Statistics on the number of gas stations owned by a city found that there was not a simple linear relationship between the increase in the total number of gas stations and the total population of the city. The former multiplied by a factor of 0.77 times, for example If the total population of a city increases by 10 times, the total number of gas stations will increase to 0.77 times of 10, which is 5.9 times. If the total population increases 100 times, the total number of gas stations will increase to 0.77 times 100. That's 34.7 times. Can we infer from this? ['The growth rate of the number of gas stations may not meet the needs of the doubling urban population.', "If the city's birth rate is less than the death rate, the total number of gas stations will not increase.", 'The larger the city, the smaller the increase in the number of gas stations.', 'Non-linear relationship between total gas station growth and total population.']