
Market Size / Area Relationships in the Central Places Theory
The importance of a central place is determined by the order of goods and services being offered. In other words, there is a hierarchy of service activities, ranging from low order services found in every center to high order services found only in major centers. Therefore, the size of a market area is directly proportional to the size of its center. The order illustrates the position of a central place in a hierarchy of central places.
To support its activities, each urban centre needs a threshold population that varies according to its size. Obviously, large cities have an important threshold, so there may be only of few of them on a specific territory while there can be a large number of small villages. In his analysis of central places, Christaller established 7 major orders, ranging from the state capital (Landstadt - L) with a population above 500,000 to the small market town (Marktort - M) with a population of 1,000.
| Range | Goods and Services Offered | A | B | C | |
| A | Large (City) | Diversified | X | X | X |
| B | Average (Town) | Average | X | X | |
| C | Small (Village) | Limited | X |
The above table simplifies a central places hierarchy with three levels, A, B and C. Centers of type A have a large range and diversified goods and services (health, shopping mall, finance, etc.). They correspond to large cities or metropolises and offer all the array of possible services. Types B are cities of medium size offering an intermediate range of services (banks, restaurants, etc.) over a more limited market area. Cities of type C are offering limited goods and services (gas station, convenience store) with a small range. A center of order A has activities of 3rd order having the lowest range, 2nd order activities with an higher range and 1st order activities with the highest range. For a center of B order, it only has 2nd and 3rd order market areas.