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The Algorithms

Basic String

Simple multithreaded algorithm to show how the 4 phases of a genetic algorithm works
(Evaluation, Selection, Crossover and Mutation)
Author: D4rkia

from __future__ import annotations

import random

# Maximum size of the population.  Bigger could be faster but is more memory expensive.
# Number of elements selected in every generation of evolution. The selection takes
# place from best to worst of that generation and must be smaller than N_POPULATION.
# Probability that an element of a generation can mutate, changing one of its genes.
# This will guarantee that all genes will be used during evolution.
# Just a seed to improve randomness required by the algorithm.
random.seed(random.randint(0, 1000))

def basic(target: str, genes: list[str], debug: bool = True) -> tuple[int, int, str]:
    Verify that the target contains no genes besides the ones inside genes variable.

    >>> from string import ascii_lowercase
    >>> basic("doctest", ascii_lowercase, debug=False)[2]
    >>> genes = list(ascii_lowercase)
    >>> genes.remove("e")
    >>> basic("test", genes)
    Traceback (most recent call last):
    ValueError: ['e'] is not in genes list, evolution cannot converge
    >>> genes.remove("s")
    >>> basic("test", genes)
    Traceback (most recent call last):
    ValueError: ['e', 's'] is not in genes list, evolution cannot converge
    >>> genes.remove("t")
    >>> basic("test", genes)
    Traceback (most recent call last):
    ValueError: ['e', 's', 't'] is not in genes list, evolution cannot converge

    # Verify if N_POPULATION is bigger than N_SELECTED
        raise ValueError(f"{N_POPULATION} must be bigger than {N_SELECTED}")
    # Verify that the target contains no genes besides the ones inside genes variable.
    not_in_genes_list = sorted({c for c in target if c not in genes})
    if not_in_genes_list:
        raise ValueError(
            f"{not_in_genes_list} is not in genes list, evolution cannot converge"

    # Generate random starting population.
    population = []
    for _ in range(N_POPULATION):
        population.append("".join([random.choice(genes) for i in range(len(target))]))

    # Just some logs to know what the algorithms is doing.
    generation, total_population = 0, 0

    # This loop will end when we find a perfect match for our target.
    while True:
        generation += 1
        total_population += len(population)

        # Random population created. Now it's time to evaluate.
        def evaluate(item: str, main_target: str = target) -> tuple[str, float]:
            Evaluate how similar the item is with the target by just
            counting each char in the right position
            >>> evaluate("Helxo Worlx", Hello World)
            ["Helxo Worlx", 9]
            score = len(
                [g for position, g in enumerate(item) if g == main_target[position]]
            return (item, float(score))

        # Adding a bit of concurrency can make everything faster,
        # import concurrent.futures
        # population_score: list[tuple[str, float]] = []
        # with concurrent.futures.ThreadPoolExecutor(
        #                                   max_workers=NUM_WORKERS) as executor:
        #     futures = {executor.submit(evaluate, item) for item in population}
        #     concurrent.futures.wait(futures)
        #     population_score = [item.result() for item in futures]
        # but with a simple algorithm like this, it will probably be slower.
        # We just need to call evaluate for every item inside the population.
        population_score = [evaluate(item) for item in population]

        # Check if there is a matching evolution.
        population_score = sorted(population_score, key=lambda x: x[1], reverse=True)
        if population_score[0][0] == target:
            return (generation, total_population, population_score[0][0])

        # Print the best result every 10 generation.
        # Just to know that the algorithm is working.
        if debug and generation % 10 == 0:
                f"\nGeneration: {generation}"
                f"\nTotal Population:{total_population}"
                f"\nBest score: {population_score[0][1]}"
                f"\nBest string: {population_score[0][0]}"

        # Flush the old population, keeping some of the best evolutions.
        # Keeping this avoid regression of evolution.
        population_best = population[: int(N_POPULATION / 3)]
        # Normalize population score to be between 0 and 1.
        population_score = [
            (item, score / len(target)) for item, score in population_score

        # Select, crossover and mutate a new population.
        def select(parent_1: tuple[str, float]) -> list[str]:
            """Select the second parent and generate new population"""
            pop = []
            # Generate more children proportionally to the fitness score.
            child_n = int(parent_1[1] * 100) + 1
            child_n = 10 if child_n >= 10 else child_n
            for _ in range(child_n):
                parent_2 = population_score[  # noqa: B023
                    random.randint(0, N_SELECTED)

                child_1, child_2 = crossover(parent_1[0], parent_2)
                # Append new string to the population list.
            return pop

        def crossover(parent_1: str, parent_2: str) -> tuple[str, str]:
            """Slice and combine two string at a random point."""
            random_slice = random.randint(0, len(parent_1) - 1)
            child_1 = parent_1[:random_slice] + parent_2[random_slice:]
            child_2 = parent_2[:random_slice] + parent_1[random_slice:]
            return (child_1, child_2)

        def mutate(child: str) -> str:
            """Mutate a random gene of a child with another one from the list."""
            child_list = list(child)
            if random.uniform(0, 1) < MUTATION_PROBABILITY:
                child_list[random.randint(0, len(child)) - 1] = random.choice(genes)
            return "".join(child_list)

        # This is selection
        for i in range(N_SELECTED):
            # Check if the population has already reached the maximum value and if so,
            # break the cycle.  If this check is disabled, the algorithm will take
            # forever to compute large strings, but will also calculate small strings in
            # a far fewer generations.
            if len(population) > N_POPULATION:

if __name__ == "__main__":
    target_str = (
        "This is a genetic algorithm to evaluate, combine, evolve, and mutate a string!"
    genes_list = list(
    generation, population, target = basic(target_str, genes_list)
        f"\nGeneration: {generation}\nTotal Population: {population}\nTarget: {target}"