Se plantean los siguientes supuestos: - Se comienza con un número de habitantes inicial entre 4 y 20 individuos. - Son jóvenes hasta los 15 años (color verde), edad en que pasan a adultos (color naranja). - A los 50 años pasan a maduros (color rojo), a los 65 a ancianos (color violeta). - Mueren al superar el valor de la variable esperanza de vida. - Hay un cincuenta por ciento de posibilidades de que los individuos sean hombres o mujeres. - Si son mujeres a los 30 años tienen un número de hijos igual a la variable de "número de hijos por mujer" (o tasa de fertilidad).data:image/png;base64,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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAACtUlEQVR4nO3BMQEAAADCoPVPbQwfoAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA+Bo3+AAF/RMkcAAAAAElFTkSuQmCC4903250000000Año,Hombres,Mujeres,Jóvenes,Adultos,Ancianos,Total0