- single-objective minimization
- built-in Individual and Operators for mathematical functions, travelling salesman problem
- user-defined Individuals and Operators
- based on Numpy
An example for solving the minimum solution of common test function schaffer N4 is shown below.
from GA.GAPopulation.DecimalIndividual import DecimalFloatIndividual
from GA.GAPopulation.Population import Population
from GA.GAOperators.Selection import RouletteWheelSelection
from GA.GAOperators.Crossover import DecimalCrossover
from GA.GAOperators.Mutation import DecimalMutation
from GA.GAProcess import GA
import numpy as np# individual
dimension = 2
ranges = [(-10, 10)] * dimension
I = DecimalFloatIndividual(ranges)
# population
P = Population(I, 50)
# operators
S = RouletteWheelSelection()
C = DecimalCrossover([0.5, 0.9], 0.5) # adaptive crossover rate
# C = DecimalCrossover(0.9, 0.5) # constant crossover rate
M = DecimalMutation(0.12)
# GA
g = GA(P, S, C, M)# schaffer-N4
# sol: x=[0,1.25313], min=0.292579
schaffer_n4 = lambda x: 0.5 + (np.cos(np.sin(abs(x[0]**2-x[1]**2)))**2-0.5) / (1.0+0.001*(x[0]**2+x[1]**2))**2
res = g.run(schaffer_n4, gen=800)
x = [0,1.25313]
print('{0} : {1}'.format(res.evaluation, res.solution)) # 0.29257882535592317 : [1.25339239e+00 6.28576519e-05]
print('error: {:<3f} %'.format((res.evaluation/schaffer_n4(x)-1.0)*100)) # error: 0.000066 %