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Bigger cities need more infrastructure than smaller ones-but how much more? For instance, among cities in the economically most developed countries, the number of service stations varies, not in direct proportion to the population, but to a far smaller number, obtainable by a precise formula applied to the population. This implies that given a city's population, we can predict how many service stations the city needs. The bigger the city, the fewer gas stations needed per thousand people. The same scaling relationship holds for certain other aspects of infrastructure. Interestingly, a similar scaling relationship occurs among organisms. Outside their host organisms, almost all mammal cells have similar rates of energy use. But in the animal's body, the larger the animal, the smaller the cells' average at-rest energy needs. Thus an elephant's cells individually consume far less energy than a mouse's. Kleiber's law, which describes mammals' at-rest energy needs, indicates that they increase at a significantly slower rate than body weight. The relevant scaling relationship is described by a formula quite like the one applicable to city infrastructure. Physicist Geoffrey West has argued that a scaling relationship somewhat like Kleiber's is theoretically likely in systems using a network of branching tubes to convey energy and nutrients efficiently throughout a three- dimensional body. Such a transport system could be the circulatory system's architecture, but also a city's systems of roads, cables, and pipes. : Reading Comprehension (RC)