Christaller - is where the consumer is equidistant from...

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Christaller's CPT Christaller made a number of assumptions such as: All areas have an isotropic (all flat) surface an evenly distributed population evenly distributed resources similiar purchasing power of all consumers The theory points out that to prevent spheres of influence overlapping or having gaps, the best shape was a hexagon. The breaking point
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Unformatted text preview: is where the consumer is equidistant from two/more similar services i.e. where the consumer is equally far from two or more centers. The formula to calculate it is djk=dij/(1+Square Root of(Pi/Pj)) where djk is the distance from j to k, dij is the distance between two towns, Pi/Pj are the populations of j and i and i is the bigger town....
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This note was uploaded on 12/04/2011 for the course BSC 1085 taught by Professor Staff during the Fall '09 term at Broward College.

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