si11 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si11, {'_hash':8209412804333245623r, '_list':[2r]})
si12 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si12, {'_hash':8209412804333245623r, '_list':[2r]})
si13 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si13, {'_hash':8209412804332245752r, '_list':[3r]})
si14 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si14, {'_hash':8209412804332245752r, '_list':[3r]})
si15 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si15, {'_hash':-4668329529095103182r, '_list':[1r, 1r,
1r]})
si16 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si16, {'_hash':-4668329529095103182r, '_list':[1r, 1r,
1r]})
si17 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si17, {'_hash':-8309117097053660241r, '_list':[2r, 1r]})
si18 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si18, {'_hash':-8309117097053660241r, '_list':[2r, 1r]})
si19 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si19, {'_hash':-6748296760446418944r, '_list':[4r, 2r]})
si20 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si20, {'_hash':4133880771460994560r, '_list':[3r, 3r]})
si21 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si21, {'_hash':4133880771460994560r, '_list':[3r, 3r]})
si22 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si22, {'_hash':-6748296760446418944r, '_list':[4r, 2r]})
si23 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si23, {'_hash':8209412804337245611r, '_list':[6r]})
si24 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si24, {'_hash':-2305370892016763800r, '_list':[5r, 1r]})
si25 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si25, {'_hash':8979288807710256482r, '_list':[3r, 1r, 1r,
1r]})
si26 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si26, {'_hash':8979288807710256482r, '_list':[3r, 1r, 1r,
1r]})
si27 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si27, {'_hash':7164836384071759149r, '_list':[4r, 1r, 1r]})
si28 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si28, {'_hash':-2305370892016763800r, '_list':[5r, 1r]})
si29 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si29, {'_hash':8209412804337245611r, '_list':[6r]})
si30 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si30, {'_hash':7164836384071759149r, '_list':[4r, 1r, 1r]})
si31 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si31, {'_hash':7575274459230553269r, '_list':[2r, 2r, 2r]})
si32 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si32, {'_hash':-6748296760446418944r, '_list':[4r, 2r]})
si33 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si33, {'_hash':8036262802894913307r, '_list':[3r, 2r, 1r]})
si34 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si34, {'_hash':7575274459230553269r, '_list':[2r, 2r, 2r]})
si35 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si35, {'_hash':1237320366067835607r, '_list':[2r, 1r, 1r,
1r, 1r]})
si36 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si36, {'_hash':8979288807710256482r, '_list':[3r, 1r, 1r,
1r]})
si37 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si37, {'_hash':8036262802894913307r, '_list':[3r, 2r, 1r]})
si38 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si38, {'_hash':4837218413976775966r, '_list':[2r, 2r, 1r,
1r]})
si39 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si39, {'_hash':1237320366067835607r, '_list':[2r, 1r, 1r,
1r, 1r]})
si40 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si40, {'_hash':8036262802894913307r, '_list':[3r, 2r, 1r]})
si41 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si41, {'_hash':-6748296760446418944r, '_list':[4r, 2r]})
si42 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si42, {'_hash':-2305370892016763800r, '_list':[5r, 1r]})
si43 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si43, {'_hash':8036262802894913307r, '_list':[3r, 2r, 1r]})
si44 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si44, {'_hash':7164836384071759149r, '_list':[4r, 1r, 1r]})
si45 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si45, {'_hash':1016921802835797308r, '_list':[1r, 1r, 1r,
1r, 1r, 1r]})
si46 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si46, {'_hash':1016921802835797308r, '_list':[1r, 1r, 1r,
1r, 1r, 1r]})
si47 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si47, {'_hash':7575274459230553269r, '_list':[2r, 2r, 2r]})
si48 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si48, {'_hash':4837218413976775966r, '_list':[2r, 2r, 1r,
1r]})
si49 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si49, {'_hash':1237320366067835607r, '_list':[2r, 1r, 1r,
1r, 1r]})
si50 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si50, {'_hash':4837218413976775966r, '_list':[2r, 2r, 1r,
1r]})
