# perm_bound = 7
# # inp_dag = permstruct.dag.len_3_pairs(perm_prop, perm_bound)
# inp_dag = permstruct.dag.N_P_X1_mon(perm_prop, perm_bound)
# max_rule_size = (3, 3)
# max_non_empty = 3
# max_rules = 100
# ignored = 1
#------------------------------------------------#
if not overlays:
permstruct.exhaustive(perm_prop,
perm_bound,
inp_dag,
max_rule_size,
max_non_empty,
max_rules,
ignore_first=ignored)
else:
permstruct.exhaustive_with_overlays(perm_prop,
perm_bound,
inp_dag,
max_rule_size,
max_non_empty,
max_rules,
overlay_dag,
max_overlay_cnt,
max_overlay_size,
min_rule_size=(1, 1))
# inp_dag = permstruct.dag.len_3_pairs(perm_prop, perm_bound)
# max_rule_size = (1, 1)
# max_non_empty = 4
# max_rules = 100
# ignored = 0
# For exhaustive_with_overlays
# overlay_dag = permstruct.dag.x_dag(perm_prop, perm_bound)
# max_overlay_cnt = 1
# max_overlay_size = (1, 3)
# overlays = False
if not overlays:
permstruct.exhaustive(perm_prop, perm_bound, inp_dag, max_rule_size, max_non_empty, max_rules, ignore_first=ignored)
else:
permstruct.exhaustive_with_overlays(
perm_prop,
perm_bound,
inp_dag,
max_rule_size,
max_non_empty,
max_rules,
overlay_dag,
max_overlay_cnt,
max_overlay_size,
min_rule_size=(1, 1),
)
def struct(patts,
size=None,
perm_bound=None,
verify_bound=None,
subpatts_len=None,
subpatts_num=None,
subpatts_type=SubPatternType.EVERY,
ask_verify_higher=True):
"""
INPUT:
- ``patts'' - the patterns in the basis.
- ``size'' - the maximum size of the rules to try.
- ``perm_bound'' - the longest permutations to use from Av(patts).
- ``verify_bound'' - the longest permutations from Av(patts) to use to verify the cover found.
- ``subpatts_len'' - the longest subpattern to use from the basis.
- ``subpatts_num'' - the maximum number of subpatterns to use from the basis.
- ``subpatts_type'' - the type of subpattern to use from the basis.
- ``ask_verify_higher'' - whether to ask about verifying with longer permutations.
"""
k = 1 if len(patts) == 0 else max(len(p) for p in patts)
# Grids
if size is not None:
max_rule_size = (size, size)
max_non_empty = size
else:
max_rule_size = (k + 1, k + 1)
max_non_empty = k + 1
max_rules = None
# Perms
if size is None:
perm_bound = k + 2 if perm_bound is None else perm_bound
else:
perm_bound = max(size + 1, k + 2 if perm_bound is None else perm_bound)
# perm_bound = k+2 if perm_bound is None else perm_bound
verify_bound = perm_bound + 2 if verify_bound is None else verify_bound
# The dag
max_len_patt = subpatts_len
upper_bound = subpatts_num
remove = False
settings = StructSettings(perm_bound=perm_bound,
verify_bound=verify_bound,
max_rule_size=max_rule_size,
max_non_empty=max_non_empty,
max_rules=max_rules,
verbosity=StructLogger.INFO,
ask_verify_higher=ask_verify_higher)
settings.set_input(AvoiderInput(settings, patts))
settings.set_dag(
taylor_dag(settings,
max_len_patt=max_len_patt,
remove=remove,
upper_bound=upper_bound,
subpattern_type=subpatts_type))
exhaustive(settings)
perm_bound = 7
# inp_dag = permstruct.dag.N_P_X_mon(perm_prop, perm_bound)
# inp_dag = permstruct.dag.classic_avoiders_length_3(perm_prop, perm_bound)
# inp_dag = permstruct.dag.N_P_X1_mon1_taylored_for_av_4213_2143(perm_prop, perm_bound)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# inp_dag = permstruct.dag.taylor_dag([Permutation([1,3,2]), Permutation([4,3,2,1])], perm_bound)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# inp_dag = permstruct.dag.taylor_dag(patts, perm_bound, remove=True, upper_bound=3)
inp_dag = permstruct.dag.taylor_dag(patts, perm_bound, remove=True, upper_bound=3)
for el in inp_dag.elements:
print(el.description if el is not None else 'None')
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (2,3), 3, 5, lower_bound=0.2)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3,3), 3, 100)
sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3,3), 3, is_classical=True)
# perm_bound = 7
# # inp_dag = permstruct.dag.len_3_pairs(perm_prop, perm_bound)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# max_rule_size = (3, 3)
# max_non_empty = 3
# max_rules = 100
# ignored = 1
for sol in sol_iter:
print('====================================')
print("")
for rule in sol:
# Found 19525 rules, 93 of which are valid, 82 of which are distinct
# Found 15217 rules, 93 of which are valid, 82 of which are distinct
# Found 724411 rules, 86 of which are valid, 72 of which are distinct
# Found 184507 rules, 86 of which are valid, 72 of which are distinct
# Found 30727 rules, 86 of which are valid, 72 of which are distinct
# for k, v in permstruct.find_allowed_neighbors(inp_dag.elements).items():
# print('------------------------')
# print(k)
# for x in v:
# print(x)
#
#
# sys.exit(0)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3,3), 3, 6, ignore_first=0)
permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (5, 5), 5, 6)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (4, 4), 6, 6, ignore_first=1)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (4, 4), 4, 6, ignore_first=1)
