Cpp implementation of the lib fca_algorithms
Project description
FCA algorithms C++ Implementation
This projects is the version of the fca_algorithms PyPi module implemented in C++.
Purpose
The goal of this project is to eventually replace totally the implementation of the Python library with backend C++, and just leave the Python interface.
So far, the only ported algorithm is inclose.
Performance
Unsurprisingly, this implementation runs much faster than the one done totally in python. In the following, we can see an example of the difference in runtimes using get_concepts
method from the Context
class of both fca_algorithms<=0.2.x
and fca_algorithms_cpp
.
After running these tests, I decided to use this library in the Python one so that at least the code can take advantage of the faster implementation of inclose
.
Future Work
As said before, the ideal would be to fully implement the CPU-intensive algorithms in C++ and maintain the Python interface. Considering this, the goal would be to eventually replace the python code with full C++ one.
Usage
There are one function and two classes that are exported to Python
from fca_algorithms_cpp import ContextCpp, ConceptCpp, inclose
# inclose: (List[str] -> List[str] -> List[List[int]]) -> List[ConceptCpp]
inclose(['g1', 'g2'], ['m1', 'm2', 'm3'], [[1, 1, 0], [0, 1, 0]])
# ContextCpp: (List[str] -> List[str] -> List[List[int]]) -> List[ConctextCpp]
c = ContextCpp(['g1', 'g2'], ['m1', 'm2', 'm3'], [[1, 1, 0], [0, 1, 0]])
c.G # ['g1', 'g2']
c.M # ['m1', 'm2', 'm3']
C.I # [[1, 1, 0], [0, 1, 0]]
# ConceptCpp: (ContextCpp, List[int], List[int]) -> ConceptCpp
concept = ConceptCpp(c, [0, 1], [1, 2]) # ({g1, g2}, {m2, m3})
concept.X # [0, 1]
concept.Y # [1, 2]
Incremental Lattice
By intent
This implementation follows the article: AddIntent
k = ContextCpp([], ['a', 'b'], [])
L = LatticeCpp(k) # Lattice: { ({ }, { a, b })}
L.add_intent('o1', [1])
# Lattice: { ({ }, { a, b }), ({ o1 }, { b })}
L.add_intent('o2', [1])
# Lattice: { ({ }, { a, b }), ({ o1, o2 }, { b })}
L.add_intent('o3', [0])
# Lattice: { ({ }, { a, b }), ({ o1, o2 }, { b }), ({ o1, o2, o3 }, { }), ({ o3 }, { a })}
By pair
k = ContextCpp([], [], [])
L = LatticeCpp(k) # Lattice: { }
L.add_pair('o1', 'a2')
# Lattice: Lattice: { ({ o1 }, { a2 })}
L.add_pair('o2', 'a3')
# Lattice: { ({ o1 }, { a2 }), ({ }, { a2, a3 }), ({ o1, o2 }, { }), ({ o2 }, { a3 })}
L.add_pair('o3', 'a1')
# Lattice: { ({ o1 }, { a2 }), ({ }, { a2, a3, a1 }), ({ o1, o2, o3 }, { }), ({ o2 }, { a3 }), ({ o3 }, { a1 })}
L.add_pair('o3', 'a2')
# Lattice: { ({ o1, o3 }, { a2 }), ({ }, { a2, a3, a1 }), ({ o1, o2, o3 }, { }), ({ o2 }, { a3 }), ({ o3 }, { a1, a2 })}
Delete instance
This implementation follows the article: DeleteInstance
k = ContextCpp(['o1', 'o2', 'o3'], ['a1', 'a2', 'a3'], [[0, 1, 0], [0, 0 , 1], [1, 1, 0]])
L = LatticeCpp(k)
# Lattice: { ({ }, { a1, a2, a3 }), ({ o1, o3 }, { a2 }), ({ o1, o2, o3 }, { }), ({ o2 }, { a3 }), ({ o3 }, { a1, a2 })}
L.delete_instance('o3')
# Lattice: { ({ }, { a1, a2, a3 }), ({ o1 }, { a2 }), ({ o1, o2 }, { }), ({ o2 }, { a3 })}
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