si51 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si51, {'_hash':4133880771460994560r, '_list':[3r, 3r]})
si52 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si52, {'_hash':8036262802894913307r, '_list':[3r, 2r, 1r]})
si53 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si53, {'_hash':4837218413976775966r, '_list':[2r, 2r, 1r,
1r]})
pg_SymmetricFunctionAlgebra_schur =
unpickle_global('sage.combinat.sf.schur',
'SymmetricFunctionAlgebra_schur')
si54 = unpickle_newobj(pg_SymmetricFunctionAlgebra_schur, ())
pg_SymmetricFunctionAlgebraElement_schur =
unpickle_global('sage.combinat.sf.schur',
'SymmetricFunctionAlgebraElement_schur')
si55 = unpickle_newobj(pg_Partition_class, ())
unpickle_build(si55, {'_hash':11648069979105038r, '_list':[]})
si56 = unpickle_newobj(pg_Partitions_all, ())
unpickle_build(si56, {})
unpickle_build(si54, {'_latex_names':None, '_basis':'schur',
'_order':None, '_list':None,
'_element_class':pg_SymmetricFunctionAlgebraElement_schur, '_one':si55,
'_names':None, '_prefix':'s', '_gens_dict':None, '_base':si3,
'_combinatorial_class':si56, '_gens':None})
unpickle_build(si1, {'_latex_names':None, '_base':si3, '_order':None,
'_list':None, '_element_class':pg_kSchurFunction_t, '_s_to_self_cache':{},
'_one':si4, 'k':pg_make_integer('3'), '_names':None, '_prefix':'ks3',
'_name':'k-Schur Functions at level 3', '_gens_dict':None,
't':pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, True), '_combinatorial_class':si5,
'_gens':None,
'_self_to_s_cache':{0r:{si6:{si6:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False)}},
pg_make_integer('1'):{si7:{si8:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False)}},
2r:{si9:{si10:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')],
False, False)}, si11:{si12:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False)}},
pg_make_integer('3'):{si13:{si14:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False)},
si15:{si16:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')],
False, False)}, si17:{si18:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False)}}, 6r:{si19:{},
si20:{si21:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')],
False, False), si22:pg_Polynomial_rational_dense(si3,
[pg_make_rational('0'), pg_make_rational('1')], False, False),
si23:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('0'), pg_make_rational('1')],
False, False), si24:pg_Polynomial_rational_dense(si3,
[pg_make_rational('0'), pg_make_rational('0'), pg_make_rational('1')],
False, False)}, si25:{si26:pg_Polynomial_rational_dense(si3,
[pg_make_rational('1')], False, False),
si27:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False)}, si28:{}, si29:{}, si30:{},
si31:{si32:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('1')], False, False),
si33:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False),
si34:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')], False,
False)}, si35:{si36:pg_Polynomial_rational_dense(si3,
[pg_make_rational('0'), pg_make_rational('1')], False, False),
si37:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('1')], False, False),
si38:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False),
si39:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')], False,
False)}, si40:{si41:pg_Polynomial_rational_dense(si3,
[pg_make_rational('0'), pg_make_rational('1')], False, False),
si42:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('1')], False, False),
si43:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')], False,
False), si44:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False)},
si45:{si46:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')],
False, False), si47:pg_Polynomial_rational_dense(si3,
[pg_make_rational('0'), pg_make_rational('0'), pg_make_rational('0'),
pg_make_rational('1')], False, False),
si48:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('1')], False, False),
si49:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False)},
si50:{si51:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('0'), pg_make_rational('1')], False, False),
si52:pg_Polynomial_rational_dense(si3, [pg_make_rational('0'),
pg_make_rational('1')], False, False),
si53:pg_Polynomial_rational_dense(si3, [pg_make_rational('1')], False,
False)}}}, '_s':si54})
si1
}}}
You'd definitely have to override `kSchurFunctions_t` and
`kSchurFunction_t`. If you want to remove the pickle since everything has
been properly deprecated post to sage-devel.
--
Ticket URL: <http://trac.sagemath.org/ticket/15575#comment:39>
Sage <http://www.sagemath.org>
Sage: Creating a Viable Open Source Alternative to Magma, Maple, Mathematica,
and MATLAB
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