# sol_iter = permstruct.construct_rule(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3, 3), 3, 100)
# sol_iter = permstruct.construct_rule(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive_with_overlays(perm_prop, perm_bound, inp_dag, (2, 3), 4, 4, overlay_dag, 1, (1, 3), min_rule_size=(2,3))
# sol_iter = permstruct.exhaustive_with_overlays(perm_prop, perm_bound, inp_dag, (2, 3), 4, 5, overlay_dag, 1, (1, 3), min_rule_size=(2,3))
# permstruct.exhaustive(perm_prop, perm_bound, dag, (3, 3), 4, 5)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# inp_dag = permstruct.dag.taylor_dag([Permutation([1,3,2]), Permutation([4,3,2,1])], perm_bound)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# inp_dag = permstruct.dag.taylor_dag(patts, perm_bound, remove=True, upper_bound=3)
inp_dag = permstruct.dag.taylor_dag(patts,
perm_bound,
remove=True,
upper_bound=3)
for el in inp_dag.elements:
print(el.description if el is not None else 'None')
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (2,3), 3, 5, lower_bound=0.2)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3,3), 3, 100)
sol_iter = permstruct.exhaustive(perm_prop,
perm_bound,
inp_dag, (3, 3),
3,
is_classical=True)
# perm_bound = 7
# # inp_dag = permstruct.dag.len_3_pairs(perm_prop, perm_bound)
# inp_dag = permstruct.dag.N_P_X_mon1_taylored_for_av_132_4321(perm_prop, perm_bound)
# max_rule_size = (3, 3)
# max_non_empty = 3
# max_rules = 100
# ignored = 1
for sol in sol_iter:
print('====================================')
print("")
def struct(patts, size=None, perm_bound=None, verify_bound=None, subpatts_len=None, subpatts_num=None, subpatts_type=SubPatternType.EVERY, ask_verify_higher=True):
"""
INPUT:
- ``patts'' - the patterns in the basis.
- ``size'' - the maximum size of the rules to try.
- ``perm_bound'' - the longest permutations to use from Av(patts).
- ``verify_bound'' - the longest permutations from Av(patts) to use to verify the cover found.
- ``subpatts_len'' - the longest subpattern to use from the basis.
- ``subpatts_num'' - the maximum number of subpatterns to use from the basis.
- ``subpatts_type'' - the type of subpattern to use from the basis.
- ``ask_verify_higher'' - whether to ask about verifying with longer permutations.
"""
k = 1 if len(patts) == 0 else max( len(p) for p in patts )
# Grids
if size is not None:
max_rule_size = (size,size)
max_non_empty = size
else:
max_rule_size = (k+1, k+1)
max_non_empty = k+1
max_rules = None
# Perms
if size is None:
perm_bound = k+2 if perm_bound is None else perm_bound
else:
perm_bound = max(size+1, k+2 if perm_bound is None else perm_bound)
# perm_bound = k+2 if perm_bound is None else perm_bound
verify_bound = perm_bound+2 if verify_bound is None else verify_bound
# The dag
max_len_patt = subpatts_len
upper_bound = subpatts_num
remove = False
settings = StructSettings(
perm_bound=perm_bound,
verify_bound=verify_bound,
max_rule_size=max_rule_size,
max_non_empty=max_non_empty,
max_rules=max_rules,
verbosity=StructLogger.INFO,
ask_verify_higher=ask_verify_higher)
settings.set_input(AvoiderInput(settings, patts))
settings.set_dag(taylor_dag(settings,
max_len_patt=max_len_patt,
remove=remove,
upper_bound=upper_bound,
subpattern_type=subpatts_type))
exhaustive(settings)
# Found 724411 rules, 86 of which are valid, 72 of which are distinct
# Found 184507 rules, 86 of which are valid, 72 of which are distinct
# Found 30727 rules, 86 of which are valid, 72 of which are distinct
# for k, v in permstruct.find_allowed_neighbors(inp_dag.elements).items():
# print('------------------------')
# print(k)
# for x in v:
# print(x)
#
#
# sys.exit(0)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3,3), 3, 6, ignore_first=0)
permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (5,5), 5, 6)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (4, 4), 6, 6, ignore_first=1)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (4, 4), 4, 6, ignore_first=1)
# sol_iter = permstruct.construct_rule(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3, 3), 3, 100)
# sol_iter = permstruct.construct_rule(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive(perm_prop, perm_bound, inp_dag, (3, 3), 4, 100)
# sol_iter = permstruct.exhaustive_with_overlays(perm_prop, perm_bound, inp_dag, (2, 3), 4, 4, overlay_dag, 1, (1, 3), min_rule_size=(2,3))
# sol_iter = permstruct.exhaustive_with_overlays(perm_prop, perm_bound, inp_dag, (2, 3), 4, 5, overlay_dag, 1, (1, 3), min_rule_size=(2,3))
# permstruct.exhaustive(perm_prop, perm_bound, dag, (3, 3), 4, 5)
