Una librería de algoritmos genéticos en Python
Project description
📦 ml-gen-alg
ml-gen-alg es una librería de Python para aplicar algoritmos genéticos personalizados sobre funciones objetivo, permitiendo seleccionar distintos métodos de selección, cruce y mutación.
🚀 Instalación
Puedes instalar la librería directamente desde PyPI con:
pip install ml-gen-alg
⚙️ Estructura del objeto GA
La librería expone un objeto principal GA, el cual ejecuta el algoritmo genético sobre una función objetivo personalizada.
📌 Constructor GA()
GA(
num_generations=1000,
num_parents_mating=20,
sol_per_pop=50,
initial_population=None,
num_genes=None,
init_range_low=0,
init_range_high=255,
mutation_percent_genes=[0.3, 1.5],
parent_selection_type=None,
K_tournament=3,
crossover_type=None,
mutation_type=None,
keep_parents=5,
on_generation=None,
fitness_func=None,
stop_criteria=[],
optimization_mode="maximize" # O "minimize"
)
⚠️ Parámetros obligatorios
fitness_func: función de evaluación de cada individuo.num_genesy/oinitial_population.
🧮 Función de Fitness
La función de fitness debe tener una o dos entradas:
def fitness_func(solution):
return sum(solution)
# o bien:
def fitness_func(solution, solution_idx):
return sum(solution)
📊 Métodos de Selección Soportados
Desde ml_gen_alg.functions.operations:
steady_state_selection
rank_selection
random_selection
tournament_selection
roulette_wheel_selection
stochastic_universal_selection
nsga2_selection
tournament_selection_nsga2
🔗 Métodos de Cruce Soportados
single_point_crossover
two_points_crossover
uniform_crossover
scattered_crossover
🧬 Métodos de Mutación Soportados
random_mutation
swap_mutation
inversion_mutation
scramble_mutation
adaptive_mutation
✅ Ejemplo Básico (Maximización)
from ml_gen_alg import GA
from ml_gen_alg.functions.operations import (
roulette_wheel_selection,
two_points_crossover,
inversion_mutation
)
def fitness_func(solution):
return sum(solution)
def on_generation(generation, best, score):
print(f"Gen {generation}: best={best}, score={score}")
initial_population = [
[1, 0, 1, 0, 1, 0, 1, 0, 1, 0],
[0, 1, 0, 1, 0, 1, 0, 1, 0, 1],
[1, 1, 0, 0, 1, 1, 0, 0, 1, 1],
[0, 0, 1, 1, 0, 0, 1, 1, 0, 0]
]
ga = GA(
num_generations=50,
num_parents_mating=2,
sol_per_pop=4,
initial_population=initial_population,
num_genes=10,
parent_selection_type=roulette_wheel_selection,
crossover_type=two_points_crossover,
mutation_type=inversion_mutation,
fitness_func=fitness_func,
on_generation=on_generation,
stop_criteria=["saturate_10"],
optimization_mode="maximize"
)
best_solution, best_score = ga.genetic_algorithm()
🔻 Ejemplo (Minimización)
def fitness_func(solution):
return sum([gene ** 2 for gene in solution])
ga = GA(
num_generations=100,
num_parents_mating=3,
sol_per_pop=6,
initial_population=[[1,2,3,4], [2,2,2,2], [3,1,4,1], [4,4,4,4], [0,0,0,0], [1,1,1,1]],
num_genes=4,
parent_selection_type=roulette_wheel_selection,
crossover_type=two_points_crossover,
mutation_type=inversion_mutation,
fitness_func=fitness_func,
optimization_mode="minimize"
)
best_solution, best_score = ga.genetic_algorithm()
📤 Publicación
Para más información sobre cómo publicar tu propia versión:
- Actualiza el archivo
setup.py - Cambia la versión (
version='1.0.1', por ejemplo) - Luego ejecuta:
python setup.py sdist bdist_wheel
Y publica:
twine upload dist/*
📬 Autor
- Yamid Quiroga
- Email: yfquiroga@ucundinamarca.edu.co
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