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-rw-r--r--src/act4e_solutions/posets_construction.py29
-rw-r--r--src/act4e_solutions/posets_representation.py53
-rw-r--r--src/act4e_solutions/sets_power.py4
3 files changed, 80 insertions, 6 deletions
diff --git a/src/act4e_solutions/posets_construction.py b/src/act4e_solutions/posets_construction.py
index ae24f75..bba5b62 100644
--- a/src/act4e_solutions/posets_construction.py
+++ b/src/act4e_solutions/posets_construction.py
@@ -1,10 +1,37 @@
from typing import Any, TypeVar
+from .sets_properties import SolFiniteSetProperties
+from .sets_power import MyFiniteSetOfFiniteSubsets, SolFiniteMakePowerSet
+from .posets_representation import MyFinitePoset
+
import act4e_interfaces as I
X = TypeVar("X")
+C = TypeVar("C") # Type of elements of set
+E = TypeVar("E")
+
+class MyFinitePosetOfFiniteSubsets(I.FinitePosetOfFiniteSubsets[C, E]):
+ _subsets: I.FiniteSetOfFiniteSubsets[C, E]
+ def __init__(self, subsets):
+ self._subsets = subsets
+ self._prop = SolFiniteSetProperties()
+
+ def carrier(self) -> I.FiniteSetOfFiniteSubsets[C, E]:
+ return self._subsets
+
+ def holds(self, a: I.FiniteSet[C], b: I.FiniteSet[C]):
+ if self._prop.equal(a, b):
+ return True
+
+ if self._subsets.contains(a) and self._subsets.contains(b):
+ if self._prop.is_subset(a, b):
+ return True
+
+ return False
class SolFinitePosetConstructionPower(I.FinitePosetConstructionPower):
def powerposet(self, s: I.FiniteSet[X]) -> I.FinitePosetOfFiniteSubsets[X, Any]:
- raise NotImplementedError()
+ setpow = SolFiniteMakePowerSet()
+ subsets = setpow.powerset(s)
+ return MyFinitePosetOfFiniteSubsets(subsets)
diff --git a/src/act4e_solutions/posets_representation.py b/src/act4e_solutions/posets_representation.py
index c43da82..ed3eaf9 100644
--- a/src/act4e_solutions/posets_representation.py
+++ b/src/act4e_solutions/posets_representation.py
@@ -1,11 +1,58 @@
-from typing import Any
+from typing import TypeVar, Any, List, Tuple
+
+from .sets_representation import SolFiniteSetRepresentation
import act4e_interfaces as I
+X = TypeVar("X")
+
+class MyFinitePoset(I.FinitePoset[X]):
+ _carrier: I.FiniteSet[X]
+ # This could be an adjacency list / matrix but I'm too lazy today,
+ # and python is sloooow so I doubt it would make a difference
+ _values: List[Tuple[X,X]]
+
+ def __init__(self, carrier: I.FiniteSet[X], values: List[Tuple[X,X]]):
+ self._carrier = carrier
+ self._values = values
+
+ def carrier(self) -> I.FiniteSet[X]:
+ return self._carrier
+
+ def holds(self, a: X, b: X) -> bool:
+ for v in self._values:
+ if self.carrier().equal(v[0], a) and self.carrier().equal(v[1], b):
+ return True
+ return False
+
+
class SolFinitePosetRepresentation(I.FinitePosetRepresentation):
def load(self, h: I.IOHelper, s: I.FinitePoset_desc) -> I.FinitePoset[Any]:
- raise NotImplementedError()
+ if "poset_product" in s.keys():
+ raise NotImplementedError
+
+ if "poset_sum" in s.keys():
+ raise NotImplementedError
+
+ if not all(k in s.keys() for k in ["carrier", "hasse"]):
+ raise I.InvalidFormat()
+
+ fsr = SolFiniteSetRepresentation()
+ X = fsr.load(h, s["carrier"])
+
+ return MyFinitePoset(X, s["hasse"])
def save(self, h: I.IOHelper, p: I.FinitePoset[Any]) -> I.FinitePoset_desc:
- raise NotImplementedError()
+ fsr = SolFiniteSetRepresentation()
+ d = {"carrier": fsr.save(h, p.carrier()),
+ "hasse": []}
+
+ for a in p.carrier().elements():
+ for b in p.carrier().elements():
+ if p.holds(a, b):
+ d["hasse"].append([a, b])
+
+ return d
+
+
diff --git a/src/act4e_solutions/sets_power.py b/src/act4e_solutions/sets_power.py
index 98d1c69..1e7ec74 100644
--- a/src/act4e_solutions/sets_power.py
+++ b/src/act4e_solutions/sets_power.py
@@ -12,7 +12,7 @@ C = TypeVar("C") # Type of elements of set
E = MyFiniteSet[C] # Type of sets
-class MyFiniteSetOfSubsets(I.FiniteSetOfFiniteSubsets[C, E]):
+class MyFiniteSetOfFiniteSubsets(I.FiniteSetOfFiniteSubsets[C, E]):
# FIXME: _set could be removed
_set: I.FiniteSet[C]
_subsets: List[I.FiniteSet[C]]
@@ -66,5 +66,5 @@ class SolFiniteMakePowerSet(I.FiniteMakePowerSet):
for comb in itertools.combinations(s.elements(), i):
subsets.append(MyFiniteSet(list(comb)))
- return MyFiniteSetOfSubsets(s, subsets)
+ return MyFiniteSetOfFiniteSubsets(s, subsets)