Football is important to the University of Tennessee. These fans need a place to park, and thus most empty lots in the Fort are used for parking. In general I noticed that as you get farther away it is cheaper (where is more lots), but does it follows a laplacian / Poisson's equation
It would be intresting to see the effects of the restaurants on the strip - how much do they influence the price? Or maybe the availability of parking - some of the closest lots are very small - almost the cost per parking density. Some of the lots also do blocked parking, where you agree to be parked in, hopefully in exchange for a lower parking cost.
It shouldn't be that hard to test, just build a grid of parking places in the Fort, and the price they charge. Use that data to calculate what the laplacian should give, and look at the difference. Would there be enough information to draw meaningful conclusions? In general the lots seem to charge $10, $15,$20, and $25 dollars. I guess only with a large number of data points would the distribution of parking start to smooth out.
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