These are NOT part of the regular assignment. Only attempt these after you have successfully completed the full regular assignment.
k-closest cities
Instead of printing the closest city with a population over 100,000 (or
some other threshold), find
the
k-closest large cities. Make sure that your cities are
distinct. For example, if the user asks for the five closest large cities
to Swarthmore, do not report five separate ZIP codes that are all located
in Philadelphia.
Most isolated city
Find the city whose population is less than 100,000 (or some other
threshold) and whose closest city with a population over
100,000 is furthest away. What happens as you change the population threshold? Note that
this computation could be very time consuming. It might help to first build a
separate list or dictionary of only the cities with a population over
100,000. There are only 224 such cities in our list, but these cities have
over 6800 ZIP codes. On my desktop, computing the closest city out of all
possible cities for 10 separate cites took just under two seconds. For
1000 separate cities the calculation takes just over two minutes.
Computing the distance between every pair of cities in the data set would
take about an hour and a half. I don't recommend waiting that long for
this assignment.
Plot ZIP codes
Plot a map of the locations of all the ZIP codes in a particular state, a particular county, or in a particular numerical range. The graphics library becomes very slow when plotting hundreds or thousands of points, so do not try to plot all the zip codes. If you get
really fancy, you can draw circles to represent a ZIP code that is
proportional to the size of the city. You could end up with something
cool or a big messy blob. Excluding Alaska and Hawaii helps with the
drawing, but may make Alaskans and Hawaiians upset. One cool version of this
idea is the
zipdecode
project.
Getting a decent looking picture requires you to scale the graphics window appropriatly so non-squarish states don't look too stretched or squished.
To do this you can use the longitude and latitude as
x
and
y coordinates, respectively. You will want to create
your graphics window so that it has the same aspect ratio as the state
that you are drawing, and you will want to set the coordinates of the
graphics window so that they match the minimum and maximum latitude
and longitude of the state that you are drawing.
Creating the graphics window
Let's use the state of Iowa as an example. Iowa's latitude ranges
from a minimum of 40.542856 to a maximum of 43.464701; Iowa's longitude ranges from a minimum of -96.509390 to a maximum of
-90.218704. The aspect ratio of Iowa can be computed by taking the
difference between the min and max latitude (the y coordinate) and the
difference between min and max longitude (the x coordinate), and then
computing their ratio. For Iowa, this turns out to be approximately
.4645 since Iowa is wider than it is tall (see a
map of Iowa). This
means that when drawing Iowa, the dimensions of the graphics window in
the y dimension (up/down) should be approximately .4645 times that of
the x direction (left/right). You will want your graphics window to
have a fixed size in the x direction of 500 pixels. You will need to
compute the size of the y direction based on the aspect ratio.
Plotting the points
Before plotting the points, you will want to first use
setCoords to set the coordinates of the window to match the
min/max latitude/longitude of the state you are drawing.
To plot the points, simply draw a black Point at each latitude and
longitude in the zipcode database that corresponds to the state the
user entered. For cities with a population larger than 250000 (or some smaller threshold for "flyover" states), you
should draw a small red Circle, rather than a Point. Be sure that the
size of your circle is proportional to the size of the coordinate
space you are drawing in. Doing this will ensure that red circles you
are drawing in Connecticut (a small state) will have the same size
circle as cities in Florida (a large state).
For example, below is the picture of Montana produced from this data (the boundary polygon comes from another source. If you are interested in this, contact Prof. Danner.) After plotting the points, wait for a mouse click to close the window.
Submit
These are due with your lab 9 solution. They should be in your
labs/09 subdirectory and can be submitted using handin21.